<?xml version='1.0' encoding='UTF-8'?><?xml-stylesheet href="http://www.blogger.com/styles/atom.css" type="text/css"?><feed xmlns='http://www.w3.org/2005/Atom' xmlns:openSearch='http://a9.com/-/spec/opensearchrss/1.0/' xmlns:blogger='http://schemas.google.com/blogger/2008' xmlns:georss='http://www.georss.org/georss' xmlns:gd="http://schemas.google.com/g/2005" xmlns:thr='http://purl.org/syndication/thread/1.0'><id>tag:blogger.com,1999:blog-5295137275419661938</id><updated>2024-09-10T17:01:01.440-07:00</updated><category term="Science"/><title type='text'>KALEIDOSCOPE</title><subtitle type='html'></subtitle><link rel='http://schemas.google.com/g/2005#feed' type='application/atom+xml' href='http://jomonjoseph003.blogspot.com/feeds/posts/default'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default?redirect=false'/><link rel='alternate' type='text/html' href='http://jomonjoseph003.blogspot.com/'/><link rel='hub' href='http://pubsubhubbub.appspot.com/'/><link rel='next' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default?start-index=26&amp;max-results=25&amp;redirect=false'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/08130264968775577141</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><generator version='7.00' uri='http://www.blogger.com'>Blogger</generator><openSearch:totalResults>104</openSearch:totalResults><openSearch:startIndex>1</openSearch:startIndex><openSearch:itemsPerPage>25</openSearch:itemsPerPage><entry><id>tag:blogger.com,1999:blog-5295137275419661938.post-3548999626926123275</id><published>2012-04-01T21:26:00.001-07:00</published><updated>2012-04-01T21:26:44.930-07:00</updated><title type='text'>PlayStation Vita takes handheld gaming to a new level</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;h3 style=&quot;text-align: left;&quot;&gt;
Overview
  &lt;span class=&quot;arrow&quot;&gt;&lt;/span&gt;
  
 

  
  
  &lt;/h3&gt;
The PS Vita is the most powerful, dazzling and impressive handheld games console ever built.&lt;br /&gt;
It
 packs not one but two quad-core processors, a sparkling 5-inch 
touchscreen OLED display, dual analogue stick controls and games that go
 way beyond what any other portable device is currently capable of.&lt;br /&gt;
That includes the &lt;a href=&quot;http://www.techradar.com/reviews/gaming/handheld-consoles/nintendo-3ds-931771/review&quot;&gt;Nintendo 3DS&lt;/a&gt;,
 which may wield 3D optics as its trump card, but nonetheless simply 
cannot compete with the Vita in terms of graphical fidelity. What the 
PlayStation Vita offers is more akin to a home console experience on the
 move, and that puts it in an elite class of one.&lt;br /&gt;
Of course, 
whether or not there is a big market for such a device is an interesting
 question, and we&#39;re in the process of getting some early answers. A 
sluggish start in Japan has been followed by some less-than-stellar 
sales figures in the first weeks of its UK and US launch. It doesn&#39;t 
come as much of a surprise.&lt;br /&gt;
After all, it&#39;s a luxury item 
launching post-Christmas into a Western world ravaged by financial 
floundering, and further hindered by Sony&#39;s desperate need to make money
 at a time when the strength of the Yen makes exported Japanese products
 very expensive. &lt;br /&gt;
&lt;div class=&quot;webonly&quot;&gt;
&lt;em&gt;Take a look at PS Vita gameplay footage, the new interface and touch controls in our video:&lt;/em&gt;&lt;/div&gt;
But we&#39;ll get to that a little later, and as
 far as this PlayStation Vita review goes, we&#39;re looking at the product 
as a stand alone piece of hardware, how it stacks up against the 
competition and whether or not it offers value for money.&lt;br /&gt;
&lt;strong&gt;The basics&lt;/strong&gt;&lt;br /&gt;
In
 many ways, despite the new name, the PlayStation Vita is another 
revision of the Sony PSP legacy with plenty of much needed evolution on 
top.&lt;br /&gt;
The same basic form factor returns and it doesn&#39;t look too 
different from its predecessors. But this is a wolf in sheep&#39;s clothing.
 A beast among men. A veritable fire-breathing monster compared to those
 long-dead PSPs in the sky.&lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;ps vita&quot; src=&quot;http://origin.mos.futurenet.com/techradar/Review%20images/TechRadar/Home%20Entertainment/PlayStation%20Vita%20review/PS%20Vita%20snaps/More%20snaps/P2211356-580-90.JPG&quot; width=&quot;580&quot; /&gt;&lt;/figure&gt;The
 curvy oval shape returns, and measures 7.2-inches from end to end. So 
it&#39;s the biggest Sony handheld ever, with a height of 3.3-inches and a 
thickness of 0.73.&lt;br /&gt;
Sony&#39;s reasoning has clearly been: if we&#39;re 
going to make the world&#39;s most powerful handheld console, we might as 
well make it the best it can possibly be. That involves packing 
industry-leading visuals, hence the 5-inch OLED screen which on its own 
is as big as the entire PSP Go console was.&lt;br /&gt;
We think the enlarged 
size is a worthwhile compromise, and this Wi-Fi only model weighs in at 
just 260g which is 20g lighter than the original, smaller PSP 1000. So 
when you pick it up you&#39;ll react to its apparent lightness.&lt;br /&gt;
&lt;strong&gt;On the table&lt;/strong&gt;&lt;br /&gt;
The front of the console is a smorgasbord of hardware delights.&lt;br /&gt;
To the left of the screen you&#39;ll find the classic Sony D-Pad, a left analogue stick, a left speaker and the PS Home button.&lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;ps vita&quot; src=&quot;http://cdn6.mos.techradar.com//Review%20images/TechRadar/Home%20Entertainment/PlayStation%20Vita%20review/PS%20Vita%20snaps/More%20snaps/alternative/P2211340-580-90.JPG&quot; width=&quot;580&quot; /&gt;&lt;/figure&gt;To
 the right you&#39;ll find your classic PlayStation triangle, circle, square
 and X buttons, as well as a right analogue stick, right speaker, a 
0.3MP front-facing camera and the Start and Select buttons you&#39;re most 
likely very familiar with already.&lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;ps vita controls&quot; src=&quot;http://cdn3.mos.techradar.com//Review%20images/TechRadar/Home%20Entertainment/PlayStation%20Vita%20review/PS%20Vita%20snaps/More%20snaps/alternative/P2211342-580-90.JPG&quot; width=&quot;580&quot; /&gt;&lt;/figure&gt;On the top side of the Vita are left and right shoulder buttons - there are no trigger buttons like you&#39;d find on a &lt;a href=&quot;http://www.techradar.com/reviews/gaming/games-consoles/sony-ps3-630534/review&quot;&gt;PS3&lt;/a&gt;
 Dualshock controller. Between the shoulders you&#39;ll find the on/off 
button, volume controls, the PS Vita Card slot (which we&#39;ll discuss in a
 moment) and a terminal to plug in any number of as-yet non-existent 
peripherals.&lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;ps vita top&quot; src=&quot;http://cdn1.mos.techradar.com//Review%20images/TechRadar/Home%20Entertainment/PlayStation%20Vita%20review/PS%20Vita%20snaps/More%20snaps/alternative/P2211343-580-90.JPG&quot; width=&quot;580&quot; /&gt;&lt;/figure&gt;The
 base of the console houses the proprietary USB connector for charging 
and connecting to PS3 etc, as well as the headphone/microphone adapter 
and the Memory Card slot.&lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;ps vita base&quot; src=&quot;http://cdn2.mos.techradar.com//Review%20images/TechRadar/Home%20Entertainment/PlayStation%20Vita%20review/PS%20Vita%20snaps/More%20snaps/alternative/P2211345-580-90.JPG&quot; width=&quot;580&quot; /&gt;&lt;/figure&gt;And finally, the rear of the PS Vita is home to the brand-new rear Touch Pad, a rear 0.3MP camera and a microphone.&lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;ps vita back&quot; src=&quot;http://cdn7.mos.techradar.com//Review%20images/TechRadar/Home%20Entertainment/PlayStation%20Vita%20review/PS%20Vita%20snaps/More%20snaps/alternative/P2211348-580-90.JPG&quot; width=&quot;580&quot; /&gt;&lt;/figure&gt;&lt;strong&gt;Price&lt;/strong&gt;&lt;br /&gt;
At
 launch the PS Vita will set back UK gamers around £209.99 (RRP 
£229.99), while the 3G version will launch a little later for £259.99 
(£279.99). At the time of writing, the cheapest deal for the PS Vita is 
£197 at ASDA, while Amazon have matched that price.&lt;br /&gt;
There are bundle deals if you shop around, and these include different combinations of PC Sivta with memory cards and games.&lt;br /&gt;
&lt;h3 style=&quot;text-align: left;&quot;&gt;
Features
  &lt;span class=&quot;arrow&quot;&gt;&lt;/span&gt;
  
 

  
  &lt;/h3&gt;
&lt;div class=&quot;article-body&quot; itemprop=&quot;reviewBody&quot;&gt;

  &lt;figure&gt;&lt;img alt=&quot;ps vita&quot; src=&quot;http://origin.mos.futurenet.com/techradar/Review%20images/TechRadar/Home%20Entertainment/PlayStation%20Vita%20review/PS%20Vita%20snaps/More%20snaps/P2211359-580-90.JPG&quot; width=&quot;580&quot; /&gt;&lt;/figure&gt;The
 PlayStation Vita&#39;s immense power is provided by the 32-bit Quad-core 
ARM Cortex-A9 MPCore CPU - the same beating heart you&#39;ll find in many 
other devices including the iPad 2. Graphical grunt is thus supplied by 
the A9&#39;s defacto GPU of choice, the similarly quad core PowerVR 
Series5XT SGXMP+ chip.&lt;br /&gt;
That makes the Vita more graphically capable than the iPhone 4 or the iPad 2, despite its far more modest price point.&lt;br /&gt;
Memory
 is provided by 512MB RAM and 128MB VRAM for the GPU. There were rumours
 prior to launch that Sony was attempting to slash that memory 
allocation to 256MB in order to save money, but it&#39;s a good thing it&#39;s 
been left in.&lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;settings&quot; src=&quot;http://cdn4.mos.techradar.com//art/games_consoles/PlayStation_Vita/grabs/11-580-90.jpg&quot; width=&quot;580&quot; /&gt;&lt;/figure&gt;That&#39;s because the Vita is able to hold even a game like &lt;em&gt;Uncharted: Golden Abyss&lt;/em&gt;
 in stasis while you return to the Vita menus and change some settings 
etc. As soon as you want to return to the game, it resumes 
instantaneously, even if you put the console to sleep and leave it alone
 for 48 hours.&lt;br /&gt;
It&#39;s the same seamless experience you get with Sony&#39;s other games console, the &lt;a href=&quot;http://www.techradar.com/reviews/gaming/games-consoles/sony-ps3-630534/review&quot;&gt;PS3&lt;/a&gt; which itself only has 256MB RAM.&lt;br /&gt;
&lt;strong&gt;Screen&lt;/strong&gt;&lt;br /&gt;
Of
 course, the big stand-out feature of the Vita is that incredible 
screen. It&#39;s a real stunner, and discards with LCD tech to jump straight
 into bed with sexier, brighter and more efficient &lt;a href=&quot;http://www.techradar.com/news/television/oled-tv-what-you-need-to-know-1056228&quot;&gt;OLED&lt;/a&gt;.&lt;br /&gt;
It&#39;s
 a winning feature, and it packs a qHD resolution of 640x960. That 
doesn&#39;t make it the sharpest screen in the business - the iPhone 4S&#39; 
retina display has a pixel density of 326ppi, while the Vita rocks up 
with just 220ppi - but it&#39;s plenty enough to make Vita&#39;s games resonate 
with graphical beauty beyond anything else on any other portable device.&lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;ps vita screen&quot; src=&quot;http://cdn4.mos.techradar.com//art/games_consoles/PlayStation_Vita/grabs/19-580-90.jpg&quot; width=&quot;580&quot; /&gt;&lt;/figure&gt;It&#39;s
 a capacitive touchscreen jobby too, which means you use gestures on the
 screen to navigate the PS Vita&#39;s brand new interface, instead of using 
the D-Pad, and most games make heavy use of that touch input too.&lt;br /&gt;
Underneath
 the screen you&#39;ve also got three-axis accelerometer and gyroscopes, 
meaning you can control many of your games simply by moving the device 
in your hand.&lt;br /&gt;
This enables you to aim simply by moving the device around - great for games like &lt;em&gt;Uncharted&lt;/em&gt;, though if you&#39;re sitting down you might need a swivel chair or things start to get tricky!&lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;ps vita&quot; src=&quot;http://cdn1.mos.techradar.com//Review%20images/TechRadar/Home%20Entertainment/PlayStation%20Vita%20review/PS%20Vita%20snaps/DSCF6350-580-90.JPG&quot; width=&quot;580&quot; /&gt;&lt;/figure&gt;&lt;strong&gt;No internal storage&lt;/strong&gt;&lt;br /&gt;
As
 we mentioned on the previous page, one criminal drawback is the lack of
 internal storage. For this, Sony really needs to take a long, hard look
 at itself because it&#39;s really not a very clever move. Talk about a 
put-off.&lt;br /&gt;
So in addition to the console, you&#39;ll have to fork out 
for one of Sony&#39;s proprietary Vita memory cards, essentially a 
proprietary stick similar in shape but smaller than an SD card.&lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;ps vita&quot; src=&quot;http://cdn6.mos.techradar.com//Review%20images/TechRadar/Home%20Entertainment/PlayStation%20Vita%20review/PS%20Vita%20snaps/DSCF6353-580-90.JPG&quot; width=&quot;580&quot; /&gt;&lt;/figure&gt;When
 you buy games, they&#39;ll come on their own cartridge-style cards with 
storage space for saves and updates so if you&#39;re only gaming it&#39;s less 
of a concern.&lt;br /&gt;
The device has two ports, one for the generic memory
 card and one for game cartridges. So if you want to take music, 
pictures or videos with you, or if you want to download digital-only 
games from the Sony Entertainment Network, you&#39;ll have to pay extra for 
the Vita storage cards. There are a range of sizes planned from 2-16GB 
and you probably won&#39;t like the prices.&lt;br /&gt;
As of launch day, Amazon UK is selling the 4GB card for £15, 8GB for £28 and 16GB for £40.&lt;br /&gt;
We&#39;d
 recommend holding off buying one in case prices come down a little - 
ideally you&#39;d be much better off with the 16GB model but £40 is simply 
too much to pay in our eyes (it has to be said, at the time of writing, 
Amazon UK is offering a deal whereby you can get an 8GB Vita card for 
free when buying the console).&lt;br /&gt;
Connection-wise both models come 
with standard Bluetooth and WiFi connections while the 3G model also 
includes, well a 3G connection.&lt;br /&gt;
In the EU the 3G service is &lt;a href=&quot;http://www.techradar.com/news/gaming/handhelds/ps-vita-3g-pricing-details-revealed-by-vodafone-1061738&quot;&gt;provided by Vodaphone&lt;/a&gt;,
 and the £279 price tag includes a free 4GB memory card, a PAYG SIM card
 which when topped up with £5 will get you a free downloadable game - &lt;em&gt;WipEout 2048&lt;/em&gt; - and 250 MB of data lasting up to 30 days with full Vodafone 3G connectivity.&lt;br /&gt;
The
 PlayStation Vita 3G will also be available at other high street and 
online retailers with the option to top up £5 and get the WipEout 2048 
game free of charge.&lt;br /&gt;


  &lt;/div&gt;
&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://jomonjoseph003.blogspot.com/feeds/3548999626926123275/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/playstation-vita-takes-handheld-gaming.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/3548999626926123275'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/3548999626926123275'/><link rel='alternate' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/playstation-vita-takes-handheld-gaming.html' title='PlayStation Vita takes handheld gaming to a new level'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/08130264968775577141</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-5295137275419661938.post-5351756100648770972</id><published>2012-04-01T21:21:00.001-07:00</published><updated>2012-04-01T21:21:25.831-07:00</updated><title type='text'>Windows 8 review</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;h3 style=&quot;text-align: left;&quot;&gt;
Windows 8: Getting started, ARM and x86
  &lt;span class=&quot;arrow&quot;&gt;&lt;/span&gt;
  
 

 

 
  &lt;/h3&gt;
&lt;figure class=&quot;img&quot; data-url=&quot;/images/zoom/1025259-a/1&quot;&gt;
   &lt;img alt=&quot;Hands on: Windows 8 review&quot; itemprop=&quot;image&quot; src=&quot;http://cdn.mos.techradar.com//art/software/Windows/windows8-consumerpreview/start%20scroll-580-75.jpg&quot; /&gt;
   
   &lt;figcaption&gt;Windows 8 offers options on lock screens and more&lt;/figcaption&gt;
   
  &lt;/figure&gt;
 
 
 &lt;div class=&quot;article-body&quot; itemprop=&quot;articleBody&quot;&gt;

 The Windows 8 Consumer Preview (here&#39;s the &lt;a href=&quot;http://windows.microsoft.com/en-GB/windows-8/consumer-preview&quot;&gt;Windows 8 download&lt;/a&gt;) updates the look of the Developer Preview, adds a lot of new features and revamps a few old ones. &lt;br /&gt;
The
 round Start button is gone, the Metro-style Start screen remains and 
yes, you can only pick from nine colours and five patterns for the Start
 screen background. &lt;br /&gt;
But there&#39;s far more to the Consumer Preview 
user interface than the  Start screen, and far more to Windows 8 than 
the user interface.&lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;Hands on: windows 8 review&quot; src=&quot;http://cdn2.mos.techradar.com//art/software/Windows/windows8-consumerpreview/pick%20colours-580-90.jpg&quot; width=&quot;580&quot; /&gt;&lt;figcaption&gt;Metro has a limited choice of colour schemes and styles&lt;/figcaption&gt;&lt;/figure&gt;There
 are new ways of switching between apps, as well as more updates to the 
desktop tools. There are changes under the hood to file copying, power 
management, security, networking, hardware support and more. &lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;Split screen&quot; src=&quot;http://cdn2.mos.techradar.com//art/software/Windows/windows8-consumerpreview/split%20screen-580-90.jpg&quot; width=&quot;580&quot; /&gt;&lt;figcaption&gt;Two windows; when one is the desktop, it has thumbnails of all open apps &lt;/figcaption&gt;&lt;/figure&gt;And
 then there are the first real Metro apps, so you can find out what it&#39;s
 like to use Metro for more than just trying out Metro, and the Windows 
Store for the first third-party apps from real developers. &lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;Hands on: windows 8 review&quot; src=&quot;http://cdn1.mos.techradar.com//art/software/Windows/windows8-consumerpreview/all%20apps-580-100.jpg&quot; width=&quot;580&quot; /&gt;&lt;figcaption&gt;Swipe down on the start menu to see all your apps &lt;/figcaption&gt;&lt;/figure&gt;This
 is the version of Windows 8 that&#39;s going to give you a real feel for 
what the final operating system will be like and the first version you 
could realistically use for day-to-day work. But will you want to?&lt;br /&gt;
&lt;h4&gt;
&lt;strong&gt;Running the Windows 8 Consumer Preview&lt;/strong&gt;&lt;/h4&gt;
First
 of all, it&#39;s worth noting that the Consumer Preview is only for x86/64 
PCs; there isn&#39;t an ARM version that you can download and try out, since
 there aren&#39;t any ARM devices that will run it.&lt;br /&gt;
That&#39;s because of 
the extremely custom way that ARM devices are built, where not even the 
way to control a physical button is standard. Microsoft isn&#39;t supporting
 tablets built to run Android or WebOS, either. &lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;Hands on: windows 8 review&quot; src=&quot;http://cdn1.mos.techradar.com//art/software/Windows/windows8-consumerpreview/desktop%20beta%20fish-580-100.jpg&quot; width=&quot;580&quot; /&gt;&lt;figcaption&gt;It&#39;s the windows 7 beta fish – metro style&lt;/figcaption&gt;&lt;/figure&gt;Much
 of what we&#39;re seeing in the Consumer Preview will be the same on 
Windows on ARM (WOA) systems. Most stuff - from the Metro user interface
 to the touch gestures, to the Windows desktop and built-in Windows 
tools such as Explorer and Task Manager - will be practically the same. 
But until we see it in action, we don&#39;t know what WOA performance and 
battery life will be like. &lt;br /&gt;
Consumer Preview doesn&#39;t include the 
desktop Office apps that will be bundled with WOA either - and of course
 it runs all the x86 desktop apps that won&#39;t work on WOA.&lt;br /&gt;
&lt;ul&gt;
&lt;li&gt;&lt;a href=&quot;http://www.techradar.com/news/software/operating-systems/windows-8-on-arm-steven-sinofsky-speaks-1062176&quot;&gt;Windows 8 on ARM: Steven Sinofsky speaks&lt;/a&gt;&lt;/li&gt;
&lt;/ul&gt;
When
 you download the Consumer Preview, installing is easier than usual with
 a beta operating system. You can start the installation directly from 
the web page, instead of having to download an ISO file and burn that to
 an optical disc. &lt;br /&gt;
You can still burn an ISO if you want, and the 
installer can also create a bootable USB stick so you can download 
Consumer Preview once and install it on multiple machines. &lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;Set boot options&quot; src=&quot;http://cdn3.mos.techradar.com//art/software/Windows/windows8-consumerpreview/set%20boot%20options-580-90.jpg&quot; width=&quot;580&quot; /&gt;&lt;figcaption&gt;Windows 8 boots so fast you may miss the bios screen, so you can change the options for the next boot here&lt;/figcaption&gt;&lt;/figure&gt;The
 tools for creating a Windows To Go USB stick aren&#39;t available yet, so 
you can&#39;t run Windows 8 directly from USB, but you&#39;ll get a far better 
feel for how Windows 8 performs if you can try it out directly on a PC.&lt;br /&gt;
&lt;h3 style=&quot;text-align: left;&quot;&gt;
&amp;nbsp;Windows 8: Metro interface
  &lt;span class=&quot;arrow&quot;&gt;&lt;/span&gt;
  
 

 

 
 
 
 &lt;/h3&gt;
The Metro interface doesn&#39;t look that different, but having your 
email, photos, appointments and friends pinned to it livens it up 
considerably - as does the new Metro tile for the desktop, which sports a
 cute Metro-ified version of the Windows 7 beta fish. &lt;br /&gt;
You can 
also pin libraries here as well as Explorer, but you have to do that 
from Explorer set to view the desktop rather than from within a library 
itself.&lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;Pin libraries&quot; src=&quot;http://cdn4.mos.techradar.com//art/software/Windows/windows8-consumerpreview/pin%20libraries%20to%20start%20screen-580-100.jpg&quot; width=&quot;580&quot; /&gt;&lt;figcaption&gt;Pin libraries as a top level link to the start screen&lt;/figcaption&gt;&lt;/figure&gt;The
 improved touch gestures also make it far easier to work with. Swipe 
from the right edge of the screen and you get the redesigned charm bar; 
Search, Share, Start, Devices and Settings. &lt;br /&gt;
You can do the same 
thing by leaving your mouse pointer in the top or bottom right corner; 
first the charms appear as white outlines, then if you don&#39;t move your 
mouse they disappear. Windows assumes you didn&#39;t want to trigger them, 
since you might be moving the mouse to scroll or closing a window at the
 side of the screen instead. If you are, you don&#39;t have to wait for the 
charms to vanish to do so. Move the mouse towards the charms and the 
black bar and charm titles draw in on screen.&lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;Hands on: windows 8 review&quot; src=&quot;http://cdn3.mos.techradar.com//art/software/Windows/windows8-consumerpreview/charms%20mouse%20click-580-100.jpg&quot; width=&quot;580&quot; /&gt;&lt;figcaption&gt;Put the mouse in the corner to open the charms, move your mouse and they light up&lt;/figcaption&gt;&lt;/figure&gt;&lt;figure&gt;&lt;img alt=&quot;Hands on: windows 8 review&quot; src=&quot;http://cdn3.mos.techradar.com//art/software/Windows/windows8-consumerpreview/charms%20mouse%20placement-580-100.jpg&quot; width=&quot;580&quot; /&gt;&lt;/figure&gt;Start,
 which is highlighted in the accent colour of the colour theme you 
choose, swaps between the Start screen and whatever you were doing last.
 Search is now context sensitive; if you&#39;re in IE when you choose it, 
you get results from Bing first. &lt;br /&gt;
Swipe up from the bottom on the 
Start screen to get a quick link to the All Apps view, which is now 
neatly organised into program groups, arranged alphabetically.&lt;br /&gt;
As 
you swipe across the Start menu, it stops with the group of tiles you&#39;ve
 swiped to line up under the word Start; this bouncing into place is the
 promised &#39;speed bump&#39; to help you navigate around. Scrolling with a 
mouse works far better - if you push the mouse past the edge of the 
screen, the tiles scroll as if you were swiping with your finger. &lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;Hands on: windows 8 review&quot; src=&quot;http://cdn2.mos.techradar.com//art/software/Windows/windows8-consumerpreview/mouse%20hint-580-100.jpg&quot; width=&quot;580&quot; /&gt;&lt;figcaption&gt;Put your mouse in the corner and you see this thumbnail &lt;/figcaption&gt;&lt;/figure&gt;&lt;figure&gt;&lt;img alt=&quot;Hands on: windows 8 review&quot; src=&quot;http://cdn1.mos.techradar.com//art/software/Windows/windows8-consumerpreview/mouse%20switching-580-100.jpg&quot; width=&quot;580&quot; /&gt;&lt;figcaption&gt;Drag your mouse down to see the thumbnails in the switching pane&lt;/figcaption&gt;&lt;/figure&gt;This
 works so well you&#39;ll miss it in apps that don&#39;t support it, such as 
Photos, where you have to go back to grabbing the scrollbar or use a 
touch pad or Microsoft Touch Mouse, which enables you to swipe sideways.
 &lt;br /&gt;
The Semantic zoom feature now works too; pinch to shrink the 
tiles on the Start screen to tiny thumbnails so you can see everything 
at once or move an entire group. Select a group and drag it down to get 
the option of naming it. &lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;Hands on: windows 8 review&quot; src=&quot;http://cdn2.mos.techradar.com//art/software/Windows/windows8-consumerpreview/semantic%20zoom-580-100.jpg&quot; width=&quot;580&quot; /&gt;&lt;figcaption&gt;Zoom out on the start menu to see more tiles and name your groups&lt;/figcaption&gt;&lt;/figure&gt;This
 is also the view you get when you drag a tile you&#39;re moving to the 
bottom of the screen, which makes it easier to move an item a long way 
across the screen without disturbing the arrangement of all your tiles 
and groups.&lt;br /&gt;
 As you drag a tile between two groups, when you 
position it between them a vertical grey bar appears to show that you&#39;re
 creating a new group to put it in.  &lt;br /&gt;
Switching between apps is 
now far easier. You can still drag in the next app in the stack from the
 left edge of the screen to be full screen or to snap into a side 
window, but when the icon of that next app appears, you can also drag it
 back to the edge to get a vertical pane of thumbnails. &lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;Hands on: windows 8 review&quot; src=&quot;http://cdn4.mos.techradar.com//art/software/Windows/windows8-consumerpreview/switching%20pane%20%282%29-580-100.jpg&quot; width=&quot;580&quot; /&gt;&lt;figcaption&gt;Switch between current apps using this thumbnail list&lt;/figcaption&gt;&lt;/figure&gt;&lt;figure&gt;&lt;img alt=&quot;Hands on: windows 8 review&quot; src=&quot;http://cdn7.mos.techradar.com//art/software/Windows/windows8-consumerpreview/switching%20pane-580-100.jpg&quot; width=&quot;580&quot; /&gt;&lt;figcaption&gt;Moving between screens&lt;/figcaption&gt;&lt;/figure&gt;This
 only shows six thumbnails of recent apps (including the desktop if 
that&#39;s open) plus the thumbnail for the Start menu. Tap a thumbnail to 
open the app or drag it to choose where on screen it appears. &lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;Hands on: windows 8 review&quot; src=&quot;http://cdn2.mos.techradar.com//art/software/Windows/windows8-consumerpreview/start%20thumbnail-580-100.jpg&quot; width=&quot;580&quot; /&gt;&lt;figcaption&gt;Hover the mouse in the corner for this start button replacement &lt;/figcaption&gt;&lt;/figure&gt;You
 can get the switching pane using a mouse by leaving the mouse pointer 
in the top or bottom left corner of the screen until a thumbnail appears
 (the next app at the top, the Start menu preview at the bottom). Drag 
down with the mouse and the thumbnails appear. If you want to see all 
current desktop apps and recent Metro apps, use Alt+Tab instead. Win+Tab
 makes the switching pane appear.&lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;Hands on: windows 8 review&quot; src=&quot;http://cdn1.mos.techradar.com//art/software/Windows/windows8-consumerpreview/lock%20screen-580-100.jpg&quot; width=&quot;580&quot; /&gt;&lt;figcaption&gt;The new lock screen image; a coral reef where you might find a beta fish maybe?&lt;/figcaption&gt;&lt;/figure&gt;You
 can close Metro apps without restoring to the task manager. Drag down 
from the top of the screen until the app you&#39;re looking at shrinks down 
to a thumbnail and keep dragging that off the screen to close it (it&#39;s a
 longer swipe than when you use a quick finger swipe down from the top 
or up from the bottom of the screen to get the menu bar inside an app). &lt;br /&gt;
That works with a mouse as well. Or you can use Alt+F4, just like with a desktop app.&lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;Spelling&quot; src=&quot;http://cdn3.mos.techradar.com//art/software/Windows/windows8-consumerpreview/spelling-580-100.jpg&quot; width=&quot;580&quot; /&gt;&lt;figcaption&gt;IE10 has a spell checker that works in any app that needs is&lt;/figcaption&gt;&lt;/figure&gt;You
 can type quite well on screen. The large touch keyboard is a little 
better laid out now, and has predictive text and spelling corrections. &lt;br /&gt;
The
 thumb keyboard layout still has the alphabet split between the two 
sides of the screen where it&#39;s all in reach of your thumbs, but there&#39;s 
now a numeric keyboard in the middle to make it faster to type passwords
 (or indeed, numbers) and you can resize the keyboard.&lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;Hands on: windows 8 review&quot; src=&quot;http://cdn4.mos.techradar.com//art/software/Windows/windows8-consumerpreview/thum%20keyboard-580-100.jpg&quot; width=&quot;580&quot; /&gt;&lt;figcaption&gt;The split screen keyboard now has a numeric keypad all the time&lt;/figcaption&gt;&lt;/figure&gt;The
 new notifications in Metro work well; they pop up in the top right 
corner of the screen where they&#39;re not likely to be in the way and you 
can tap for options. So the first time you put a USB stick in, you can 
choose whether to open Explorer or do something else, and that will 
happen automatically next time you insert it.&lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;Hands on: windows 8 review&quot; src=&quot;http://cdn5.mos.techradar.com//art/software/Windows/windows8-consumerpreview/device%20charm-580-100.jpg&quot; width=&quot;580&quot; /&gt;&lt;figcaption&gt;Charms in the desktop bring up desktop tools&lt;/figcaption&gt;&lt;/figure&gt;&lt;img alt=&quot;Hands on: windows 8 review&quot; src=&quot;http://cdn3.mos.techradar.com//art/software/Windows/windows8-consumerpreview/devices%20metro-580-100.jpg&quot; width=&quot;580&quot; /&gt;&amp;nbsp;&lt;/div&gt;
&lt;div class=&quot;article-body&quot; itemprop=&quot;articleBody&quot;&gt;
&amp;nbsp;&lt;/div&gt;
&lt;div class=&quot;article-body&quot; itemprop=&quot;articleBody&quot;&gt;
&lt;h3 style=&quot;text-align: left;&quot;&gt;
Windows 8: Accounts and more
  &lt;span class=&quot;arrow&quot;&gt;&lt;/span&gt;&lt;/h3&gt;
If you use a Windows Live account (which can be a Hotmail address or
 any other email address you&#39;ve set up as a Windows Live account) to log
 in, you automatically get your contacts, calendar and messages.&lt;br /&gt;
&lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;Calendar yesterday&quot; src=&quot;http://cdn3.mos.techradar.com//art/software/Windows/windows8-consumerpreview/calendar%20yesterday-580-100.jpg&quot; width=&quot;580&quot; /&gt;&lt;figcaption&gt;The two day calendar view&lt;/figcaption&gt;&lt;/figure&gt;
 If you&#39;ve already linked your Twitter, Facebook, LinkedIn or Flickr 
accounts to Windows Live, Windows 8 uses that to put your Facebook 
photos in the Photos app, your Facebook friends in the People app and 
Facebook chat in Messaging.&lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;See the photos you save on skydrive from your phone &quot; src=&quot;http://cdn3.mos.techradar.com//art/software/Windows/windows8-consumerpreview/skydrive%20photos-580-100.jpg&quot; width=&quot;580&quot; /&gt;&lt;figcaption&gt;See the photos you save on skydrive from your phone &lt;/figcaption&gt;&lt;/figure&gt;&lt;figure&gt;&lt;img alt=&quot;The people app doesn&#39;t always make good use of the space&quot; src=&quot;http://cdn7.mos.techradar.com//art/software/Windows/windows8-consumerpreview/social%20updates-580-100.jpg&quot; width=&quot;580&quot; /&gt;&lt;figcaption&gt;The people app doesn&#39;t always make good use of the space&lt;/figcaption&gt;&lt;/figure&gt;Much
 like it did in the Developer Preview, Windows 8 uses this account to 
take your settings, IE favourites and saved passwords to any other 
Windows 8 PCs you sign into with the same account, but this is now 
called a Microsoft account and it will enable you to download apps from 
the Windows Store.&lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;Sync settings&quot; src=&quot;http://cdn1.mos.techradar.com//art/software/Windows/windows8-consumerpreview/sync%20settings-580-100.jpg&quot; width=&quot;580&quot; /&gt;&lt;figcaption&gt;Take favourites and colour schemes to other windows 8 pcs you use&lt;/figcaption&gt;&lt;/figure&gt;&lt;figure&gt;&lt;img alt=&quot;Hands on: windows 8 review&quot; src=&quot;http://cdn5.mos.techradar.com//art/software/Windows/windows8-consumerpreview/account%20controls-580-100.jpg&quot; width=&quot;580&quot; /&gt;&lt;figcaption&gt;You can easily switch accounts but only after you log in&lt;/figcaption&gt;&lt;/figure&gt;
 If you use an account from a different provider, such as Gmail, as your
 login, you&#39;ll get the information from that account in Windows but 
you&#39;ll have to verify that before contact, calendar and message 
information start arriving.&lt;br /&gt;
When they do, you can choose which of 
them show notifications on the Lock screen. You can pick up to seven 
apps that will run in the background when your screen is off and tell 
you if you have new messages - one of them can show more detailed 
information, but so far the calendar is the only choice. &lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;Choose what notifications you see on the lock screen; those will be the connected standby apps on new devices &quot; src=&quot;http://cdn2.mos.techradar.com//art/software/Windows/windows8-consumerpreview/lock%20screen%207%20apps-580-100.jpg&quot; width=&quot;580&quot; /&gt;&lt;figcaption&gt;Choose what notifications you see on the lock screen; those will be the connected standby apps on new devices &lt;/figcaption&gt;&lt;/figure&gt;This
 will be much more important on WOA and SoC devices that have connected 
standby, since these are the apps that will get updates while the rest 
of the system is asleep.&lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;Hands on: windows 8 review&quot; src=&quot;http://cdn3.mos.techradar.com//art/software/Windows/windows8-consumerpreview/notification%20setup-580-100.jpg&quot; width=&quot;580&quot; /&gt;&lt;figcaption&gt;Choose what apps can pop up notifications&lt;/figcaption&gt;&lt;/figure&gt;Windows Live account or not, the first account you make on a Consumer Preview system is automatically an admin account. &lt;br /&gt;
When
 you add a second account, there&#39;s no option to set it as being an 
administrator straight away, as you realise the first time you try to 
install an app and have to put in the password of the original account. 
You can go into the control panel to change the account type, but it&#39;s 
irritating not to get the option in the first place.&lt;br /&gt;
&lt;img alt=&quot;Hands on: windows 8 review&quot; src=&quot;http://cdn5.mos.techradar.com//art/software/Windows/windows8-consumerpreview/desktop%20control%20panel-580-100.jpg&quot; width=&quot;580&quot; /&gt; &lt;/div&gt;
&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://jomonjoseph003.blogspot.com/feeds/5351756100648770972/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/windows-8-review.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/5351756100648770972'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/5351756100648770972'/><link rel='alternate' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/windows-8-review.html' title='Windows 8 review'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/08130264968775577141</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-5295137275419661938.post-3071319994970406560</id><published>2012-04-01T21:09:00.000-07:00</published><updated>2012-04-01T21:09:26.401-07:00</updated><title type='text'>iPhone 5 rumours</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;figure class=&quot;img&quot; data-url=&quot;/images/zoom/721534-a/1&quot;&gt;
   &lt;img alt=&quot;iPhone 5 release date, news and rumours&quot; itemprop=&quot;image&quot; src=&quot;http://cdn.mos.techradar.com//art/mobile_phones/iPhone/iPhone-02-580-75.jpg&quot; /&gt;
   
   &lt;figcaption&gt;Getting ready for the next wave of iPhone excitement&lt;/figcaption&gt;
   
  &lt;/figure&gt;
 
 
 
 As it happened, there was no iPhone 5 in 2011 after all, but the company did announce the &lt;a href=&quot;http://www.techradar.com/news/phone-and-communications/mobile-phones/hands-on-iphone-4s-review-1031457&quot;&gt;iPhone 4S&lt;/a&gt;.&lt;br /&gt;
However,
 the new iPhone 5 is still on the cards - we&#39;re expecting it to debut in
 the middle of this year. So we&#39;ve gathered together all the latest 
iPhone 5 rumours and rounded them up below.&lt;br /&gt;
First though, why not read our complete &lt;a href=&quot;http://www.techradar.com/reviews/phones/mobile-phones/apple-iphone-4s-16gb-1031754/review&quot;&gt;iPhone 4S review&lt;/a&gt;? &lt;br /&gt;
It&#39;s
 the phone that appeared when the whole world was looking forward to the
 iPhone 5 anyway, so make up your own mind whether to make the jump to 
Apple&#39;s latest now or save those pennies for the 2012 iPhone 5 release.&lt;br /&gt;

                          
                          
                         &lt;h4&gt;
iPhone 5 release date&lt;/h4&gt;
&lt;div class=&quot;boxout-1&quot;&gt;
&lt;strong&gt;iPhone 5 news&lt;/strong&gt;&lt;figure&gt;&lt;img alt=&quot;iPhone 5 news&quot; src=&quot;http://cdn2.mos.techradar.com//art/mobile_phones/iPhone/iPhone-02-580-90.jpg&quot; width=&quot;580&quot; /&gt;&lt;/figure&gt;&lt;a href=&quot;http://www.techradar.com/search?searchType=siteAdvancedSearch&amp;amp;searchTerm=%22iphone+5%22&quot;&gt;Stay up to date on iPhone 5 with our in-depth coverage&lt;/a&gt;&lt;/div&gt;
Given
 the pattern of Apple&#39;s iPhone launches, we&#39;re expecting the next-gen 
iPhone 5 to debut in mid to late 2012. We reckon it&#39;s most likely to be 
shown off at Apple&#39;s Worldwide Developer Event (WWDC), which usually 
takes place in early June.&lt;br /&gt;
Rumours that we reported on 18 October claim an iPhone 5 release date of Summer 2012. Analyst &lt;a href=&quot;http://www.techradar.com/news/phone-and-communications/mobile-phones/iphone-5-release-date-set-for-summer-2012--1034669&quot;&gt;Ashok Kumar claimed&lt;/a&gt; that the absent iPhone 5 was meant to be the big announcement at the recent event where the &lt;a href=&quot;http://www.techradar.com/reviews/phones/mobile-phones/apple-iphone-4s-16gb-1031754/review&quot;&gt;iPhone 4S&lt;/a&gt; was launched.&lt;br /&gt;
We &lt;a href=&quot;http://www.techradar.com/news/phone-and-communications/mobile-phones/iphone-5-launch-set-for-october-1065056&quot;&gt;also reported in February&lt;/a&gt;
 that the new iPhone would be launched in October, falling into line 
with the same release schedule from last year, and Macotakara &#39;sources&#39; 
confirming the Cupertino brand would be honouring the same upgrade cycle
 from now on.&lt;br /&gt;
&lt;h4&gt;
iPhone 5 form factor&lt;/h4&gt;
&lt;div class=&quot;boxout-1&quot;&gt;
&lt;strong&gt;iPhone 5 RSS feed&lt;/strong&gt;&lt;figure&gt;&lt;img alt=&quot;Subscribe to our iPhone 5 RSS feed&quot; src=&quot;http://cdn4.mos.techradar.com//art/mobile_phones/iPhone/Apple-580-90.jpg&quot; width=&quot;580&quot; /&gt;&lt;/figure&gt;&lt;a href=&quot;http://www.techradar.com/rss/tags/iphone%5&quot;&gt;Constant alerts on the latest iPhone 5 news&lt;/a&gt;&lt;/div&gt;
Unlike
 the iPhone 4S, the new iPhone will be a completely new design from what
 has gone before, so that means an entirely new casing as we saw with 
the &lt;a href=&quot;http://www.techradar.com/reviews/phones/mobile-phones/apple-iphone-3g-421417/review&quot;&gt;iPhone 3G&lt;/a&gt; and, later, the&lt;a href=&quot;http://www.techradar.com/reviews/phones/mobile-phones/apple-iphone-4-694980/review&quot;&gt; iPhone 4&lt;/a&gt;.&lt;br /&gt;
Interestingly,
 someone who claimed to have seen a larger-screened iPhone 5 prototype 
said in November 2011 that Steve Jobs canned the new handset and opted 
for the iPhone 4S because of the larger screen size of the new device. &lt;a href=&quot;http://www.businessinsider.com/the-iphone-5-was-real-says-a-source-who-played-with-the-prototype-2011-11#&quot;&gt;According to Business Insider&lt;/a&gt;, it was feared that a new size would create a two-tier iPhone ecosystem.&lt;br /&gt;
Beatweek also &lt;a href=&quot;http://www.beatweek.com/news/12266-iphone-5-release-date-gains-steam-four-inch-prototype-was-due-in-2011/&quot;&gt;claimed&lt;/a&gt; in November 2011 that the 5-inch was scrapped &quot;because Apple wouldn&#39;t be able to do it properly&quot; this year. However, the &lt;a href=&quot;http://www.dailymail.co.uk/sciencetech/article-2068123/iPhone-5-coming-March--WILL-inch-screen.html&quot;&gt;Daily Mail&lt;/a&gt;
 (make of that what you will) then suggested that a four-inch version 
was likely and that Sony has already shipped top secret demo screens to 
Apple. &lt;br /&gt;
&lt;h4&gt;
iPhone 5 specs&lt;/h4&gt;
Based on the roadmap of mobile chip
 design specialist ARM (of which Apple is a licensee), we&#39;ll see a 
quad-core processor debut in the new iPhone 5 - probably called the 
Apple A6. We know that we&#39;ll see other quad core handsets debut in 2012,
 so it&#39;s not too much of a stretch to say that the iPhone 5 will be the 
same.&lt;br /&gt;
We had expected some kind of help in terms of predicting the iPhone 5 CPU from the launch of the &lt;a href=&quot;http://www.techradar.com/news/mobile-computing/tablets/hands-on-new-ipad-review-1069445&quot;&gt;new iPad&lt;/a&gt;, but the announcement of a slightly tweaked A5X processor really didn&#39;t help things there.&lt;br /&gt;
&lt;h4&gt;
iPhone 5 will have 4G/LTE support&lt;/h4&gt;
With
 many 4G handsets already announced in the US, it can&#39;t be long before 
the iPhone supports 4G technologies - even if we won&#39;t even have a UK 
spectrum auction until 2012.&lt;br /&gt;
&lt;ul&gt;
&lt;li&gt;&lt;a href=&quot;http://www.techradar.com/news/phone-and-communications/mobile-phones/4g-mobile-broadband-and-lte-explained-926835&quot;&gt;4G mobile broadband and LTE explained&lt;/a&gt;&lt;/li&gt;
&lt;/ul&gt;
&lt;a href=&quot;http://news.cnet.com/8301-13924_3-20115750-64/branded-iphone-5-wont-arrive-until-lte-analysts-say/?tag=TOCmoreStories.0&quot;&gt;Cnet.com quotes&lt;/a&gt;
 Will Strauss from analyst firm Forward Concepts, who says that the next
 iPhone will feature LTE technologies.&quot;They&#39;re saving iPhone 5 for the 
LTE version and that won&#39;t be out until next spring,&quot; said Strauss.&lt;br /&gt;
After the new iPad&#39;s launch brought 4G to an Apple device, it&#39;s &lt;a href=&quot;http://www.digitimes.com/news/a20120312PD200.html&quot;&gt;widely expected&lt;/a&gt; that 4G will come to iPhone 5. &lt;br /&gt;
&lt;h4&gt;
Steve Jobs&#39; iPhone 5 legacy&lt;/h4&gt;
Many sites &lt;a href=&quot;http://www.ibtimes.com/articles/234298/20111019/apple-iphone-5-release-features-steve-jobs-innovation-tim-cook.htm&quot;&gt;have reported&lt;/a&gt;
 that Steve Jobs was working hard on the iPhone 5 project, which will 
apparently be a &quot;radical redesign&quot;. We shall see... but the fact the 
iPhone 4S was so similar to the iPhone 4 suggests that Steve was working
 on something pretty special before&lt;br /&gt;
And if you&#39;re in a bit of a 
hurry, we&#39;ve also got a handy iPhone 5 video detailing the latest 
rumours on  release date, spec and more - so check if out for a quick 
fix of  next-gen Apple fun:&lt;br /&gt;

                          
                          
                         The Wall Street Journal has previously 
reported that: &quot;Apple is also developing a  new iPhone model, said 
people briefed on the phone. One person familiar  said the 
fifth-generation iPhone would be a different form factor than  those 
that are currently available… it was unclear how soon that version  
would be available to Verizon or other carriers.&quot;&lt;br /&gt;
This has since been backed up by reports from Engadget, which  &lt;a href=&quot;http://www.techradar.com/news/phone-and-communications/mobile-phones/iphone-5-set-to-be-completely-redesigned--921921&quot;&gt;state the design will be a &#39;total rethink&#39;&lt;/a&gt;.&lt;br /&gt;
&lt;h4&gt;
&lt;strong&gt;iPhone 5 screen&lt;/strong&gt;&lt;/h4&gt;
Various
 sources claim  the iPhone 5 will feature a larger, 4-inch screen. 
Digitimes quotes the  source as saying that Apple is expanding the 
screen size &quot;to support the  tablet PC market as the   vendor only has a
 9.7-inch iPad in the  market.&quot;&lt;br /&gt;
On 23 May 2011, we reported on rumours that the &lt;a href=&quot;http://www.techradar.com/news/phone-and-communications/mobile-phones/iphone-5-to-feature-curved-glass-screen--958296&quot;&gt;iPhone 5 could feature a curved glass screen&lt;/a&gt;.
 These rumours also came from Digitimes, which said that Apple has 
purchased between 200 and 300 special glass cutting machines because  
they&#39;re too costly for the manufacturers to invest in.&lt;br /&gt;
In March 2012, new reports suggested that the new iPhone 5 would come sporting a larger &lt;a href=&quot;http://www.techradar.com/news/phone-and-communications/mobile-phones/iphone-5-to-come-with-4-6in-retina-display--1073070&quot;&gt;4.6-inch retina display&lt;/a&gt;.  &lt;br /&gt;
&lt;h4&gt;
&lt;strong&gt;iPhone 5 digital wallet - NFC&lt;/strong&gt;&lt;/h4&gt;
&lt;div class=&quot;boxout-1&quot;&gt;
&lt;strong&gt;Review&lt;/strong&gt;&lt;figure&gt;&lt;img alt=&quot;iPhone 4S review&quot; src=&quot;http://cdn1.mos.techradar.com//art/mobile_phones/iPhone/iPhone-04-580-90.jpg&quot; width=&quot;580&quot; /&gt;&lt;/figure&gt;&lt;a href=&quot;http://www.techradar.com/reviews/phones/mobile-phones/iphone-4s-1031754/review&quot;&gt;iPhone 4S review&lt;/a&gt;&lt;/div&gt;
There&#39;s been some speculation that Apple &lt;a href=&quot;http://www.techradar.com/news/phone-and-communications/mobile-phones/apple-planning-cool-new-tech-for-iphone-5--710269&quot;&gt;might include Near Field Communication (NFC) technology&lt;/a&gt; in the iPhone 5, turning it into a kind of credit/debit card. &lt;br /&gt;
However, with the tech being inside the &lt;a href=&quot;http://www.techradar.com/reviews/phones/mobile-phones/google-nexus-s-913562/review&quot;&gt;Google Nexus S&lt;/a&gt; and &lt;a href=&quot;http://www.techradar.com/reviews/phones/mobile-phones/samsung-galaxy-nexus-1039209/review&quot;&gt;Samsung Galaxy Nexus&lt;/a&gt;, as well as a host of other top smartphones, the time for &lt;a href=&quot;http://www.techradar.com/news/phone-and-communications/what-is-nfc-and-why-is-it-in-your-phone-948410&quot;&gt;NFC&lt;/a&gt; may finally be here. &lt;br /&gt;
On 24 June 2011 &lt;a href=&quot;http://www.techradar.com/news/phone-and-communications/mobile-phones/google-wallet-coming-to-iphone-5--970689&quot;&gt;it was reported&lt;/a&gt;
 that the Google Wallet mobile payment platform could feature on the new
  iPhone. Eric Schmidt admitted that Google is looking to port the  
software to other manufacturers.&lt;br /&gt;
However, on 31 January 2012 &lt;a href=&quot;http://www.techradar.com/news/phone-and-communications/mobile-phones/apple-working-on-nfc-for-iphone-5-1058911?src=rss&amp;amp;attr=all&quot;&gt;9to5Mac claimed to have spoken with a well-connected developer&lt;/a&gt; who disclosed information received from Apple iOS engineers saying they are &quot;heavily into NFC&quot;.&lt;br /&gt;
The
 developer in question has not been named, but is working on a dedicated
 iOS app which includes NFC reading for mobile transactions. When 
questioned how confident he was on the information he had received his 
reply was &quot;Enough to bet the app development on&quot;.&lt;br /&gt;
&lt;h4&gt;
&lt;strong&gt;iPhone 5 camera&lt;/strong&gt;&lt;/h4&gt;
Sony makes the camera for the iPhone 4 and iPhone 4S. Speaking at a live &lt;em&gt;Wall Street Journal &lt;/em&gt;event,
  Sony&#39;s Sir Howard Stringer was talking about the company&#39;s camera 
image sensor  facility in Sendai, a town that was recently ravaged by 
the recent  Japanese earthquake and tsunami. &lt;br /&gt;
According to &lt;a href=&quot;http://www.9to5mac.com/59019/howard-stringer-says-sony-image-sensors-delayed-for-apples-ipad/&quot;&gt;9to5Mac&lt;/a&gt;,
  he said something along the lines of, &quot;Our best sensor technology is  
built in one of the [tsunami] affected factories. Those go to Apple for 
 their iPhones… or iPads. Isn&#39;t that something? They buy our best 
sensors  from us.&quot;&lt;br /&gt;
Sources have also suggested the &lt;a href=&quot;http://www.techradar.com/news/phone-and-communications/mobile-phones/iphone-5-to-come-with-8mp-camerea-no-sim-960713&quot;&gt;new iPhone could have an 8MP camera&lt;/a&gt;. Indeed, &lt;a href=&quot;http://www.techradar.com/news/phone-and-communications/mobile-phones/sony-to-help-make-iphone-5-even-thinner-1057060&quot;&gt;Sony announced &lt;/a&gt;in January 2012 that it had developed new back-illuminated stacked CMOS image sensors which are smaller in size.  &lt;br /&gt;
&lt;h4&gt;
&lt;strong&gt;iPhone 5 price&lt;/strong&gt;&lt;/h4&gt;
If
  the iPhone 5 is an evolutionary step like the move from the iPhone 4  
to the iPhone 4S then we&#39;d expect the price to stay more or less the  
same, although in the UK higher VAT rates may well mean a higher price  
tag.&lt;br /&gt;
It&#39;s pretty much nailed on that the new iPhone will cost 
around £500 for a 16GB / 32GB model (depending on the capacity Apple 
whacks in there) and unless the iPhone 5 comes with some truly next 
generation technology that pricing model should hold firm.&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://jomonjoseph003.blogspot.com/feeds/3071319994970406560/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/iphone-5-rumours.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/3071319994970406560'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/3071319994970406560'/><link rel='alternate' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/iphone-5-rumours.html' title='iPhone 5 rumours'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/08130264968775577141</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-5295137275419661938.post-2233637745899055621</id><published>2012-04-01T21:06:00.000-07:00</published><updated>2012-04-01T21:06:00.260-07:00</updated><title type='text'>New iPad 3 review</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;h2 style=&quot;text-align: left;&quot;&gt;
Overview, design and feel
  &lt;span class=&quot;arrow&quot;&gt;&lt;/span&gt;
  
 

  
  
  &lt;/h2&gt;
The new iPad, the iPad 3, the new iPad 3… call it what you want, 
but it&#39;s a device that from the outside looks remarkably like the &lt;a href=&quot;http://www.techradar.com/reviews/pc-mac/tablets/apple-ipad-2-935199/review&quot;&gt;iPad 2&lt;/a&gt; but with an overhaul on the innards.&lt;br /&gt;
The question most people ask us when it comes to the new iPad is: what&#39;s different from the old one? &lt;br /&gt;
Well,
 in this case it&#39;s pretty easy: there&#39;s a Retina Display that makes 
everything looks superbly crisp, an updated A5X processor bringing 
quad-core graphics and a 5MP camera on the rear with a VGA sensor on the
 front.&lt;br /&gt;
Oh, and the iPad 3 is also the device that brings iOS 5.1 to the masses (well, it&#39;s also on the likes of the &lt;a href=&quot;http://www.techradar.com/reviews/phones/mobile-phones/apple-iphone-4s-16gb-1031754/review&quot;&gt;iPhone 4S&lt;/a&gt; and iPad 2 as well, but hey, we&#39;re not reviewing those today, and you don&#39;t really care unless it&#39;s a new iPad.)&lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;New iPad 3 review&quot; src=&quot;http://cdn2.mos.techradar.com//Review%20images/TechRadar/Tablets/Apple/New%20iPad%203%20review/PR%20shots/overview_hero-580-100.jpg&quot; width=&quot;580&quot; /&gt;&lt;/figure&gt;The
 design of the new iPad 3 isn&#39;t really anything different from the 
original duo from Apple&#39;s tablet range. Actually, while we&#39;re thinking 
about it, it looks almost identical to the iPad 2 – to the point you&#39;d 
struggle to tell them apart when turned off.&lt;br /&gt;

                          
                          
                         However, in the hand, there&#39;s a little bit 
of a difference, especially when it comes to the weight. The new iPad is
 nearly 60g heavier than the previous iteration, and while it&#39;s not 
terrible, it does add a little arm strain during a marathon movie 
session.&lt;br /&gt;
&lt;h4&gt;
&lt;strong&gt;Retina Display&lt;/strong&gt;&lt;/h4&gt;
Before we get 
onto all the normal insight over the frame of the new iPad, it&#39;s worth 
talking about the main feature: the Retina Display.&lt;br /&gt;
Apple has 
packed a huge amount more pixels into the 9.7-inch screen - 1536 x 2048 
to be exact. However, despite the fact that the Cupertino brand makes a 
big thing about the 330 PPI density of the iPhone 4, we&#39;re looking at a 
screen that&#39;s technically a lot less sharp than its smartphone brethren -
 around 264PPI.&lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;New iPad 3 review&quot; src=&quot;http://cdn2.mos.techradar.com//Review%20images/TechRadar/Tablets/Apple/New%20iPad%203%20review/Hands%20on%202/21-580-100.jpg&quot; width=&quot;580&quot; /&gt;&lt;/figure&gt;Apple
 has got around this fact by stating that the screen is meant to be held
 at 15 inches from the face, rather than the 10 inches the iPhone is 
supposed to from your eyes, and as such the sharpness is the same.&lt;br /&gt;
Given
 the fact the term &#39;Retina Display&#39; really isn&#39;t a legally binding term,
 we don&#39;t care. What matters is the effect - and it&#39;s one of the most 
impressive we&#39;ve seen on a tablet to date. If someone took an iPad, 
printed out a really hi-res image of an iOS system and stuck it on the 
front, we&#39;d struggle to tell the difference - it&#39;s superb, and even 
squinting up close you&#39;ll be hard pushed to notice any pixelation.&lt;br /&gt;
The
 colour reproduction will also appeal to many, as it&#39;s pretty close to 
reality - it lacks the punch of the Super AMOLED HD screens seen on the 
likes of the Samsung Galaxy Note for instance, but it will depend on 
personal preference as to whether that&#39;s a good thing. &lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;New iPad 3 review&quot; src=&quot;http://cdn2.mos.techradar.com//Review%20images/TechRadar/Tablets/Apple/New%20iPad%203%20review/Hands%20on%202/1i-580-100.jpg&quot; width=&quot;580&quot; /&gt;&lt;/figure&gt;We like the vivid colours of Samsung&#39;s screens, but we know plenty of people that loathe them too.&lt;br /&gt;
The
 main thing is things like internet browsing; photo viewing and movie 
sessions are all much, much improved over the iPad 2, and is one of the 
main reasons to pick up the new iPad.&lt;br /&gt;
&lt;h4&gt;
&lt;strong&gt;Design&lt;/strong&gt;&lt;/h4&gt;
The
 new iPad, as we said, is only marginally thicker and a little heavier 
than the iPad 2, and if you pick it up with no knowledge of the former, 
you&#39;ll likely be mighty impressed.&lt;br /&gt;
The rest of the design is 
premium too - given you can be paying nearly £700 for a top end model, 
it needs to seem like a worthwhile investment, and it does.&lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;New iPad 3 review&quot; src=&quot;http://cdn1.mos.techradar.com//Review%20images/TechRadar/Tablets/Apple/New%20iPad%203%20review/Hands%20on%202/12-580-100.jpg&quot; width=&quot;580&quot; /&gt;&lt;/figure&gt;The
 curved edges, the oleophobic scratch-proof glass and the aluminium 
chassis are all the kind of thing that some Android tablets have tried 
to ape and failed. Of course, many will prefer the feather-light frames 
of some of the Samsung models but, like the screen, it really comes down
 to personal preference.&lt;br /&gt;
The buttonry on the new iPad is pretty sparse though - we&#39;re talking four buttons and that&#39;s your lot.&lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;New iPad 3 review&quot; src=&quot;http://cdn3.mos.techradar.com//Review%20images/TechRadar/Tablets/Apple/New%20iPad%203%20review/Hands%20on%202/13-580-100.jpg&quot; width=&quot;580&quot; /&gt;&lt;/figure&gt;The iconic home button is back once again, despite rumours of its demise, and is easy to reach and hit within the thick bezel.&lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;New iPad 3 review&quot; src=&quot;http://cdn2.mos.techradar.com//Review%20images/TechRadar/Tablets/Apple/New%20iPad%203%20review/Hands%20on%202/10-580-100.jpg&quot; width=&quot;580&quot; /&gt;&lt;/figure&gt;The
 rest of the buttons are all clustered tightly together in the top 
left-hand corner of the new iPad, with the rocker/volume key, the 
mute/orientation switch and power/lock key all within an inch of one 
another.&lt;br /&gt;
As you can see, Apple has been pretty efficient with the 
button placement, with all of them performing more than one function. 
And they say the iPad can&#39;t multi-task... tsk.&lt;br /&gt;
&lt;h2 style=&quot;text-align: left;&quot;&gt;
&amp;nbsp;Interface
  &lt;span class=&quot;arrow&quot;&gt;&lt;/span&gt;
  
 

  
  &lt;/h2&gt;
&lt;div class=&quot;article-body&quot; itemprop=&quot;reviewBody&quot;&gt;

  The new iPad 3 picks up the iOS story where the &lt;a href=&quot;http://www.techradar.com/reviews/pc-mac/tablets/apple-ipad-2-935199/review&quot;&gt;iPad 2&lt;/a&gt; left off - with an incremental upgrade to iOS 5.1 the main talking point.&lt;br /&gt;
However,
 before we go through what&#39;s new, we&#39;ll take a quick tour across the 
operating system to show just how simple it is to operate a new iPad.&lt;br /&gt;
The
 home screen is laid out in a very similar way to the iPhone, except 
we&#39;re seeing some much larger icons for the apps you&#39;ve downloaded.&lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;new iPad 3 review&quot; src=&quot;http://cdn1.mos.techradar.com//Review%20images/TechRadar/Tablets/Apple/New%20iPad%203%20review/Screengrabs/IMG_0018-580-100.jpg&quot; width=&quot;580&quot; /&gt;&lt;/figure&gt;You
 can fill as many home screens as you like with apps as you download 
more from the App Store, and swiping from screen to screen on the iPad 3
 is silky smooth even with loads of programs downloaded.&lt;br /&gt;
There&#39;s 
also the dock at the bottom of the display which can hold up to six 
regularly-used apps that are present on all home screens, which is more 
than the four on offer with the iPhone thanks to the extra screen real 
estate.&lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;new iPad 3 review&quot; src=&quot;http://cdn3.mos.techradar.com//Review%20images/TechRadar/Tablets/Apple/New%20iPad%203%20review/Screengrabs%202/New_iPad_3_review_06-580-100.jpg&quot; width=&quot;580&quot; /&gt;&lt;/figure&gt;Neat
 freaks need not despair either: it&#39;s easy to create folders of the apps
 you want to lump together simply by dragging an icon and plopping it on
 top of another – the iPad will create a name for the group based on the
 content, but it&#39;s easy to rename these.&lt;br /&gt;
iOS 5.1 doesn&#39;t offer too
 much in the way of new features for the users interface, but a trick 
that Apple has learned from Google&#39;s Android is the notifications bar, 
which can be accessed simply by swiping down from the top of the screen.&lt;br /&gt;
&lt;img alt=&quot;new iPad 3 review&quot; src=&quot;http://cdn6.mos.techradar.com//Review%20images/TechRadar/Tablets/Apple/New%20iPad%203%20review/Screengrabs%202/New_iPad_3_review_07-300-100.jpg&quot; /&gt;&lt;br /&gt;
This
 contains information on everything from unread mail messages to 
notifications of new moves in games you&#39;re playing with friends. It&#39;s a 
simple system and one that&#39;s prevalent throughout the system, even in 
most apps, meaning you can easily jump in and out of applications where 
necessary.&lt;br /&gt;
Speaking of which, it&#39;s worth taking a look at the 
multi-tasking gestures on offer, as they&#39;re pretty sensational. Using a 
full set of fingers on the screen allows three functions: pinching in 
will take you to the home screen, flicking up will enable the 
multi-tasking window and swiping left will let you bounce between open 
apps.&lt;br /&gt;
It really works on the new iPad, and we urge you to check it
 out as it really makes moving through the system easy and cool at the 
same time.&lt;br /&gt;
There&#39;s a great debate over what really constitutes 
multi-tasking – but in our view, the iPad does enough to warrant the 
title. The likes of the &lt;a href=&quot;http://www.techradar.com/reviews/pc-mac/tablets/blackberry-playbook-947731/review&quot;&gt;BlackBerry Playbook&lt;/a&gt;
 are more capable when it comes to fully running programs in the 
background, but most users will struggle to really notice the difference
 when the iPad and its Android competition are asked to jump between 
apps.&lt;br /&gt;
As mentioned, you can easy multi-finger swipe up or double 
tap the home button to call up a list of recently opened apps, which can
 be deleted from the tray by a single long press and tapping of the &#39;x&#39; 
that appears.&lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;New iPad 3 review&quot; src=&quot;http://cdn2.mos.techradar.com//Review%20images/TechRadar/Tablets/Apple/New%20iPad%203%20review/Screengrabs%202/New_iPad_3_review_01-580-100.jpg&quot; width=&quot;580&quot; /&gt;&lt;/figure&gt;Swiping
 right in the multi-tasking tray will also call up the music player, 
which allows you to see what songs are about to play, or change the 
volume or brightness. Not new, but the closest thing to a widget we&#39;ll 
get here.&lt;br /&gt;
The lock screen allows you to do some pretty funky 
stuff; double tapping the home button will call up the music player so 
you can switch tracks or pause without needing to open the iPad. Also, 
there&#39;s an option to have a slide show of your photos – although we&#39;ve 
all got some we don&#39;t want to see cycling past at times.&lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;New iPad 3 review&quot; src=&quot;http://cdn4.mos.techradar.com//Review%20images/TechRadar/Tablets/Apple/New%20iPad%203%20review/Screengrabs%202/New_iPad_3_review_15-580-100.jpg&quot; width=&quot;580&quot; /&gt;&lt;/figure&gt;The
 iPad interface is one that&#39;s a little hard to judge, as it&#39;s so 
subjective we&#39;re bound to be chastised for the manner in which we rate 
the OS. However, in our minds it&#39;s still a little simplistic, with no 
opportunity for real customisation, and that&#39;s something we&#39;ve been 
hoping Apple will fix for years.&lt;br /&gt;
But then again others hate 
overly-complicated user interfaces, and they&#39;ll love the simple 
icon-centric offering. There are other foibles, like apps not 
re-aligning when one is deleted off a screen, but there are examples of 
this happening on other tablets all the time, so it&#39;s hard to criticise 
the iPad specifically.&lt;br /&gt;
Does the iPad 3 really do enough to be the 
poster boy for the A5X chip in terms of smoothness under the finger? 
Maybe, but it&#39;s nothing spectacular. The iPad 3 randomly shut down apps 
during use on more than one occasion, and we were often left prodding a 
key on the screen only to see that there was a big freeze at work.&lt;br /&gt;
&lt;figure&gt;&lt;img alt=&quot;New iPad 3 review&quot; src=&quot;http://cdn7.mos.techradar.com//Review%20images/TechRadar/Tablets/Apple/New%20iPad%203%20review/Screengrabs%202/New_iPad_3_review_14-580-100.jpg&quot; width=&quot;580&quot; /&gt;&lt;/figure&gt;Although
 Apple won&#39;t admit it, there&#39;s an increase under the hood from 512MB of 
RAM to 1GB – given the iPad 2 had a decent level of snap between 
programs, it&#39;s hard to say how this really works until put under a few 
months of load. &lt;br /&gt;
However, jumping through apps with the 
multi-touch gestures certainly impressed, and we&#39;re hoping this level of
 RAM will keep the iPad running at optimum performance for a while 
longer.&lt;br /&gt;
Basically, if you want simple and a mostly slick user 
interface, then you&#39;re in for a treat. It&#39;s not the most complete system
 out there, but iOS 5.1 is knocking the socks off the users who love the
 iPad experience, and don&#39;t give two hoots about Android widgets.&lt;br /&gt;
&lt;br /&gt;


  &lt;/div&gt;
&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://jomonjoseph003.blogspot.com/feeds/2233637745899055621/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/new-ipad-3-review.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/2233637745899055621'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/2233637745899055621'/><link rel='alternate' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/new-ipad-3-review.html' title='New iPad 3 review'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/08130264968775577141</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-5295137275419661938.post-3083212984387763913</id><published>2012-04-01T06:56:00.000-07:00</published><updated>2012-04-01T06:56:13.604-07:00</updated><title type='text'>The history of Easter eggs</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
It&#39;s pretty much common knowledge that Easter is a Christian celebration
 of Christ&#39;s rising, but this holiday also has pagan origins. Where did 
the colored eggs, cute little bunnies, baby chicks, leg of &lt;a href=&quot;http://homecooking.about.com/od/foodstorage/a/lambstorage.htm&quot;&gt;&lt;b&gt;lamb&lt;/b&gt;&lt;/a&gt; dinners, and lilies come from? They are all symbols of rebirth and the &lt;a href=&quot;http://homecooking.about.com/od/foodstorage/a/lambstorage.htm&quot;&gt;&lt;b&gt;lamb&lt;/b&gt;&lt;/a&gt; was a traditional religious sacrifice. 
&lt;br /&gt;&lt;br /&gt; 
Easter falls in the spring, the yearly time of renewal, when the earth renews itself after a long, cold winter. The word &lt;i&gt;Easter&lt;/i&gt; comes to us from the Norsemen&#39;s &lt;i&gt;Eostur, Eastar, Ostara,&lt;/i&gt; and &lt;i&gt;Ostar&lt;/i&gt;,
 and the pagan goddess Eostre, all of which involve the season of the 
growing sun and new birth. The Easter Bunny arose originally as a symbol
 of fertility, due to the rapid reproduction habits of the hare and 
rabbit.
&lt;br /&gt;&lt;br /&gt;
The ancient Egyptians, Persians, Phoenicians, and Hindus all believed 
the world began with an enormous egg, thus the egg as a symbol of new 
life has been around for eons. The particulars may vary, but most 
cultures around the world use the egg as a symbol of new life and 
rebirth. A notation in the household accounts of Edward I of England 
showed an expenditure of eighteen pence for 450 eggs to be gold-leafed 
and colored for Easter gifts. The first book to mention Easter eggs by 
name was written five hundred years ago. Yet, a North African tribe that
 had become Christian much earlier in time had a custom of &lt;a href=&quot;http://homecooking.about.com/od/foodhistory/a/eggcoloringhist.htm&quot;&gt;&lt;b&gt;coloring eggs&lt;/b&gt;&lt;/a&gt;
 at Easter. Long hard winters often meant little food, and a fresh egg 
for Easter was quite a prize. Later, Christians abstained from eating 
meat during the Lenten season prior to Easter. Easter was the first 
chance to enjoy eggs and &lt;a href=&quot;http://homecooking.about.com/od/meatrecipes/&quot;&gt;&lt;b&gt;meat&lt;/b&gt;&lt;/a&gt; after the long abstinence.
&lt;br /&gt;&lt;img alt=&quot;&quot; src=&quot;data:image/png;base64,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&quot; /&gt;&lt;br /&gt;
Some European children go from house to house begging for Easter eggs, much like &lt;a href=&quot;http://homecooking.about.com/od/halloween/&quot;&gt;&lt;b&gt;Halloween&lt;/b&gt;&lt;/a&gt; trick-or-treaters. Called pace-egging, it comes from the old word for Easter, &lt;i&gt;Pasch.&lt;/i&gt;
 Many old cultures also attributed the egg with great healing powers. It
 is interesting to note that eggs play almost no part in the Easter 
celebrations of Mexico, South America, and Native American Indian 
cultures. Egg-rolling contests are a symbolic re-enactment of the 
rolling away of the stone from Christ&#39;s tomb. The decoration of small 
leaf-barren branches as Easter egg trees has become a popular custom in 
the United States since the 1990s.&lt;br /&gt;
&lt;h1&gt;
&lt;span class=&quot;fn&quot;&gt;Traditional Easter Foods&lt;/span&gt;&lt;/h1&gt;
&lt;h4 style=&quot;text-align: left;&quot;&gt;
&lt;span style=&quot;font-weight: normal;&quot;&gt;Although colored &lt;/span&gt;&lt;a href=&quot;http://homecooking.about.com/library/archive/blholiday1.htm&quot; style=&quot;font-weight: normal;&quot;&gt;hard-boiled eggs&lt;/a&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt; are probably the first Easter food to come to mind, other foods factor into the traditional Easter meals around the world.
&lt;/span&gt;&lt;br style=&quot;font-weight: normal;&quot; /&gt;&lt;br style=&quot;font-weight: normal;&quot; /&gt;
&lt;a href=&quot;http://homecooking.about.com/od/breadrecipes/r/blbread93.htm&quot; style=&quot;font-weight: normal;&quot;&gt;Hot Cross Buns&lt;/a&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;
 are an Easter favorite in many areas. The tradition allegedly is 
derived from ancient Anglo-Saxons who baked small wheat cakes in honor 
of the springtime goddess, Eostre. After converting to Christianity, the
 church substituted the &lt;/span&gt;&lt;a href=&quot;http://homecooking.about.com/library/archive/blcakeindex.htm&quot; style=&quot;font-weight: normal;&quot;&gt;cakes&lt;/a&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt; with sweetbreads blessed by the church. 
&lt;/span&gt;&lt;br style=&quot;font-weight: normal;&quot; /&gt;&lt;br style=&quot;font-weight: normal;&quot; /&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;
Countries around the world serve sweet cakes in the same vein, such as Czech &lt;/span&gt;&lt;i style=&quot;font-weight: normal;&quot;&gt;babobka&lt;/i&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt; and Polish &lt;/span&gt;&lt;i style=&quot;font-weight: normal;&quot;&gt;baba.&lt;/i&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;
 The Greeks and Portugese serve round, flat loaves marked with a cross 
and decorated with Easter eggs. Syrian and Jordanian Christians have &lt;/span&gt;&lt;a href=&quot;http://homecooking.about.com/od/specificfood/a/honeytips.htm&quot; style=&quot;font-weight: normal;&quot;&gt;honey&lt;/a&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt; pastries. 
&lt;/span&gt;&lt;br style=&quot;font-weight: normal;&quot; /&gt;&lt;br style=&quot;font-weight: normal;&quot; /&gt;
&lt;a href=&quot;http://homecooking.about.com/od/beefrecipes/r/blsnack17.htm&quot; style=&quot;font-weight: normal;&quot;&gt;Pretzels&lt;/a&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt; were first shaped to indicate the torso of a person with arms folded, praying.
&lt;/span&gt;&lt;br style=&quot;font-weight: normal;&quot; /&gt;&lt;br style=&quot;font-weight: normal;&quot; /&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;
The &lt;/span&gt;&lt;a href=&quot;http://homecooking.about.com/od/foodstorage/a/lambstorage.htm&quot; style=&quot;font-weight: normal;&quot;&gt;roast lamb dinner&lt;/a&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt; that many eat on Easter Sunday goes back earlier than Easter to the first Passover of the Jewish people. The sacrificial &lt;/span&gt;&lt;a href=&quot;http://homecooking.about.com/od/foodstorage/a/lambstorage.htm&quot; style=&quot;font-weight: normal;&quot;&gt;lamb&lt;/a&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt; was roasted and eaten, together with unleavened bread and bitter herbs (see &lt;/span&gt;&lt;a href=&quot;http://homecooking.about.com/od/foodhistory/a/passoverfoods.htm&quot; style=&quot;font-weight: normal;&quot;&gt;Passover Seder&lt;/a&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;)
 in hopes that the angel of God would pass over their homes and bring no
 harm. As Hebrews converted to Christianity, they naturally brought 
along their traditions with them. The Christians often refer to Jesus as
 The Lamb of God. Thus, the traditions merged.
&lt;/span&gt;&lt;br style=&quot;font-weight: normal;&quot; /&gt;&lt;br style=&quot;font-weight: normal;&quot; /&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;
In the United States, &lt;/span&gt;&lt;a href=&quot;http://homecooking.about.com/od/foodstorage/a/hamstorage.htm&quot; style=&quot;font-weight: normal;&quot;&gt;ham&lt;/a&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;
 is a traditional Easter food. In the early days, meat was slaughtered 
in the fall. There was no refrigeration, and the fresh pork that wasn&#39;t 
consumed during the winter months before Lent was cured for spring. The 
curing process took a long time, and the first hams were ready around 
the time Easter rolled around. Thus, ham was a natural choice for the 
celebratory Easter dinner.&amp;nbsp;
&lt;/span&gt;&lt;span class=&quot;fn&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/h4&gt;
&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://jomonjoseph003.blogspot.com/feeds/3083212984387763913/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/history-of-easter-eggs.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/3083212984387763913'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/3083212984387763913'/><link rel='alternate' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/history-of-easter-eggs.html' title='The history of Easter eggs'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/08130264968775577141</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-5295137275419661938.post-4151339177508980519</id><published>2012-04-01T06:50:00.000-07:00</published><updated>2012-04-01T06:50:31.632-07:00</updated><title type='text'>Easter</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
Easter, which celebrates Jesus Christ&#39;s resurrection from the dead, is 
Christianity&#39;s most important holiday. It has been called a moveable 
feast because it doesn&#39;t fall on a set date every year, as most holidays
 do. Instead, Christian churches in the West celebrate Easter on the 
first Sunday following the full moon after the vernal equinox on March 
21. Therefore, Easter is observed anywhere between March 22 and April 25
 every year. Orthodox Christians use the Julian calendar to calculate 
when Easter will occur and typically celebrate the holiday a week or two
 after the Western churches, which follow the Gregorian calendar.&lt;br /&gt;
&lt;br /&gt;
The exact origins of this religious feast day&#39;s name are unknown. 
Some sources claim the word Easter is derived from Eostre, a Teutonic 
goddess of spring and fertility. Other accounts trace Easter to the 
Latin term hebdomada alba, or white week, an ancient reference to Easter
 week and the white clothing donned by people who were baptized during 
that time. Through a translation error, the term later appeared as 
esostarum in Old High German, which eventually became Easter in English.
 In Spanish, Easter is known as Pascua; in French, Paques. These words 
are derived from the Greek and Latin Pascha or Pasch, for &lt;a href=&quot;http://www.history.com/topics/passover&quot;&gt;Passover&lt;/a&gt;.
 Jesus&#39; crucifixion and resurrection occurred after he went to Jerusalem
 to celebrate Passover (or Pesach in Hebrew), the Jewish festival 
commemorating the ancient Israelites&#39; exodus from slavery in Egypt. 
Pascha eventually came to mean Easter.&lt;br /&gt;

Easter is really an entire season of the Christian church year, as 
opposed to a single-day observance. Lent, the 40-day period leading up 
to Easter Sunday, is a time of reflection and penance and represents the
 40 days that Jesus spent alone in the wilderness before starting his 
ministry, a time in which Christians believe he survived various 
temptations by the devil. The day before Lent, known as &lt;a href=&quot;http://www.history.com/topics/mardi-gras&quot;&gt;Mardi Gras&lt;/a&gt;
 or Fat Tuesday, is a last hurrah of food and fun before the fasting 
begins. The week preceding Easter is called Holy Week and includes 
Maundy Thursday, which commemorates Jesus&#39; last supper with his 
disciples; Good Friday, which honors the day of his crucifixion; and 
Holy Saturday, which focuses on the transition between the crucifixion 
and resurrection. The 50-day period following Easter Sunday is called 
Eastertide and includes a celebration of Jesus&#39; ascension into heaven.&lt;br /&gt;

In addition to Easter&#39;s religious significance, it also has a 
commercial side, as evidenced by the mounds of jelly beans and 
marshmallow chicks that appear in stores each spring. As with &lt;a href=&quot;http://www.history.com/topics/christmas&quot;&gt;Christmas&lt;/a&gt;,
 over the centuries various folk customs and pagan traditions, including
 Easter eggs, bunnies, baskets and candy, have become a standard part of
 this holy holiday.&lt;br /&gt;
&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://jomonjoseph003.blogspot.com/feeds/4151339177508980519/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/easter.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/4151339177508980519'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/4151339177508980519'/><link rel='alternate' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/easter.html' title='Easter'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/08130264968775577141</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-5295137275419661938.post-8904254875683474497</id><published>2012-04-01T06:45:00.001-07:00</published><updated>2012-04-01T06:45:24.475-07:00</updated><title type='text'>Why are butterflies colored?</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;img border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/blueMorpho.jpg&quot; /&gt;
        
        &lt;div class=&quot;caption&quot;&gt;
 
&lt;b&gt;Blue Morpho butterfly&lt;/b&gt; (&lt;i&gt;Morpho menelaus&lt;/i&gt;). This brilliant blue butterfly can be found in the rain forests of South America (Brazil &amp;amp; Guyana).&lt;br /&gt;

&lt;/div&gt;
&lt;br /&gt;
Butterflies have fascinated humankind for millennia, and have been 
interpreted in a variety of ways, from omens of love to personifications
 of the soul. Yet, the delicate beauty of iridescent butterfly wings 
belies their intricate structure and functionality as the perfect foil 
for predators.&lt;br /&gt;


Structural colors are created by an optical effect (such as 
interference, refraction, or diffraction) rather than by a pigment. They
 arise from the arrangement of physical structures interacting with 
light to produce a particular color.&lt;br /&gt;


Structural color is responsible for the colors of the feathers of 
many birds (including the blue jay, hummingbirds and pheasants), as well
 as certain butterfly wings and &lt;a href=&quot;http://www.webexhibits.org/causesofcolor/15D.html&quot;&gt;beetle&lt;/a&gt; shells. Variations in the spacing of the pattern often gives rise to an iridescent effect, as seen in &lt;a href=&quot;http://www.webexhibits.org/causesofcolor/15C.html&quot;&gt;peacock&lt;/a&gt; feathers, &lt;a href=&quot;http://www.webexhibits.org/causesofcolor/15E.html&quot;&gt;soap bubbles&lt;/a&gt;, films of oil, and &lt;a href=&quot;http://www.webexhibits.org/causesofcolor/15B.html&quot;&gt;mother-of-pearl&lt;/a&gt;, because the reflected color depends upon the angle of view.&lt;br /&gt;

&lt;h2&gt;
Butterflies and moths&lt;/h2&gt;
The Morpho butterflies are among the largest in the world, with a 
wingspan of 7.5 to 20 cm. The males have beautiful metallic blue upper 
wings, while the females are drab. Their iridescence stems from the 
microscopic structure of their wings. Pilots flying over the rain forest
 can occasionally see brief flashes of blue as these butterflies travel 
above the forest canopy. &lt;br /&gt;

    
    &lt;table class=&quot;imageZoom&quot;&gt;
            &lt;tbody&gt;
&lt;tr&gt;
                &lt;td class=&quot;td50&quot;&gt;
&lt;div class=&quot;lightbox-box&quot; style=&quot;width: 208px;&quot;&gt;

    &lt;div class=&quot;magnify-left&quot;&gt;

        
    &lt;/div&gt;
&lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/butterfly.jpg&quot; /&gt;
&lt;/div&gt;
&lt;div class=&quot;caption&quot;&gt;
 
&lt;b&gt;Blue Morpho butterfly&lt;/b&gt; (&lt;i&gt;Morpho menelaus&lt;/i&gt;). This brilliant blue butterfly can be found in the rain forests of South America (Brazil &amp;amp; Guyana). &lt;br /&gt;

&lt;/div&gt;
&lt;/td&gt;
                &lt;td class=&quot;td50&quot;&gt;
                    &lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/morpho-closed-wings-01.jpg&quot; /&gt;
                    &lt;div class=&quot;caption&quot;&gt;
 
&lt;b&gt;Underside of wings&lt;/b&gt;. When the Morpho lands, it closes its wings
 tightly, showing only the brown, camouflaged undersides, so a bird that
 is looking for a blue butterfly can’t see it.&lt;br /&gt;

&lt;/div&gt;
&lt;/td&gt;
            &lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
Iridescent surfaces, such as butterfly wings, help animals to elude 
potential predators. When these insects fly, the upper surface of their 
wings continually changes from bright blue to dull brown because the 
angle of the light striking the wing changes. As the butterflies move 
their wings up and down during flight, they seem to disappear, and then 
reappear a short distance away, looking like ethereal flashes of bright 
blue light. The dark undersides of their wings strengthen this effect. 
Combined with an undulating pattern of flight, this ability to change 
color quickly makes them difficult for predators to pursue. &lt;br /&gt;

      
      &lt;div class=&quot;imageRight&quot;&gt;

        &lt;div class=&quot;caption&quot;&gt;
 
Parts of the wing: Wing &amp;gt; Scales &amp;gt; Veins &amp;gt; Ridges&lt;br /&gt;

&lt;/div&gt;
&lt;div class=&quot;lightbox-box&quot; style=&quot;width: 250px;&quot;&gt;

    &lt;div class=&quot;magnify-right&quot;&gt;

        
    &lt;/div&gt;
&lt;img border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/newSci-morpho-fig-lg-01.gif&quot; /&gt;
&lt;/div&gt;
&lt;div&gt;

            &lt;img border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/morpho-bluebrown-scales_01.gif&quot; /&gt;
        &lt;/div&gt;
&lt;div&gt;

            &lt;img border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/morpho-bluebrown-scales_02.gif&quot; /&gt;
        &lt;/div&gt;
&lt;div class=&quot;caption&quot;&gt;
 
Scales from the top and bottom of a Morpho wing &lt;br /&gt;

&lt;/div&gt;
&lt;/div&gt;
&lt;h2&gt;
What is iridescence? &lt;/h2&gt;
The wings of butterflies and moths consist of a colorless translucent
 membrane covered by a layer of scales (the name of the order is 
Lepidoptera, meaning &quot;scaly wings&quot;). Each scale is a flattened outgrowth
 of a single cell and is about 100 µm long and 50 µm wide. The scales 
overlap like roof tiles and completely cover the membrane, appearing as 
dust to the naked eye.&lt;br /&gt;


The iridescence is caused by multiple slit interference. Sunlight 
contains a full range of light wavelengths. &quot;Interference&quot; occurs when 
light hitting the wing interacts with light reflected off the wing.&lt;br /&gt;


Light is a wave. If the crests and the troughs of the waves are 
aligned, or in phase, they will cause constructive interference, and 
iridescence is the result. One light wave hits the first groove, and a 
second light wave travels half of a wavelength to another groove, and is
 then reflected back in phase with the first.&lt;br /&gt;


If the crest of one wave meets the trough of another wave (out of 
phase), they will cancel each other out, as destructive interference 
occurs.&lt;br /&gt;

&lt;h2&gt;
Why does the Morpho appear blue? &lt;/h2&gt;
Blue light has a wavelength range from 400 to 480 nm. The slits in 
the scales of the Morpho are 200 nm apart. Because the distance between 
slits corresponds to half of the wavelength of blue light, this is the 
wavelength that undergoes constructive interference. The slits are 
attached to a base of melanin, a material that absorbs light, further 
strengthening the blue image.&lt;br /&gt;

      
      &lt;div class=&quot;inlineBox&quot;&gt;

        &lt;img height=&quot;158&quot; name=&quot;sem&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/boris5.jpg&quot; width=&quot;208&quot; /&gt;
        &lt;table style=&quot;width: 100%;&quot;&gt;
            &lt;tbody&gt;
&lt;tr&gt;
                &lt;td style=&quot;vertical-align: top; width: 50%;&quot;&gt;
                    &lt;div class=&quot;caption&quot;&gt;
 
Top of wing (blue): &lt;br /&gt;

&lt;/div&gt;
&lt;div&gt;

                        &lt;a class=&quot;lightbox-enabled&quot; href=&quot;http://www.webexhibits.org/causesofcolor/images/content/Morpho-menelaus1Z.jpg&quot; rel=&quot;lightbox-morpho&quot; title=&quot;Top of wing. Scales: overview&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;18&quot; name=&quot;l0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/butterfly-sem/butterflySEMS-labels_01.gif&quot; width=&quot;136&quot; /&gt;&lt;/a&gt;&lt;br /&gt;
                        &lt;a class=&quot;lightbox-enabled&quot; href=&quot;http://www.webexhibits.org/causesofcolor/images/content/boris3Z.jpg&quot; rel=&quot;lightbox-morpho&quot; title=&quot;Top of wing. Scales: detail&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;18&quot; name=&quot;l1&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/butterfly-sem/butterflySEMS-labels_02.gif&quot; width=&quot;136&quot; /&gt;&lt;/a&gt;&lt;br /&gt;
                        &lt;a class=&quot;lightbox-enabled&quot; href=&quot;http://www.webexhibits.org/causesofcolor/images/content/Morpho-menelaus2Z.jpg&quot; rel=&quot;lightbox-morpho&quot; title=&quot;Top of wing. Scales: close-up&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;18&quot; name=&quot;l2&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/butterfly-sem/butterflySEMS-labels_03.gif&quot; width=&quot;136&quot; /&gt;&lt;/a&gt;&lt;br /&gt;
                        &lt;a class=&quot;lightbox-enabled&quot; href=&quot;http://www.webexhibits.org/causesofcolor/images/content/boris1Z.jpg&quot; rel=&quot;lightbox-morpho&quot; title=&quot;Top of wing. Veins: side view&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;18&quot; name=&quot;l3&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/butterfly-sem/butterflySEMS-labels_04.gif&quot; width=&quot;136&quot; /&gt;&lt;/a&gt;&lt;br /&gt;
                        &lt;a class=&quot;lightbox-enabled&quot; href=&quot;http://www.webexhibits.org/causesofcolor/images/content/Morpho-menelaus3Z.jpg&quot; rel=&quot;lightbox-morpho&quot; title=&quot;Top of wing. Veins: top view&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;18&quot; name=&quot;l4&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/butterfly-sem/butterflySEMS-labels_05.gif&quot; width=&quot;136&quot; /&gt;&lt;/a&gt;&lt;br /&gt;
                        &lt;a class=&quot;lightbox-enabled&quot; href=&quot;http://www.webexhibits.org/causesofcolor/images/content/Morpha-menelaus4Z.jpg&quot; rel=&quot;lightbox-morpho&quot; title=&quot;Top of wing. Veins: cross section&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;18&quot; name=&quot;l5&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/butterfly-sem/butterflySEMS-labels_06.gif&quot; width=&quot;136&quot; /&gt;&lt;/a&gt;
                      &lt;/div&gt;
&lt;/td&gt;
                &lt;td style=&quot;vertical-align: top; width: 50%;&quot;&gt;
                    &lt;div class=&quot;caption&quot;&gt;
 
Underside of wing (brown):&lt;br /&gt;

&lt;/div&gt;
&lt;div&gt;

                        &lt;a class=&quot;lightbox-enabled&quot; href=&quot;http://www.webexhibits.org/causesofcolor/images/content/boris6Z.jpg&quot; rel=&quot;lightbox-morpho&quot; title=&quot;Underside of wing. Scales: detail&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;18&quot; name=&quot;l6&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/butterfly-sem/butterflySEMS-labels_02.gif&quot; width=&quot;136&quot; /&gt;&lt;/a&gt;&lt;br /&gt;
                        &lt;a class=&quot;lightbox-enabled&quot; href=&quot;http://www.webexhibits.org/causesofcolor/images/content/boris5Z.jpg&quot; rel=&quot;lightbox-morpho&quot; title=&quot;Underside of wing. Veins: side view&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;18&quot; name=&quot;l7&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/butterfly-sem/butterflySEMS-labels_04-but.gif&quot; width=&quot;136&quot; /&gt;&lt;/a&gt;
                      &lt;/div&gt;
&lt;/td&gt;
            &lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;div class=&quot;caption&quot;&gt;
 
Detailed views of scales from the wing tops, and wing undersides. Notice the veins in the magnified views.&lt;br /&gt;

&lt;/div&gt;
&lt;/div&gt;
&lt;h2&gt;
Why are Morphos’ wing undersides brown?&lt;/h2&gt;
The scales on the underside of the Morpho’s wing do not cause 
interference. This stems from normal organic pigments, rather than 
physical structure, and does not change with viewing angle. They 
resemble foliage, with lackluster browns, grays, blacks, and reds.&lt;br /&gt;


The iridescence is more useful on the topside of the butterfly wing, 
where it can be used to elude their main predators: birds. These scales 
also protect the wing from physical contact.&lt;br /&gt;


Each scale is about 70 by 200 µm, and is covered with thin parallel 
veins. The veins are much like ridges on a vinyl record. There are about
 1,800 veins per millimeter. The texture forms a reflection grating. The
 veins are made of stacked chitin lamellae kept equidistant by fine 
braces. On the underside, the slits on the scales are 160 nm apart, less
 than half of any visible light wavelength, and thus do not cause 
visible interference. &lt;br /&gt;

      
      &lt;div class=&quot;inlineBox&quot;&gt;

    &lt;div class=&quot;lightbox-box&quot; style=&quot;width: 300px;&quot;&gt;

        &lt;div class=&quot;magnify-left&quot;&gt;

            
        &lt;/div&gt;
&lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/butterflies/Urania.jpg&quot; /&gt;
    &lt;/div&gt;
&lt;div class=&quot;caption&quot;&gt;
 
Another interesting group of insects, the day-flying swallowtail 
moths from the uraniidae family, get their iridescent colors from their 
unusual scale design. Their scales use a combination of ridges and air 
pockets to produce iridescence.&lt;br /&gt;

&lt;/div&gt;
&lt;/div&gt;
&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://jomonjoseph003.blogspot.com/feeds/8904254875683474497/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/why-are-butterflies-colored.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/8904254875683474497'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/8904254875683474497'/><link rel='alternate' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/why-are-butterflies-colored.html' title='Why are butterflies colored?'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/08130264968775577141</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-5295137275419661938.post-4630272540300843458</id><published>2012-04-01T06:42:00.000-07:00</published><updated>2012-04-01T06:42:52.129-07:00</updated><title type='text'>Holograms</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
Although we regularly see holograms on our credit cards, our drivers’
 licenses, and our currency, surrealist Salvador Dali was among the 
first to incorporate holograms into fine art. The ability of holograms 
to play with light and create a transparent yet realistic 
three-dimensional world is both inviting and intriguing.&lt;br /&gt;


Holograms are images that allow us to reproduce the three-dimensional
 aspects of an object. Instead of capturing an image directly onto film 
as a photograph does, a hologram records an interference pattern. 
Transmission holograms are viewed by shining a light through the 
recorded hologram, while reflection holograms create an image by 
reflecting light from their surface. Large-scale transmission holograms 
are able to create an image that appears to have depth, and that changes
 as you move, allowing you to see around the object projected.&lt;br /&gt;


To record a hologram, monochromatic, coherent laser light is split 
into two beams. The reference beam is directed to the holographic film, 
while the object beam shines onto the object and is reflected onto the 
film. The film is exposed to an interference pattern as the two beams 
recombine.&lt;br /&gt;
&lt;img alt=&quot;&quot; src=&quot;data:image/png;base64,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&quot; /&gt;&lt;br /&gt;
&lt;b&gt;Holograms are ubiquitous&lt;/b&gt;, with uses ranging from adding security 
to currency and credit or debit cards, to decorative wrapping paper. The
 ability to record a three-dimensional image has also been utilized in 
art, architecture, educational displays, and portraiture. &lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://jomonjoseph003.blogspot.com/feeds/4630272540300843458/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/holograms.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/4630272540300843458'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/4630272540300843458'/><link rel='alternate' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/holograms.html' title='Holograms'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/08130264968775577141</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-5295137275419661938.post-624098676333213451</id><published>2012-04-01T06:36:00.001-07:00</published><updated>2012-04-01T06:36:39.016-07:00</updated><title type='text'>Dispersive Refraction</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;h2&gt;
Dispersive refraction effects in crystals&lt;/h2&gt;
Crystals have their own colors (see &lt;a href=&quot;http://www.webexhibits.org/causesofcolor/6.html&quot;&gt;emeralds and rubies&lt;/a&gt;), but dispersive refraction can enhance the appeal of a well-cut jewel. &lt;br /&gt;

   
   &lt;table class=&quot;imageZoom&quot;&gt;
      &lt;tbody&gt;
&lt;tr&gt;
   &lt;td class=&quot;td50&quot;&gt;
    &lt;div class=&quot;lightbox-box&quot; style=&quot;width: 225px;&quot;&gt;

     &lt;div class=&quot;magnify-left&quot;&gt;

      
     &lt;/div&gt;
&lt;img alt=&quot;&quot; border=&quot;0&quot; height=&quot;225&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/13.jpg&quot; /&gt;
    &lt;/div&gt;
&lt;div class=&quot;caption&quot;&gt;
 
&lt;b&gt;In a well-faceted gemstone&lt;/b&gt;, a ray of light passing into the 
top of the stone undergoes total internal reflection and is returned to 
the eye as the &quot;brilliance.&quot; Light reflected back towards the observer 
will be dispersed by refraction if the gemstone has a high refractive 
index. &lt;br /&gt;

&lt;/div&gt;
&lt;/td&gt;
         &lt;td class=&quot;td50&quot;&gt;
    &lt;div class=&quot;lightbox-box&quot; style=&quot;width: 303px;&quot;&gt;

     &lt;div class=&quot;magnify-right&quot;&gt;

      
     &lt;/div&gt;
&lt;img alt=&quot;&quot; border=&quot;0&quot; height=&quot;225&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/centenarydiamond.jpg&quot; /&gt;
    &lt;/div&gt;
&lt;div class=&quot;caption&quot;&gt;
 
&lt;b&gt;Since the geometry of the path corresponds to that in a prism&lt;/b&gt;,
 the reflected rays are also refracted, leading to flashes of color, or 
the &quot;fire&quot; in a stone. The amount of fire depends on the magnitude of 
the dispersion. The diamond has a very high dispersion, the highest of 
any naturally occurring gemstone, as well as a very high refractive 
index. &lt;br /&gt;

&lt;/div&gt;
&lt;/td&gt;
  &lt;/tr&gt;
&lt;tr&gt;
         &lt;td colspan=&quot;2&quot;&gt;
    &lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/anisotropic.jpg&quot; /&gt;
    &lt;div class=&quot;caption&quot;&gt;
 
&lt;b&gt;More complex effects occur in crystals&lt;/b&gt; that have a different 
refractive index for different optical planes. The crystal on the right 
is anisotropic and creates a double image, as compared to the isotropic 
left-hand crystal.&lt;br /&gt;

&lt;/div&gt;
&lt;/td&gt;
      &lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&quot;Double refraction&quot; can be observed using crossed polarizers. Because
 of the asymmetrical geometry of the crystal, polarized light is 
separated into ordinary and extraordinary rays moving at different 
velocities through the crystal. The second polarizer recombines these 
rays to produce color by interference.&lt;br /&gt;

&lt;h2&gt;
Getting rid of dispersive refraction: chromatic aberration&lt;/h2&gt;
Light is dispersed into the colors of the spectrum by refraction. 
When we are using a refractive lens to enlarge an image, this becomes a 
problem; we don’t want to see the image with distorted colors at the 
edges of objects. This problem is known as chromatic aberration.&lt;br /&gt;


Chromatic aberration is a problem for any devices relying on lenses, 
such as telescopes, microscopes, and cameras. Digital cameras include 
software to compensate for this effect.&lt;br /&gt;


The magnifying lenses of early telescopes were simple convex lenses. 
At high magnification, refraction by these lenses dispersed the light 
into its component colors, haloing the stars and planets in rainbow 
colors and distorting the image seen.&lt;br /&gt;


Newton was the first to solve this problem, enlarging the image by reflection instead of refraction.&lt;br /&gt;

   
   &lt;table class=&quot;imageZoom&quot;&gt;
      &lt;tbody&gt;
&lt;tr&gt;
   &lt;td colspan=&quot;2&quot;&gt;
    &lt;div class=&quot;lightbox-box&quot; style=&quot;width: 408px;&quot;&gt;

     &lt;div class=&quot;magnify-right&quot;&gt;

      
     &lt;/div&gt;
&lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/3-chromatic-aberration-sket.jpg&quot; /&gt;
    &lt;/div&gt;
&lt;div class=&quot;caption&quot;&gt;
 
&lt;b&gt;In addition to creating extra colors&lt;/b&gt;, dispersive refraction creates different focal lengths for different colors, so that edges in the projected image are blurred. &lt;br /&gt;

&lt;/div&gt;
&lt;/td&gt;
  &lt;/tr&gt;
&lt;tr&gt;
   &lt;td class=&quot;td50&quot;&gt;
    &lt;img alt=&quot;&quot; border=&quot;0&quot; height=&quot;197&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/wwwastcamacuk.jpg&quot; /&gt;
     &lt;div class=&quot;caption&quot;&gt;
 
&lt;b&gt;An image of Venus&lt;/b&gt; with a colored rim caused by chromatic aberration&lt;br /&gt;

&lt;/div&gt;
&lt;/td&gt;
         &lt;td class=&quot;td50&quot;&gt;
    &lt;img alt=&quot;&quot; border=&quot;0&quot; height=&quot;197&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/wwwcsmtuedu.jpg&quot; /&gt;
    &lt;div class=&quot;caption&quot;&gt;
 
&lt;b&gt;This photograph shows uncorrected chromatic aberration&lt;/b&gt;. The window edges are blurred and colored.&lt;br /&gt;

&lt;/div&gt;
&lt;/td&gt;
      &lt;/tr&gt;
&lt;tr&gt;
   &lt;td class=&quot;td50&quot;&gt;
    &lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/newton-telescope.jpg&quot; /&gt;
     &lt;div class=&quot;caption&quot;&gt;
 
&lt;b&gt;This is the design of telescope Newton developed&lt;/b&gt; to overcome 
the chromatic aberration inherent in earlier refracting telescope 
designs. Note that the eyepiece is on the side of the telescope, not at 
the lower end as in the telescopes we use today.&lt;br /&gt;

&lt;/div&gt;
&lt;/td&gt;
         &lt;td class=&quot;td50&quot;&gt;
    &lt;div class=&quot;lightbox-box&quot; style=&quot;width: 225px;&quot;&gt;

     &lt;div class=&quot;magnify-right&quot;&gt;

      
     &lt;/div&gt;
&lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/14.jpg&quot; /&gt;
    &lt;/div&gt;
&lt;div class=&quot;caption&quot;&gt;
 
&lt;b&gt;Various geometries&lt;/b&gt; of reflecting telescopes&lt;br /&gt;

&lt;/div&gt;
&lt;/td&gt;
      &lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
The essence of a reflecting telescope is that the refractive lens is eliminated and a parabolic mirror reflects the image.&lt;br /&gt;


There are applications that still use a refracting lens, so other 
methods of reducing chromatic aberration are employed. One method uses 
lenses of glass with different refractive indices. Joining a flint glass
 negative lens, which has a higher refractive index, to a crown glass 
positive lens, with a lower refractive index, forms a doublet lens 
corrected for dispersive refraction haloes. &lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://jomonjoseph003.blogspot.com/feeds/624098676333213451/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/dispersive-refraction.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/624098676333213451'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/624098676333213451'/><link rel='alternate' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/dispersive-refraction.html' title='Dispersive Refraction'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/08130264968775577141</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-5295137275419661938.post-2123087599021617962</id><published>2012-04-01T06:34:00.001-07:00</published><updated>2012-04-01T06:34:50.322-07:00</updated><title type='text'>What is Refraction?</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
Rainbows, with their ephemeral quality and gorgeous hues, have 
fascinated us since the beginning of recorded time. The rainbow is 
deeply rooted in our history. It appears in the oldest of stories, as 
well as being ubiquitous in art and music.&lt;br /&gt;

&lt;h2&gt;
Newton and the color spectrum: dispersive refraction&lt;/h2&gt;
Isaac Newton established that refraction causes white light to 
separate into its constituent wavelengths. While he was not the first to
 demonstrate that a prism produces a spectrum of colored light from 
incident white light, he showed that a second prism could recombine the 
colors to create white light again. He also demonstrated that the 
individual colors remained constant when shone through a prism again. 
This was in stark contrast to the consensus that the prism itself 
produced colors.&lt;br /&gt;


Newton’s contribution created a new understanding that white light is
 a mixture of colored light, and that each color is refracted to a 
different extent. The different colors correspond to light with 
different wavelengths, and are refracted to differing degrees. This 
separation of colors is known as dispersion.&lt;br /&gt;


Once the colors in sunlight are separated by refraction, we are able to distinguish them in the splendor that is a rainbow.&lt;br /&gt;

&lt;h2&gt;
What is refraction?&lt;/h2&gt;
The refractive index (n) of a medium such as air or water tells us 
how fast light travels in that medium. It is the ratio of the speed of 
light in a vacuum (c) to the speed of light in this medium (v): n = c / 
v.&lt;br /&gt;


The bending of a light as it crosses the boundary into a different 
medium is determined by its refractive index, or how much the light is 
slowed down in the new medium.&lt;br /&gt;

      
        &lt;div class=&quot;inlineBox&quot;&gt;

&lt;div class=&quot;lightbox-box&quot; style=&quot;width: 475px;&quot;&gt;

    &lt;div class=&quot;magnify-right&quot;&gt;

        
    &lt;/div&gt;
&lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/istock000004022041xsmall.jpg&quot; /&gt;
    &lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/istock000003972353small.jpg&quot; /&gt;
&lt;/div&gt;
&lt;div class=&quot;caption&quot;&gt;
 
We see objects &quot;breaking&quot; at the boundary between media of different 
density because of refraction. Light rays are bent, or refracted, 
because light travels at different speeds in different media. Unless the
 light ray meets the boundary at exactly 90°, the direction of travel 
will change and the light ray is &quot;bent.&quot; &lt;br /&gt;

&lt;/div&gt;
&lt;div class=&quot;lightbox-box&quot; style=&quot;width: 444px;&quot;&gt;

    &lt;div class=&quot;magnify-right&quot;&gt;

        
    &lt;/div&gt;
&lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/3-snell-law-diagram-01.jpg&quot; /&gt;
&lt;/div&gt;
&lt;div class=&quot;caption&quot;&gt;
 
The relationship between the angle of incidence and speed in the 
first medium and the angle of refraction and the speed of the refracted 
light in the second medium is given by Snell’s law: n1 sin θ&lt;sub&gt;1&lt;/sub&gt; = n2 sin θ&lt;sub&gt;2&lt;/sub&gt; (where θ&lt;sub&gt;1&lt;/sub&gt; = incident angle, n1 is the refractive index of the first medium, θ&lt;sub&gt;2&lt;/sub&gt; = refracted angle, and n2 is the refractive index of the second medium).&lt;br /&gt;

&lt;/div&gt;
&lt;/div&gt;
The reason that light travels more slowly in a higher density medium 
is that light interacts with the particles in its path. When light 
traveling through space to the earth meets the atmosphere, light is 
absorbed and then re-emitted every time a photon of light collides with 
an atom of air.&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://jomonjoseph003.blogspot.com/feeds/2123087599021617962/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/what-is-refraction.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/2123087599021617962'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/2123087599021617962'/><link rel='alternate' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/what-is-refraction.html' title='What is Refraction?'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/08130264968775577141</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-5295137275419661938.post-1692775917356777971</id><published>2012-04-01T06:32:00.001-07:00</published><updated>2012-04-01T06:32:32.417-07:00</updated><title type='text'>Rainbows</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/oliverrainbow1.jpg&quot; /&gt;

&lt;br /&gt;
&lt;div class=&quot;caption&quot; style=&quot;width: 350px;&quot;&gt;
 
&lt;b&gt;Rainbows can be seen&lt;/b&gt; in the spray of a waterfall. Ideal 
conditions for rainbows are sunlight and water droplets, usually as 
rain, but also in fine spray.&lt;br /&gt;

&lt;/div&gt;
&lt;h2&gt;
How is a rainbow formed? &lt;/h2&gt;
The mechanics of rainbows have been studied since ancient times. The 
Greek philosophers were aware of the role of reflection in forming a 
rainbow, and had some understanding of the role of refraction. In the 
13th century, scientists produced theories on rainbow formation, and in 
the 17th century, Rene Descartes sketched out the conditions required to
 observe a rainbow.&lt;br /&gt;


We see rainbows because of the geometry of raindrops. When the sun 
shines from behind us into the rain, incident rays of light enter the 
drop and are refracted inwards. They are reflected from the back surface
 of the raindrop, and refracted again as they exit the raindrop and 
return to our eyes. Refraction is responsible for splitting the sunlight
 into its component colors.&lt;br /&gt;

      
      &lt;div class=&quot;inlineBox&quot;&gt;

&lt;div class=&quot;lightbox-box&quot; style=&quot;width: 375px;&quot;&gt;

 &lt;div class=&quot;magnify-left&quot;&gt;

  
 &lt;/div&gt;
&lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/descartesrainbow.jpg&quot; /&gt;
&lt;/div&gt;
&lt;div class=&quot;caption&quot;&gt;
 
&lt;b&gt;Descartes’ well-known sketch&lt;/b&gt; describes the conditions required
 to observe a rainbow. The sun is directly behind him, and the light 
reflected from the raindrops ahead of him concentrates between 
approximately 40.6° and 42.4°, centered on the point where the shadow of
 his head would be. &lt;br /&gt;

&lt;/div&gt;
&lt;div class=&quot;lightbox-box&quot; style=&quot;width: 500px;&quot;&gt;

    &lt;div class=&quot;magnify-left&quot;&gt;

     
    &lt;/div&gt;
&lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/36.jpg&quot; /&gt;
   &lt;/div&gt;
&lt;div class=&quot;caption&quot;&gt;
 
&lt;b&gt;You perceive a rainbow from a particular position&lt;/b&gt;; &quot;your&quot; 
rainbow will alter as you move and will differ from others’ perceptions.
 Because the light from any single drop is dispersed, only one ray of a 
particular color reaches your eye. The violet band that you see leaves 
the corresponding raindrops at about 40.6°, and the red band that you 
see leaves its corresponding raindrops at 42.4°, so the red light is 
from raindrops higher in the sky relative to your eye.&lt;br /&gt;

&lt;/div&gt;
&lt;/div&gt;
Above, compare the angles from internal and double-internal 
reflections. There are triple- and quadruple- internal reflections as 
well. See up to 6 internal reflections below.&lt;br /&gt;


&lt;b&gt;Secondary rainbows&lt;/b&gt; are formed by double internal reflection. 
Light is reflected twice from the inner surface of the raindrop before 
leaving the raindrop. The light is concentrated between approximately 
50.4° and 53.6°, forming a secondary rainbow above the primary rainbow.&lt;br /&gt;

  
  
  &lt;div class=&quot;inlineBox&quot;&gt;

   &lt;div class=&quot;lightbox-box&quot; style=&quot;width: 500px;&quot;&gt;

     &lt;div class=&quot;magnify-right&quot;&gt;

       
     &lt;/div&gt;
&lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/order.jpg&quot; /&gt;
   &lt;/div&gt;
&lt;div class=&quot;caption&quot;&gt;
 
Explore for yourself the main rains through a raindrop. Notice how 
short and long wavelengths have slighty different angles. The primary 
output angle is from &lt;b&gt;one&lt;/b&gt; reflection.&lt;br /&gt;

&lt;/div&gt;
&lt;div class=&quot;lightbox-box&quot; style=&quot;width: 297px;&quot;&gt;

    &lt;div class=&quot;magnify-right&quot;&gt;

        
    &lt;/div&gt;
&lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/iguazafallscircrainbow.jpg&quot; /&gt;
&lt;/div&gt;
&lt;div class=&quot;caption&quot;&gt;
 
&lt;b&gt;If we were able to see an entire rainbow&lt;/b&gt; (for example from a 
plane) it would form a full circle. This rainbow over the Iguazu Falls 
illustrates this with its extended arc. &lt;br /&gt;

&lt;/div&gt;
&lt;/div&gt;
The size of the raindrops does not affect the geometry of the 
rainbow, although very tiny drops, such as those in fog or mist, reduce 
the effect. In this case, the effect of scattering overpowers the 
dispersive refraction effect. A &quot;fogbow&quot; has the arc of a rainbow, but 
appears as a bright white bow without spectral colors.&lt;br /&gt;


The angle of the sun does affect the rainbow we see. Once the sun is 
higher than 42°, the rainbow arc slips below the horizon. As the sun 
approaches the horizon, the size of the visible arc increases, reaching a
 full semicircle just before sunset.&lt;br /&gt;


Moonbows have been observed, but as our night vision is not sensitive to color, they appear white rather than colored.&lt;br /&gt;

      
       

&lt;h2&gt;
Secondary rainbows and supernumerary rainbows&lt;/h2&gt;
&lt;div class=&quot;imageRight&quot;&gt;

        &lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/wikimillaisdiejungeblinde.jpg&quot; /&gt;
        &lt;div class=&quot;caption&quot;&gt;
 
&lt;b&gt;&lt;i&gt;The Blind Girl&lt;/i&gt;, by John Everett Millais&lt;/b&gt;, expresses the 
pathos of this figure, unaware of the splendor surrounding her. The 
artist has taken some liberties with the double rainbow here; the 
dramatic dark sky below the rainbow does not occur in nature. &lt;br /&gt;

&lt;/div&gt;
&lt;/div&gt;
If one rainbow is beautiful, a double rainbow is breathtaking. In 
fact, is possible for sunlight to be reflected three or more times in 
one raindrop, but third order rainbows cannot be seen. They form so 
close to the sun that its brightness overpowers them.&lt;br /&gt;


In the laboratory, it is possible to recreate multiple rainbows 
formed by multiple internal reflections. A spherical flask of water 
simulates the raindrop.&lt;br /&gt;


In a double rainbow, raindrops reflect the sun’s light noticeably 
inward from the rainbow arc, and correspondingly out of the secondary 
bow, so that the dark band is seen between the bows. This effect, called
 Alexander’s band, was first described by the Greek philosopher 
Alexander of Aphrodisias in the 3rd century. The sky below the primary 
(lower) rainbow, and above the secondary (higher) bow, is brighter as a 
result. &lt;br /&gt;

      
       
A supernumerary rainbow forms additional bands on the inner arc of 
the primary rainbow, or very occasionally on the outer arc of the 
secondary rainbow. These bands, which usually appear in pastel colors, 
are caused by the interference of light waves.&lt;br /&gt;

      
  
      
   &lt;table class=&quot;imageZoom&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td class=&quot;td50&quot;&gt;
    &lt;div class=&quot;lightbox-box&quot; style=&quot;width: 275px;&quot;&gt;

     &lt;div class=&quot;magnify-left&quot;&gt;

       
     &lt;/div&gt;
&lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/danbushrainbowtree_new.jpg&quot; /&gt;
     &lt;/div&gt;
&lt;div class=&quot;caption&quot;&gt;
 
&lt;b&gt;This photograph illustrates the actual appearance of a double rainbow&lt;/b&gt;,
 with the bright area below the primary bow and the dark Alexander band 
between the bows. The colors of the bright primary rainbow (lower) run 
from violet on the inside to red on the outside. In the secondary 
(higher) rainbow the color sequence is reversed, with red on the inside 
and violet on the outside.&lt;br /&gt;

&lt;/div&gt;
&lt;/td&gt;
         &lt;td class=&quot;td50&quot;&gt;
    &lt;div class=&quot;lightbox-box&quot; style=&quot;width: 275px;&quot;&gt;

     &lt;div class=&quot;magnify-right&quot;&gt;

       
     &lt;/div&gt;
&lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/istock000003010769small_new.jpg&quot; /&gt;
     &lt;/div&gt;
&lt;div class=&quot;caption&quot;&gt;
 
&lt;b&gt;The primary rainbow is brightest&lt;/b&gt;, with red at the top and 
violet at the bottom. The supernumerary bands appear up against the 
violet band, in pastel shades that do not follow the usual pattern of 
spectral color. These bands are caused by the interference of light 
waves, providing evidence for the wave nature of light.&lt;br /&gt;

&lt;/div&gt;
&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://jomonjoseph003.blogspot.com/feeds/1692775917356777971/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/rainbows.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/1692775917356777971'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/1692775917356777971'/><link rel='alternate' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/rainbows.html' title='Rainbows'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/08130264968775577141</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-5295137275419661938.post-5238593573588323337</id><published>2012-04-01T06:31:00.001-07:00</published><updated>2012-04-01T06:31:31.991-07:00</updated><title type='text'>How do different colorblind individuals see?</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
Many people mistakenly think anyone labeled as &quot;colorblind&quot; only sees
 black and white - like a black and white movie or television show. On 
the contrary, it is extremely rare to have monochromacy - the complete 
absence of any color sensation. The variations in type and severity of 
colorblindness are explored in more detail in the section &lt;a href=&quot;http://www.webexhibits.org/causesofcolor/2A.html&quot;&gt;Colorblindness&lt;/a&gt;. &lt;br /&gt;

      
      &lt;table border=&quot;0&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;imageZoom alignCenter&quot; style=&quot;width: 600px;&quot;&gt;
        &lt;tbody&gt;
&lt;tr&gt;
          &lt;td width=&quot;208&quot;&gt;
            &lt;img name=&quot;how1&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/2/colorfield-flower-normal-02.jpg&quot; /&gt;
        &lt;/td&gt;
  &lt;td width=&quot;208&quot;&gt;
            &lt;img name=&quot;how2&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/2/ishi29_70-normal-01-01.jpg&quot; /&gt;
        &lt;/td&gt;
          &lt;td width=&quot;136&quot;&gt;
            &lt;div&gt;

                &lt;a href=&quot;http://www.webexhibits.org/causesofcolor/2B.html#vissamp&quot;&gt;&lt;img border=&quot;0&quot; name=&quot;A_0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/2/simulations-labels_01-simul.gif&quot; /&gt;&lt;/a&gt;&lt;br /&gt;
                &lt;a href=&quot;http://www.webexhibits.org/causesofcolor/2B.html#vissamp&quot;&gt;&lt;img border=&quot;0&quot; name=&quot;A_1&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/2/simulations-labels_02.gif&quot; /&gt;&lt;/a&gt;&lt;br /&gt;
                &lt;a href=&quot;http://www.webexhibits.org/causesofcolor/2B.html#vissamp&quot;&gt;&lt;img border=&quot;0&quot; name=&quot;A_2&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/2/simulations-labels_03.gif&quot; /&gt;&lt;/a&gt;&lt;br /&gt;
                &lt;a href=&quot;http://www.webexhibits.org/causesofcolor/2B.html#vissamp&quot;&gt;&lt;img border=&quot;0&quot; name=&quot;A_3&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/2/simulations-labels_04.gif&quot; /&gt;&lt;/a&gt;
            &lt;/div&gt;
&lt;/td&gt;
        &lt;/tr&gt;
&lt;tr&gt;
          &lt;td colspan=&quot;3&quot;&gt;
            &lt;div class=&quot;caption&quot;&gt;
 
&lt;b&gt;Comparison of normal and dichromat vision &lt;/b&gt;&lt;br /&gt;

&lt;/div&gt;
&lt;/td&gt;
        &lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
Anomalous trichromacy (where vision is based on three functioning 
cone types, but one or more cone types are atypical) is by far the most 
common form of colorblindness, and in many senses it is the least 
severe. Its effect is to reduce the ability to discriminate between 
colors, but it does not eliminate color perception altogether. People 
with this form of colorblindness experience very little difficulty in 
doing tasks that require color vision. Some may not even be aware that 
their color perception is in any way atypical. The only problem they 
have is passing color vision tests. &lt;br /&gt;

      
        &lt;div class=&quot;imageLeft&quot;&gt;

            &lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/2Bpoorviewing.jpg&quot; /&gt;
            &lt;div class=&quot;caption&quot;&gt;
 
&lt;b&gt;Under poor viewing conditions&lt;/b&gt;, such as when driving in 
dazzling sunlight or in rainy or foggy weather, it is easily possible 
for protanomalous individuals to mistake a blinking red traffic light 
for a blinking yellow or amber one, or to fail to distinguish a green 
traffic light from the various &quot;white&quot; lights in store fronts, signs, 
and street lights. The dimming can be so pronounced that reds may be 
confused with black or dark gray, and red traffic lights may appear to 
be extinguished. &lt;br /&gt;

&lt;/div&gt;
&lt;/div&gt;
Dichromats (those with vision based on two functioning cone types) on
 the other hand, can be so severely color deficient as to affect their 
daily lives. The real problem, for protanopes (absence of L-cone), 
deuteranopes (absence of M-cone) and tritanopes (absence of S-cone), is 
there are far too many color names and no obvious basis for using one 
instead of another. Why call something &quot;orange&quot; when it doesn’t look 
different in any way from something else called green, tan, beige, or 
any of several other color names?&lt;br /&gt;


For the protanope, red, orange, yellow, yellow-green, and green, 
appear somewhat shifted toward green in hue, and all appear paler than 
they do to the average observer. Protanopes may learn to distinguish 
reds from yellows and from greens primarily on the basis of their 
apparent brightness or lightness, rather than any perceptible hue 
difference. Violet, lavender, and purple are indistinguishable from 
various shades of blue because their reddish components are so dimmed as
 to be invisible. Pink flowers, reflecting both red light and blue 
light, may appear blue to the protanope. In the pictures below, the 
orange flowers completely disappear.&lt;br /&gt;


The deutanope suffers the same hue discrimination problems as the 
protanope, but without the dimming. The names red, orange, yellow, and 
green mean very little. Similarly, violet, lavender, purple, and blue 
appear to be the same color. In the pictures below, the orange flowers 
completely disappear.&lt;br /&gt;


Tritanopes can have difficulty distinguishing green, cyan, and blue. 
Tritanopes can also have problems distinguishing yellow from violet. 
They can have pink, orange, and brown confusions. In the picture below, 
the orange and pink flowers look the same. &lt;br /&gt;

      
      &lt;table border=&quot;0&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;imageZoom alignCenter&quot; style=&quot;width: 600px;&quot;&gt;
        &lt;tbody&gt;
&lt;tr&gt;
          &lt;td width=&quot;300&quot;&gt;
            &lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/mountain%20flowers%20normal.jpg&quot; /&gt;
            &lt;div class=&quot;caption&quot;&gt;
Typical&lt;/div&gt;
&lt;/td&gt;
          &lt;td width=&quot;300&quot;&gt;
            &lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/mountain%20flowers%20protan.jpg&quot; /&gt;
            &lt;div class=&quot;caption&quot;&gt;
Protanope (L-cone absent)&lt;/div&gt;
&lt;/td&gt;
        &lt;/tr&gt;
&lt;tr&gt;
          &lt;td width=&quot;300&quot;&gt;
            &lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/mountain%20flowers%20deut.jpg&quot; /&gt;
            &lt;div class=&quot;caption&quot;&gt;
Deutanope (M-cone absent)&lt;/div&gt;
&lt;/td&gt;
          &lt;td width=&quot;300&quot;&gt;
            &lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/mountain%20flowers%20tritan.jpg&quot; /&gt;
            &lt;div class=&quot;caption&quot;&gt;
Tritanope (S-cone absent)&lt;/div&gt;
&lt;/td&gt;
        &lt;/tr&gt;
&lt;tr&gt;
          &lt;td colspan=&quot;2&quot;&gt;
            &lt;div class=&quot;caption&quot;&gt;
 
&lt;b&gt;Comparison of normal and dichromat vision&lt;/b&gt;&lt;br /&gt;

&lt;/div&gt;
&lt;/td&gt;
        &lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
The &lt;a href=&quot;http://www.webexhibits.org/causesofcolor/2.html&quot;&gt;vision simulator&lt;/a&gt; illustrates these differences more clearly.&lt;br /&gt;

&lt;h2&gt;
Achromatopsia and monochromacy&lt;/h2&gt;
Achromatopsia (sometimes called rod monochromacy) can be inherited 
(congenital), or cerebral achromatopsia can develop later in life. 
Because an achromat or achromatope’s vision comes  entirely from the 
rods, it works best at low light levels, and at the periphery of view. 
People with the condition must wear dark sunglasses in daylight or 
bright indoor conditions. Congenital achromats perceive black, white, 
and shades of grey, but have no understanding of the concept of color. 
People with cerebral achromatopsia see in shades of grey, because having
 had color vision, they perceive the absence of color.&lt;br /&gt;


There are three types of cone monochromacy (all of which are rare), 
named according to the working cone type, e.g. blue cone monochromacy is
 a condition in which the L-cones and M-cones are missing, leaving just 
the S-cones and the rods. Because the S-cones do not contribute to our 
perception of brightness, blue cone monochromats have similar problems 
with bright lights to achromatopes, although they are able to 
distinguish a small range of colors. Monochromats can see during the 
day, but can’t distinguish between hues. &lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://jomonjoseph003.blogspot.com/feeds/5238593573588323337/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/how-do-different-colorblind-individuals.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/5238593573588323337'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/5238593573588323337'/><link rel='alternate' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/how-do-different-colorblind-individuals.html' title='How do different colorblind individuals see?'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/08130264968775577141</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-5295137275419661938.post-3011007660157974269</id><published>2012-04-01T02:46:00.000-07:00</published><updated>2012-04-01T02:46:02.899-07:00</updated><title type='text'>Colorblindness</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;img border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/orangesApplesTomatos-.jpg&quot; /&gt;

        &lt;br /&gt;
&lt;div class=&quot;caption&quot;&gt;
 
&lt;b&gt;Could you tell the difference between a tomato, a lime, and an orange?&lt;/b&gt;
 Some colorblind people (protanopes and deutanopes) see no perceptible 
difference between red, orange, yellow, and green. Colors that seem so 
different to the average viewer appear to be the same color for this two
 percent of the population.&lt;br /&gt;

&lt;/div&gt;
&lt;br /&gt;
Hundreds of millions of people have vision 
problems. Colorblindness affects as many as 1 in 12 men and 1 in 200 
women. Although colorblindness is typically the result of a genetic 
condition, acquired color deficiencies can stem from injury or disease. 
While not officially labeled colorblindness, as people age, their 
corneas typically turn yellowish, severely hampering their ability to 
see violet and blue colors.&lt;br /&gt;


Cataracts are another major vision problem affecting a large 
proportion of the population. When a person has a cataract, the lens in 
his or her eye is no longer entirely transparent. Because aging is the 
most common risk factor for the condition, increased life expectancy has
 made cataracts the leading cause of blindness worldwide.
In the U.S., over 20 million people 40 years of age and older experience
 this clouding in the lens of the eye, and cataracts are estimated to be
 the cause of half of the cases of vision loss in white, African 
American, and Latino people.&lt;br /&gt;

&lt;h2&gt;
Types of colorblindness&lt;/h2&gt;
The different forms of colorblindness can be classified according to 
the affected cone type and the degree of deficiency.
People with typical cones and light-sensitive pigments are able to see 
different colors by using three types of cone pigments (referred to as L
 for long wavelengths, M for medium wavelengths and S for short 
wavelengths) having different spectral sensitivity. This is called &lt;b&gt;trichromacy&lt;/b&gt;.&lt;br /&gt;


Sometimes vision is based on only two types of cone pigments. This is known as &lt;b&gt;dichromacy&lt;/b&gt;.&lt;br /&gt;


A mild color deficiency is present when one or more of the three 
light sensitive pigments in the cones are atypical and their peak 
sensitivity is shifted (&lt;b&gt;anomalous trichromacy&lt;/b&gt;). This can vary from being very mild to almost as severe as dichromacy.&lt;br /&gt;


Total colorblindness is very rare but the effects are severe. L-cone, M-cone, or S-cone &lt;b&gt;monochromacy&lt;/b&gt;
 describes a condition where only one type of cone pigment functions, 
and thus only a single color is perceived. In rod monochromacy or 
achromatopsia, there are no working cone pigments in the cones. 
Achromatopsia can be inherited or cerebral achromatopsia can develop.
The terms protan, deutan, and tritan are used to refer to the absence of
 functional L-cone, M-cone, and S-cone pigments, respectively.&lt;br /&gt;


Protanopes (L-cone) and deutanopes (M-cone) are often referred to as 
red-green colorblind and tritanopes (S-cone) are often referred to as 
blue-yellow colorblind. This can be misleading, as tritanopes can 
distinguish between blue and yellow.&lt;br /&gt;

      
      &lt;table border=&quot;0&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;inlineBox tableText&quot; style=&quot;width: 600px;&quot;&gt;
        &lt;tbody&gt;
&lt;tr&gt;
          &lt;td class=&quot;insideTable&quot; colspan=&quot;3&quot; width=&quot;600&quot;&gt; 


&lt;table class=&quot;wiki&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;th align=&quot;center&quot;&gt;Cone type&lt;/th&gt;&lt;th align=&quot;center&quot;&gt;Generic defect name&lt;/th&gt;&lt;th align=&quot;center&quot;&gt;Anomalous trichromacy name&lt;/th&gt;&lt;th align=&quot;center&quot;&gt;Dichromacy name&lt;/th&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td&gt;L-cone&lt;/td&gt;&lt;td&gt;Protan&lt;/td&gt;&lt;td&gt;Protanomaly&lt;/td&gt;&lt;td&gt;Protanopia&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td&gt;M-cone&lt;/td&gt;&lt;td&gt;Deutan&lt;/td&gt;&lt;td&gt;Deutanomaly&lt;/td&gt;&lt;td&gt;Deutanopia&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td&gt;S-cone&lt;/td&gt;&lt;td&gt;Tritan&lt;/td&gt;&lt;td&gt;Tritanomaly&lt;/td&gt;&lt;td&gt;Tritanopia&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;/td&gt;
        &lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;img border=&quot;0&quot; height=&quot;1&quot; src=&quot;http://www.googleadservices.com/pagead/conversion/1054403046/?random=1333273341914&amp;amp;cv=7&amp;amp;fst=1333273341914&amp;amp;num=1&amp;amp;fmt=3&amp;amp;label=NQkzCOKukwEQ5tPj9gM&amp;amp;bg=ffffff&amp;amp;hl=en&amp;amp;gl=US&amp;amp;guid=ON&amp;amp;u_h=768&amp;amp;u_w=1024&amp;amp;u_ah=728&amp;amp;u_aw=1024&amp;amp;u_cd=24&amp;amp;u_his=9&amp;amp;u_tz=330&amp;amp;u_java=false&amp;amp;u_nplug=5&amp;amp;u_nmime=11&amp;amp;ref=http%3A//www.webexhibits.org/causesofcolor/3BB.html&amp;amp;url=http%3A//www.webexhibits.org/causesofcolor/2A.html&quot; width=&quot;1&quot; /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://jomonjoseph003.blogspot.com/feeds/3011007660157974269/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/colorblindness.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/3011007660157974269'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/3011007660157974269'/><link rel='alternate' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/colorblindness.html' title='Colorblindness'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/08130264968775577141</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-5295137275419661938.post-2051327309171818336</id><published>2012-04-01T02:39:00.003-07:00</published><updated>2012-04-01T02:39:59.249-07:00</updated><title type='text'>Microgravity</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;div class=&quot;imageLeft&quot;&gt;

        &lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/candle-convection.gif&quot; /&gt;
        &lt;div class=&quot;caption&quot;&gt;
 
&lt;b&gt;In earth’s gravity&lt;/b&gt;, buoyant convection develops when hot, less dense combustion products rise.&lt;br /&gt;

&lt;/div&gt;
&lt;/div&gt;
&lt;h2&gt;
Does a candle burn the same on a space station as it does on earth? &lt;/h2&gt;
Candle flames behave differently in outer space (microgravity) than 
they do on earth, primarily because microgravity provides an environment
 that lacks buoyant convection, which normally plays an important role 
in maintaining and shaping a flame on earth.&lt;br /&gt;


What is microgravity? Astronauts on the International Space Station 
are orbiting the earth in free fall  the space station, the astronauts 
and everything on board are all &quot;falling&quot; around the earth at the same 
rate. This creates the floating sensation we think of as zero gravity, 
or more correctly, microgravity. The astronauts experience a sense of 
weightlessness, but it is gravity that holds the space station in its 
orbit.&lt;br /&gt;


In earth’s gravity, buoyant convection develops when hot, less dense 
combustion products rise. The flow that results draws cooler surrounding
 air to the base of the flame, supplying it with the oxidizer (in this 
case, oxygen) that the flame requires to maintain itself. Combustion 
products (carbon dioxide, water vapor, and soot) are carried away from 
the flame by the same convective flow, which is the dominant transport 
mechanism in the flame.&lt;br /&gt;

      
      
      &lt;div class=&quot;imageRight&quot;&gt;

&lt;div class=&quot;lightbox-box&quot; style=&quot;width: 200px;&quot;&gt;

    &lt;div class=&quot;magnify-right&quot;&gt;

        
    &lt;/div&gt;
&lt;img border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/candles-reg-micrograv-01-01.jpg&quot; /&gt;
&lt;/div&gt;
&lt;div class=&quot;caption&quot;&gt;
 
&lt;b&gt;Candle flames on earth&lt;/b&gt; (left) have several different 
temperatures within the flame; on a space station (right), there is no 
buoyant convection, and the flame burns slower and hotter.&lt;br /&gt;

&lt;/div&gt;
&lt;/div&gt;
In microgravity, however, the process is not the same. There is no 
buoyant convection, and the transport of combustion products and oxygen 
occurs by the much slower process of molecular diffusion. This diffusion
 occurs when there is a high concentration of combustion products and a 
low concentration of oxygen close to the flame and a high concentration 
of oxygen farther away from the flame. The combustion products migrate 
away from the flame and the oxygen migrates toward the flame. The 
diffusive transport rates in microgravity are much lower than the 
transport rates due to natural convection in earth’s gravity. As a 
result, a flame in microgravity will often appear to burn less 
vigorously than a flame on Earth, and it will assume a spherical shape 
that diffuses equally in all directions, rather than the more elongated 
shape that is characteristic of flames in earth’s gravity.&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://jomonjoseph003.blogspot.com/feeds/2051327309171818336/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/microgravity.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/2051327309171818336'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/2051327309171818336'/><link rel='alternate' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/microgravity.html' title='Microgravity'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/08130264968775577141</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-5295137275419661938.post-7718874523859945774</id><published>2012-04-01T02:38:00.000-07:00</published><updated>2012-04-01T02:38:10.533-07:00</updated><title type='text'>Why are fire and flames colored?</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
From ancient times, when fire helped ensure human survival, to 
today’s romantic candlelit dinner, the magic and mystery of flames have 
entranced and enchanted us.&lt;br /&gt;


The concept of &lt;a href=&quot;http://www.webexhibits.org/causesofcolor/3.html&quot;&gt;color temperature&lt;/a&gt;
 has permeated our everyday language. For example, we use the term &quot;red 
hot&quot; to qualify everything from a fashion trend, to a spicy food, to a 
temperature hot enough to melt iron. However, terms related to color 
temperature can lead to confusion, especially when talking about flames 
themselves. Incandescence does color a flame, but it is not the only 
source of its color. &lt;br /&gt;

      
      
      &lt;div class=&quot;imageLeft&quot;&gt;

        &lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/iStock_000005543589XSmall2.jpg&quot; /&gt;
        &lt;div class=&quot;caption&quot;&gt;
 
&lt;b&gt;A rainbow of neon tubes&lt;/b&gt; displays the variety of colors available through gas excitation.&lt;br /&gt;

&lt;/div&gt;
&lt;/div&gt;
&lt;h2&gt;
Gas excitations&lt;/h2&gt;
Gas excitations are responsible for vivid examples of colored light. 
Arc lighting, sparks, neon lights, sodium or mercury vapor lamps, and 
the &lt;a href=&quot;http://www.webexhibits.org/causesofcolor/4B.html&quot;&gt;aurora&lt;/a&gt; rely on gas excitations for their striking colors. &lt;a href=&quot;http://www.webexhibits.org/causesofcolor/4.html&quot;&gt;Lightning&lt;/a&gt;
 and fireworks, while obtaining their bright white colors from 
incandescence, also display a range of other colors obtained through gas
 excitations. Scientists use the same phenomenon to identify different 
elements in flame tests.&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://jomonjoseph003.blogspot.com/feeds/7718874523859945774/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/why-are-fire-and-flames-colored.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/7718874523859945774'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/7718874523859945774'/><link rel='alternate' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/why-are-fire-and-flames-colored.html' title='Why are fire and flames colored?'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/08130264968775577141</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-5295137275419661938.post-1112640057018987795</id><published>2012-04-01T02:36:00.001-07:00</published><updated>2012-04-01T02:36:25.781-07:00</updated><title type='text'>Why are beetle shells colored?</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;div class=&quot;imageRight&quot;&gt;

        &lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/15D_insect.jpg&quot; /&gt;
        &lt;div class=&quot;caption&quot;&gt;
 
&lt;b&gt;Most insect structural colors&lt;/b&gt; are in the green-blue-violet 
range, but red, gold, and copper colors may also be produced in this 
way. The shade of color and its intensity are determined by several 
factors, including the thickness and spacing of the layers of the 
scales, or epicuticle, the number of these layers, and the angle of the 
incoming light.&lt;br /&gt;

&lt;/div&gt;
&lt;/div&gt;
Although we often think of beetles as garden pests or garden 
protectors, many cultures use parts of dazzling, colorful beetles as 
ornamentation for ceremonial costumes and headdresses, as well as in 
prized jewelry. Just as structural color is responsible for the 
beautiful shimmering blue of neotropical Morpho butterflies, it is also 
responsible for the glistening iridescent colors of many tropical 
beetles.&lt;br /&gt;


The epicuticle, or outermost surface, of iridescent beetles is made 
of many stacks of slanting, plate-like layers, which are oriented in 
different directions. These layers bend, and then reflect the incoming 
light in the same way as the ridges of iridescent butterfly and moth 
scales. Similarly, they produce structural colors by interference in the
 same way as &lt;a href=&quot;http://www.webexhibits.org/causesofcolor/15A.html&quot;&gt;butterfly wings&lt;/a&gt;.
 A layer of pigment below the refractive plates of beetles and the 
ridges of iridescent butterfly scales enhances the effect of the 
iridescence. In some species, the epicuticle acts as a reflection 
diffraction grating to cause iridescence. The exact mechanism of the 
structural color for many species is an open topic of research.&lt;br /&gt;

      
      &lt;div class=&quot;imageLeft&quot;&gt;

        &lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/15D_beetles.jpg&quot; /&gt;
        &lt;div class=&quot;caption&quot;&gt;
 
&lt;b&gt;The leafy environment of some beetles&lt;/b&gt; is often illuminated by 
intermittent flashes of sunlight as breezes move through the trees. The 
glistening surfaces of these beetles blend in well with the beetles’ 
surroundings.&lt;br /&gt;

&lt;/div&gt;
&lt;/div&gt;
&lt;h2&gt;
Why are many tropical beetles iridescent?&lt;/h2&gt;
Unlike birds, most insects do not use showy color to attract mates; 
instead, the primarily rely on chemical attraction. It might seem that 
the colorful appearance of these beetles would advertise their presence 
to predators; in fact, these creatures are surprisingly well 
camouflaged.
        &lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://jomonjoseph003.blogspot.com/feeds/1112640057018987795/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/why-are-beetle-shells-colored.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/1112640057018987795'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/1112640057018987795'/><link rel='alternate' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/why-are-beetle-shells-colored.html' title='Why are beetle shells colored?'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/08130264968775577141</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-5295137275419661938.post-6144443188302383517</id><published>2012-04-01T02:32:00.000-07:00</published><updated>2012-04-01T02:32:11.188-07:00</updated><title type='text'>Iridescence</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;h2&gt;
Iridescence as a result of interference &lt;/h2&gt;
&lt;h2&gt;
&amp;nbsp;&lt;/h2&gt;
&lt;a href=&quot;data:image/png;base64,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&quot; imageanchor=&quot;1&quot; style=&quot;clear: right; float: right; margin-bottom: 1em; margin-left: 1em;&quot;&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;data:image/png;base64,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&quot; /&gt;&lt;/a&gt;We’re captivated when we see something in nature with a multitude of 
colors, or when the colors seem to change depending on our point of 
view. Whether we’re looking at &lt;a href=&quot;http://www.webexhibits.org/causesofcolor/15B.html&quot;&gt;pearl&lt;/a&gt; and mother-of-pearl, the transparent wings of houseflies and dragonflies, the near-metallic colors of scales on &lt;a href=&quot;http://www.webexhibits.org/causesofcolor/15D.html&quot;&gt;beetles&lt;/a&gt; and &lt;a href=&quot;http://www.webexhibits.org/causesofcolor/15A.html&quot;&gt;butterflies&lt;/a&gt; , or the feathers of hummingbirds and &lt;a href=&quot;http://www.webexhibits.org/causesofcolor/15C.html&quot;&gt;peacocks&lt;/a&gt; , we are immediately drawn to their iridescence (from the Latin word, &quot;iris,&quot; meaning rainbow).&lt;br /&gt;


Although the iridescence of these natural wonders are a result of 
&quot;structural colors,&quot; rather than pigment molecules, iridescence takes 
other forms as well. For example, light waves can interfere with one 
another, causing the iridescent colors you see in a layer of oil on a 
wet pavement or in the surface of a soap &lt;a href=&quot;http://www.webexhibits.org/causesofcolor/15E.html&quot;&gt;bubble&lt;/a&gt;.&lt;br /&gt;


Other examples of iridescence caused by interference include ice and 
crumpled cellophane, which will produce iridescent colors in polarized 
white light. Because they are optically anisotropic (they have different
 optical properties for light from different directions), they undergo 
double refraction. In contrast, the iridescent colors in opals, CDs, and
 DVDs that change with viewing angle is attributed to diffraction (the 
diffracted rays interfere to produce the colors).&lt;br /&gt;

&lt;h2&gt;
What is interference?&lt;/h2&gt;
Two light waves of the same wavelength can interact to reinforce each
 other if they are in phase, or cancel each other out if they are out of
 phase. Some cases of interference occur in combination with diffraction
 (see &lt;a href=&quot;http://www.webexhibits.org/causesofcolor/16.html&quot;&gt;opal&lt;/a&gt;), while others involve interference in the absence of diffraction.&lt;br /&gt;

      
      &lt;table class=&quot;imageZoom&quot;&gt;
            &lt;tbody&gt;
&lt;tr&gt;
                &lt;td class=&quot;td50&quot;&gt;
&lt;div class=&quot;lightbox-box&quot; style=&quot;width: 208px;&quot;&gt;

 &lt;div class=&quot;magnify-left&quot;&gt;

  
 &lt;/div&gt;
&lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/34_old.jpg&quot; /&gt;
&lt;/div&gt;
&lt;div class=&quot;caption&quot;&gt;
 
&lt;b&gt;Constructive vs. destructive interference&lt;/b&gt;: light waves 1 and 2
 produce constructive reinforcement if they are in phase (A). Crests 
align with crests and troughs align with troughs, reinforcing one 
another. Destructive cancellation is observed when they are out of phase
 (B). The crests of wave 1 align with the troughs of wave 2, canceling 
one another.&lt;br /&gt;

&lt;/div&gt;
&lt;/td&gt;
                &lt;td class=&quot;td50&quot;&gt;
&lt;div class=&quot;lightbox-box&quot; style=&quot;width: 176px;&quot;&gt;

 &lt;div class=&quot;magnify-right&quot;&gt;

  
 &lt;/div&gt;
&lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/35.jpg&quot; /&gt;
&lt;/div&gt;
&lt;div class=&quot;caption&quot;&gt;
 
&lt;b&gt;Interference of light beams reflected&lt;/b&gt; from the front and back 
surfaces of a thin parallel film. This effect can be seen in soap 
bubbles. As either the angle, the thickness of the film, or the 
wavelength changes, the wavelength and the color of light produced by 
constructive interference changes.&lt;br /&gt;

&lt;/div&gt;
&lt;/td&gt;
            &lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
The French scientist Augustin-Jean Fresnel performed the first clear 
demonstration of interference without diffraction in about 1815. He used
 a monochromatic light source reflected in two mirrors; the mirrors were
 made of black glass to reflect light only at the front surface and were
 placed at a small angle to each other to produce two overlapping beams 
of light on a screen. The result was a series of &quot;interference fringes&quot; 
consisting of alternate bands of light and dark. If either mirror was 
covered or removed, the fringes disappeared and only the uniform light 
from the other mirror remained.&lt;br /&gt;


The ability of lasers to produce monochromatic light has opened up 
the study of interference, and led to the wide use of a variety of 
interference-based devices. Interferometers, such as the Twyman-Green 
interferometer and the Fabry-Perot etalon (using multiple reflective 
surfaces), are used for precise comparison of waves in applications 
ranging from oceanography to measurements at the microscopic scale.&lt;br /&gt;

      
      &lt;div class=&quot;imageLeft&quot;&gt;

        &lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/plate-XIII-01.jpg&quot; /&gt;
        &lt;div class=&quot;caption&quot;&gt;
 
&lt;b&gt;Green metallic-like reflection&lt;/b&gt; of a photographic flash from the eyes of a cat, caused by multiple thin-film interference.&lt;br /&gt;

&lt;/div&gt;
&lt;/div&gt;
&lt;h2&gt;
Iridescence in the animal kingdom&lt;/h2&gt;
Structural colors occur naturally in a rich variety of systems, 
usually involving multiple-layered structures that provide thin-film 
interference. The layers may be composed of keratin, chitin, calcium 
carbonate, mucus, and so on. Frequently, a dark layer of melanin forms a
 backing to intensify the observed color by absorbing the non-reflected 
light.&lt;br /&gt;


The eyes of many nocturnal animals contain multilayer structures that
 improve night vision and produce iridescent metallic-like reflections.&lt;br /&gt;


Several species of stomatopod crustaceans, a family of tropical 
marine predators, have colored display surfaces that change dramatically
 when viewed with a linear polarizing filter. If the angle of 
polarization is changed, the uropods and antennal scales change from 
red-orange to faint purple. Researchers are studying the cause of this 
color (perhaps interference, perhaps a pigment), and whether the animals
 use these signals to communicate.&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://jomonjoseph003.blogspot.com/feeds/6144443188302383517/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/iridescence.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/6144443188302383517'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/6144443188302383517'/><link rel='alternate' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/iridescence.html' title='Iridescence'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/08130264968775577141</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-5295137275419661938.post-8943697135868745291</id><published>2012-04-01T02:28:00.000-07:00</published><updated>2012-04-01T02:28:32.065-07:00</updated><title type='text'>Bubbles</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
Bubbles capture the essence of childlike wonder, perfectly formed, 
evanescent and rich with ephemeral color. They also demonstrate a 
plethora of useful scientific principles, including surface tension, 
ratios of surface area to volume, and interference colors.&lt;br /&gt;
&lt;img alt=&quot;&quot; src=&quot;data:image/png;base64,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&quot; /&gt;&lt;img alt=&quot;&quot; src=&quot;data:image/png;base64,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&quot; /&gt; &lt;br /&gt;

&lt;h2&gt;
What is a soap bubble?&lt;/h2&gt;
A soap bubble is a very thin sheet of water sandwiched between two 
layers of soap molecules. The film of soapy water surrounds a bubble of 
air. Soap molecules have one end that repels water, and one that 
attracts it, and these molecules move to the inner and outer surfaces, 
thrusting their water-repelling ends out into the air, and their &quot;heads&quot;
 inwards. Without such molecules on the surface, the bubble would 
spontaneously break apart into tiny water droplets. Surface tension 
causes the bubble to be spherical, which is the shape that gives the 
minimum surface energy - the lowest ratio of surface area to volume.&lt;br /&gt;

&lt;h2&gt;
Why are soap bubbles colored?&lt;/h2&gt;
The thickness of the film - or rather, its thinness - determines 
whether iridescence is apparent. Light is reflected from both the inner 
and outer surface of the soap bubble.&lt;br /&gt;

      
      &lt;div class=&quot;inlineBox&quot;&gt;

&lt;div class=&quot;lightbox-box&quot; style=&quot;width: 325px;&quot;&gt;

 &lt;div class=&quot;magnify-left&quot;&gt;

  
 &lt;/div&gt;
&lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/10.jpg&quot; /&gt;
&lt;/div&gt;
&lt;div class=&quot;caption&quot;&gt;
 
&lt;b&gt;When an incoming ray of light strikes the outer surface of a bubble&lt;/b&gt;,
 part of the light ray is reflected immediately, while the other part is
 transmitted into the soap film. After reaching the inner surface of the
 film, this transmitted light ray is reflected back toward the outer 
surface. When it leaves the bubble, it travels in the same direction as 
the ray that was immediately reflected and is, therefore, parallel to 
that ray.&lt;br /&gt;

&lt;/div&gt;
&lt;div class=&quot;lightbox-box&quot; style=&quot;width: 500px;&quot;&gt;

 &lt;div class=&quot;magnify-left&quot;&gt;

  
 &lt;/div&gt;
&lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/11.jpg&quot; /&gt;
&lt;/div&gt;
&lt;div class=&quot;caption&quot;&gt;
 
&lt;b&gt;If these two rays of light are reflected back so that their wavelengths are &quot;out of phase&quot;&lt;/b&gt;
 with each other, the second ray will partly cancel out the reflection 
of the first ray. This is called destructive interference, which results
 in a reduction of color intensity. If, however, the wavelengths of the 
two reflected rays are &quot;in phase,&quot; they will enhance each other. This is
 called constructive interference.&lt;br /&gt;

&lt;/div&gt;
&lt;/div&gt;
The light rays that are reflected off the inner surface of the bubble
 travel further than the light rays that are reflected off the outer 
surface. Some wavelengths will interfere destructively and others 
constructively, depending on the extra distance traveled by a 
transmitted-and-reflected ray. Whether the reflected rays are in or out 
of phase with each other depends on the extra distance (through the film
 and back) that the second ray must travel before rejoining the first 
ray. This distance depends on the angle of the incident light and the 
thickness of the film.&lt;br /&gt;


White light is made up of different colors, corresponding to specific
 wavelengths. As the film thickness changes, the extra distance the ray 
must travel changes. Interference is constructive when the total extra 
distance matches a specific wavelength of light, and is destructive when
 it is half a wavelength. So if white light shines on a bubble, the film
 reflects light of a specific hue, and this hue changes with the film’s 
thickness.&lt;br /&gt;


The iridescence of a soap bubble, which seems to contain a wealth of 
changing color, stems from light striking the bubble from varied angles.
 The path length varies with the angle of incident light, giving varying
 path differences for the internally and externally reflected rays at 
different points on the bubble. This means that, even if the soap film 
is of uniform thickness, different colors can be seen. Light entering 
the bubble directly travels a shorter path than light entering at a 
wider angle. This allows different wavelengths to undergo constructive 
and destructive interference, so different colors are perceived. &lt;br /&gt;

      
      &lt;div class=&quot;inlineBox&quot;&gt;

        &lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/longestbub-450.jpg&quot; /&gt;
        &lt;div class=&quot;caption&quot;&gt;
 
David Stein holds the Guinness World Record for the longest bubble, over 15 m long.&lt;br /&gt;

&lt;/div&gt;
&lt;/div&gt;
&lt;div class=&quot;imageLeft&quot;&gt;

        &lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;http://www.webexhibits.org/causesofcolor/images/content/bubbles2-sm-01.jpg&quot; /&gt;
        &lt;div class=&quot;caption&quot;&gt;
 
&lt;b&gt;Cluster of soap bubbles&lt;/b&gt;. A variety of beautiful colors appear in the swirls. Often, just before bursting, the swirls will appear black.&lt;br /&gt;

&lt;/div&gt;
&lt;/div&gt;
&lt;h2&gt;
Changing color &lt;/h2&gt;
The colors of a bubble are dependent on the thickness of the film. A 
bubble becomes thinner and thinner as it dries out (due to evaporation),
 before finally popping. As the surface film of the bubble becomes 
increasingly thinner, a change in overall color can be seen. Thick walls
 cancel out longer wavelengths in the red range. As the bubble film gets
 thinner, yellow wavelengths are cancelled out. As it gets even thinner,
 green light is lost. Beyond this point, even shorter wavelengths in the
 blue wavelength range disappear.&lt;br /&gt;


The resulting colors are a combination of the colors that do not 
undergo destructive interference and their degrees of constructive 
interference. Blue-green colors dominate in thicker films and yellow 
hues in thinner films. Eventually, the film becomes too thin to create 
interference of visible wavelengths, as all wavelengths are cancelled 
out. At this point the bubble appears colorless. Against a black 
background the bubble surface could appear black. &lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://jomonjoseph003.blogspot.com/feeds/8943697135868745291/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/bubbles.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/8943697135868745291'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/8943697135868745291'/><link rel='alternate' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/bubbles.html' title='Bubbles'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/08130264968775577141</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-5295137275419661938.post-6205591289817641693</id><published>2012-04-01T01:46:00.001-07:00</published><updated>2012-04-01T01:46:34.357-07:00</updated><title type='text'>Railway air brake</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
An &lt;b&gt;air brake&lt;/b&gt; is a conveyance &lt;a href=&quot;http://en.wikipedia.org/wiki/Brake&quot; title=&quot;Brake&quot;&gt;braking system&lt;/a&gt; actuated by &lt;a href=&quot;http://en.wikipedia.org/wiki/Gas_compressor&quot; title=&quot;Gas compressor&quot;&gt;compressed air&lt;/a&gt;. Modern trains rely upon a &lt;a href=&quot;http://en.wikipedia.org/wiki/Fail-safe&quot; title=&quot;Fail-safe&quot;&gt;fail-safe&lt;/a&gt; air brake system that is based upon a design patented by &lt;a href=&quot;http://en.wikipedia.org/wiki/George_Westinghouse&quot; title=&quot;George Westinghouse&quot;&gt;George Westinghouse&lt;/a&gt; on March 5, 1872. The &lt;a href=&quot;http://en.wikipedia.org/wiki/Westinghouse_Air_Brake_Company&quot; title=&quot;Westinghouse Air Brake Company&quot;&gt;Westinghouse Air Brake Company&lt;/a&gt;
 (WABCO) was subsequently organized to manufacture and sell 
Westinghouse&#39;s invention. In various forms, it has been nearly 
universally adopted.&lt;br /&gt;

The Westinghouse system uses air pressure to charge air reservoirs 
(tanks) on each car. Full air pressure signals each car to release the 
brakes. A reduction or loss of air pressure signals each car to apply 
its brakes, using the compressed air in its reservoirs&lt;br /&gt;
&lt;img alt=&quot;&quot; src=&quot;data:image/png;base64,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&quot; /&gt; &lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;img alt=&quot;&quot; src=&quot;data:image/png;base64,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&quot; /&gt;&lt;br /&gt;
&lt;h2&gt;
&lt;span class=&quot;mw-headline&quot; id=&quot;Background&quot;&gt;Background&lt;/span&gt;&lt;/h2&gt;
Prior to the introduction of air brakes, stopping a train was a 
difficult business. In the early days when trains consisted of one or 
two cars and speeds were low, the &lt;a href=&quot;http://en.wikipedia.org/wiki/Railroad_engineer&quot; title=&quot;Railroad engineer&quot;&gt;engine driver&lt;/a&gt; could stop the train by reversing the &lt;a href=&quot;http://en.wikipedia.org/wiki/Steam&quot; title=&quot;Steam&quot;&gt;steam&lt;/a&gt; flow to the &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Cylinder_%28steam_locomotive%29&quot; title=&quot;Cylinder (steam locomotive)&quot;&gt;cylinders&lt;/a&gt;, causing the &lt;a href=&quot;http://en.wikipedia.org/wiki/Steam_locomotive&quot; title=&quot;Steam locomotive&quot;&gt;locomotive&lt;/a&gt;
 to act as a brake. However, as trains got longer, heavier and faster, 
and started to operate in mountainous regions, it became necessary to 
fit each car with brakes, as the &lt;a href=&quot;http://en.wikipedia.org/wiki/Locomotive&quot; title=&quot;Locomotive&quot;&gt;locomotive&lt;/a&gt; was no longer capable of bringing the train to a halt in a reasonable distance.&lt;br /&gt;

The introduction of brakes to railcars necessitated the employment of additional crew members called &lt;a href=&quot;http://en.wikipedia.org/wiki/Brakeman&quot; title=&quot;Brakeman&quot;&gt;brakemen&lt;/a&gt;,
 whose job it was to move from car to car and apply or release the 
brakes when signaled to do so by the engineer with a series of whistle 
blasts. Occasionally, whistle signals were not heard, incorrectly given 
or incorrectly interpreted, and &lt;a href=&quot;http://en.wikipedia.org/wiki/Derailment&quot; title=&quot;Derailment&quot;&gt;derailments&lt;/a&gt; or &lt;a href=&quot;http://en.wikipedia.org/wiki/Train_wreck&quot; title=&quot;Train wreck&quot;&gt;collisions&lt;/a&gt; would occur because trains were not stopped in time.&lt;br /&gt;

Brakes were manually applied and released by turning a large brake 
wheel located at one end of each car. The brake wheel pulled on the 
car&#39;s &lt;a class=&quot;new&quot; href=&quot;http://en.wikipedia.org/w/index.php?title=Brake_rigging&amp;amp;action=edit&amp;amp;redlink=1&quot; title=&quot;Brake rigging (page does not exist)&quot;&gt;brake rigging&lt;/a&gt; and clamped the &lt;a href=&quot;http://en.wikipedia.org/wiki/Brake_shoe&quot; title=&quot;Brake shoe&quot;&gt;brake shoes&lt;/a&gt; against the wheels. As considerable force was required to overcome the &lt;a href=&quot;http://en.wikipedia.org/wiki/Friction&quot; title=&quot;Friction&quot;&gt;friction&lt;/a&gt; in the brake rigging, the &lt;a href=&quot;http://en.wikipedia.org/wiki/Brakeman&quot; title=&quot;Brakeman&quot;&gt;brakeman&lt;/a&gt; used a stout piece of wood called a &quot;club&quot; to assist him in turning the brake wheel.&lt;br /&gt;

The job of a &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Passenger_train&quot; title=&quot;Passenger train&quot;&gt;passenger train&lt;/a&gt;
 brakeman wasn&#39;t too difficult, as he was not exposed to the weather and
 could conveniently move from car to car through the vestibules, which 
is where the brake wheel was (and still is, in many cases) located. 
Also, passenger trains were not as heavy or lengthy as their freight 
counterparts, which eased the task of operating the brakes.&lt;br /&gt;

A brakeman&#39;s job on a &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Freight_train&quot; title=&quot;Freight train&quot;&gt;freight train&lt;/a&gt; was far more difficult, as he was exposed to the elements and was responsible for many more cars. To set the brakes on a &lt;a href=&quot;http://en.wikipedia.org/wiki/Boxcar&quot; title=&quot;Boxcar&quot;&gt;boxcar&lt;/a&gt; (&lt;a href=&quot;http://en.wikipedia.org/wiki/International_Union_of_Railways&quot; title=&quot;International Union of Railways&quot;&gt;UIC&lt;/a&gt;: &lt;a href=&quot;http://en.wikipedia.org/wiki/Covered_goods_wagon&quot; title=&quot;Covered goods wagon&quot;&gt;covered wagon&lt;/a&gt;) the brakeman had to climb to the roof (&quot;coon the buggy&quot; in railroad slang) and walk a narrow &lt;a href=&quot;http://en.wikipedia.org/wiki/Footbridge#Catwalk&quot; title=&quot;Footbridge&quot;&gt;catwalk&lt;/a&gt;
 to reach the brake wheel while the car was swaying and pitching beneath
 his feet. There was nothing to grasp other than the brake wheel itself,
 and getting to the next car often required jumping. Needless to say, a 
freight brakeman&#39;s job was extremely dangerous, and many were maimed or 
killed in falls from moving trains.&lt;br /&gt;

Complicating matters, the manually operated brakes had limited 
effectiveness and controlling a train&#39;s speed in mountainous terrain was
 a dicey affair. Occasionally, the brakemen simply could not set enough 
brakes to a degree where they were able to reduce speed while descending
 a grade, which usually resulted in a runaway—followed by a &lt;a href=&quot;http://en.wikipedia.org/wiki/Train_wreck&quot; title=&quot;Train wreck&quot;&gt;disastrous wreck&lt;/a&gt;.&lt;br /&gt;

When adopted, the Westinghouse system had a major effect on &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Railroad&quot; title=&quot;Railroad&quot;&gt;railroad&lt;/a&gt;
 safety. Reliable braking was assured, reducing the frequent accidents 
that plagued the industry. Brakemen were no longer required to risk life
 and limb to stop a train, and with the engineer now in control of the 
brakes, misunderstood whistle signals were eliminated. As a result, 
longer and heavier trains could be safely run at higher speeds.&lt;br /&gt;

During his lifetime, Westinghouse made many improvements to his invention. The &lt;a href=&quot;http://en.wikipedia.org/wiki/United_States_Congress&quot; title=&quot;United States Congress&quot;&gt;United States Congress&lt;/a&gt; passed the &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/US_Railroad_Safety_Appliance_Act&quot; title=&quot;US Railroad Safety Appliance Act&quot;&gt;Safety Appliance Act&lt;/a&gt;
 in 1893 making the use of some automatic brake system mandatory. By 
1905, over 2,000,000 freight, passenger, mail, baggage and express &lt;a href=&quot;http://en.wikipedia.org/wiki/Railroad_car&quot; title=&quot;Railroad car&quot;&gt;railroad cars&lt;/a&gt; and 89,000 &lt;a href=&quot;http://en.wikipedia.org/wiki/Locomotive&quot; title=&quot;Locomotive&quot;&gt;locomotives&lt;/a&gt; in the United States were equipped with the Westinghouse Automatic Brake.&lt;br /&gt;

&lt;h2&gt;
&lt;span class=&quot;editsection&quot;&gt;&lt;/span&gt;&amp;nbsp;&lt;span class=&quot;mw-headline&quot; id=&quot;Overview&quot;&gt;Overview&lt;/span&gt;&lt;/h2&gt;
&lt;div class=&quot;thumb tright&quot;&gt;

&lt;div class=&quot;thumbinner&quot; style=&quot;width: 452px;&quot;&gt;
&lt;a class=&quot;image&quot; href=&quot;http://en.wikipedia.org/wiki/File:Brake_Diagram.png&quot;&gt;&lt;img alt=&quot;&quot; class=&quot;thumbimage&quot; height=&quot;169&quot; src=&quot;http://upload.wikimedia.org/wikipedia/commons/thumb/9/97/Brake_Diagram.png/450px-Brake_Diagram.png&quot; width=&quot;450&quot; /&gt;&lt;/a&gt;
&lt;div class=&quot;thumbcaption&quot;&gt;

&lt;div class=&quot;magnify&quot;&gt;
&lt;a class=&quot;internal&quot; href=&quot;http://en.wikipedia.org/wiki/File:Brake_Diagram.png&quot; title=&quot;Enlarge&quot;&gt;&lt;img alt=&quot;&quot; height=&quot;11&quot; src=&quot;http://bits.wikimedia.org/skins-1.19/common/images/magnify-clip.png&quot; width=&quot;15&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
A comparatively simple brake linkage&lt;/div&gt;
&lt;/div&gt;
&lt;/div&gt;
In the air brake&#39;s simplest form, called the &lt;i&gt;straight air system&lt;/i&gt;, compressed air pushes on a &lt;a href=&quot;http://en.wikipedia.org/wiki/Piston&quot; title=&quot;Piston&quot;&gt;piston&lt;/a&gt; in a &lt;a class=&quot;new&quot; href=&quot;http://en.wikipedia.org/w/index.php?title=Brake_cylinder&amp;amp;action=edit&amp;amp;redlink=1&quot; title=&quot;Brake cylinder (page does not exist)&quot;&gt;cylinder&lt;/a&gt;. The piston is connected through mechanical linkage to &lt;a href=&quot;http://en.wikipedia.org/wiki/Brake_shoe&quot; title=&quot;Brake shoe&quot;&gt;brake shoes&lt;/a&gt;
 that can rub on the train wheels, using the resulting friction to slow 
the train. The mechanical linkage can become quite elaborate, as it 
evenly distributes force from one pressurized air cylinder to 8 or 12 
wheels.&lt;br /&gt;

The pressurized air comes from an air compressor in the locomotive and is sent from car to car by a &lt;i&gt;train line&lt;/i&gt;
 made up of pipes beneath each car and hoses between cars. The principal
 problem with the straight air braking system is that any separation 
between hoses and pipes causes loss of air pressure and hence the loss 
of the force applying the brakes. This deficiency could easily cause a 
runaway train. Straight air brakes are still used on locomotives, 
although as a dual circuit system, usually with each &lt;a href=&quot;http://en.wikipedia.org/wiki/Bogie&quot; title=&quot;Bogie&quot;&gt;bogie&lt;/a&gt; (truck) having its own circuit.&lt;br /&gt;

In order to design a system without the shortcomings of the straight 
air system, Westinghouse invented a system wherein each piece of 
railroad rolling stock was equipped with an &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Pressure_tank&quot; title=&quot;Pressure tank&quot;&gt;air reservoir&lt;/a&gt; and a &lt;i&gt;triple valve&lt;/i&gt;, also known as a &lt;i&gt;control valve&lt;/i&gt;.&lt;br /&gt;

&lt;div class=&quot;thumb tright&quot;&gt;

&lt;div class=&quot;thumbinner&quot; style=&quot;width: 222px;&quot;&gt;
&lt;a class=&quot;image&quot; href=&quot;http://en.wikipedia.org/wiki/File:RotairValveAriBrakeSRM.jpg&quot;&gt;&lt;img alt=&quot;&quot; class=&quot;thumbimage&quot; height=&quot;329&quot; src=&quot;http://upload.wikimedia.org/wikipedia/commons/thumb/0/03/RotairValveAriBrakeSRM.jpg/220px-RotairValveAriBrakeSRM.jpg&quot; width=&quot;220&quot; /&gt;&lt;/a&gt;
&lt;div class=&quot;thumbcaption&quot;&gt;

&lt;div class=&quot;magnify&quot;&gt;
&lt;a class=&quot;internal&quot; href=&quot;http://en.wikipedia.org/wiki/File:RotairValveAriBrakeSRM.jpg&quot; title=&quot;Enlarge&quot;&gt;&lt;img alt=&quot;&quot; height=&quot;11&quot; src=&quot;http://bits.wikimedia.org/skins-1.19/common/images/magnify-clip.png&quot; width=&quot;15&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
Rotair Valve Westinghouse Air brake Company&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-SRM_0-0&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Railway_air_brake#cite_note-SRM-0&quot;&gt;&lt;span&gt;&lt;/span&gt;&lt;span&gt;&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;/div&gt;
&lt;/div&gt;
&lt;/div&gt;
The triple valve is described as being so named as it performs three 
functions: Charging air into an air tank ready to be used, applying the 
brakes, and releasing them. In so doing, it supports certain other 
actions (i.e. it &#39;holds&#39; or maintains the application and it permits the
 exhaust of brake cylinder pressure and the recharging of the reservoir 
during the release). In his patent application, Westinghouse refers to 
his &#39;triple-valve device&#39; because of the three component valvular parts 
comprising it: the diaphragm-operated &lt;a href=&quot;http://en.wikipedia.org/wiki/Poppet_valve&quot; title=&quot;Poppet valve&quot;&gt;poppet valve&lt;/a&gt;
 feeding reservoir air to the brake cylinder, the reservoir charging 
valve, and the brake cylinder release valve. When he soon improved the 
device by removing the poppet valve action, these three components 
became the piston valve, the slide valve, and the graduating valve.&lt;br /&gt;

&lt;ul&gt;
&lt;li&gt;If the pressure in the train line is lower than that of the &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Pressure_tank&quot; title=&quot;Pressure tank&quot;&gt;reservoir&lt;/a&gt;,
 the brake cylinder exhaust portal is closed and air from the car&#39;s 
reservoir is fed into the brake cylinder to apply the brakes. This 
action continues until equilibrium between the brake pipe pressure and 
reservoir pressure is achieved. At that point, the airflow from the 
reservoir to the brake cylinder is lapped off and the cylinder is 
maintained at a constant pressure.&lt;/li&gt;
&lt;/ul&gt;
&lt;ul&gt;
&lt;li&gt;If the pressure in the train line is higher than that of the 
reservoir, the triple valve connects the train line to the reservoir 
feed, causing the air pressure in the reservoir to increase. The triple 
valve also causes the brake cylinder to be exhausted to atmosphere, 
releasing the brakes.&lt;/li&gt;
&lt;/ul&gt;
&lt;ul&gt;
&lt;li&gt;As the pressure in the train line and that of the reservoir 
equalize, the triple valve closes, causing the air pressure in the 
reservoir and brake cylinder to be maintained at the current level.&lt;/li&gt;
&lt;/ul&gt;
Unlike the straight air system, the Westinghouse system uses a &lt;i&gt;reduction&lt;/i&gt;
 in air pressure in the train line to apply the brakes. When the 
engineer (driver) applies the brake by operating the locomotive brake 
valve, the train line vents to atmosphere at a controlled rate, reducing
 the train line pressure and in turn triggering the triple valve on each
 car to feed air into its brake cylinder. When the engineer releases the
 brake, the locomotive brake valve portal to atmosphere is closed, 
allowing the train line to be recharged by the compressor of the 
locomotive. The subsequent increase of train line pressure causes the 
triple valves on each car to discharge the contents of the brake 
cylinder to atmosphere, releasing the brakes and recharging the 
reservoirs.&lt;br /&gt;

Under the Westinghouse system, therefore, brakes are applied by 
reducing train line pressure and released by increasing train line 
pressure. The Westinghouse system is thus &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Fail_safe&quot; title=&quot;Fail safe&quot;&gt;fail safe&lt;/a&gt;—any
 failure in the train line, including a separation (&quot;break-in-two&quot;) of 
the train, will cause a loss of train line pressure, causing the brakes 
to be applied and bringing the train to a stop, thus preventing a 
runaway train.&lt;br /&gt;

Modern air brake systems are in effect two braking systems combined:&lt;br /&gt;

&lt;ul&gt;
&lt;li&gt;The &lt;b&gt;service brake&lt;/b&gt; system, which applies and releases the brakes during normal operations, and&lt;/li&gt;
&lt;li&gt;The &lt;b&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Emergency_brake_%28train%29&quot; title=&quot;Emergency brake (train)&quot;&gt;emergency brake&lt;/a&gt;&lt;/b&gt; system, which applies the brakes rapidly in the event of a brake pipe failure or an emergency application by the engineer.&lt;/li&gt;
&lt;/ul&gt;
When the train brakes are applied during normal operations, the 
engineer makes a &quot;service application&quot; or a &quot;service rate reduction”, 
which means that the train line pressure reduces at a controlled rate. 
It takes several seconds for the train line pressure to reduce and 
consequently takes several seconds for the brakes to apply throughout 
the train. In the event the train needs to make an emergency stop, the 
engineer can make an &quot;emergency application,&quot; which immediately and 
rapidly vents all of the train line pressure to atmosphere, resulting in
 a rapid application of the train&#39;s brakes. An emergency application 
also results when the train line comes apart or otherwise fails, as all 
air will also be immediately vented to atmosphere.&lt;br /&gt;

In addition, an emergency application brings in an additional 
component of each car&#39;s air brake system: the emergency portion. The 
triple valve is divided into two portions: the service portion, which 
contains the mechanism used during brake applications made during 
service reductions, and the emergency portion, which senses the 
immediate, rapid release of train line pressure. In addition, each car&#39;s
 air brake reservoir is divided into two portions—the service portion 
and the emergency portion—and is known as the &quot;dual-compartment 
reservoir”. Normal service applications transfer air pressure from the 
service portion to the brake cylinder, while emergency applications 
cause the triple valve to direct all air in both the service portion and
 the emergency portion of the dual-compartment reservoir to the brake 
cylinder, resulting in a 20–30% stronger application.&lt;br /&gt;

The emergency portion of each triple valve is activated by the 
extremely rapid rate of reduction of train line pressure. Due to the 
length of trains and the small diameter of the train line, the rate of 
reduction is high near the front of the train (in the case of an 
engineer-initiated emergency application) or near the break in the train
 line (in the case of the train line coming apart). Farther away from 
the source of the emergency application, the rate of reduction can be 
reduced to the point where triple valves will not detect the application
 as an emergency reduction. To prevent this, each triple valve&#39;s 
emergency portion contains an auxiliary vent port, which, when activated
 by an emergency application, also locally vents the train line&#39;s 
pressure directly to atmosphere. This serves to propagate the emergency 
application rapidly along the entire length of the train.&lt;br /&gt;

Use of &lt;a href=&quot;http://en.wikipedia.org/wiki/Distributed_power&quot; title=&quot;Distributed power&quot;&gt;distributed power&lt;/a&gt;
 (i.e., remotely controlled locomotive units midtrain and/or at the rear
 end) mitigates somewhat the time-lag problem with long trains, because a
 &lt;a href=&quot;http://en.wikipedia.org/wiki/Telemetry&quot; title=&quot;Telemetry&quot;&gt;telemetered&lt;/a&gt;
 radio signal from the engineer in the front locomotive commands the 
distant units to initiate brake pressure reductions that propagate 
quickly through nearby cars.&lt;br /&gt;

&lt;h2&gt;
&lt;span class=&quot;editsection&quot;&gt;&lt;/span&gt;&amp;nbsp;&lt;span class=&quot;mw-headline&quot; id=&quot;Enhancements&quot;&gt;Enhancements&lt;/span&gt;&lt;/h2&gt;
&lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Electro-pneumatic&quot; title=&quot;Electro-pneumatic&quot;&gt;Electro-pneumatic&lt;/a&gt;
 or EP brakes are a type of air brake that allows for immediate 
application of brakes throughout the train instead of the sequential 
application. EP brakes have been in use in German high-speed trains 
(most notably the &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/InterCityExpress&quot; title=&quot;InterCityExpress&quot;&gt;ICE&lt;/a&gt;) since the late 1980s, and in British practice since 1949, fully described in &lt;a href=&quot;http://en.wikipedia.org/wiki/Electro-pneumatic_brake_system_on_British_railway_trains&quot; title=&quot;Electro-pneumatic brake system on British railway trains&quot;&gt;Electro-pneumatic brake system on British railway trains&lt;/a&gt;. Electro-pneumatic brakes are currently in testing in &lt;a href=&quot;http://en.wikipedia.org/wiki/North_America&quot; title=&quot;North America&quot;&gt;North America&lt;/a&gt; and &lt;a href=&quot;http://en.wikipedia.org/wiki/South_Africa&quot; title=&quot;South Africa&quot;&gt;South Africa&lt;/a&gt; in captive service ore and coal trains.&lt;br /&gt;

Passenger trains have had for a long time a 3-wire version of the &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Electro-pneumatic&quot; title=&quot;Electro-pneumatic&quot;&gt;Electro-pneumatic&lt;/a&gt;
 brake, which gives seven levels of braking force. In most cases the 
system is not fail-safe, with the wires being energized in sequence to 
apply the brakes, but the conventional automatic air brake is also 
provided to act as a fail safe, and in most cases can be used 
independently in the event of a failure of the EP brakes.&lt;br /&gt;

In &lt;a href=&quot;http://en.wikipedia.org/wiki/North_America&quot; title=&quot;North America&quot;&gt;North America&lt;/a&gt;, &lt;a href=&quot;http://en.wikipedia.org/wiki/Westinghouse_Air_Brake_Company&quot; title=&quot;Westinghouse Air Brake Company&quot;&gt;WABCO&lt;/a&gt; supplied HSC (High Speed Control) brake equipment for several post-&lt;a href=&quot;http://en.wikipedia.org/wiki/World_War_II&quot; title=&quot;World War II&quot;&gt;World War II&lt;/a&gt;
 streamlined passenger trains. This was an electrically controlled 
overlay on conventional D-22 passenger and 24-RL locomotive brake 
equipment. On the conventional side, the control valve set a reference 
pressure in a volume, which set brake cylinder pressure via a relay 
valve. On the electric side, pressure from a second straight-air 
trainline controlled the relay valve via a two-way check valve. This 
&quot;straight air&quot; trainline was charged &lt;i&gt;(from reservoirs on each car)&lt;/i&gt;
 and released by magnet valves on each car, controlled electrically by a
 3 wire trainline, in turn controlled by an &quot;electro-pneumatic master 
controller&quot; in the controlling locomotive. This controller compared the 
pressure in the straight air trainline with that supplied by a self 
lapping portion of the engineers valve, signaling all of the &quot;apply&quot; or 
&quot;release&quot; magnets valves in the train to open simultaneously, changing 
the pressure in the &quot;straight air&quot; trainline much more rapidly and 
evenly than possible by simply supplying air directly from the 
locomotive. The relay valve was equipped with four diaphragms, magnet 
valves, electric control equipment, and an axle-mounted speed sensor, so
 that at speeds over 60&amp;nbsp;mph full braking force was applied, and reduced 
in steps at 60, 40 and 20&amp;nbsp;mph, bringing the train to a gentle stop. Each
 axle was also equipped with anti-lock brake equipment. The combination 
minimized braking distances, allowing more full-speed running between 
stops. The &quot;straight air&quot; &lt;i&gt;(electro-pneumatic trainline)&lt;/i&gt;, 
anti-lock, and speed graduating portions of the system were not 
dependent on each other in any way, and any or all of these options 
could be supplied separately.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-1&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Railway_air_brake#cite_note-1&quot;&gt;&lt;span&gt;[&lt;/span&gt;2&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;

Later systems replace the automatic air brake with an electrical wire
 (in the UK, at least, known as a &quot;round the train wire&quot;) that has to be
 kept energized to keep the brakes off.&lt;br /&gt;

More recent innovations are &lt;a href=&quot;http://en.wikipedia.org/wiki/Electronically_controlled_pneumatic_brakes&quot; title=&quot;Electronically controlled pneumatic brakes&quot;&gt;electronically controlled pneumatic brakes&lt;/a&gt; where the brakes of all the wagons (cars) and locomotives are connected by a kind of &lt;b&gt;local area network&lt;/b&gt;, which allows individual control of the brakes on each wagon, and the reporting back of performance of each wagon&#39;s brakes.&lt;br /&gt;

&lt;h2&gt;
&lt;span class=&quot;editsection&quot;&gt;&lt;/span&gt;&amp;nbsp;&lt;span class=&quot;mw-headline&quot; id=&quot;Limitations&quot;&gt;Limitations&lt;/span&gt;&lt;/h2&gt;
The Westinghouse air brake system is very trustworthy, but not 
infallible. Recall that the car reservoirs recharge only when the brake 
pipe pressure is higher than the reservoir pressure, and that the car 
reservoir pressure will rise only to the point of &lt;a href=&quot;http://en.wikipedia.org/wiki/Thermodynamic_equilibrium&quot; title=&quot;Thermodynamic equilibrium&quot;&gt;equilibrium&lt;/a&gt;. Fully recharging the reservoirs on a &lt;a href=&quot;http://en.wikipedia.org/wiki/Longest_trains&quot; title=&quot;Longest trains&quot;&gt;long train&lt;/a&gt; can require considerable time (8 to 10 minutes in some cases&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-2&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Railway_air_brake#cite_note-2&quot;&gt;&lt;span&gt;[&lt;/span&gt;3&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;), during which the brake pipe pressure will be lower than locomotive reservoir pressure.&lt;br /&gt;

If the brakes must be applied before recharging has been completed, a
 larger brake pipe reduction will be required in order to achieve the 
desired amount of braking effort, as the system is starting out at a 
lower point of equilibrium (lower overall pressure). If many brake pipe 
reductions are made in short succession (&quot;fanning the brake&quot; in railroad
 slang), a point may be reached where car reservoir pressure will be 
severely depleted, resulting in substantially reduced brake cylinder 
piston force, causing the brakes to fail. On a descending &lt;a href=&quot;http://en.wikipedia.org/wiki/Grade_%28slope%29&quot; title=&quot;Grade (slope)&quot;&gt;grade&lt;/a&gt;, the unfortunate result will be a runaway.&lt;br /&gt;

In the event of a loss of braking due to reservoir depletion, the 
engineer (driver) may be able to regain control with an emergency brake 
application, as the emergency portion of each car&#39;s dual-compartment 
reservoir should be fully charged—it is not affected by normal service 
reductions. The triple valves detect an emergency reduction based on the
 &lt;i&gt;rate&lt;/i&gt; of brake pipe pressure reduction. Therefore, as long as a 
sufficient volume of air can be rapidly vented from the brake pipe, each
 car&#39;s triple valve will cause an emergency brake application. However, 
if the brake pipe pressure is too low due to an excessive number of 
brake applications, an emergency application will not produce a large 
enough volume of air flow to trip the triple valves, leaving the 
engineer with no means to stop the train.&lt;br /&gt;

To prevent a runaway due to loss of brake pressure, &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Dynamic_brake&quot; title=&quot;Dynamic brake&quot;&gt;dynamic (rheostatic) braking&lt;/a&gt; can be utilized so the locomotive(s) will assist in retarding the train. Often, &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Blended_brake&quot; title=&quot;Blended brake&quot;&gt;blended braking&lt;/a&gt;,
 the simultaneous application of dynamic and train brakes, will be used 
to maintain a safe speed and keep the slack stretched as the train 
crests a grade.&lt;br /&gt;

Another solution to loss of brake pressure is the two-pipe system, 
fitted on most modern passenger stock and many freight wagons. In 
addition to the traditional brake pipe, this enhancement adds the &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Main_reservoir_%28locomotive%29&quot; title=&quot;Main reservoir (locomotive)&quot;&gt;main reservoir&lt;/a&gt;
 pipe, which is continuously charged with air directly from the 
locomotive&#39;s main reservoir. The main reservoir is where the 
locomotive&#39;s &lt;a href=&quot;http://en.wikipedia.org/wiki/Air_compressor&quot; title=&quot;Air compressor&quot;&gt;air compressor&lt;/a&gt; output is stored, and is ultimately the source of compressed air for all systems that use it.&lt;br /&gt;

Since the main reservoir pipe is kept constantly pressurized by the 
locomotive, the car reservoirs can be charged independently of the brake
 pipe, this being accomplished via a &lt;a href=&quot;http://en.wikipedia.org/wiki/Check_valve&quot; title=&quot;Check valve&quot;&gt;check valve&lt;/a&gt;
 to prevent backfeeding into the pipe. This arrangement helps to reduce 
the above described pressure loss problems, and also reduces the time 
required for the brakes to release, since the brake pipe only has to 
recharge itself.&lt;br /&gt;

Main reservoir pipe pressure can also be used to supply air for 
auxiliary systems such as pneumatic door operators or air suspension. 
Nearly all passenger trains (all in the UK and USA), and many freights, 
now have the two-pipe system.&lt;br /&gt;

&lt;h2&gt;
&lt;span class=&quot;editsection&quot;&gt;&lt;/span&gt;&amp;nbsp;&lt;span class=&quot;mw-headline&quot; id=&quot;Accidents&quot;&gt;Accidents&lt;/span&gt;&lt;/h2&gt;
The air brake can fail if one of the cocks where the pipes of each 
carriage are joined together is accidentally closed. In this case, the 
brakes on the wagons behind the closed cock will fail to respond to the 
driver&#39;s command. This happened in 1953 to the &lt;i&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Federal_Express_%28passenger_train%29&quot; title=&quot;Federal Express (passenger train)&quot;&gt;Federal Express&lt;/a&gt;&lt;/i&gt;, a &lt;a href=&quot;http://en.wikipedia.org/wiki/Pennsylvania_Railroad&quot; title=&quot;Pennsylvania Railroad&quot;&gt;Pennsylvania Railroad&lt;/a&gt; train pulling in to Washington DC&#39;s &lt;a href=&quot;http://en.wikipedia.org/wiki/Union_Station_%28Washington,_D.C.%29&quot; title=&quot;Union Station (Washington, D.C.)&quot;&gt;Union Station&lt;/a&gt;, causing the train to crash into the passenger concourse and fall through the floor. Similarly, in the &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Gare_de_Lyon_train_accident&quot; title=&quot;Gare de Lyon train accident&quot;&gt;Gare de Lyon train accident&lt;/a&gt; a valve was accidentally closed by the crew, reducing braking power.&lt;br /&gt;

There are a number of safeguards that are usually taken to prevent 
this sort of accident happening. Railroads have strict 
government-approved procedures for testing the air brake systems when 
making up trains in a yard or picking up cars en route. These generally 
involve connecting the air brake hoses, charging up the brake system, 
setting the brakes and manually inspecting the cars to ensure the brakes
 are applied, and then releasing the brakes and manually inspecting the 
cars to ensure the brakes are released. Particular attention is usually 
paid to the rearmost car of the train, either by manual inspection or 
via an automated &lt;a href=&quot;http://en.wikipedia.org/wiki/Flashing_rear-end_device&quot; title=&quot;Flashing rear-end device&quot;&gt;end-of-train device&lt;/a&gt;,
 to ensure that brake pipe continuity exists throughout the entire 
train. When brake pipe continuity exists throughout the train, failure 
of the brakes to apply or release on one or more cars is an indication 
that the cars&#39; triple valves are malfunctioning. Depending on the 
location of the air test, the repair facilities available, and 
regulations governing the number of inoperative brakes permitted in a 
train, the car may be set out for repair or taken to the next terminal 
where it can be repaired.&lt;br /&gt;

&lt;h2&gt;
&lt;span class=&quot;editsection&quot;&gt;&lt;/span&gt;&amp;nbsp;&lt;span class=&quot;mw-headline&quot; id=&quot;Standardization&quot;&gt;Standardization&lt;/span&gt;&lt;/h2&gt;
The modern air brake is not identical with the original airbrake as 
there have been slight changes in the design of the triple valve, which 
are not completely compatible between versions, and which must therefore
 be introduced in phases. That said, the basic air brakes used on 
railways worldwide are remarkably compatible.&lt;br /&gt;

&lt;h2&gt;
&lt;span class=&quot;editsection&quot;&gt;&lt;/span&gt;&amp;nbsp;&lt;span class=&quot;mw-headline&quot; id=&quot;Vacuum_brakes&quot;&gt;Vacuum brakes&lt;/span&gt;&lt;/h2&gt;
The main competitor to the air brake is the &lt;a href=&quot;http://en.wikipedia.org/wiki/Vacuum_brake&quot; title=&quot;Vacuum brake&quot;&gt;vacuum brake&lt;/a&gt;,
 which operates on negative pressure. The vacuum brake is a little 
simpler than the air brake, with an ejector with no moving parts on 
steam engines or a mechanical or electrical &quot;exhauster&quot; on a diesel or 
electric locomotive replacing the air compressor. Disconnection taps at 
the ends of cars are not required as the loose hoses are sucked onto a 
mounting block.&lt;br /&gt;

However, the maximum pressure is limited to atmospheric pressure, so 
that all the equipment has to be much larger and heavier to compensate. 
This disadvantage is made worse at high altitude. The vacuum brake is 
also considerably slower acting in both applying and releasing the 
brake; this requires a greater level of skill and anticipation from the 
driver. Conversely, the vacuum brake had the advantage of gradual 
release long before the Westinghouse automatic air brake, which was 
originally only available in the direct-release form still common in 
freight service.&lt;br /&gt;

A primary fault of vacuum brakes is the inability to easily find 
leaks. In a positive air system, a leak is quickly found due to the 
escaping pressurized air. This problem left the British railways in a 
terrible condition, where trains would have to be stopped at the top of 
grades to set the manual brakes on each car&lt;sup class=&quot;noprint Inline-Template&quot; style=&quot;white-space: nowrap;&quot;&gt;&lt;i&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Wikipedia:Please_clarify&quot; title=&quot;Wikipedia:Please clarify&quot;&gt;&lt;span title=&quot;from March 2012&quot;&gt;&lt;/span&gt;&lt;/a&gt;&lt;/i&gt;&lt;/sup&gt;.
 Purchase and maintenance of a mechanical air pump on hundreds of 
engines is nothing compared to keeping the vacuum line in good order 
across a fleet of tens of thousands of freight cars.&lt;br /&gt;

Electro-vacuum brakes have also been used with considerable success 
on South African electric multiple unit trains. Despite requiring larger
 and heavier equipment as stated above, the performance of the 
electro-vacuum brake approached that of contemporary electro-pneumatic 
brakes. However, their use has not been repeated.&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://jomonjoseph003.blogspot.com/feeds/6205591289817641693/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/railway-air-brake.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/6205591289817641693'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/6205591289817641693'/><link rel='alternate' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/railway-air-brake.html' title='Railway air brake'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/08130264968775577141</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-5295137275419661938.post-5522040321987204806</id><published>2012-04-01T01:40:00.000-07:00</published><updated>2012-04-01T01:40:28.130-07:00</updated><title type='text'>Air brake (road vehicle)</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;b&gt;Air brakes&lt;/b&gt; are used in &lt;a href=&quot;http://en.wikipedia.org/wiki/Truck&quot; title=&quot;Truck&quot;&gt;trucks&lt;/a&gt;, &lt;a href=&quot;http://en.wikipedia.org/wiki/Bus&quot; title=&quot;Bus&quot;&gt;buses&lt;/a&gt;, &lt;a href=&quot;http://en.wikipedia.org/wiki/Trailer_%28vehicle%29&quot; title=&quot;Trailer (vehicle)&quot;&gt;trailers&lt;/a&gt;, and &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Semi-trailers&quot; title=&quot;Semi-trailers&quot;&gt;semi-trailers&lt;/a&gt;. &lt;a href=&quot;http://en.wikipedia.org/wiki/George_Westinghouse&quot; title=&quot;George Westinghouse&quot;&gt;George Westinghouse&lt;/a&gt; first developed &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Air_brake_%28rail%29&quot; title=&quot;Air brake (rail)&quot;&gt;air brakes&lt;/a&gt; for use in &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Railway&quot; title=&quot;Railway&quot;&gt;railway&lt;/a&gt; service. He patented a safer air brake on March 5, 1872. Originally designed and built for use on railroad &lt;a href=&quot;http://en.wikipedia.org/wiki/Train&quot; title=&quot;Train&quot;&gt;train&lt;/a&gt;
 application, air brakes remain the exclusive systems in widespread use.
 Westinghouse made numerous alterations to improve his air pressured 
brake invention, which led to various forms of the automatic brake and 
the subsequent use on heavier &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Road_vehicle&quot; title=&quot;Road vehicle&quot;&gt;road vehicles&lt;/a&gt;.&lt;br /&gt;
&lt;img alt=&quot;&quot; src=&quot;data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAPoAAAC8CAIAAADejyQbAAAgAElEQVR4nFy8Z7jzaHnvq7WWe5NkVduyLduyZVmSJVvVvZe1lstyWb33t8077xQGGCABhqEkAUKoSSCQDYRACJtN6IGZgQEyEwKclH0IISSEEwg7bHYIKeeElNkfzJVrX8fX/UGWv/6e+/k///v/GLDaEWDZt2KFPb7gstWHErTDjS5bfTYn5AFxl9ePElQwEkOIYDgW9+MEHUsmmLTHC1ttLq8H9nn9EIjabW630wd6/W6nz+uGHDa3mjdunN8c9kcnu6cHm4f784PTvbObF7fv3rx36/LOxfHV2fHV7Rv337n9wOXFrbPT66vL2xeXt46PLnY2j65Pb+9vHo/609XukImlZUkrlxq1eievmDGGC9PJeIpLCxKXzXGinOXzMp/PCUpeVFVJ03OGoRVNvVQqVMvFWrlUr5QblUqtVKoUCiXDLBtGrVBulcvtYqleKdWb9U6n3m5WGmWj1Gq0u601DA9BULBY6dbb4+39q6Oz24ON3ZzZjKZklOJAgnHA9IontOIJAQ7CDlKAA/H4I2SUc4MkSkTiCRZBMAwjMIwIhcLVap2m44lE0u9HaTre769Vq/V8XiWIQLVaj0Zj4XCUIAIcx7danWCQcru9Xg+MoQG3C4RANBiIWFYcHjccDERJIry+No7SjG4UDLOoG4UUyyMoyaYFJslR4XgszvK8wvOKLJuybDJMNpvVRVFjkpmspOYVk02LfoQUxDxBhuOJdIaXFbUQT6TjiXShWDPMCpfJGma5XKkZZrHbWzULlVK5nuElnAjRsVSGl0ullmnWTbNeKrUkqSCKmiQZvJCLxVO6UUqxnJxTcpqe5DIJNu3HiTCdZFghymRiKYGXzFprkGDlSJxHyRhKxjKi7oUCEBLEyCjoD3hAHIQwBA2gWBBBAxgeCgQjCSZVrdfkfK7ebNgdLqvNEaIiGE6GKHp1bZRXTEHMM8mMIOajUdbpAm0uN4Qiqmkohh4KUw6XMxoNBwIEm2LYFAMsWyAvFFi2QBY75PRgVgcMAE6bE3L7sCWLGyUouwuMJlJMmvfCfj9OhCiaDITtDg8IoTgWdDq8dpvbYfdAPgT0+r1uCAZRm8UZizL33bh7tHu8Pz842z+/eXbr1vnty5Pri+OrG+e37t6898JHXnLz6r7rqzvPf+TFP/OSx+6/+/DJ6dXR4fkC98vjmxdHN85PrtWcKfA5gc8VirVSuVEoN/JaMS1ICTaTSPMsn83y+byoqpKuyYYm63lZk7NKVsiZeqlgVkoL4iu1SqVWLleLpZpZapaqvUqlUyo3yqV6vdpqVZv1Uq1eqjXrnU57DcWCJBkvVXut3nS2fba5e7F7eOPw/P6zGw8fXz88P7zTHh4VmjOlPMwVV8utWaEx6qxvb2yftvuz1cEm7Md9PigcjiII5vejPC/SdDyblQki4PWCLpcnHmdwnLTZHCQZDIejwSCFYQTPi5pmEEQAgvw+r9/rgd0u0OnwwhBms7pwLBSPsQEy0qh3Gs3u6tpA1Yx2p0fHklQ4xmWyIYqORBlVK5pmXRBUFKXy+eL29inDCIpayPCymFUyvBylkxCMs2kR9hNROimI+WSKt1hdCYZbH0wkWUsw6War12i2W+2uYRa7vXVFNUfjWbFUo2MpH4im07IgqBTFyLJZqfQkyVC1ophVojSTlZRwhGbTGcUwVbMgyDmfHyFDdEbMc1mV4aRM1uisTsVcMZoQQIRCCFqUCyhBw2jIB5OgPwAhQQQNLEDHCYogwwRJxRPJUqVsFgvtbicQpJZXrFabgwpHVa3AC3KGlzW91F8dUeG4x4M6XaDV6bI47MFIuFyvZQTeC/oQBGaY+E9xtzn9VgdodyEWu2/Z6klxcqs7BFZcXohACcrhhiKxlMMDhqLxUDQOIjiT5GLxlMsNOpzeRY93OX0eN+Tz+kEfAnr9oNfvcnjDIfrRF7zkxvnNW+e3/3914/zW9dnN2cb2we7J1fmtu7cffPCB5z/v4UcfevAF9999+Or81o3zW2eHF2eHF1fnt0ytzKWzGU7KK2a50mx115udNb1YEWSFFSROlDOcJHByls/LopqXdEU21Lyh5A0lb2hqwdBLhlk2C5VCsWoWKmahqhfqZqldLDYNs2Ia5YJZKZolUy9Uy41Kqd5s9EAIo+mMWWr31rc25sd7R7d2D29u7t+c792a79+3dXxv//yRwxuP7l0+f/Pkwd3Thyc7tza2rsab55X6WDfbDqfP7fbSdNzrBX0+KBKh43Eml1NisYTXCy4vW2KxRDQag2EEw4hIhPb7URhGFEVLpdIoigeDVIxOJhnOD+NeDwyBqM3qgiE8QEZ8XoTPSMPRlMsImm5Waw0QQoOhaDgST3MihofqjS7H5RSlJIpaIsGvrk4ymXyhWMvljaykMslMMETjBMWmRQQN5PJGOJJg02IwRMfibKXaykpqmhOjNFMolqu1xuraoFxp6Eap1e63O6uaXmLTIo5HnE6YophsVhcEtVBo8EIuzWVj8ZSc02JxJkrHeUnOaXo2r8AYjpHheDKT4nNpUUkLmlZoLnCH0DARYjKiihKRBe4+GEcJiiDDKBZEsWAwRAdDUQwPRqIxRVOL5VKr02bTGQBYBoBlOaeI2TybFjS9lJXUUrkRiTJ2hxdYsi5ZbcDKssVmNYuFnJL3o4jX685k0qKQEXgOcHoQYMUB+gkPiALLdlkx79z/sM3pgxAyQMVsTh8VZThRZtK80wshRDBE0SmWByEUACxLyza3B0L8hMPu8bghGMJAr99hc3vdUCgQedELf+Zg7/jO5X03Tm9eHF5eHl3dOr999/r+uzfv3Xfj/v2d41vXd+/efvD85Prw4Ozi/ObNG3cvz24+cOehq9MbB9tHu/P944NzQy1xKTErKlJWzeUNw6yUa+1Gp19rdc1KXTGKUlYVhTyfltKsyKelrKioiqkbJSVvKKqpagVNL+pGSTGKml5U9JJm1jSzYRg1Xa/qWsnQS4ZW1FWjYJQNrVguNdwuKBbjcmplfbg73Trd3Lme7twYb14O51eD+fVo6+Z47+7k4N7s6MHx3t3J7t3B/Lo/Pu2Pjsq1DSFbcntgl8sTDkcdDtcC6GSSTaXSBBEAQVgUpWxWZlkOx8l4nHE63R6PD4aRcrmaSCQRBINhJECGmUTa44YgEEX8hNXi9Hr8VChGhWI5WW80u6VydXNrp9tb9SMEHUvWG52spFDhuGFWQqGEadar1W4gEFtIGkUtSLKW4eVwJIETVDiSSLECQYaTKd4wKyEq5vbAulFutvpZSa3W2oFgJBCkUIyIxZlYPFVvdBTVbHdWy5Vms9XnuBwEkYkEn0jwOB4pFBpiVuGFXDKVyeV1Np2hwtEklxFzeUlRI/EEFWUwMhyiU1mlwPJqKJpm0rloQiBCDM2I8aTghYiFmPFCGB6IBIJRP0IiaCBExYKhqB8hwhE6K0tmsdDpdRe4R+l4p9sPUbRhllvtVV7IQTAeT6Rtds/yin3JarO7XUsry0wqqeoaimM4jmazQppNsikGsLtAnx+DMRJEcKvTs2J3qWYJC1B+PBBNpN76K++sNXsxhnvokRcdnV4xrOByg8FQ1OOFVywOlxuEYMwP4yvLdghEfV6/1w25HF6fB3baPafHF8eHZ9sb24dbh2f7Z6d7p0fbRxeHFw/dffhlL375q17+6ufde+TG1e37bt+77/a989Oro4PTs5PL67MbJ7snpwdnR7vHV6fXlVKdTWb4jJQV8xle4oWcohbKtfaizVfqnXqjW640Db0syZoo5HkhJ4h5QVJzeUNWzJxayGtFRS/ljZJqlFWjrBfqmtnQzJpm1gyzYphlQy+ZRlnJG6pimkbF7YJoOs0Jyvpoe3P3YnPnerZze757Z/vogd3Th3dOnjc9fGi4c3e4c3d1fmN9dmNtetkdnvTHp63+vpir2B1ej8cXCoVdLg9JBiMROpVK03Tc70cRBFtdXW822yQZDARCplmMRGgEwRAEy+WUSIQOBEIwjGBoIEzF3C4Q9CFeDwwAFpvVjaFBxE8ifjIciZ+cXh4enW1t7xMkpRul/YMTP0IoaoEXcmJWyStmJJLiuFyzuZZKZdNclk2LCYZbkBSlk5EogxNUIBhNpngIxiEYl2Tt9Oz69p0HYnGWSXKRaGJ9sBEMRQPBCE6E/AhRqTYNs6Ib5W5vYBaqgUAMgshAICaKWrnS1I0ymxbYtJBMpYOhMMsLed0wyxWWF+LJDBGMhuNpxaxyok6EGJZX4ykpGE2mRSUa5xa4I3jYA6KL7g7BOOzHA8FIIBiB/XgkGpNzSrFUGQzHkWhsxWJrtnrNVo8XZMMsd7prml70gSiCBgDA6vHCVpvD6XZZ7bZAKNhsNkEQjMeiqpKTBV7iM4DDAzq9Pp8f8fkRYGl5xe5ICyKI4DBGQijxjne9930f+K8+GI8nM53+8E1vfXuK5SPRhMPp9fr8CEo6nF6nw+t2gX4YXxxYMYTE0cASYGk3e488/ML9+f7+fH9vtrc73d2f75/tn92+uvPQ3YcfuvvwvdsP3Hf73t07D9x3+96tG/fduLp95/q+k92T/fn+6cHZ9nTnZP+0WWmxyYzIy1kxL2UVSdbknC4rpmZWStVWrdnrr476q6Nef9jprjeavWKlqZmVvFbM5vRsTpfyhqSaslbIGyXFrCpmVTXqea2a18qqUdX1qqoVVaWga8V8ztC1kpI3YQgPh5OpVLbZGY0nhzv7tybb14PJxfr0YrR1c7Z/d3b04OzowfnxQ+O9u4P5zcH8utHfr3V3Ks3NcEwEACuCYDQdR1EcQTCSDDJMKpFI4jiJYUSpVBkOx06nO5MRRqONw8Pj/f3D1dX1XE4JhcKLisdSdJSBIczjhlxOn8/rJ4lwmIojftJqcTldPjYtVKrNyXQrnmD39o8zvBQIRuScnuFl3ShzGSmR4A2jls8XGUZg02KayyZT/ILyBfdUOI4TVFZSA8GomFVOTq9u3b433tiMRJlcXu/1Bz/zs4+NxrMML9GxpB8htrb3p7OdVnt1YRgwjEBRDEnS6bQsZpVc3kixPB1LpliOIIM0k0xl+GqzRTPJYDgeppMMJ4l5M8nlE6ysGPUklyeoOC/rdCKDEhEICbq8qBfCYDSAoAEQwiAYw4kQQVIISgZDYV7Iliu19cEIQXEIRtqd1Qwvtdp93Sh1umu5vB6Lsw6nz+7wWqxOq80BLAHAEoCTRK/Xs1qtiTitqXk9n9PzOcDlA5dtdqfX5wZ9wBLApFmtYLpBiAhRsWQKWLKUa+1onGXYLADYu6sbtWaPE2W72+f0QhCMrVgcNrsbhFDQh/wn9wEy7LB7mDh7enxx6+LGyd7RznRrd7Z9un98fXp5fnR2tHt4sn/88P0PPfq8F96+unW8d3R+dHZ1enl6cHJxdHawtXeydzTsre/MdnvNvsjLOUmVsko+p6taQVFNOafLOT2vFfVCtVxr15q9dm/QX99YG05XB5Pu6karPyrWOoVq26y09EpLKze1clMrt7VyWy+2FKOu6DXNrKlGNaeW8vmippfy+aJZqPJCDsNDgUCMptOKUiqUO921rf7oYDg7n+zcmO7fme7fGe7cWt+6Mdq9Pdi5sT6/nOzd7A4PO+u7vbXdaEx0OnyJGJNi2HAoAnohEg/EovE4nfB5QMgHJ2KMpuguh5tjM4Zm7mztPv74q170opcUi+VwOOr3ozhO0lEGAlHQh1gtTghEc7JWLjU0tWgalXKpkeEljxdWtUK3t97rD45PLmA/USo3kik+zWUlWRPEfKFYyyvmAmVeyPFCLsPLbFoMRxJcRgqGaC4j3bnvwWSKzyvm0fHF8cnlxmTLMCtMMhMIRhJMmgrHgqEoBGMZXgpHEuONzavrO9PZTqFYk2St3uhqeokgwwmG8yNkMsWnWJ4Kx5KpNILiwUg0FKULlWowEsUDkWA4Tid5Vsgz6RzLq5JajKUELEiLeZOKplAiAqMBtw8B/QToJyAYAyEU9uMISuJEiAyECTKYYFKVar1Wb0IwxguyopppTlxbHxeKVd0oJVOZQDCytGzzgQgAWCAYcXncwBIA+eFCoeB0OkUho+RlkUuLXBqwudwwhlscTpvLCSL+aCLuBn2ReCwciwcjUbNcS3FZH0yGaZaKpt0+TFbMJCfY3T6Lww1CqMsNutyg1ebyef0oQoI+xLLiQPyEH8aXASsTZ0/2j88PTy+Ozv6zLk8urs+u7rtx5/Lk4uL4/PbVrTvXt6/Prq5OL29f3bo8Pj/ZO7o+vZwNJ6cHZ7PRXJN1OavkJFWW1AXxulHW9JKsmIKkSnkjrxWNYq1cazfaq53+sLs+6Q2mG5v74/ne2mS7O9xsrk7qvXG1M6y0B/X2sFxfLVV7lfpqqdrTC3XNrBWLzXy+WCg0GEYgyDCORyiKYRiBZaVStVdvj3vr26vj/bXp8WDrbLJ3c/P0/vHO9WjnYm1+Mtm9aPbn5daw0hj44GAoGM1J+RTDxqJx0AuFQ5EIFQ2SIZ8HJPFAOsWFQ5HFS8gH05FYoVDa3t5NJJKBQMjng0gyyKZ4rwdGEdJmdRF4qFZtmUaFCsVEIb++trG2Pl4fbJQrDU0vnp5dZSUllzcyvCzndDqWyuUNTS8xyczCZMxKaoaXuYzEZaQ0l41EGV7IBUN0XjGf+tyX6o1uLm8US/VOd304mqW5bLFUx/BgVlIkWU0w6aykECQl5/ThaDab7xpmZbyxeXxyubo2LpbqXEZCsaDXhyxwR1AyEo3BfjSWTC30DM0kqSiDEhQZTvCynskaTDpHJ/kQnSKouKQWUSLiAXEIIRE85MeCXgjzgQgEY36E8CMEToRCFB2iIrE402x1dKNAkNTq2ogX5Eq1ubY+VrUCQVIZXrLaXABgsVidEIzEmQTLpS02q9vrYVk2FAo16lVVyeWzYj4rAit2l9Prs7ncC8MSC5AoSeDBQCgaUc1CKiP6saAoGxBC+SAKJWjVKCfYDIyRDg/o9EJeGAUh1GJ1uj2Qx/tTGx6GMAhEPW7IafcEUHJ3c+uh++4/2Tu4ODq5dXF18/zy+vT8/pu3r07OLo9P79649fDde/du3bl9eX378vrG8dnlwfH54fHefOvG2dXx3lFezEmirOaNcqluGmVZUlWtWCzVzULVMCuqUc6pBTGvCzktqxS0Yr1cX623h43+RqO/0Vqb9se7o+2T2cHl/PBqvn853TqdbZ8tarJ5Mprur4931oZbw43drd0TXa9SFBOjU4l4Oh5jyUAkFEmEaEbIGbXuoD/eHu8czw+vNvbO1+eHo+2TweZRf7zdG23VO+ucoEAwnoizrUabwMgAESTxgM8D4iiRTnFOuwv1Y7FoPBaNB4hgOBRZPMTjzHQ6n802Fwb8/9ndLSsOVTFHwymfkUfDmaoUqpVWtdYejmblSrPTXe/1hwmGi9LJDC+Xyg3dKAtiTtOLqlZg00KCSac5McFwKVbgMpIg5hW1EI4kFLUQomIEGV68KZbqgpjf3TumYylNLylqgQxEFLXQ6a6LWQUnqF5/uDHZGo3nhWJNN0onp5ebW3u1ervdWYX9eCAYxfAQHUvmFcMHwhCMECEqHIub5UokngiG43ggggXpKJOJxHmaEYPRJJ3kU7yUzGQhhPSA6GJJOL0QSoYgGPP6/GQgRJBBEPJjOImgpKKarXZ/QbaqFeSc1mr3a/V2XjHoWBKE0OUVKwAs2+xO2I9SFOV2u+12OwiCBIareYWhoxKfKWhqQVMB0E9YnR7AYvf5EYqOkVSICAWZNKuaBozhCBH0Y5Qfi/ixCBFIEsFEodzYPTwBliwuH+zywU4v5HB6fSCCYgEEJRE/gfgJFCFxLEgSFEkG7cs2iRf25lun+4dnB0cXRyen+4fXp+e3L68XuC8oX7y/ODq5c351vnd4dnB0sLVztHNwun/cbXQEllfzRl7W8jld14q6UVa1oqoVC8WaWaqbpbpWrKqFimJW80Ylr9dyWlUpNpViUyt3i431Wn/SGmy2B9udwdZoergxP15AP985n22fTbdOJ5tHW7tnB8c3TLMeDMbDVDwRT3PpbCqZQbGA1emyubxYMJziJaPW7Aym7eF0ON8bzHbb65NCtSnm9SQnUHQCJwI4SkiiDHohBEYXcC+EDQKjCIxGw3QykaKCYQIjqWA4GqaTSTYajbVanaOjk2xW9vkgDA0gfsJuczsd3pysGXopQEbGo3mr2V9bHWd4ud1Z6/YGi/6q6aUUK8TirKaXxKyycKMlWV1dG1VrrQwvLRx3CMbDkURWUhe+YTLFN5q9hUFZb3QHw2mvP1zIkmSKR7FgsVQ/O7+xtX0giPl6o9tqry46eoaX6o1Op7tWLNVq9bYkqwvfMMGkmSQXCFIYTlJ0LBCOiLk8HgxhZBjBQ1iQppM8zYgJVg5Gk1SMTYu5OMsvBAwZovFAxA36/XgA9uOwHw9RETIQ8iNYIEgFgpEML3GZbIJJG2a5XGlUqk1NL/KCzGWy4Ujc5QYX7qTFarfaHE6nc2lpaWlpyWKxMPGEoel6PmeqSk4UZIEHlixuh9sPIUEyRJNU1Av7QcSfYFNEiMKDIT8eiMTSDjdqsflRPEHHs6uj6enVzWW7y+4BgRWbywe7Qf+K3eUDERBCIRhbFIKSBB4KBinIDcJeX7/duT6/ONjaOdja2ZnOL45ObhyfXR2e3Dg+u312eX10erK9d7y1e7F/dOf84mx372hz62hza3M8OdrZ29vcFdOCktPlrKKphWKhqmslTS0uJE2h3CiUG8VKe1GFcssotY1SWy929GJHKXTUYlcv9/VyXy32lUKnXF+vNAbVzrjemzT785/W6qxYXW33J2k+j+MRKhSLhBOJWCoajVEU5XA5AWAZsFjtbh8aoOgkR6f5WCpDxRg8FPHjhBuEXB43CEMkSS4ByxQRCpNUmKQCKOm2uRKReCIShz0QCiJ0KJqKJRc/hUmKCoYhyI9hRDBIlUqVVquzu7tfKtYCZDgaSQCAxeX0ZbhsmIrnZJ0KxXStVKl0DKPWbK6l03IyxReKtaykSrKmG6XFeFXVCvVGZzCcbO8cVKpNMas0W32zUF0fTHCCClExFAtKspZihXginWA4SdZm812zUF306ViMC4eTi4rSyXgi3Wqvttqr9UanWKrxgpzL681Wr1Suq1qhUm3SsRSCBoKhaIiiBVFCMQILBENRWszlA+EIGaIxMowGouF4OhhhgxE2GE0SFM3LKhVLekAUwUMwRgYjMQglYIyEYARB8WAojOGkH8FCVAQnQskUn2C4YqmuagXdKPVXh4ZZXgwcEBRfWrYAwLLd4XJ7fDa7c/GxWCw2m03NK5qiVosFPZ8raVpRVQGHC4eRqBcKeEA8TCfFnMpLcirDByNRmkl6QNQLEaEIS0UywJLv/PKBf33uuZxeAJYsFqfHjwfsbt+K3WV1enwgAvtxFAtgeBDFAigWwNAAQQSi4Yh9xVIpFG9eXs1HG3vzrQXuF/tH53uHlwfHN47Pro9Oz3YPzvcOr4+OLw8OLw8Ot0fjg9l8ezLbmc5P9o9rxWomLYq8rKkFTS3kZL1YqFVrbVUrFsoNs1Q3ig2j2DBLzVK1U2uu19vDWmtUbQ4rjWGxPijUhmZ1oJfX1GJfK3T0Ykcrd/VKb7EM9HJfK/UUo1WurydSEhGMMQmOSaSZeDIapqlgyOfzuVwuq80BAMvAkmVRFrtn8WB3uLw+CIbhcIjiuQwOY7Ylq23JCrp8QSwAunypWJIiQl6HB4exRCQeD8eCWCAajCQi8QARpCOxWCyBYQQIwgQRqFRq08nW3fsevHXz7trqKJ/TUYQEAGuYihM4xaWzilIqFpu93pim06pWlGTNLFS7vcFwNNWNUqPZlWR1seOHKDpKM7m8EYuzjWbPMCu5vMGmxWqtzWUkOpaSZC0rqYVibbyxKWYVQczLOZ1hBFk24/EMhoUXZuUiX7BwQrKSIog5s1DRjVKaE/OKUSzVCTJsd3hCFG2YRRQjHB5vkstk8wpFx6goQwSjaCAaolN4MIGQkUCEQQNhXlbxUNTl9S/6OkUn8GAYQgkQ8vsRDEHxhS4KhsIYHlyotVZ7lU0LqlZod1ZzeZ2OJclA2OF0A8Dy0rLF4wUhGHF7fD6fz+/3r6ysoChaKhRFXlBlSeIzZj5v5HIAAMAIxgRCaZxkIrF0IsUToYjLB9pcbqvTRUUZtw+DEIqOZ5ct8J//xd/+00/+A1iyWF1epw+GMHLF4ba5vAth4wb9PhDxgYjX5/d4YbcH8nrBAEGuAEA2w50dHU4Hg5O9vcPt7dP9/ZPtncP55tF882xn92Jv/2Jv/3x372Jv/3hr+9bZyeZwfX82Od3fn49Ge1vb+9s7QkZMpziey+ZlTcmbulYqFpulUqtS6ZTL7WKxaZp102zqhaZZ7BZKvVJlrVRbr9THteak3po32pvNzlaru1nrTGrdjVpnUutMKp1puT0ptyel1qjRm9Xb4zDNQUiQjiYTi6lzLImCiNPicFocHhfocvrcHhiEMKcHdrn8FqvLYnV5PbAfwkg8IPPSWmc1RtGEHw9iAbfNZQFWVoDlJM1EAuF4OEYRoWgwQoeiAZQMoGSMomPROI4SIAi3Wp1KpYbjJAT5paxSKTeaje7lxc0XPP/F49EsQEZQJEDgVLnU8PuDm5uH6+uzdFpWlJIsm6VyYzSeC2JOktWbt+5meKlcqc3mW8FQuFxpiFlFzukJhqNjqaykVqqtcqUpZpVqrV2ptuScPp3ttDtrZCASi7P1RleWTU2rKEqp1xu324N0Wk4wnJzTh6OpnNPSnJhMZRJMKs3xTJKNxVOd7nqKFQDAghMhMStH6bjLB/KSTDNJP04Qweiiu0eZTCiaDkQYgopjwQiXzfuJ0EKv292+cIzBAkEv7F9Q7vVBXh+EEXg4QgeCETIQyeWNSrWV5rKd7rqmF8lAOMOLKEYsLVuWli0Ol8zQzHcAACAASURBVNPlcdscdovNarVaHQ7HEgAkE4yuapk0l0kl81kxLwg5ngcQlAtRcigshMKZSCwToBIoQQXCtKwaNMNa7B4/RgXDqTgjW2zY2mDHrLSAJUswGocwEliy2Nw+GCO9MBqMxEgqSpAUQVJkIPzTIoMwCPlczkQ0crS3uzefnx8e7m9ubk8mB7P57sZkd7yxtzE5nM0PZ/OD6Wx/snG8Ob91drI33difTS6OjrY2NjYn01tX1xvr41KhLPKyppjlUkMU8hyXq9V6xWKzXG5Xq91arVerrVYqvUKpZxQ6RqFbKPVL1WG5NqrUJ5X6pNac1VvTWmdS7Yyr7Y1KZ6PSmS6q3J4Uaut6pUdSLIKEEvF0IpZKxZKpWDLLZnEQdyw5bUsO67LbbvNZV3wA4AQAJwDYV5Zd1mWnBbCBLijP57fGW61qU0wLhB+3L9vi4digt76xPo5RdKNcj4djJEJEgxESIXxOL4kQyUSKiSdhGJGkXDqdEYQsjpMeN4RjwX5vUC7VDb1UrTS7nXVDL4epuCxprdb69fX9HJdT1bKilDStkuHlwXCa4aW19fHxycXa+vjw6KTeaBWK5f7qeoaXb92+V6t3FLVQb3QlWQtHEgvFL4h5Ni3O5ruLr0wyk+aymUxelk2Oy5VKLVUtJ5MimxYNs9LrD3J5PcNLkqymOT7FckySRTFiISkXPY4MhDK8GIxE04KIB0MeCEbwEIwGYJyKJLhQNE2GE2ggGojEE2kBREmnF/L5MbvbF4rGQQR1+UAIRmA/6vGCsB+lIuFwhF6k0xaWv6oVO931NCdieJAKR212JwAsW20OHwQ63a6llWVgeWl5eXl5edlmsWqKmpNkIcNzSUbP5xRRVEQRwDARglMrFnJpxQ8j0VCEDYbjiwgkHgwDgDWREumEEEtI0Zjs8QW5rApY7CsON4gSVpfXA6MeCMEClMXhXrG77A6P1+dfGEkeL2y3O/0wSFMBDPZtTccn+ztHu1vT4dp0uLazMdqdjPcnG7vj0c5ouDMa7o/Hexvj0+2t483Zyc7W3nRjezLZmU63Nqbnxydnh6d7m7uGVuS5bLFQy+eMNCuVik1DrxbMernUqlW79fpao7HebI4ajWGpslapDWqNjWptUq6MS+VRsbJRrm0U64NCfc2orenVVb26rtV+Wmq5Z9ZWaUaKRFJpVoxFmXg4lqSZEEp5rF4r4LACTgvgWgHcFsAHAO5lwGNdAp1WxGPzO1dArxWKYrTM5VRJU7L5TJJbyJV2rdUo1/lUZrw20nMaG08x0UQkEKaIUIyio2Ea8sE+HxQKhTmOH402JCkHABZVMf0wXjAro+F0bXW0tjrOyTriJyPhxItf/IrBYIskacOolcttSTJicbbTXRfEnKKaXCbb6a5tbe/GE8mt7d3xxrTVXj06vlhb39CN8kt+5jFVK7Y7a4vZkGFWavXOfHMvlzda7dVGs5dgOJKkBUFnWUmWzVQqK0lGXjHFrFIoVuuNjpjNa3qxWKqkWC6eSOJEYKF22LTg9kA+EI4nkvEUG0+xRIjy+RGMDEMI6UMCwWiSCDEIGfETYTrJheNJH4K7Qf/C3wuEaYfH6/T6MJxEMcLt9SAYSkXCfgTDCUoUtWqtremlUrmRyxvxBBulGRDyW20OYGnFanO4PG6Hy2mxWS02q91ut65YkgmmXCzlxKwsiLLA50Qhm06LLAsAADIYnr7i8V9++JHHO715hBacHmzF5u2tTSxOMEAlaUYMhFgmrS5ZkEpjyGVVwOqAMdLhhVbsrmAkBmPkYurkhdFAMMKmBTmnCWIuEk3AftTn88Vj0SUA6Ldbh7s7m+PxqN/fmoy2RoOD+fRka/NwNt0dj3bHo8PZ9HR762xvZ7rWv9g/2ByPe43G7my2O5vNRxvTwej86KyoFRAYzwq5eq2jqWXTqBh6WddKqlJQlYKuVQqFRrXabzTWa7X1enPU6kxbnXmzPWu0ps3OvN3bavbnjd6s2p2U2+Nic1xojAqNkVlfLzdHlcYgTHMQSEBe1L7s8NjdAYRgabaolM72z1/92M+961fe86mPP/n1P/nLv/nrv/vh3/7TD77/Dz/4/j/88G//6W//5kd/8affefbpr3z6Y5/54G984O1vedurXvbYS1746OHOwbA/yCQ5JpocrY431iedelfkZT4llArVglok8RDqJzJcNs0KDrsnFIyenlz2e4NSseaHcT+Mh4JRs1CZTrZ5IRcK0r3e+PLiTiLBFwsNTS81G6sJhhOFvFmoXl3eyvBSvzdIc2ImIyiq3m53y5XGweHZ7t5xOJK4cfPufHNvY7I1ne2IWeVnX/r4/sHpzu7R7t4xmxblnF6rdyRZS6WyLCtFIilVLTOMkEjwTDKTYgXDLE+mW4uwgGGWwxE6Ek0kU5kozaha0TDLsB+H/SjsRyPxRDTB4MGQz49hAQpCSAghqRgbDDNYkIawEMOJgUgcRHAPhKzYXR4vSIQom93p8XkDoSBOEk63C0QhlCSWHbZwKpnO5xAqhFNUud5ikhwdSwZDUZwIoBjh9UFWm2Np2bJitVhsVovFYl2xrABA2SwUdU3kMtkMZ+RyQiqV4/kczwPRmNztb7/nNz72N//jn//1uef++vv/+K2/+uFDz3/M5sJ9KI0H0hDO+LEUAEBb+3cffenrgBUXjOE+ELa7PQiKw34UhPx0LFEolifT+e7eQaFYNsxiqVxlkqycU0JRGkFxMhDa2dnbns0n68PpYLTWaO6ON3ZG493J+HBztj+bbE1GB9uzG+cnR3v7B9v7R3v7p/uHO9PpsN0Ztjubg+G429vf3GxVaolIPBFLJRkuzYoFs2JoZrlY0lVDU/RapV4olFTFrNZazVa/VGopeqVU7TW741KtX6r110a7veFutTsrtTYaq1uN3qxYH5Rq643ORrHcj0TSTgcUDsb2tw7e+bZ3/sEX/+BbX//mc//+3L//y0/+4yf/+tx/PLeov/+7f/zed//2r7793f/763/+zLNffepzX3r6C88++/tf+9Lv/cFTT37hmaef+rM/+tp3v/XN733729//zl9/+8/+4olPPfm2N/7KW9749ne+/b2j9Tnow5cBGx1NsgzPxDJMLBOLcHaLF4ECAp/b3TkcrG8gCGazOyEY8SMEHgxLsibKRjicPDm5USk34zG2Vm7Vqq3h2oRLi6ZeMo3yaDApmBVTL42G02a902x0J+N5t7OmKoVioaZrpZysm0ZlNt3ptNeGg+nzHn709ORqsrFVq7bjMVbXSsVCrWBWB8OpJGsoFkwwXC5v8EKOTYuRKLOYrTLJjJzTCTIsySoZiARD0Vg8xWWytXobJ0JWmwuCMTYtRKKJQDCy2OTdHgj246FIAsWCEEIieDiR4kORhNe3OOnBbrfbj8IrK0sojlhsS2gAAVFfgA4AKwBCE4+87qUnL7qTKAjlQZNXJSxAMknWYrFBMOb2QDaX1+Zy/5T4lRWHzW4DAD6VaJRKRl6SOM7IS4WcJCYTqpBReA5IpVUYiSZZNZaQx7Pjj33qi//yb8/9y789t+IkgBVE1rsQnmr29l76+NsOzp+XMzrAsjMcoZkku/B9xKw8GI4Hw3Gz1UlzfJSOJ1NpOpZIsRwvZDGcjCXTLJ+lY8lmozubzA+297cns+Ot3b2NycF0drg5O9nZujw5vDo92t+ZDVe7m7P55mxrb3P3cHt3fzqbrw+m/d5stT9d659s77QqtRhFpxguK+ZTrJBMZZKJVE6SczlFFCVV1YvFsmEUNLVQqTZb7X67s9bpD3tr42qjqxplzazV28N2f9LsTqqNtWZzsL4+W1+btuq9+Xjr4vDiZx950Vte+4u/9sa3/sLLHr99cjHp9RU+LWVSUialSnytaExH6/ffvvWKx1721je/5YknnvjBD374k3/99x/+rx998y+//a2/+M73vve9P/v6H/3e5z/zxKc+9sWnPvuFpz732U9+5ktfePbPv/HtP/ranz715O/99gc/+uQTX/q517z++OgizYooElgCnChMBfCYyw795vt+e3O+CwDL+bzq9viWli1+hMACVJqXQX9gNNnrdIYCn2OTmaJZ6XXWSoVqp9VXcnpWyKUY7uLsutte3ZztlIu14fpGpVQvFaoZTlrtj9iUMFiftFurSt5U8mar2W/Uu5cXt66v7uRkfTyaRyPMeDRf3CsQxLyml3ghF0+kBTGfyxuLqIxZqC6iCoViLRZnI1EmFmcFMZdMZUrlejKV8SOEw+klSCoSTZCB8MKSdrp8PhAhA2EfiHi8MBmKx5NCIBh1uUGvB/b5IK/XiyCw02m3OVYwwu/w2m1emxsFrT7n4d2LDzz7iUff8SplVJHaWlxMkuEADCMAsOz2QFaba8nqsDo9TpfHarctA0srACCybDEvVzRFFTLZFKPwXDEvl5ScIYl6VgB8EBWNiRFawIhEhBYjtEhS6Rt3XvDyV/4SAPiwEPfNv/q7f3nuufd84NMAANndBIKHAcDicHozvFSpNscb843JpmGWuUx2EaYTxBwZCIMQKslqiuV5KR8I0ymWL5gVkc+W9GKn1piPNo63tg/nm3vTjb3pxv7W7Hhv+2h/a397vvBhDrd3D7a2jre2j7c3d0bDcac9XV0739tfbXWSNMMmM5palCSDTYuLrTbDyxleTnOiJKuKagpijkuLi7y7oprlSqPV7nfaq73easEodput0epw1F8b9ddGnW7DMKUk4wIALwCAAOABAC8A+ADABwAQALgBwAMAsAXwWQAHANgBwA4APvsS5LBaAMACABjsqxaNB+7d+a33/cbXvvoH3/vuX/39j3/4T//899/97v/zh3/4h1/60jNfePqZpz//zFNPfvGJzz79+c/93he/8OyXvvTM17/+jU9+/BOv+4XX12s9AHAO1jYvzm973LAfxvN5ledFGEZAyE+FYyCE+kAUxYK3bz8kSYbA5w72jpWc3qx3NMU09VKvs2bqpcHaWMnpTJxV80apUOVYYXf74OTo/PTkUlMLa6ujXnc9K+ank616rc2lxelk6/at+8ulerFQ1dTC9dXttdVRTtY0vRQIRgUxn2A4Mats7xxuTLYm0+1ypanpJUnW0ly2Vu8QZHhxfyrF8uFIXFFNXpBDFO32QH6EiMVTCwYWuHu8MIoFFnckwjRLJzIoFrTZ3S6nz+eDfD4fDIMej2tpBQBhn9VlAzEYcNr8IfL84TsvfftrtXkzVuC5omyH3MFIOB5nlpdsyyt2u8Pj8IBWpwcAloElwO10hQi8appFVS2qatU0K4Zh5HJmPr940CQJAOFwnJEDIZYIJL0gRQRSacFk0sps+9wLh8ez4zf9ym984MOfqbTGAOABljxuH0KQlCSrxVJNUc28YrBpwQcibg9EhWMeL4ygJJPkQhS92OmCkVg0kUqxPJfJKjmVxANum2tnOt+fbs7XB5uD4dHW/HBnc2symk8G+9vz3dlsf3NzdzbbnYxPdraujw9Pt7cmve5ao7k3n6/3+ukUF6OTopBXlJ+G11NcPs2r2ZyZSmVTrJCV1KyY5zNSXlaEjMjGU3wqI3IZPslmU0w5J+pcQmGiOhs3UlE1QZW5eF/LHvRr54P2fduDR892Hr91/Jq756+6ffzyG/uPnMyu592tptFRWDVO0qDVv/TTNeACAHAZIDw2zGVZrAQbAOCEf7K18aa3vPHJzz3xve//zX8899zf/egfn3n2K09/4ZmnPvfF/+trf/Kxj33i85///Ec+8uFPfPyjX3z6C//rh//wT//4b7/zkU+vr20AgAUALDabw+Pxeb1gIpEMBiKCmFsCbK/5udf/9gc/6nHDRaO62hsYWpFjhU6rv7t9cLB3fPP6ztHB6XB9YzbZunF1u2hWJDGfFXJMnL26vBUKRvmMdHJ8sb933Gr29veOTaN86+bdfm/ApcXZdDtMxdqt/kte/DLTKJfKjRQr6EY5w8uL4Wu90a3VO1xGWpwXxaxCx1KRKEMGIpEoEwhGwpH4wqMMUfRi5BKlmUAwski/eLzwYuju9kBuDxSNs6FIAoJxu8PjcnlAEAZB0OPx2Gw2HwQuW1Y8EOhFEMBuk4xCod+JFrLZfsmfCmPxUIJjcSKwBFhgEHXYPU6Xz+byAisWAFh2ul1MIlYsGAVNVWXJyOUqBbNqmoqUzabTEp8RUqlMKgnAcFiWy4Jg0rSQSOasdmTZAgWoJOSPAID76tbzrm8/8sDzfiaVUQCLl6DiEELCftzu8FhtLh+IuNzgAvSFIUMGwossm8sNWqzOrKRE46zbh+QVo9nqyVklSIYigXCzWtvamE4Hg2GvN+h2h/3Oxnp/Ph7szDama/3N4fp0rT/pdfcnGzePDy/397YG691KddjrteuNrCDFY6lEPM1xOSlf0grtbL6a1xuK1shkVEkydK2UFXIBlGRjCSnFigkmRYVoHOXpSNfI37+/8dDh+KU3d3/pRbff9crn/9YbXv70b771m0986JtPfPBPP/W+P/mdd/33j7zzTz/269/85Hu+9cn3fvOT7/mfX/nUd774O9966sN/9uSH/vgT73/yvW95/+tf/ssvf/h5h5M1lY06ARAAQADwAQAMALgTsNuWgBUAWAYcXmeCTR2ennz0Y5/4l5/8249+9ONvfOMbX//617/85WefeeZLv/fM01/92u9/+cvP/v6zXz08OAMAa8GsvuqVP//iF72011tVFG0JWF4Clh02t83qWgZsP/77/7dVXzXU0lpv1O+uZ4Xc6fHF+enVWn94fnqVTKR7nbWiWRkPp73O2kMPPHLf7Xubs53N2U4up/R6q4ZR0HXTMAqGUajXm2trgwcffFhRtPX1oaYZlUpN04xoNFYolMxCJSspvCBneCkWT8UTbIaXEkw6RNGaXhSzeSbJebxwPMESJBWi6HAkTseSYjbPC3KUZnAi5PX5/0/cF6kvDA96fX4IxsJ0EiUoH4i63KDb7YUgPwjCdrtzZcWK4aTLDbpBP7BkDcSY4XxPqlQDIl+ZDqNZPpkV05zocnhXAKvXAfq8yPKKA1iyAEvLGE5mBF7XFENX83JOzkpCmmPiiXgkGovSyVg8mWASUToajgAeDwnD4Xp9gGExQTBf9orX3r77fDohROO8w+0P0anu+qTc6DGcuGx3e2DMjxCLUwKGBzE8CAAWr88/mW5dXt1CsYDD6cXwYDgSTzDpRYwTwUMxhsvwUjKVKRaqKYYj/LiYFrhEstdo7c5mw16vWSmud1s7s42jrfn+ZONgurE9HMxWe3sbo4u9ndPtrc3h+qDb7bc7jXJdVw2Bz6VZkWGEaJxPsEpOaxRKfTlflaRCrdxqlJvZdKZumDSKugCAcFhnjcrL77/5tsd/5n1veOV7XvOCT73jVV/+4Fuf/cCbn373655612s+88uPffSXXvjxX3r0U29+yWfe+pLPvOlFn/7F53/q9Y/87hte8Nk3v/gTb3j0I697wUde94JPvOmln/u1n/vKB3/5L5/4rR9+9TN/9fkP/+DLn/m7P/r8nz/5X9/z6kcP6vmkGwABwL6yCBwAOAGDkBtYApYAgMDRs9Pj//bhD/2P73/vxz/+0Yc//KGvfPXZb/751z/84Q+1Wh0AsAwH09/99JO//q73fuD9H/rVX33Hm9/81tf+/Os++7tPvONX3wX5kFq5dXZ8tdbbGA9mh/snKYarlOpnJ5fpFD+bbD3/eY+en1499rJX3rpxX8Eo7+0cKjn99s27BaM8Gc+Pj09PTs6Ojk7uv/+Bbre/u7tfLJZf8YpXTqdzFMUzGeHq6kYup9RqjWazbRiFrKRkJSVKM0yS4zLZZCrDZbLxBMsLcjzBMkluMTgnSMqPECCELsiOJ1hVK3CZLE6E7A5PhpcWYh2CsUV3R1BycUEiGI77YNzjhT1e2OPxLXC3Wu0+H2SzuxE0sGLz2j3+7nCztTbPaCWzt0bLcijJyooJANYVwBrGIyuAdQWwLy3b7Q4PQpBcRtAMXcnLGY5NJph0Op1ikhRFhQLBeDyeTrEsy2bSHMuyAAJTWcEYrG1mMqqm1a6v7y+VWtVq1+3DYDSQSPG8lM/mNWDJ4ieCKw73Io7sdPnsDg9OhCLRxCJnvLo2WuSkI9HEAnQqHAtRdDTOogS1uO4eCccJPJQVpGiYdtnsQpqbj0aXx8fHu7vTwWDY72z0u2fbm+c789Ot+eF042g2Od6cHUwnW6PBoNtd6/a6jY6hmXxGzoqKJBksm0skc7xYyGZNUVAV2TBkQxMkPZNJYP5pvfyKezff+7pXfuwdb/zE29/wiV99/ZP/5Zc++45XPvMbP//s+37hc+98xZO/+rIv/vqrnnn3a77wzld8/lde+ux/efyP3v/a//7BX/yT3/z5P3zvq7/27ld+7d2v/v1fe/zLv/7qP3zf6/74/W/4yrt//vO//NgTb/7ZJ9722BNve+yzb3v8i+967Tc++us//P1P/PMfP/Xjr33mr5/95POu91qVnM/6U5WPui0E5PK77AuhD3s9b3rjG37yk//vO9/59gtf9AJgCfB4fHfv3vufP/jRpz/9mfe+930f+chHn/7cFz758U998akvfPy/feyZp5997ifP/ea733/z4tbF8dXjL33VeDi9OLt+5OEXvvIVr9nfPTrYO370BS+5deO+Tqs/n24f7B2fn17paqHXWdvbOayU6pmMsLGxsb6+/uCDD45Go/Pz83v37o1Go729vW63e+/evd3d3Wq1WqlURFHM51UmyZUrjXKlkWL5BJNOMOl4gtX0Yl4xcCK0+BOKRRQeQUnYjxMkhROhhXzP8FIwFLVYnWxaCIai/4m71+eH/bjX58fwYICKubx+twfy+vxOh9fn9S+unyN+AgCsPh++bP3fTL1lcFxZlrablmVxMiqVykwpmZmZmRmUYrBkmdmWmWUGGWWQLGZKsaFczFzVVdVV1dU0M93TM3Pnzkx/E3em7o/sr6IjdihOntSfjHjOOu9ae613gyQKs9OfrqZLmWItX2miixQ4IqO8nJQHKCkAFG8CFJVuAhfmlyKQWDKFweTyOFw+m8thMZg0ChWPx5MoZDqdTmPQGQwGk81iMplkKoXBYFDpNAACVqlWWkQCNZspQSJwAoGCQKBxeWIIFFUCgqr1Jo5AiMFVIsuxgA15pWAIBIEuLgFhKwhsjoDJ4nG4Qi5PhKusAgDyuTwRiUzP/fjcrC6PL6bQOfgqKrGKSqYwSdU0CBihVursVofL6mRQqBRClctiqU+lQh6P02KMet0xtz3tddUEvbVhf10kVBsJZaLhmnBEr1Q7zVa7ycbj8CsriCwmX6M2qpRGqURDI3Nw5UQOnSvjiqrQGCIMahDyLu7bOXXn6usjD18fvP/m4O23h3re7L/6Rt/lD8dvvNF/7tWTM+8OX/pg5MrbTy+83X/uw5HLHw13v9t/5q2HJ956eOKDJ6c+GTiXI/7zwYsf95376MnZzwa6Px++8tnQ5c8Gr3w2cu3T4aufj17/aODKq7sn1250vbp36pPh61/NP/4/P3z4X7/74of31x+cP+RScFD5ACAAUAoAoIo3EpDwAgDAoFGvrayKxVLAho0lpcB0Ov3ee+8NDw7Nzs4/X3/xtG8gk67tvf9wZnx6aW5xuH/k6aOBD9/56Jsvvl1bWB8dGN/esePJo6dPHj2tyzTe6bl/5dL1I4eP99y8e/3qra1bdnDZApvFmU7W0qkso96iUqg1Gp1SqbTb7RwOR6fT2e12v9/v9/vtdvuOHTsymYxKpers7Ny8ebPb7WaxWMQqCoPJpTM4pWUQNkfg9YVyeRqBSIbCUGQKI6dJ0BgcgUiuJtEgUCSxikKhMllsflU1FVdZBdiwCQZHV+Krc+2NQBDsF9zRGBymglhUCikpBQNBsMKC0rJSCAyKKiosKy2BlJTAiopgRSWoUKyRxJDByxmuYAOBJsQQGEKxXsjXlMOrGFVcHILAJHMp1QwGk8viCVk8Ppcn4PF4LAaTXE3i8LhMNovOZDBYTDqTQaZS8EQCDl+JRKPgSAQAjSAopAapSK3TWssxRBi0HFdRBdhQAATBlSqd3eGhM1iY8goEBl0MLCsFQwpKgFBEea5vs7gMikDjEGgckUTHVBBBUBSDLSDT2CVAGBxVgakgsrgiMpmNwRCRqAo8gUysomIrCFVECo8ncNpdLAaztLBIo1BGfL54MBj3+eNeTybka4z6m2Ph+miwNhzMhIO1sUhdLO622sVcvtVgEfJFpCoyobKazxXxOEK1VKmXKT1mm5TNAQEA/Cr81a5972anPpofe2+q/52Re+8M33574PprvRee3z31/O6ppTvH5251TV7dP3Fl3+z1A8t3jz3vPfXi4elXj86+1d/90di1L2Zufzpx473Bi+8PXfp8/PrHT7s/G7j0+eDlzwYuffr04if93Z8NXPp8+MqvJm5+NXb9y5HrX43e+Gai5+uxmx/1db+6e3z19tGXTy58sfD4Pz5/+fNfvvu3z9+8c3iHjlYJAQBAAEARAICFwlhUJgSM4HBF1673fPP1r3of3JudnPjpx9+8//Y7leVYBpkuFUgi/vDKwvIbz94Y7R+dHZsdezr29Sdff/Hxl8P9I9s6d+7ZtX/Xjr1nT1/o2Lz1zKnzD+49Oneme3J85sG9R3t27W9r6TDqLV53wG51yGQKrVarVColEonFYtHr9c3NzXq93u/3W61WHo8nl8sDgcDly5d37txZUVEhEss5XCGbI1BrDAKhNBZPS6RKHl+MrSCg0BW5Nm8oDJVrjoLCUEgUtgJHrKqmMlk8FpuPrSDk4CYQyUXFQASyPDeDh0RhwRBEJb4ajsaCYMjSMkhxCaikGJSzsQCD4GWlUAgEg8NRjWY/CkvFVfOVej+FrabzNRSGxONO2kwBCUetFuhELKmII+PzJEwWj8Hh80RikVjKYnGqCEQsphxPqEJhK8BwRCkYc6pWNQAAIABJREFUUgICF5UBNxWX5BUUloIhhaVlACy6WinTa1Vmq8lNI3PQKHx1Fa20BFJdRRVLFGqNji8QEYjVxaUlgA0AIBRWQaiGwDFFpRAQFAWCoqCI8nJcFZ3FZ/PEOAIZsKFAKFHef9gvU+qqKUwcgYzDkbHYakw5vhxLQGMqUWhcORaPr6xmMFhVhGpSVXU8HKlLJp1ms99mr49Foy5b2ueoDXgzIV9NKJAOB2vCkUwkatUbzVq9UWOgEMlkAonH5HIZHCaZKmWzhDQKpqSYXYm90nXg6zeeffVi6eXIo/k7F6dvnJ6+cmTuatf8lcMz3XunL+yZ7t4/23N89u7pbO/51b7Lz59eedZ/efXRhey906sPzs3dPDZ+af/4pf2z17uW7556/emVjyfufjfX+9NS3+9XB37MPvxy/OZng1e+HLn+zUTP+4/OfTN569czdz4buPRJf/d3kz0/zNz9auz6FyOXPxm48O7D028+OPXx0I0/vJj436/f+/kfvv9iaXpbPIgpyC8CAPBIjIgr1OvMVotTzOdJBFyZkHft0sVLZ89WlmMdZnsykpAKJC31zevZ9dX51exUdm58bnJocmE6++d/+pfzZy867Z54NLWlfVtL0+ZDB460tXQc2Hd4z679vfcf37vTe+jAka5Dx9paOlKJTCQSCwaDJBJJr9dbrdZEIsHj8WKxWHt7u0ajkUqlZrNZKpV6vV6NRqPXG72+QFU1VSZXdx054Q9EpDKVQCjNFZdzva456HNTdhAoMgc0toJApjCYLF6uFpmrXhQWleXqFrnRJBS6gkJlFpQAQTAkGILYVFBSWFAKhSBhUFRJMaikGAwAFKrV1kCoNhRr3Lyta2bxraaOQxuL0Wqd1+tJcZnyqnI6EUOhEZhsGpdCZtDZvCoaDYJCFRWXlpWBICAwqAxYVFy6sbAor6BwY2FRYWlZMRBUWFq2qbiksLQsv6gYgMdUS/gyvcpo1FkFXAkaUUEi0iBgJBpVYdBbHHYPm8WvxFcTq0jYikogCFJQAiwsAaPK8UQSHVtZnQvkdBYfAsegyvGocjwAsOk//8//vvvBpwDAJq5AKpFockY8MBg25zpCprMIRDKdwfL5ArU1mbA/4HO4vHZnwh+wadRJnyfj9+SEeyrgj/k8UY834vNZdAa1VB5weXwOF62KRMbjOTSaRiTEgUoJoMItidBb85OfPltceNgzevP82I2z2XuX53rOzd04tdhzevnO2ZXbp1bvnF65f376bvfYnQtjd85P3r+YfXx9deD285H7L8d635rue3du4KOl0U9XJz7Ojrw18fjl0L0XT3tW7p5b7jm5fufM+0M3f1gZ+ofXpn6zOvj11P3frQ58NHDpnUdnv528/ZuFB58PX/mo/8Kvxq59N3rl1+OXvx+/9u3I1Q96z7y6deS93ktfTTz66+dv//znn3565/Wzu7cr2awSwIYCQB6JQISDSpGQMnBhfj4AgAKCZAIBj8FymCztTW1+p/dq95WXay9mxqdnxqfffvXWcP/Q4NOR3//2H1aXn4UCUa870NrcbtCZa2sarl6+0f9ksLam4cC+w1cuXb925ebQwOjiwsrdu/c9Ht/27TtjsUQwGBaJJFKpPByO0mgMHk8gFIodDpdeb6TTmW63V683iiUyo8kiV6hUai2LzSVTaEKRpAKHz23aI1GY3KgRDI4EQ2AQKDzXEZibcGVzBAQiGQiCFZeAcnNGuSfkb5NuYDi2ggBBoIFQRHEJqKgYCIHAEAhUcREQAMjP31gsFquNRrfHlzLbw2AkicJS3X44KVLYAABwwSY4EkogVTJkPCVwEyQPUAAA5G/YVJBfUrKptLSwqKSoqKS4sKSooLigsDS/qDS/qLSgBFgMhJSAoLlB09wFgFhRzaSwpQK5XKQUC+QoOJaAI8EhaAado1bp9TqzUqGtqqYVFpVtzC/aVFCCI5DLcVWocjyJyqokUspxVQg0rpJIoTK41RSm0xPcVATckF8slCgxFUQ0liAUKvl8OY3Gq6ggYSqI1RQmnc2jMjk8vlCp0ng8Ho/LnY4nIr5AbTQW93pqw8GaoD+d6x4L+MJeb9jrjfr9QbfXZjCFvf6ox8uqJgloVDwCXgQAWMSckduXvni5sjr0cPzOleHrZ++fPnj35N4r+zoubG880ZY60hDdn/ZuD1s7fIZWv3FXfaw9HWqOeVvivi2ZyL6WzMmd7RcP7brctefO2aODNy5O3r858/D20sDDN+fGP3+x+N3L7LfP5z7Njr582jPXc2bx9rl3R+78emXo22z/n96Y/tMbk9/M3P90+OrXkz1fT/Z8MnDx2/Gr34x0fzdy+bfTt343e/f78VufP736Ud+V1WvHv5ob+NMHr/3855/+86dvzx/cg4eDiwAACg4tYlIqEWBYUUEVGmXVaD1mm9tqtxut7U1td2/eebH6/PnKs/6HfWODoytLq5PjMytL6x9/+NmP3//2yOHjOo1x65YdJ46ddjt9HZu3Hj54dP/eQwf2HR7oH77UfdXt9O3du3/v3v2PHj05evT4tm077t/vbWlp43B4Xq9fq9Xv3btfpzO4XB6r1a5UqplMdjWJIpMrZXKlUCTRaPVUGoNEpqLQ5WgMNoc7GoNFocthcCQECofBkUgUFlNeia0gkMh0FptPrKLkytO5imQuuufy2gocsZpEQ2AqCkqABYWlMDgagUAVFhZvzCssK4VIxEqL1cXhSELRWp3JiyfzAQCQxhJkifRHTl2VSAwlRfCNgMLSAuBGwCYkHCORysFIJCAvrxAIhCNQpaXAssJSBAwJhiDKIPBSMCy3SkDQghLgxsKS3DMAIGCJVbhqBpnJpLAkfCkBSyRWkstRlXyOWKM0aNRGvc7CoPMhYGQlrrqaRKcy+CK5li2Q8SUqOAaPqSSVQdFwDB5RTmDxpWhcdRWVXQxCoHHVdI6oDIwqKoJgsdVstpjNFuMIZBgSi6rAE8i08ko8pryCxxOolZp0PJGKxGqjsWQgGPd6Qg57wGYNuRxRjzfs9ceD4dw/BFwet8kcdNp5FBIwD0DFIO+cP/X5y5W350funDp0qDVzYmvznsZEndfcEnbWekw1LkOtx9QSdnYmQ9trorvrk/taMk2JSGMy0ppJbG9t2N3Rsrej9cDW9iO7tl05deLq6ZPXTp64dPTI+UMHLxw+dPnY0Runjg/3XJ99dOf1mdFv33r2j5+9/bv3X3ycHVl/cuPVYM/qgwvvDt3805tz/++Hyz8s9305cfv7bO+P2d6fsr3fT/d8M379+8nbv5vv/UP28W/mHvw2++TTkVtv9l99d+zunz56+fN///mvv/9q6NZ5WD6gBAAwykTnjxym43B8Ks0kVyf8odpETTIcf3Tv4XD/UP+TvlcvX5uenFpbWX+29nJoYHRmav7Fs1e/++mPE2PT0XCiubHtyOHjjfUtO7fv2bfn4Jb2bfW1Tds6d3Z2bDcarHKZemvnzsuXrjfUtzzs7Xv0sL+1pWNsdOr0qfO7du5zOX0upy+3vcphCyRSeTWJ4vH6nS6PUqWh0Zm55C03mAdHoBBIdK5XCgpDIJBoMASBQldgKwjEKgqVxsqJmaJiIByBydXdc7hDoEhMeSUagysoBm0sKC0pBUNhqJKSsvz8gtwkl4AvQaFxMrlGqTFLFMZSGI4j0rHFuvIqtkzvKCpBbdhQWoWnHNh3mEpmQKFws92BweMA+XnFYCAShSktBRZtLAYVg8tKoSWlkOIS8N+vomIQEASHQFEANAyDQ1fmoOcyeBQiFV9RXYmtolQztCqjRm1Wq0xcjkQkVAb9KbvdT2XwuSIFkcLCVJI2FoHACCwQhoEgK+AYPARZAYKXA2EYApmJKCcANhbDMXgQCIVEVhIINCqVS2VwyTQ2gUzDk6j4agqBRObxBEw6S6tUhb3+VDAU9/kTPr/fbvVYTD6HI+DyBFyekM+fiETdVrtOoaiNRexaNbKkoCkWWBzuXxx8dGJ7S3PA2uA1tYSdKYeuzmfbnArWeG27WjKdDemOumRnQ2ZLQ11bJt2STrZk0k3pZFMms7217dCePacOHT516PC5o8cunz5z48Kl25ev9d68Pdj7eKJvcOjB4xvnLh7bu+/4vr2nDx04c+jAqb27zh3Y3X/9wsdrc//+609/9dr8D68WPpl/uv7g/KvHF39YG/zLu/N/fDXx8XjPZ1O3v5i68+XkrW9n7v528eGPs/e+HL764+y9T4Yufzp67dPJntcenX/Rd+Ef3s/+/N//8Nc/fPNqfuLn//jXv/7TH6Eb8/RisVYks2r0Iaeva9+h15+/+vD9j4YHh+bm5hYWFqamphYXlkaGxhfmltZXX8zNZD/64NNPP/7C5wkadOZTJ86eP3vx5PEzFy9c2da589yZ7raWjlAw9uD+48GBUTSqwmJ26LSmjvZtdpv70MGj16/10KiscChu0FvoNHYoGGPQOSq11mZ3ptIZYhUJjkBRqPRcK9QvuMMRqF+UDByBAkMQaAwOV1lVVU3NNRTkojueQCJWUSrx1dUkGp5AwlVW5R4GCBwDhqFzu5AgEIRMpsrlSoPBZLU49QaLTm9BYwlGmweErNRZ/UqTG5BXCsgrzisA1zW2Y8vxYDCUQqEh0SgEBl0MBm4oKSwoKwFDYBAQtKwQWJhXVFIMLioG/f36hXgQGAFAQ5FkfDUFT6ESqHQSg0FmliMqCNgqsUDJpPFJRJZJ75IINWgEgc9VSaV6jd5WWU0vLIMBNhTC0JWYSlJlNR0EL99YBIKicIVlsGIQgkBmAmEYGLoSBC+vrmbj8XQUCo9C4ck0tkSpFcpUJDqLJ5LCUOXl5RVcNk8iEKqlcqtGv6Ntc308Eff5I25PbnIv6AkEPYFoIBLxBYxqNY9GMcgk9y6dnXva27WlOW7RJu3abTWB9ri3MWjfkom0JAK1Ye/OzU0NyVhNPFKTiNela2pr6pLJdDyWjseTyUgiFgrXxBItDY3bNnfu6txxZP/h7tPnr164fK37yvWLV29dudF74/7jnod3Lvd0n+o+d/LsmRMnzxw7cerIkZMH9u3v3Nyeitb5bON3Lr0z+/QP76//+aPn364NvzNy892hG5/MPPjrt+/800drP7wY/2qx76u5+9/M3v31zJ0fZ+/8MHvrp8XbX451fzlx6Q/PH389f/PdofNfLPb++68//q8//PD7zz56bW66Cg7DgkBcEo2Gr7pypvvLjz/vf9g30D+4trI6Ojo6OPh0YWFhZWl1Kbs6N5Odn11cyq6uLK2vLK3/91//58Sx0y6Ht7mxraVps9vpa6hr3rfn4M7te/bsPnj+3OXTpy6YTY4tHTsC/qjXE5JJ1TarOxZNi0UKk9Gu1Zh83rBBb2Wz+Aql2unyaHUGEpkqEIqrSZQc9Dkx8wvuIDAUCIJAoHA4AoOtIOAqq37Zf4XB0SWl4BzoOf9KNkcgFMkMRqtILK8kUrCV1UgUFoWuYDLZer1Rq9VyuVwGgxWLJ50uH4XOwZMYRBrP6okACoB5QHgZuqKcSCVSGEgUtqCwuBRYRucwiNRqNLGiDAnLLynaVFBUWgxCAJFoCKasFFoGhIHACBAYAQTBy4Cw0jJoaRm0AldFpjABeAxOzBWKOAIhm88gMzl0LgqKJlZUkfAUGplFxtPlEi2PIarAVDFpQigEA4aVYwkUbyihNths7mAZFI0oJ5RB0WAEFo7BA2EYRDkBCMNAUTg0rrqgGJJz0CQS6XB4BQyJpdA5bJ64msIkkKgVOCIBT6omkghYvEwo5TO5Jo2uMZlKh8KpYKgxmWrK1GXiyXQ0XpdMxrw+MZu5vaXp3pXuMwd2RayGuE3fHPa0xXw1bnNr1NsaD6S89s2Z+I62xpjP3VCTzCQTNal0bW19baYxkcxEY+lINBkNx8L+QCwQySRqGtJ19em69qa23dt27d+x//jB42eOnjlx6MTR/UdPHzl9+eyVGxdv9Ny8e/P6rWtXrl86f+HMsWPH9u89uH3rvi0tTpW4zmfb35K+f3r/+wtD//bN+3/65LV35/qzT66+muz98c2Ff//6jb98uPxN9uFnkze/n7///cLtL8e6f1q8/ce1B19PXPrV9NUfsj1vD5x/Y/DmR/Mj//XDF//zhx//8u1XCYejCABor2/47INPnq+/ePvNd7744qvh4dGFhYXnz59PTEzMzcy/evn6xNj08/UXE2PTK0urYyOT2fnFf/zjn/se90dC8e1bd2zdsqOlqXXXjr379x6qzTQlE7WpZN2e3QdPn7rQ1LhZIlZ6PaF4rMbjDtptHqPB1lDfWl/XUlfbHA4lFHIti83HlFcymFwuT0QiU2l0JhSG+CW05y5AYGhpGagMCEXAMRh0JQZdia+sZjF5ZAoDBkVtKigpx+Jz5oq5Gg4IhsTiqwpKgGA4qhJfzeOLtTqT0WhWq7VisZTPF9psjniihsHhM9gCvkRVQaRK1GZAXjFgYyGBziFQ2XmFpSQaE45AMVhMCBIKL0cXAks3lRZDUCgkCltWAi7OLwUVQzblF+cs7nJ7nTA4Oud6VFoCRiGxABaFxqbSuXQmn8kWsHh8JpfP5PIYHC6dzSDTaVUUWjWVTWWyqExaNZ2IJ0FhaJXWwhcpK/AUXzARTzUoNWY0tgqOqgRBMYRqRgkQUVQKq8BTSkFIOKqyrAwBh2GIBAochsFWEKtJdDSmUiJVCUVyq8XFYQsZdA6fKyLiSUw6RyNX+6w2v9XSWpMOOx0+iynudXvNRotaFvc5z3Ttv3zyaH006NKrm6KhztpMyuNsDAeao6GWWLgxEqwPBWuC/ppQoDYSTgR86Wg0E4/Hw5GAx+t1e8LBUCIWz8STYa83YHc119Y3Jmvam1o6m1r3bNtx/tjpC8fPXDh+pvvE2Ysnz108ee7iiQsXTp3r2n+468DBY4e7Th49duxw174dO7a2tXW0NO7fvrU2Fom6nZlwsDEe3t5cP/Tgzj9+9/lfvvvws2cTKwM3Vx5f+eb5+H9/+9b/8+n6T89HPhi6+quZOz9mH/565s7X4ze+Gb/+/XTP99N3vhm7/dts/8qNE9+vT/78n//887/+48n9u1+uLY8MDWcXlx8/GXj7nQ8+eP+Thfnlpbnl9aW1pezyUnZxcWFpKbu4vvrs2dp6dn5xbGR0dnru++9+/c5b73rdnppU5tSJk7t27D58sGvfnoPbtuyyGB3xSNqgtYgFcofVYzU5lTJtbbpxe+fuxrrW1qYOmVjlc4fSqcbG+i2bW3eSSSw6jYevJJFJdCKxurqajEajkUgkEolGoTBwGBoCRiDgGFxFFRSERkCxVXgancIWcCUMOhcCgpeVQlAoDAQKB0NgEAQShkKXwWCATZsAeXnYikq9zqxRG8wmu8cd0GqMRpPN4w0KRTIeXyJX6ctxVTgCVaW1ECmsEjASUUESqww0trAYBCuvJEIQSDKdQWezZCo1YENeflFxYWlZcQmotAQMLIHCoCgwGFoGApaBgFA4DI1Gl5eXI+EICAhMI5FpJDKAz2TzGCw2lf733AvZXDGXz2OwmGQqg0TJfUWvJpPw1cQqKgKNzy8ESeS6dG1La/sOkVQTTdTJVcaiUlgpCAlD4iBwbHEZHATFOJ1BYhW1EleNQlZU4qpBQDgSgRWLFLiKKrlMI+BLaVQ2hcxEo3AEPFkh19KpLHIFLuZyaYT8hNed8rstSmnIbjy0vf343u0tqUjEaU0HPE2JWH00XB+JtKXTdcFAfSjYEA7VBQNpvz/l86UC/ppQsD4Rq4tHE6FQ0O12W60ui8XrdAQ87mQg6LPaWmoyuzu2JAPBulh839Yduzu2Ht174NShIxeOn7lypvvq2YuXTp0/e+Tk8UNHr1+8fPHc+Qtnzl44c/bUseN7duxsqqtPxeLN9Q0drW2tjU2JSDTk88fDkUQkGvO5b5459N07K//1uy/+8MmL10fvvhi4+cd3l/7zq1c///j+j2uDHwxd/9X0vd8t9v1q/Nbng1e+G7/10+Sd70Zu/uXl5AfDPe9O9v344esfvlofHeqbmJpcWlufnF2YnVuamc6++/YHb796Z2F6Pjs7t5RdXFlazs4vzM/OLczNLy5ks/MLM1PTYyOjr714+ZsffhTw+Ew642jXkd0792zdsqO9dWtzw+aQP3Zo/9FIMKFTm5w2746te9qatyhl2nAgrteYA96IkCe9cPbq5Yt3k/HmUycukUmscgxRJlUh4Bg8nkgikbBYLAyGAIEgZaWQslIIBIxEIStIlTRSJY1DE/AYIhadV4EhbNpYBCyFVFWREAgUEAQpBoJKQGBAXl45gSBRqWx2Zzgc1WlNSoVWpdQJ+BK5QqPTm6tJdIPRJlPq+CI5gy0Sy7TFZXAgBI3CkuLp5oJSaBWVyWALAPmFeQWF6ApcORbHYLLbOzoZTHY5Fg8Cwytx1SXFIAgMSqjCM1h0IhEPBgNBwFISAa+QiBUikUIkAijFUrlQLOby+Uw2l87k0BgcGiN3kaNfwOKIuXwBi8MgUapwxEpcFZ5ARiCxNDonEIzlLGSxFUQ2RwiGIMuxhEo8CY2pLAPCikvAfIEUAkXlfEJYbEFVNQ2FxuWcfXIuzMQqqkyusTu8ubMleByhjMuj43D10XDS53HqVJmQ7+rpo7vaGlJ+Z0Ms0JyM5nZbG2KR5kSiMRarCwZyK+P3Jb3epNebw70xlUiHg36n02EymfU6k05rMehtJqPbZE74Aw2J5Oa6+s6m5rbautZM/c7NW3Z3bD20c8/ZIyevnbvUc+l6z6Xr189fvnjmwrGDhw/u3Xdw774jBw91HTi4c+u2+ppMLBR22x21qXTn5vbWxqZ0PJGIRGsSycZUIuk2+bXCs3ta35wb+LdvP/jzF2+9GLz92lDPN6sj//PdOz//8P6Pq8Ofjfb8fm3wn19N/Ga+94uhq99P3f9q8sEXM/3r/T2zT27PjvR9/NF7UzPT49Mzc4srk1Nzt27eHRuZXM2uffHx589X1148e/5sbX1xITs3M5udX1hdXnm2tr6ytDwyNDw/O/f5p5998/Wv5FKZz+M9efxUZ8f29tat2zt3tzZ1BH1Ru8WtVuh97pBRZxXypEFftLlhc2tTR2tTR//joYA3lkm3mgzedLI5HEqhkJVkEh0Bx2AwWCgUCoPByssraDSGgC8Ri+RCgYzPkzBIHCaZK+TJuSwhpZqBgmOLC8sqyvGFBaV5GwoKCosBG/KKgSAYCs0XSwwWq9cX8PkCRoPVaLCqVXo2i19NoiFRWDSm0mC08YQyiVxjsnroLOHGAiAcVUmi8qCIyktXb8eStQDAJiAUkbdxE7GKhEAhFSrlgQOHdDoDjyvCoHFkEp1EolCpVCwWAwYDYVAwkVDJ53HUcplWqfjb8J5KIlNL5RqZQi2VK8VSKV8oZHN/ifcsCo1LZwrZ3NxNJoVRgSXgKquw5YTCojIYFM1k8bDlBLPFQaWwaHS2SCgnkem4iipiFQUOw0BhaGIVFQDYVE2iC0VyBBILhiDRmEoanUOlsXOTtnKFNhpL5/zfKiuINDxBxePpxEKjTOIz6y+dONKUCKUDrrjHFvfYasP+jrr01sb6llSiJhBIer0N4VB9KJjDPeXzpf3+dDBQEwrWREJRr9tjs9mNxl9wt5tNLqMpGQjWxxMHtu/obGpuTtfEvIHNdY37tu44sH3X4V37j+49dHTvoSN7Dh7auW//zr1nj588drjr8P4DB/fu27Vte2NtXdDrc1isfrfH43CGfP7m+oY9O3bu3LqtNpX2OqyZgOtAR0PSYQibFEc7G9+aG/75L7/55y/f/nh+8PPFob98tP7z7z/9769e/2r20cfjPb9/PvqXV9O/WRr8eOz+D6/Nrzy9+8bi5FsvVh4/uv/eB++vvXg5NjW7uLQ2O5OdHJl4+rBvZT771qvXX3/t1fP1Z8uLS8uLS2srq6vLK0vZxfnZubmZ2Ymx8eHBoY8++PDP//SncDC0b8/+K5eu19U02cyuzS2dZoOdTmGjERU0MksskE+MznSfu9J18HjvvSeH9h+9df3u2VPdN6/37t7ZFYvU1de1bcwrqq6ioZBYjUYnkymkUqlUKpdK5SKhjMXkVVfRcBVVdBKTReVwmIJKbBUEiCjML90AyC8rAWPL8XAYOmeBXU2i2N0ekVgqV6gsFptKpZFKlHKZmssR4iurcy2GOX9WOovP4UvCscz/PeMAA0PiyTRuKtMMyCsE5G0qBUMAgDyjyZKqSRvNJiaTDYMh0KiKSlwVDIoiEquLC4vgMAipmigU8NRymVoukwoFAg77b8YbcqFYKZZqZAq9Uq1XqnUKlUamyD0DEp6ATaVTidW0KhKbShewOCIen05lKJVqNBLL4fDUSp1AIBLwxGw2V6s2sFgcIp4EhyNhECQKhcGgKogE8qaCUqvV6/VGKRSOxxNpatpCoXCAQCQOR4bDK2g0nlSqZTKFNBpPKFRqVHoCCi1jsShYjIrPvXLqWCbkC9mNcY+tIRZoSoSaEpGGWKg+Gm6IRRqi0fpIJId7bmcq7fen/f5UwJ8K+MNuZ9Bp9zkcXrvdYTGb9Tqbyehx2BsSyYjbc3TvvsXJqZpwpD6e2NHWsau988SBwycPdp0+fPzskZPnjp7KrTPHTu3bsWvfrt0H9uw9vP/A/t17dnRu7dzc3rm53W62hP2BoNdn1OqMWl08HOnc3L6rs3NzbU3Mbd/V3NBZl8z47E0h1+H2ujdnh/6/3339wxtLb431fr449Ndv3/v5n77+l4/XPpy499HY/W9Xxr5enXgx/ODtxYm12ZGPP3i7/+mj890XXn/7ren5hYXs0vPnL1eyi8N9Tx/eubeSXVxfXXu+/mxtZXVlaXl5cSkX5ifHJ56vP5ufnRsaGJydnnm+/uy7b77tPn9x7+4DzY1tDXXNFpPd6w7kvMjL0bjlxbWhgdH9ew/dvf3gwrlLFy8mDDe0AAAgAElEQVRc2bfnYNfB482NW3dsO9jU0BkMJKwWl1plsNvcBoOJyWRTKDQcDg+FwnOHtaCQFRVYYgWqklpF47D45Goam8lTK3Uqpc5idgj4EhaTJ5HKRWKpTK5UqjQ2my2RSFgsNi6XT8CTcqdgFGwq2VRQsqmgRCbXsNgCJkeo1plNVg8AUAhFVGwsAAIAhXmbygCAQjAMXVBYWlxSlrdxEwQG9Xg8tbW14XBYLpcz6SxyNaW0GAQGQqrxBD6bpVMp9WqVXCgUsFgiDienZBQiESCHuFauzAX4XKTP0a+RKeRCsYQnELK5XDqTRaExSBQ+m0OoxAu5PDAQJOBwuWwOh8FUKZQqmZxBo+Mw5Ug4AoNA5nYj0EiMQq7t7NxjNrvBYDSJxKqpaT506GQ8XicWq1EofI57jcbicAT4fDmpiqrgC6hYrEkuPXv4YCbkS/pcdRFfTdCdCXm21Ke2NtbWhv0xt7M2HMyJmZxq/wX3pN8X87gjHpfLZLCb9E6z2WOz2c0mg0Zt0mkdFrPDZDLIFbXR2O3LV0JOVzoUbs3Ub29t39XeuW/rjq7dB04cOHL68PFTh46dOHDkyP7DZ46dyCWpB/bs3dK2OZNMxULheDiS0zBhfyAWCtem0rWpdMjnt5nMm+vqOxoak37ftuamPe1tDbHQlpp4nc/evX/HFy+z//sPv/7hrdVcBfPnP3z1vz99/tMbi58sjLw1NfDl6ysv5sbGnj58+WL19Tdf1TY2rL98Mbe4NDM3Oz05NTk6sjgzszI/PzY0nJ1fePn8xYtnz1eWlnM6fnV5JTu/kJ1fWMouLmUXZ6amB/qfLmUXv/js81MnzkZC8ZpUndloI1VR8wCb4FDU6ZPnFhdWhgZGs/PLq8vPRocnLpy79LRv6MDerqNHzly/dnf3rkOZmuYd2/fKZRqxSF6OqQQCwX9TMgKRSqmzWpw+bzgUjMskSrVMpZCpGTQ2m8kTi+QMOofJ4PJ5YoPeIhCKmSyO0WhmMpl1dXU2my2n6aEQZEkxqLCgtLCgdENeARAEy03HcgXSeKqOyuADAIVgWHlhCRQExRSWgMvACMCGfAAgr6ikGLABAEciEAgEjUaj0+kAACA/b1MeYGMVgawQywMuj1mrlfL5AhZLyuerpVK1VKoQieRCoVwoBJg0GqNarVcqtXK5WipViv8m6lUSiVYuz1kWGVQqpVjMZzKZZHIFEmnSaaV8vlmvY1OpHAadQiCQiQQunS4R8CU8Xm50SiLgc2g0LArNYQt0eguusroST2JzhEhUhUis2LptdzyR6Tpysr6hFQxBFhWDaHQOlyf2uPxGhdIgkRzYuqUuEgraTHGPI+G11wTd25trQ3ajx6htq0nsaW9rSsQSHk9tKFQfDdeGg5lQIBMK1ISCSb8v6nYFnXanUW/SqsxardNqcdmsVqPBbDK4bFafw5EMBOM+f0dD454tnfu2btve2n7yYFf3idOXT5+7du7S9fOXr5zpPnf01LF9hw/s2ndoz759u3bv3blr17bt7S2tmWQqHo7EQuGAx+uwWJ1WW8jnD3i8HoczHU/s2bEz4g/HQ7GmTF3A5Qm73O0NdR11me3N9UmPrSHsunvu2G8+euNfv//04/Wp95fH/vmrd3/+048///VfFgcfPpsZ+eD15z988+XTgcfZpYXF1ZXX3nxjamZ6eXVlcSG7vDC/ls2uZbOTo2MzU9OLC9mcknnx7Pnz9WeryytjI6Pzs3Pjo2MzU9ODTwcmxyemJ6emJ6c+/fiLzo7t1USKyWAFlUE3bSyqyzR+/91v+h4PPF9/baB/+Gnf0IN7j/oeD2Tnl7du2XHi+Nnduw4cPHB0755D27ftaWxoAwDy8zcWkUl0Dlvwt+OupCqpRMnnSRh0jlqpkYjEYqFEwBNKpXKxWEqlMDlcoYAvsdvcQqFYKBSbDEa3y2E2GUqKinP2pbn3AwaNg8PQAEA+GIJQqvQCoUwsUydrGirwlPxCEBhWDoaVbyooRWMqsRXEvI2FOBy+uLi4rKwMAAAAy0o2AHIHFwC4bI5MIjXrTFqFRimW6mVyq0br0BusGq1eJpcLhWIuNzfACpAJBLk5VqNanUNfp1BoZDK9UqlTKLRyuVYu1ykUeqXSqFYb1WqtQioT8nRKmUoqMmlVAjaDy6CqpCIOncJlUDl0ilzE18glCrFAI5eo5bIqIkVvsDbUt+oNVhaTLxIriAQKHFGuVOiUKv3+fV0PevuOdJ3U6S1wGIZQWe3QGw5v396SSoQdtpjbXhv2NyfD9VG/z6ytDXtbUrHasD/l99ZFQs2JRHMi0ZSINcQi9dFwfTScc62Jet1Bp93rsFoNWrNe53U6wn5fyOf1+zzRYCDs9SYDwaZUOuL2NKXS9fFELk89ceDwma5j3SfOXjt36Wb31VsXr93svnqt+8rVCxdzNZljh7v27tzV2tiUjMZCPr/X6YqFwpFA0G622M2WaDCUisUj/nBDXXMkFA/6Iy31za0NLYlQpCmV3r2lfe+W9o66ZMJtbUkEpp7c+Y8/fv/vP3392szIr9599c7KwtrM2PPszNTo4Buvv3jzzdcXFufffPed8emp+ezCq1evJsZH15eXXixlV7NzS/ML46Nj/U/6RodH1lZW33rjzWdr65PjE7m/iwvZmanp6cmpXLAfGxmdm8n+5c//VlvTUFRQunFDARFPevXyzVcv33y29vJp39C9O73Xr966dePOyND44NOR2emFRw+fjgxPdm7ZmTsZ7uSJc1s6tnvcAZ83pNeZKWQGCAgrLgLCYWgCnkyqpjHprIpyLB5XSafT+XwhlUrHlFcyWTwQEAYEgqFQuEal5vM4W9tbYcCSgrwNpcUlBQVFm/KLAYD8HPQAQH4lvtofiKrUBo3eYnP6SFTOpiLwL0dP5ry66AxWfn5+WVkZm83kcFgVWIxIyBcKeGaTQSGTm40mnVKrlspzlBvkCq1EqpVIdVJZDmAJjyfh8QAamcygUumVSqVYLBcK1VKpXqnUK5W5mzqF4hfWzVqtVa+3aFQOg9au15jVCrNaYdOp7XqNRaNUiwUqEV8p5CmFPIWAqxBwlUKeXMQ36IwioYzD4otFcpPB6nL6fJ6g1xNUyNRwGFokkOq0png0NTE+8+DeIw6d3ZaprQuHY25nxGlP+d310WB91F8b9v7f5a+PBhtikYZYpC4czgSDjfFoQyzSmIi1ZdId9XUt6VQy6PfbrS6ryWE22ExGm8loMRstZqPJqDfptCGPJ+L2JPyBTCRaH080pdJbGlt2d2w9sH3XiQOHzx87ff7Y6dOHj588eDQnZq5euHju1OmTR48dPXR4W8eWZDQWCQRrEkmn1eZ3e/xuTw53v9sT9gd8Hr/d5o7HauKxmnAwVl/b1N7W0ZCpDfm8jZnUwZ3b9m/dsmdLa3M60lIT/ezt1/7rz3+YGx3ou3f7+eL88vzM82cry8uLSyuL68+fZZcWp2dnZmdnl5eXV1eWlhfm1xfmXltfWZybzyWpM1PTo8Mj46NjK0vLb7/51szU9OryysrS8uDTgez8wvjo2PTk1MLc/KPevpmp+efrr+GwBBgE6XH5v/rim7WV593nL9+41vOot2+gf/hRb1/Pzbu3b917+ODJndsPnj971fvgSVvrlvv3Hh86eGxz29aG+larxdXY0EajstUqA7AMVlQI3AAoAADyy0qAGwCAvLw8IBAIAOQBAPllQCgAkL8hL7+goKi4uNig1zLIVTIhl00hUIg4GoWKxeLQqIrSEnAFlpA70I5KY+UOEtWb7A53gMOXFZXCCkughSXQvI1FKCS2EldVWgrMz9tIqMQr5FKlQqJTyQ0apV6tUMslSqlEKZUoxVKZQKQRSzQisVYs0UtlapFYzuMrBUK9TK6TyrQSKUCnUBjVaoNKpZJI5EJhTsPkTAtyj4VBpcqxbtHpLHqNQSE1qxUWjdKkkpvVCrte4zTqHAat22zwWk1+u8Vvt7hMerNaoRYLJHwOl8lSyJQmrVkmkdOq6Qwa0+8K7Nm1t6W+tbamjklhwSBwqUCGQZUrxMq+B4+T/kDS6036PJlQoCEWqosEEl57LluNe2xJnysT8jXEIs3JeHMi0RSP59BviEebkvGmZKImEgq5HA6zwaxTu+2WkM8b8LhtVrPRoLNaTF6nw+dwBB3OmNeXy1ObUumOhuZd7Z2Hd+0903Xs8ukLV850Xzp1/tKp8xdPnjt34szZ4ydPHDl6vOtI14GD27d01qbS8XAkFYv73R6byeyy2XMVd6/T5XO549FEKllbk2mIRlI+bygUjEUisWQ80VjfkIxGtre3N9Qkt3e0du3Z2dFYVxePXDp9Ijsz+fjB/cnRkf6+xzMzU9lsdnF5aWlleXV9bXV9bXV1dXlxaXlhfml+bml2dmFq6tnK6vLi0vzs3MTY+OjwyOT4xFJ28eXzFx+89/7UxGR2fmFlaXlyfGJibHwpuzg0MDgxNnnrxp3zZy9WEcgbAPknj595750P795+cOvGnTs993vvP3744Mnd2w9uXr/dc/PuwwdPnjweuH/vUX/f0InjZ27euHv0yCmL2dl94apcpulo3242OcgkhkSszN9YzGTwMGgci8Em4gllZWXFxaVQGAoMQRQWlRUWlZVjcVwul4DHiXjsjsa6rc2Z7a11Zo3MYbfW1tZv27rL5w2plDoCnkSlsTRao1Kl1+rMVoc3EE5I5DokhoBA48EQJAaNQ6EwJSVlGzZsgEGgfB5Ho5bLpEK1XKJTyXUquVouUctlOpUyl22qhCI5lyfn8lQCoVokVovEGrEkF+zVIjFAJRVpFVKtQqqWiVVSkU4pM6gVRo1SKRGqZWKdUmbUKM06tUWvseg1Zp3aoJBatHKrTmHRyi1aucOodpm1LrM27LEFXRa/w+S1GdwWXe6my6R3WSxKqUzA4slEYpPGoFWq2FQmFoV2WRxep6ulrunIwUOpSAIBgaokioZ0JhOOZILBmqC/JuhPBzwpvzvusUVdlqTPkfQ5Un53JuT7pTLTEI02pxIt6WRLOtmcStTGInG/12+3OswGt83sspldNqvTYXM57Q671WjUazUqp9nss9qiHm8mEm1MpprTNR0NzTs3b9nV3tm1e9+ZrhPnjp46e+Tk2SMnz3SdONl1/GTX0ZNHj504crTrwMHd23e0NTXXptLJaGxbx5aclA94vC6bPeDxJiLRVCKZTmeisUQoGEskUjU1taFQJBQINtTVB/2BdDxRl05tbd+8ta3tave5ZCS4ubnp3p279+7cHR8de/r06eTk5MLC4srK2rNnL+bns6ur6+ura4sL2aX5hWcry8+WlhZnZlayi0vZxcWF7OJCdmFuPhfjn/b1v/n6G6+/9ir3Va4oOTw4NDo88uRR34ljJz0ub87a4PXX3rh/98Hli1ceP3zy8MGj+3cf3Om5e/P6retXb/TcvP3gXm9//0Bv76OxsYnbPfe7L1y9dPG6Tms9e+ZyOtXodoWikRooBFNYUIZG4YBlUAadQ6gkEiqJYDC0sKAUCkNVEiliuSoUS4bC0WAwCAaV7N+1bW1u/O1n8zfPHmlKBZ1Wi88XiIQTVovT4w4E/BGb3U2mMERiRaa2yReMqbQmhdpUSaQBNpYAAJtKS8DAUlBBfmFpcQmZWCUXi9RyiVoh1qqkBq3CqFHoVTKDWmHWqS06nUmjMSlVapFYxuXJeXyVUKQUCBV8gYIv0IglKqEIoJFLcrjnVg53g1qhlok1cknuo0mrMmlVZp3arFPb9RqnSeM0aewGlVWnsOoUdoPql48mtdSokpg1MqdJE3CaIx6nz2oL2B1Bh9NpMKpFYjGLreALTEqVhM1xGow0PIFHpTWnaw5s39Fe31AbjTWnkk3xeG40O+V3J32udMCVCXlqgu504G8zrPXRcGM8msO9tSbVlklvrq1pTiVytXaf0+axW9x2i9Wo0+s0FrPR63EF/F673arXaRwmk9dijXl9dbF4c7qmNVPb2dT6S3TPbaleOdN9+fSFXHQ/c+zEmRMnTx07fmjf/p1bt7W3tNam0tFgKODx1qbSTXX1mWQqk0y1NDQ21tbFItFwOOzz+bxebzqdbmtry2QykVA4lUimEsnamkxrY1NDptbv9uzfvasuXdN16PDjx31jYxOzs/PDw6MjI2NjYxOjo+NjYxOTk9MLc9kcvquLSy/W1l+urq8tLc9MTed2l3KSZnZ6Zmhg8OGD3pGh4ffffe+1Fy9zNxfm5p/29U9PTl3qvlyXqSdXU/IAGysr8F9/+auLFy7dvX3vad/A44dPHtzrvXv7Xs/N27du9PTcvH2n525fX9/MzMy9ew96ex/dvHHn2tWeutrW5qYtVy73qJTGjvadWo1lA6CAQmYWbCoh4EkMGrOooDh/YxECWU4iMwxmRyJd7w/HEsm0zWZTq2TnTx++cGLf/i115w523rl8ym42mM1Wm9VlMtpUSp1eZ9YbLBU4osnscLkDmfqWYCQJR1XmF4KYHDGLLSgqLCsqKC7I34SEIwQctlIqUkgFOrXMbFBbTVqrQWPSKk1alUWvMWu1ORliVCg1YkkOdDmPL+PypBzu33A3aVVGjTKHuF4l/yXM61VynVL2y8qFfJNWZTNq7Sadw6y3GbUmrdKglpu0SqtBY1DLjRqFWaeyGjQ2o9Zq0Fj0aqtW5TWb3EaD32qJez3pYCDqdrmNBqtaZZBJVQK+Va2yadREFDLqdtVGwn6rJeXz1YZCjfFoUyKWEzM51Z4OuHK410UCTYlYazq5uaZmc01NYyKWC/AN8Wgy6A+7nT6nzee0mXRqm0nvdNg8bqfb7fT7vdFoOJ1KuK3WgN0R9/nr44nmdE1bbd3W5rbdHVuP7z/UfeL0rYvXbl++0XPpei5VvXL+Uvfps+dPnzl59Ni+Xbs7N7c31zekYvGQz/9LXPe7PQGP1+dyJ6Oxjta2RDyaiEfDoUAo6E8mYqlkPJmI1ddlErF4x+b2TLo2lUi3tWx2OZxBT2BsZHxkZGx2bnFwaOzho/7+/oHh4dHhwZHR4bGFuez81Fx2ZmFtcfXZ0trK/NLS3OLq4tL87Nzs9Mz05NTUxOTUxOTs9Eyu/jj4dGBibPzZ2vr77743Pjq2MDc/NzM70P90c2u70+5CwJAbN+SPDI323n9460bP5PjU44dPnjzqe/zwyaPex38f5p88eTI8PHj27Nnr12/euf3g3NlLXYdPpZIN589e7zp0xmJ279l9uKQYDIOiWUwehcyAQ1GgMiiVwrJYXX5/PBxLe0MxhUafrqlFo5EMalX3qYM729IXj23v6qxpTrhaG+v8/qDV4vT7wjKpiscV6fRmvkBis3s0WpPF7qltaLXYfahyYjmOxOYIsZjK0oKSTRvycJhypVRi0ql1SqlWITHrFFaDyqZTm9UKk0phVitNKoVWIc2lmjqFIld/VIhEGrFEJ5VpxRK1UATI8a2RS3JvBKNGqVfJc3Ab1AqdUvb3Ud+oURo1CpNWadGrrQZN7lVi0iodZr3PafU6LG6byWkxOMz63HKZ9Em/N+yweU0Gr8ngMxv9FlPQZom6HH6LyaKUK7hsjZBvUcp3tjbHPa7GeDTmcsXd7oTXneuZqQ37mxKh1nS0KRFqjAcbYqHGeLg5GW9JJVpTqZZk8hfcGxOxmkgo7veGfe6wz+1z2b1Om9vlcLscHo/L5/OEQoFoJOR3OkNOV9znz0SiDYlkTrvv3Lxlb+f24/sPXTx57urZi7l15Ux39+nzVy9c7D577vTxEwf37tva3tFUV1+TSOa0e9Dri4XCyWgsFgp7nS672WI1GiJhf2NDTX1dKhL2B/zuUNAfj0XqamvCwVAmXZNJ19bXNuzasdvlcO/buXd6cuZi99XJqbnxiZmZ2ez4+OTTp4MD/YNzM/ML0/NTo5Mz49MrC8tr2ZXs9PzC9Pza4uriQnYpu5idX5ibmZ2Zms7hvrK0PDE23v+kb2hg8MWz57kY/+TR4+tXrzlsTrlUsQGQ19TQ/Nknnx87cvxR7+PhwZGHDx71P3k6+HRo8OnQ076BJ4/67t99cOvGzbt3bz961Nvb23v48OEjXScudl89f+5qMlEfi9TdvN4bCac3t21XyLUAwCY2i0/Akwryi+VSVSgYr61rbm7b5vJGJEqt0xc0ma0Wi8lqUrfWRxT8qo9fza6P39nXnjzRdcDr9dNp7FyA12lNVptLLFHY7B4qjW20ODdv2WF3BaUKvUCsAgA2lRQBNwIAcDBEyOXoVHKjVmXUKNQykVYh0qskRqVML5fo5VKjUm5UynUyiV6tMut1Fp1Or1SqJJIc7hqxRC0UqQRCgFIilIv4KqnIqFFaDdqcQLfoNX8f2vUq+d89A3KjRmHRq21GrVmnMqjlFr3aYzdH/O6A2+62mewmnd2kc9tMAbc96nXZ1HKPTh21Wxojwc2peGMkmHQ7IjZz2GpqioZsCqmcSWuJRxojQatckvK4k15v1On0W0xekyFgNcY9jvqovyUV6WxIt9cmWtPx5mS0KRFrjEfrI5G6cLgpGW9OJZprkk3pRH2O+JA/FvTFw4GAx2m3Wew2i9Npd7kcVqvZoNcG3e6Q0xVxe+I+fzIQrAlH/n+23jPKsbNK/y3jBLbbnbsrR1WVVMrxKBzlnHPOUuWcc+zKOedcqpJKUkmq1MkZYxtjwGQDAwN/GGCYWcAfZhhmCHbfD4fblzXrrrU/nFJ9/enRs5+93/eUOP7uZ/paOyYGRmaGJ6CCzMzE0MhQ/wDUqjbU1BZ7vF6nq9Tn16s1drPFrDdIBEIxX2DWG1w2u8Wg16qkTpve7TDaLXqX3eSymW0mvcNidtnsJp2+1Fvic3rtJgePyS/zlXvdxU3N7buBYOj45O133nvj9XeOg9Gt1c2jvcPoUTh6FI6H4hcnFw/OHj66ePz6gzfefPQW5HCgeeqDy/vnp2fxk9hJJHoSiSZi8Z2t7e3Nrfe/9N6jBw/HRkarK6sEPOHd28k4DP7//ORnne1dgf3D0/jZ4vzS/u7BcTAcDZ+EQ5GjQDCwf7iztbu+urawMLe9vXl6ejo0NNTe1r22urW0uOl2lQr5KpvFHw6de9xlc7PLqSlZUGouFSntFrdSYRAKlQazhyuQw9F4KpMjkyuLiuBskFxX4Vwaa58brB/v8E331/V2tLjdXjKJplLqoLUZvkBCJFHhCIxMrpGr9DyhjMWVcPgyucqoUOquX73xyue/gCyEC7kcOplAI+H5LDqdjGUBeC6dxKWTODQih0rmM6hCBp1LA4RcjkjIF/G4HJDBBACQQmEQiBQ0ho7DUzHYJD6LATEtYIMiLosL0phUMpNKZlCIUKv6/4r63w2PgM0QckAJny0TciE/I+axNHKxVMCRi3gKMV8pESglAkjm5XyOWsTVSwRGmUgn5kuYNCGdouKznWqFTSFVcZg8El5EJTf4PSoO06aQanhco0xikIoNUrFRJjErJBal1CQXGmWCKo+t3GkusZmKrcZiqxkqv8XkNRuh8liMLpPBrtea1Uq9Si4RcNVyiVajUinlAgGPw+Hw+XyJWKhTKHRSmU4qg6CHTHyFx1tXWtHZ0DzU1TvaOzDc3TfU1TvQ3tXb0t7b0t5R39De2NjZ3FxfWelx2N12W0VJsd/tspotFoPRbDQZNQalRKGUKIxanUmn1qllcglfp5aV+T3V5SV+t8vjsENrZD6n1+/yVZZUAQRqfnYBDkN0OL2NrR1V1Q37B8GvfPjxRx9+PRE7Dx6Gg/uh2HE8ETk9CcVikbOHl6+/9vCtBxevXZxdniVO4ycxaJB0fnp2fnp2fpaIn8QikUg0HJmfnz/Y2z+NJ+Zn56CrwFOT095564tLC8vHwfBTRQ8ehk4isfhJIhyKHB4cHewF9nb2tze3Fhfn5+dnd3e3w+Hw6ur6xvrO9tZBU2On11MulxqmJpaHBifLSmutFtfzz70EUEC3w69RGwUCBY3GLUJTitAUMpXNYPFlcqXVasahCxQi+nh/XVuVUc0t9Og55V6zw2LEY3FisZQvkMrkGqVKRyCQ6BSARQcI6CIhl2U1W8RiKY8v0ektSrkGBUcQsTgOyIAusBbzWBQsgscgC1lUEZPKByl8kCJiMcRMBp9B4zLpHDaDywRZdIBDp/OYdA5ApeIwABpDQSGTBBwml0ln0QEWHXia7NApRJBKZtIo0M+HkMsSclk8FoML0jgMQCXiq0R8CYcp4TDFbFDMBlUivojFkHJZUCSvEHB1MrFWKlIIuDq5UK8QGBVCo0Kol/G1Eq5OKtBLBHIOKGHSSIhCrUhQ5XRo+TwVh22RSTVCvlrA0Qi5BqnQqpI5tEqnTuXUqbwmnceo9Zp0JTZTlcdR7XWWOSw+s77CZavyOMqdVo9Z59BpbDq1Vas2qBV2s0mvVgl4fAGPr5QrFDKlRCJTK1UygUAtFkI3UVo0KrfZWO5x1ZeXVvuLm6uqe1taBzu77nV09ra0djc19zQ1DrS03GturvX5Wqoqa0p8Jq3SaTNaTVqnw2K1mnUardvt1WmMOrVJIlRplAan3VXs8zvtDqVcoZQrXA5nRUmp3+0p95eV+UqdFpdBbfQ5/WQchYyjpCZnoFEEi9Xl81U2t3QuLW1dnD/6xsffff+9j9ZWt+9fvnYYCAePoudnj48OT6KR8/uXr7326M1EJH4SiT1++OjRo0eRyHEodHR2HgsGDx88ur+zs3UcCa+trY2MjPn9JSyQXQDLP4vFY+HI+PBI+Ch4sLP74Pxie30jEgxFQ8fHh0eHe/vho2AienJ8eLS+uhYKHR0eHhwc7O3v7y8sLKyvb+7vB3q6B7o6++vr2kRCZXVVU1lp7dDgJB5H9bjLdFqryeikUnkcjoxE4giFaiqVp1abdXozCNKzM+5wQFx/V/nYverBbl90f6y7zjFzrxmHzKfT6Tqjg8mVcXkiMZ+DSL+pYWP3ZoTkOzkAACAASURBVDrPdqan+5o1Yp5YKGGCAg5bKBHJmQwODomlk0hEDFLGY9NxGA5A4AAELgXHpeJ5NAKfThaCgACkMSgEFoPCogMgjQRSyRwmlc9i8Jg0MhqJg+cnMWmU/1UQ+gyABFLJLDoA4S7isYVcFp8NCpl0lYivEHAlHKacz5HzOVDo/jSAhz7XSIRqsUAuYKllAo2Cr1cIjCqRUSUyKIUGuUgvE3IpBB5AFDFotX6vUSxScdgqDtuuVKgFHKhUfLZawNFLBFaVzKVXQ8QXW41+i8Fj1LoNGr/FUO60VrhsFS5bic1k1ygMMolBJjEq5UalXCYQyERCIZfH5/LkYolMIlcp1HarzW212nQanUyilYrNaqXbbPTbrcUOW1NVRUdD3UBH23BP11B350BHW29rc29zU0dVVUtZWYXTWelx+2xmrUKiUUqUCrHRoDEa9RaLxWy02K0ui9Fh0tg0cp2AJzbojF63z+v2OWxOu9XhtDjsJpvdZCvxFFcUV3odPqfFBcvKBwhUGgAi4DgkkkgigRaLp6mpq69vNBa7/9Of/uvHH39ycBA5ObkMBKKBQPT+/TdDocTF+WvniQeJyGksenp+enF+fn5yEolEjmPxcDB0sHewfX5+Gjw+6u7u9nr9KpWGyWB1trZdJE5XFhajoeOj/YNIMHR8eBTY3YuGjsNHwfBR8OQ4HI9Eo6HjUODwYG9/dWUpGg3v7m5vbW3s7+8vLi7Ozy9ubGwNDY7FTs7ZLJHPW9HW0l9d2VJf2wGQOUqFAQHHMRhCGo1PofD4fKVUqufxZFyOsLGhDiCh/W6D36n8+pfPnjz59ZP/+emX7m9O99c4LGqARkURGUyBiiuQCjhMGir9dGvoneDke5H5rzw42pwZBogkJsgT8KUqpZ7J4FApNCIaS8KieFSAhkVzyHgOGc8hY58SL2BQ+CCFSSWxQYANAkw6GaSR2CDABalsOoVBxFEwyKSniD/Fnc2gckAa9CEHpPHZoIjHfoq7mA0qhTwZjy1iMRQCrlLIg0RdIeBCJedzFAKuWixQiwUKIVsj5WukXK2MZ1AKzSqxUSHUSvgKPksj5JKLClQcdqnFLKICai7HKpeZpRIlj6URcnVivkbIVfHZWhHPqpJ5jFook4GyGpde7TXpyp3WumKP26iH7LvbqLeoFEa5VC+XaqVik0ph0WuMarVerTKoVFKhiMtkCbkcg1qhlomlAq6Ez1GIBTqlzKLX2E16v8te5nNXlxU3VFc01VY11lTWV5XXl5e21dTWFpfUlpRW+P1+t8tptei0SotZr9OqDXqty2nXKhVeu9NlsZW5vFaN3qTTG3R6k8FoNprMOpNJa3RaHKXeEq1CYzVYKorLWxtaulq7yTgKCUtGI3FoFCk/H41Gk1kskcXiqa5u7usbPTiIfPbZk5///N+Dwfja2t7Z2eNo9CIQiJ6fPU6cXJwlLs8Sl4nY6Wk8cX6WSMRPIuFQIh45O48dBnYnJsYMei0ei3M7XV6n6/7Z+f72zvb6xlksfh5PHOzsxsKRo/2Dk+Pw8eFRNHR8eXp2kTiNBEOhwGE0HNnf21lfX93cXA+HQ5ubmzMzM1tbO5ub26srm+trO8ehhIAvVyoMU5OLtdVtzY09KpWJzRGSyUyNxsLhyORyo1ZrFwhlJpNl8F6/XiNFIzJb6z3/9bsfPXny69//6uvfej+xvzbOBAGQK0CS2XeyUTgyQyoRiRnolaHa+Q73+mDVynDTwlivVCiQiJUKudZidgp4YpFATEBhAAKWjsOCBByTgGESMCwimk3CsCl4DkDg0kk8BplFI3OYVA6TymJQWDQyhwGw6RQGhUDFoUkoRBKfDULDWIhy6AESdR6LwWeDAg5TyGUJOEzIzAhAmkLAhXCX8djQg4TDhBzO01KLBSoRXynkqSU8lZitErP1Mr5RIdRJeVIOg0cjCWhkeEaKR6e1ymVOtUrL51nlMhEVkLJAJY+lFfF0Yr5WxNNLBGaFxK5RFFuNT6EvtZurPI5Kt73MZbVr1R6TwWs22rVqo1wKqbtJpYBGTjIeR8hkqEQCvVyql0utWrVGIjJqlE6j3mbUmdVKk1bltZorir0VXne531Nd7KutKG2sLK+vKq8tLa4o9lb4/Q6Txe/22M2QkDvUSpXdatNptEatxmo0aOQSm07t0GlK7Vav2ei12y0ms1FvsJotXofH5/Q6LQ6zzlTqLXFaHDaj1e/yNde10MkMGomORGCoABuHo+Jw1OxsOIkEOp0lFRUNAwPjw8PTn3325LPPnnzzmz+4vHxjdXV3a+vw6CgWj90/i98/jV3GT87iJ4nTeCJ2EjkOHR2HAgc7m8vzMzUVpTkZ6TUV5QIO+/0vvhsJhlYXl05PYpFg6PQkdrR/cJE4hUQ9EgzFI9HL07PL07NE9CQWjsSiJxfnp0tLC4uL86HQ0cbGxvLy8v5+YHx8cnxs+vLi0eLC2vDQFIsp1OtspcV1qys71TWNbe09ExMLeDzNavUymUIWS4RE4QkEEoNOVUn5IjYZh0j58J3Yk//+2R//7Xsfv3/Z2VSBxWNESr2ttLF7bAlgiYRCvgjElZl4Y83W8RZHlUM8da91sK9bJJJoNSaT0a6QqaViGYAnkjAYMhoJEnAMHIqBQ4F4JIhHMklYFhnHAvBMKgHCncuisUGAwwC4IJVJJVGJWEJRIQ6enyTkMKHAkcOgQpkMj0ln0SjQUAkqaKTKZzG4II3PoEI0Q6IuZoNCJv2puiuFPAj3p2KvFLAVfJZKyNGJ+QapUCPkikE6m0QAEHAWDlvpcCjZbKtcLgNBHY9vkUm1IoFayFcL+RqRQCcRGeVSs1JuVsrtWrVVrbRpVJCcF9ssbqPeqlb6LGaPxWTVqlUigZTLUon4ZqXcqdcq+VytWKjkcxU8jkEmMSlkBpnEqlZaVAqXSV9ss3gsRptGZVYr3EZ9mdtRV+KvLfXXlxY3VJQ2VZTVl5fU+L0VXnexx23Q6e1Wh0alVSq0RoNVKddYzQ6tQqNXa3QKhdOoM8pEVoXIqhD4zFq/y+51OqDG1G13QHMlo1bnsbuL3X6/y+e0OHxOPxqOoZHoRDyFCrBRKBIAsAkEOgZDwWIBGo1bWdlYW9u6urr761///re//a+PPvr2+flrm5uB09NHx6FE8CgWPIpFwolYNB45DkdDwWgoGArsRY4OmuuqnktKaqqtevLZX8OH++uLixsrq9HQcSJ6cpE4Dezuvfbg4fHh0Xk8AbGeiJ4koifn8cSD84uLxGk4dByPRePxk4WFhYWFhaOjo729vYWFpeHh0e2t/b7ewfGxmaHB8eamrrzcIgya7PWUa7SmmtrGw6MIEoXn8SVKlR5ZhCtCYMhEikopb6mvrK9wI/Pu9LWWfPafP/3FD7+8MjfksJu8JeUltW0lTf3Hl+/2DM2IRCJsYTodeafOxXsUmnwzvnp2vLq+NDMyNKzVGKUSlVqp43MFXAYTV1RERCKoODQdj6LhkDQcko5HMQhokIgByVgGBQcCRBaDwgWpEOscBsCgEEhYJBEJJxQVJjGp5Ke5u5DDFHFZfBYDih2hgkZWTzNKAUjTSkU6mVgh4Eq5LGh5BnoQs0EZjw2JOmTiZTy2nMeErIteItBLBGoBRwzSOWQiMR9mkUltCoWKw1FzuRaZTEqj25VKi0Khl4pVAp5KwNOKhSaFzKpW2rVqk0LmNuor3M4av7fK6y53OcpdjnKP02UyeCwmp1FvViv1cqlBIYU0XiMSeMy6YrvJbdBYVTKNkK3k0DVCtlkhMcpEBqnQKBNZlFK7RgGtKvgtBuhHo9bvri/xNpT66oo9NcXu6opin9fpcTvNRpNeazIZrHqN2W5yahU6s9ZoVKsrfW6HVu7Uy0xSjtesspt0PpcTOuBn1hug1LLY43WY7eX+stqKmsqSipryWgoeYFJZBByZRGSgUCQKhcXlSkFQUFCAycoqZLFEHk+501myuxv6y1+efPbZk+9+98c7O8G9veP93cju9vH+biQUPDmJJGLHJyfH4UQ4fBo97mpqKMrNouExv/7JP3/tvXdfPzsNbK6fn5w8urx/kThNRE8uT88enF8EDwKQwCeiJ5BrT0RPHl5cXp6ehY+CkXAoFovu7e1tbGxsbm7u7Oxsbe0MDY2srW5VV9VPTc5bzM6x0WkqwEYhicgiXEF+kUAo5XBF/uIKGp1NpjCIBAAEWagitFIqmRodtOnlFpWg1KmaH2o2KVkckKhWK52+UrZEi2VIUVSB2VXK5bJ7WytKbbwyE/1hcCyyNTA/0lji1LU01hj0Fg5HolLqBTyxUqKgEggUNIZOwNFxmKfEQ9DTiWg6EU0n40EaiUUjs2hkNp3CpJLIOBQaDsMjCvCIgiSAgAUBEo9JfyrhUEFTVYj7f9yZEbEYUBsKqbuQSedQyTw6wKMDApAm47Gh/8p4bAh3BY8DjZb0EpFawJMwGRwSiYHFwlNTnWq1USy2KRR6gdih1AjIVA6JREYWAVg0nYBjUUg8OlXIZEi5bDmfqxYLDQqZTaexatVGpVwjEWkkIp1MYlCpoNevmnVq6E1PRrlULeT7zPpSu9mpUxnEXLNM4NRIio2qWrfFrhS4lEK/TlZt17cUO9pKXU0+W43DUO82txQ7uip9PdXFPdXFXZW+zgpvW6W30m8tL7a7rHq7SW/U6jRytUFt1Mp0RpXJpDaZtXq32egyaz1mlcMgdRjlchHPrFMXe9xVZaWVpSUlXo/H4XRabS31zVWllR6X1+fx19c20alMDosPkOkAhUUmgfkwFAKOo5CZVIDNBAUsptBm9XZ3DRb7q0aGp7//yU8+/duTf/3V75YWN1dX97e2grvbxzvbRwe7wchROHoUOt7dGx/oo6CKUq5e2V6c/+KDyzcvzoY72482N774+usXidOHF5fR0PEX33wreBA4PYnFI9HwUTAaOj45Dp8ch2PhCCTz8Ug0EYsfBQ7DoeOTSHR5cWlnazsWjQ8PjszPLqwur93rH25r6SwrqRwdmkQhcAAFJOApZDKQnpGj05u9vtIXXnyZQWcjkegb127euna1zOcaG+hqqymO7q92VHnkXMDntpitlsqaRpnWrjL5ZTonnkSz20wrs33r0033GvStpQKvjjjS7upr9pV7zUa9CQQFIqFcLlVp5Gohm00sQtIJOAYey8BjIeKpeCQVj6Ti0FQcmkrE0sl4BoXAoBDoZDxAwKDhsNyMFEROZlFuVhJAwHJBmlzEV4gFQg4T4huyNNBawdP1AegTEYsBiTe0/ctnUKHVX2hTUiHg6uUSvVyiFPLkfI5SyNOKBHqJyCiT6MRCGZvJIROpKBSxsJCGRpdYrXalkoHFojNzcLACo0hqV2ur/cXt9bWjfT2Lk+Ors9NrczMbC3Obi/MrM1MzI0ND3Z3dzY1tdTUNFWXlHpfbajVo1CqZVMThcOh0MYutk0msapVVrTQrJA6t0qmR+U2a5hJXc4nLo5PquIBdyq40yXsqXOMtlZNt1cMNpT0VrvZi671a/0hj2XhL5XBDaXe5s8ltqLWpq22qKre6odzqsyiK7TqPyWCUK5wGq06iMSkMaolaI1PxQFCvkpn1Mo9Da9RKfE6rRa8x6dRep6O82F/i9RR7vOXFJWW+UrfN5XX7GuubersHKCQaBoWH5cApZCaXI8HjqNDLkFFIIgFPw2IoeblFYpGqs2Og2F9VXdX03e/86K9/efLNb3x/enp9ff1oc/1wbnZ1eW41sL0f2Nhenp7kUMiw1OS6Yt9vfvbT10/jq1MT9yPH58eh85OTs1g8fBR88/FrkWDo5Dh8Hk/EwhGoN40EQ4noyclxOHgQCB8FLxKn8ZMYtG9zsLcfOQ4HD492tnZnpmbPEueR4+jE2PT66tbK0vpA3xAaiWOBXBQKQ6FQcXjy7TupRpONxeZj0AQshpiemnHz+o1Xv/CCVat67SxyGtzuqPa315boVPKSkhJvccXq5mFdU29rxz273SkVsKYGG9cm6hcHfe0lguEWQ6Nf1FKq7mkqUytVAMCmAky5TC0VSKRCUVFOLglVBBJwIAEH4Q7gigBcEYBFAVgUQMDQSDg6GU8lYgEChoBGFORkpN6+DktPKchMS+LSABELlPE4Ui5bzGaKWKCQyRCAdBELFIB0aDDLopC4NEDMZioEPCGTLuEwlUKeQsDl0QEqDs0g4vgMqpzPETLpOpnYqJTxGVQhk66RCMVs0K5WS0BQIxCo+XwumcwHACYeX5SZSUVhsPkFNDS2rqQ0fhB84+z+uw9e+9G3vv1/vv+D73788dc++OC9t96CVl7vJxKnkcij8/OTYPC1y8vHFxf3E4lwIBA/Pt5dX19ZWOzt7qmpqCwv9ntsNrVMLGKBEhYItQoevbLCYSqzaIuNqrZS11xvc3+lc3Oo9XR98nxz+nR98v7O3GuB5ccHS28crT4+WAovDEWXRnZGOwJTvYvdtTMd5T1V5nsNzntNnq4qR5PPVuOyl9tsHoOl1O41q/RaudqsN5hNBpNZZ7boTGatx2mxm3QOs97vspd4nF6H1W23lXg9ZSWlrc0trc1tVRXVXZ19TJCbkZ7LZgmYoIBO45JJIJFABygsKsDOzioEKKwiBF4m1Wo1FqejuLWlp6qy8fXX3v3z/zz53vd+Nj29vjC3ublxsLd5sLawMtzdp+TziIWFIB77g69/9f3XHp2FjhbGRh4nYmfh0MOzs/tn51D8AtU/9qaRYCh8FIwEQ7FwBLLy0Kmo03gieHgUOgoeBQ63NjZXlpaDh6FwKHJxdrmztdvW0j4/u1BbXZeTlUuhULOzc8UiOQKO9nhLtDoT9Abp9PRMeEHhjVev3Hz1ZRoeU1Psbqksnhu9p1FI0Wi0Tmuy2tx+f1VNdYNcLCp26rfm++4fTb4RHh+qV8Y3O6c6rHN9JWNdVeWlZTgclcXkCwVSlVRpM5lJSBQ6Pw9TkEcoKiShEISiQiISTsEgKXg0BY8GsCgSCoFHFED/JaEQOHg+CpaDgGUX5mYm0fBYDpUiZjPFbCYEOp9B41ApXBrAoVKg4tIAaCeBR6fy6ICQSefRAegYB4dKFrNBKZcl47G1UpFSyOMzqDw6AH0l9HKJkEH3Go0agUDB4Si5XHxhQd7duylXX5Ww2O8+fu3ffvp/3nv9ja+/+8E3PvjKWTBytLW7vri8OD09Oz6+PDu7s7a2vbo6NzEx3Nc3Oz4+OjDQVFMz2NPTXFu7trCwNDMzNTa+trK+s7V7sL2/vrwyPTre39nZXFVd4XW31VT5zHqrStZQ7Jof6t2bn9ieGV0f7UmsT52ujEbmBg4nukLTvfGl4ZOFwcOJrsjcQGJ55HxtPL40/Hh37r3I5nuRzfs7U48DU7HVvsPZzo3h5p5Kh1shdMrF1S6njMUpttl9DpdBo7VazW6vy2q3mCx6s0FtN+mcFoPDrHeYDW6b2edy+t0um8VaW13T1NBcXVnT0d7DBLmpKVlslgABx5GIjCIEnkig47AAncalAmwshkIF2GgUKTMjnwqweVyp31fZ1tq7sb7/+//823tf/ubMzNrS4ua9vpGpkQkxiwsSiMmvvHKwuvz9r310GTk+WFu5PAmfHO7fj0X/F+7n8QRUkKWJho4jwRCk+rFwJBaOhEPH8ZNYNBw5DoaOg6H93b3tza3Dg8Dayno4FIlF4wd7ga2N7aNAcHx0Ii8HRqcySCRKXm5hEQJDZ7BNZntaejZ0SWpS0udeeenlVz7/4vNJSVdfepGEKsLBCxD5MIfNzmZyADJdLJTxmNwyt7O22H4ZWvn6m4frY5WX+/3femP77cjk29G547Wx9uYWAplFJDLkMo3D5va7PTwQhGZGhKJCQlEhthD2d/SxSKglJSLhJBSCjC4iIuGYgrz8jNTMOzcLczMLcjKSmGQin0ETMhk8OhVateEzaH/ftqFSeHSqiAVKOCwRC+RQKQwiHtpPYJIJRCSchsdAlMt4bCGTzqIQDQqp06gTsRhiNqiTiQUgTS+VKHhcs1LFBajwzKysO3e1YslX3/3Sf//uD28+fHz/JPHeW+88SlyeBCMP4xeX8dPX7z/84N0vffHNtx6cX5zF4kf7Bzsbm8eHR2NDw8MD9+anZ2YmJseHR3o7u/q6upvrG2qr66qqahrqGvt7+6bHJ+anp5ZnZzcX54e6O9tqqgY7Ww7XF6N7GxvToxvTo+f765Gl0cjicHB24GCyZ2+8a3+iOzDVezTTH10aCUz1xlfHYytjbwbXYitj55vT8dXhxEr/w93Ry83hk8W+i62px4GV1cHOMpNqsrvNa9I5jbrKEp/FbNRq1R6fu6KirNhtL3FZ3BadVadwWY0Vxd4Sr8di0JuNphJ/cWVldWVldW/PPZlUlZaewwR5AIWVlZ5Po7DpAOfurYyb11JAGo8NCqlkFgpBEPLk8HwMDk0RC5R2i7e0pKa5rf+rH3//S1/6+sL86uL8Spm3BFuAKMrOCW1u/unf//3Lb76+tTC3uTh/Ejp8/cHFg7P4WewE4vupuj+FHrIx0dDx04JGrdCHsXAkGjre29re3dyKR6JzU9P72zsrC4uLs3M7G5tzU9PL8wtqpeb61RskAgAZGCKJxuWJ0TgylcFhcoRMFq8Iic3MzE5NTku+czf51u3s9Iz21jYsGpORlknBA6h81GjvgIBObarwhLem9hd6RtucXzpfeXg48s7J/E8+PP3G26d+twdkS5hMIZ8nYTI4XCZLyuez6QCARVFxaAoGiUcUYBD5BDSCjENT8Bh0fi6uAEZEwp/iDs/OgKWn5GakZKfdTSKhikASgUsDINMC4c6hUlgUEuRhIKsjZjPZABnAoiGjwqMDLApRANKgcRKUyehkYjEbZBBxUi7LplObVHI5nyPhsDQSEQaWj4bl+6y2D99+58nfPv3mRx998M673/jq1z7+8KM3Hj0+CUWP9g4Ptvf3NnfHh0emxsY7W9vam1sWZmZXF5dmJ6fWlpYfXlyuLS1vrq7NTEyGAoczE5PryytzM7PDQ+N9vYNtLe0NdY1NtY1tTc2drW3dra1TIyM7K0vz4yMN5f6Gcv/McP/c8EBbubfMKC83iquMsnKjuFwnrjBJ2rymwXrfWGNZf417sqVyurN6a6RrfaQ9tjr1OLB8vjV6f2vkcnM0vjwQmusNzfXHVsfPdubGWisXhzvvtdQ0Vvg6G+sqS/1mvcZtt9RXlTRWlVSXuEvdVr/LVup1+lx2u9nktDs8LrfL5SkuLr03MGK1ONMzcikACMsp4rEl+bnIQhjaoLWpFcZnkl7Mzihgg8KczEIWQ4AuItIBTmYajEpmVZTXt3UODI3PPnjwViJ+2dTQjMjLl3K4Qgb425/97Htf/WhjbmZvbTkRCYWPDl57fD98HIRcyulJDCIecjKXp2dPBR6CG3I1ocAh1LbGwhGoiw3s7u1sbIYCh4d7+zsbm6ODQ5ura0f7B9PjE2NDw62NTXdvp+IwxJzsgrTUbAKRisKScERqIQqHp9BxZBqBTBfL1E6XX6HUgQwOBk3453/+aUdHl9ddzKZzYBkwk1KHzYfV+t2jPQ0qHoEP5LRX6PbnO9dHGwLzXeuTvQadni9Sg6AAoDJZIFet1BS7PFgEgk7AQU0jBYPEo+AkLJKCx5BxaHR+LjY/D5J8FCynKDcLqtyMlJz05CRkTjYFhQQJeDoOS8dh2WQSm0xi4HFsMolFInIoZAGdJmExRSCDQyHTcVgxG4TEG+pEoZETpPE8OgCJupTL4jOoSiHPoJBKuWxUQcFgZ9ePP/nkyZ//+qff/8fXPvjwow++/Mm3vvf64zfi4VgsGo+fJBKx0weXj998/a1f/Pxf/vgf//m73/z2V7/45b/+8lff/PgbF2fnF2fnq8srq8srM1PTczOz87Nzezu70IUqszOLuzuB3Z3A1NTMQN+9gb7+jrb2qrJyr9PVUFU11Ns7MzI01t/b1VTfXlvdVV/t1khNEraWQ1NxACVIFlDQHCycgYbhs1OY2AI+ASmh42U0glcva/Y7BhvLj5dHw4vDJ6sj59tTD/dmLrbHIosDgZmu+PrI1nj71kT3TG9DrcdcX+rsa65tKPc2lHubKv0tteWNVSV+l81m1Lps5srSEo/L7XG53W6v31/S1d1vs7vvJmcAVCaiAIuE4wth6Mw02I9+8LNvf+MHscgFg8rNzijAY4CCPJRYoFRIdVKROiezEI+j8kXK6oaW1bXt9bXtIjiSiMbKefzvfOWjb335g/vRyMzI0NlJ+Dh0dHl5fhgMxGKxk0g0ET2BRqr/v34GIhvanwkeBCLB0Hk8AUU30JfhYGd3e30jfBRcWVjs6eg82NmFkv7WxoaaikoBWyiXqPNhqCIEHgZDZecV5RaiU3MK0/MQRXggLRdehAfa+0bpXGlWHgoAeSarq6W1y++rHBueKfVUdjZ1Ppf0OToBV1fue3B6uDjdJ+Zg5Dy8goNrLjYq+XSQzgTofDZbzONL5FKVyWCuq6hC5ucDWDSDiGcQcQAWRcQgiRgkHl2Eg2wMEkGAF6Dzcgoy07KTb6ffup528xosKy03IyVJzASlbBYXoOALC1C5OWRkEZNIYBIJPCrAowJ8GlUEMqRslozDFjNBAZ0m5bKe4g5F73I+RysVSThMqDdlUYhKIc+qVUm5LBw836zV/vA733ny6ae/+dWvLmKJ9uYWp9VGp9Jgufk3rt3MzysoLES8+uo1OLxIKlESCUARHMnn8uRSmUggVMoVxT7/0sLiV7784R/+7+8//evf/uP3f3j7zbce3n9wFDhcWVru6uiOnZxtb+2vr22HglHo1MLs9NzYyOjIvcGBnt6Gmtoyv6+jqWlpdmplbm6kt3ttZmqoq7XEZuHRSMjszLzU2/CMNDQsC5ZyNy/1NjI7U8Fn0bHowsyU5Csvo3Mz8blpdhnvXn3x4r3G0MLAG6GFL0aXHuyNS0NWuAAAIABJREFUXWwOnm8NhRd7TzfH3ghv7E72d5a72iu9PU2VtSWuEpelwueoKPYUu+0+l73M7ynxF1eWV9TW1tfVNXR09kK48wVSLIrMBoUFeajyklocmlJeUvvrX/4uFrm4eysDpPHIBIZSppeK1GqFsRCGhuUhQbZAIFW0tXe7XJ6rV16tLC7Wy+QPY/FPvvbVjYW5o73tB+dne3s74Wjk9PIicXF+/g+u/SwWPz2JQYHj0weoINyP9g+CBwFI3Y8Pj6DfhOBBYGttfWttfW1puaOldWxoeHig/yIRnxobnRwdo+Cp+VmIokIcBk0GQUFadgGVLURTGGgKE+BJCEy+u6KRrzQJ1VYGX5WLJCU987LW6OLwVDaL32krsVu8NeV1AjbfajEZDeqf//yfPv3LH7745nlga8Ghk/a1NcukKiKFLRAopDK1kCdlMlglbi+LSqXiMCCJwKIQGUQcQMACBCwJhyagiygYJBWDomJQZCQCU5AHS09Ju3nt9pWXUm5du3vj1SS9VGJSyFUCPkjAk4oQdByWRSIy8DguQOHTqEIGXcJiyjhsOZcDFcS6hMOEQIeOY6vFAgmHadEo+QyqjMe26zUFmWk0POatBxdPPv307ddfc9sdd2/euvryK6+89PIzSUm3b9669ur1rKyc9PTMzKwcNIaQB4PfvpOaB4NnZ+dmpmfduXX31VeufuHFl55/9oVnn3nuuc89/9znns/KyPZ5/O2tHb/8l1/95t9/+59/+ONXvvzRzvZBX+9gU2PbyPDEyvLG0tLK2tpGMHi8tbG9OL80NzM/Oz3T391TXuwv9fmb6+vudffOT09tLq/OTk50NLV4nQ6FSAJSAaveqJCIzVp9c31dbXmlVCgA8EQeCDKJhLRrr157NokAS3EqwM5y3d5k/Xsnc28Hx94/mXkvMnu60ncy3/teeO2tg5Xpturlsb7eluoKn63Uba4p9dRXlVWW+v1uR01VdV1NbWNjc3Nza2/foL+4PDklky+Q3r2VQSWzbl5Lqalskok1d26mIwqwybcz83ORBXmoEl/VSfh8Z/Owr3uYSeeTiIy0zDwYAsXmCFJT08VCkYTHqy0p/fF3vx3e3x3s6ogEj04TsdPzs+OT2OWbbxxGIufnf+9Tn+IO1VPQocQ9Fo6Ej4LBg0DwIADtF0SCobNYPBE9CR4EDvf215dXQoHD0cF7Q/19rY0NocBBIhqJR6Ll/srkG5noIjKDJujoGNQaXfVtfVKdVap3lDZ1FQFstsKIY4p0rkp3RUvv2NIH3/wxCZTeSi3QG31MUOZ2Vrqd5T5vWUZm7udeeBGNx/3kX3765Mlf//tP//Fvv/hZ8CDQ3t5PZQgYDD6HK1LJdSqFurK4FKRQGEQ8GyCzaBQGhUgj4elkAo1MoBJxABYF4U7DogE0El+YX5iVnp18++6NV29feyUJn58vZNCMcplRLtVJxEo+l00mofNy6Dgsk4jnUMh8GiCg00QgXcJiStlMPg2Q8zkqAU/KZSmFPJNKrpdLxGzQqlXh4PlyPlcp5OMRhRP3+n/83W8fB/ZwKORLL7z4bNLn7ty6m56akZWVg0AgM9JzipDYzKy8gkIkDk9GFGHhCAyRRCNT6CQiFYnA5OfBc7PzMtIyM9OzMtOzku+kpKdmQCfSk5Keu3M7lUyi9fcNvff+R7/619/89/98+rOf/2vg8Li7Z2B0ZHJ1ZXNlZW1tZR06fbw4v7AwN780Nz/Q01vq81eUVdbXNjQ1NLc2t93rH5yamB4cGGqoa6yqqK6vbaipqlUrNW6np7a6rr21w+/yWfVGu06vk4mZJHRByrXc28+zMakuBWljpOa1w6mvXmy+GZg6Wxm4XB3+4v7Ch/Hd/fmh7cXRuZHu1priEoex1G2trShprK1qrq+rKCsvLS6rra671z9cW91w51YKQGKgEDhEATYrPb+qvOHrH31nZnKJDnDg+RgijpaZBsNjgPKSWoVU99rDdzzO0qxMGBZHAhis7Jy8K1euOmx2IhZzP5F4dH7e0dT0/ttvxyPhg4ODcOTkrXe/tL67e3b/wWk8cRaLPy3Ivj84v/hfA6Z/TOIhHx+PRM9i8VDg8GBnNxo6np2cOtjZHR0cWp6fm5mYXF1cCOzuDfUNzk7MFxXisjMKmKCAw5EQKUyhTEPnijlSjUBtlBmc3trWQOyhQGVRWYpr24c++env+kdXjfaqvALy1evZBpN/YmJFJNUlPffSjbtpz73yai4c7istW15dmRyf2N3dt9h9KCxVKFSyOUKhQCoVy4o9XhIOSyUQGBQig0IECFgKHkMl4qgkPJWIA0kEKg5NRiKISDipCI5HFCDzsgsy0wpyMmBZaUksHBbEo8Ug3aqS+cxGp05lVsjMCgk0pAUJOC6VKGGBCj5LzmXLuCCPRrLrlGaFRCcVqIV8OZetl0qkbBa0hsUgEOU8/vLs7PLsLINMfiHpc3dv3MlKzc7LLszNKczKKszKReTAkNkwdG4BNjMXmY8gFCAIeXlIDIZCJDIQcBwGSUpLzkEUoNNSMpPvpCERmCtXrl65cvWZZ5698uq15PQsWCEKQ6QhMKTnv3CDwZZYnaUNzV1bu8Ef/eRf/vbkyXe/98P5hZWuzr6Bvnu723ubq2tQtjA7Pr46P78wMz3Q19/Z3lVRVllWUj44MNTc2NLc2NLT1dvR1jk6PGaz2NNS0gvz4TaLHbofvbO1bai/r7m+zm42baws93S0YhD5manXCzNv07B5E501H9w/+uj+4aOd6Q/Cqw82x863Jx4cLb5zurc82tlU4exqrGisKqkpLykv9rc2NlWXVTVU1U2NTPS1dt16+RpIBvEYckpyJrwQXViAwmJIkXCio723sAAFL0RjMaTGhrYvf/A1m9V9/dodBp1TWIBCIXHQPaBMBgukM1uamr/zjW/ubGxCtjsajsSi8Wg0BlUslnj04CGUwFyenj26vA8FMhD00dDxeTxxeXoGBZFnsfjx4dHR/h5U4aPDWPg4EY1AEc3Bzu7MxOTc1PTs5FQ0GFlfXpkanYwdn4yNTKqUOgQcg8dRREI5ogiLwVNghSgsgVaIItDZwjsZeVyhSqIwLq3t//Lf/qu9d8bhbZYpPU5Pg1zlvnIti8aQ6M0+rdF19VbqnbSspGeeu3Lz5kuvXr1262ZuQWFaVu7t5Ay5QisQSjlcodlsLS0tBSgkIhZDxGKIWBQRi4IyGYCAgdAnYVFEJAKPQlBxGCoOg87Py06+U5iVkZ+RlsQj4VlELA8gKrhMjZAL7d+aFRKnQa0ScpgkLAUNB4kYMYumEnI0Yp5GyBWDVJNcrOKz3Ua9ks9V8Lh6qcSoUAIYrMtoWpqZ0SlUzyUl3Xr1Wk56dvrdjJzMfFgeMje3KCcHmZuPyUeQ8opIhWgamshG40EChUsggHl5aOgK/fxcNJnAuHH1Tm5WASy3MCM95+bN2+MTU51dPamZOdfvpN5Jy8pF4MUqk7us0VfVrDE4yTQeHE28m56LI1IDwegf/+vP3//BjyPH0cGBocnRsfnpmf3NzfuJRGBnc3VxYXRwaHN9q793YHx0QilX1VTVDt0b7u8daGtpn56caWpo7u3uMxstr7x0pTAfLuQL7DaL3Wbp7Oy0252ZWXklpZUHgaONjS0+j4MsyM1LvYnJvr063Pal+PZ3Xwu/eTj3xejKB2db25Ntb8W2HxxvNpQ5e5tqBrtb2xrrmmpqultbB7p6hrp6x/sHsQUIIhqfmZ5Do7KoANNktFeU16alZt++lUoFmLk5hQAF3N46uHM7rbmpo7mpIyU5Myc7H1WERSJQt27cdjs9AJn68P6jo0BwfXVjbWUdOoQK9f2n8bPz04v7Fw8uEqeQaYFEHcL99CR2/+w8Fo48xR3anAkFDo8PA8GD/eDBfvjo8OQ4FAsfQ5vxu5tbW2vr4cPj9aW1w93A7sbO3ubu/YsHPV29ZrO1taUzOwuGQRMwaAIOTzYYrRgsSasz05k8gViBxJBz81GvXL3T3TtxGHrU2jHV079IA5VcgbG5bYQKSlIy4FgiaHb4UjJhSc++mAUrvJmS8sIrr+QhEFyhBIUjEoiA3mCh0UGP12+xWPLz80lEPImIpxCwFAIWIGCpRBw0TKXgcGQslohBEtBFZByajENjC/Nh6al5aSk5KXeTeAARWhfm08k8GokDEERMqlbCNyklHrOu1G52aJVSFh3Eo5kEjIBGdqjkBhFfK+JphFwpmykC6eUupwhk0HD4od7e/s7ulNt3rnz+FTwKl5mSAcstzM6A5eciCgswMBgqPx8LL6KgcCCGwCrCgQyuMq+QkJWHwWJpKBSFgKehUaS8bMTtG2lYFPHurbQb1+984fNXVCpNcUmZTm8ORmKlVXVJzzz/+at3hQqDwuC2eCuZXJlYoUNhKdl5Rbn5RUlJz1959UZdffOHH3zlmx9/658++f7W2npjbc3S3Gxwb+9of+9wb392emZpYbGmqnptZbWvp9dsNFWWV7Q2t/R0dS/Mzff19DY3NlWUlRNw+Fs3bmampty+dcPn862srF159UZS0nO376SSSJSBvv7Wxrpip1nBBrKvPm8WkI/m+j662H8rtLw33vZ+fCe2MXm6M/fBo+hUb8u99rp7HY0djdUD3e3jw/cmRgZnJsaxyCJ4QWFuTsHdO+k0KqumuvE4FMNiSAX5yJzsgqSk5+tqmxcX1tJSs+02DxPkFeQj0Sg8Fk249up1sVDC4/BHh8def/zG5PjU7PQcdPY0fpI4jZ/FovFwKHIcDB8Hw1AmA4WP0KIY1JXePzuHdiEvEqdQ6B4LR0KBw0jw6PgwEAocHB8GIsGjaCgIBZShwOG93r7xobGV+eVoMLK1ujk/NTczNTs8OFJX11BaUulxF7NZfB5X9PIr1156+WpmFgyDJfUPjkkVWjyJgcFTpQp9DgydnoURiC0iqc3ta2Lz9DkwolBqlCjMBAq7AImXKPX5RZikZ19IzsjOyM3nS+RMroBEZRCIAJsjsNocFZXVJpMJBoNRyEQKmUgl4QEijkrE0Uj4p7gDeDyk8VDhEYVFudnIvBxETlYSl0pkUwk8GkkIAgIGhUsl8ulkCZsuYFDELJpGyHUbNJVue6ndbJAKBTQyl4gzSYQ6AdeskCi4bDmXrZOIxSz2zNhYqc+ffOt28p2UIjgy5W56AQyBgGPycuGFBSgEHFdYiIcXUXAEFoUuooISAlXAFmqxRBaJwiOT2YWFeAyanJmRj0IQaBT2nZupd26nsZi86ZmFi8sHdBY76Znnrt2629rVt7UfSnrxKpoEssQaFJFJoLAzcuFwJAGOJNxJySxAYOAIdFLSc1euXJWKZV1t7T/83ief/vkvOxvr1aWlk6MjSwuLy4tLczOzk+MTczOzvd09k+MTzY1NdTW1ne0ddTW1vd09w4ND9/oH+nv7TAYjA6Cg4IUUEvnevXudXX1j49MVlbVV1fUOh6uro7O1obbS6+itL0t/+RnYjedKdPyvnB9+/53TxwdL70S2Hu4vxjenP3xwvD7ZOz/cMTfWM9DTODrUdRjY2dxaycpJL4DnF+QXZWbk1dU2pyRn6rTmxoY2PI6SlwunUVmlJVU2q7urs7+qsh76DmRnwWC5hWkp6QKe0GQwP7h8uLezPzgwND+7sLWxvbu9d3hwBM0+E7FTqCAJv392DiWPT4ep0J+QoX8aR0aCIQj3pwIfCR5BuF8kTidHx2YnZham52fGpwe6+2cnZuZm5men50wmi8vpKy+rRhZhR4YnvvTeh2KJAmTysDiyxe5hcoQsroTOFFAZPAqNhydzqQwZmSrWGvxcgZ7OklHoQgyByWBLrt/OZAtkIrk6OSMn6ZnnuCIZg8PPhhVS6EwiiZqSmmkyW0vLKlgsDhaLJRNJZBKBQsCT8RgKHgMQsE/NDJVAoJH+P+KJSASmAFaQmQ5LT03i0QEWjcyhkqGVLxGLIWTQhAyagscRMmh8KkXKAq1ymd9oKDYZvXqNlA4oOXQFi8EkYPQSEY9KoeOwfa1tJW5v8s27OVm5hQXI5LvpsPyi7JyC7Gw4DIaCw3FIJBmJAXAEFhUUs/lqrlDLF+upoIQM8Ll8NQpFSUvLJxDoFDKTiKPduZmelPT89NTC//z33z578uSzJ096BoYABguGQCV97gWrq3hjP/zCldsp2UV4Kg+BpqCwlIzswqs3Um7fSbtzNz0zIxePIyMQyKtXrz+T9LmUu8kOi/UbX/3ap3/+y8bK6tC9wbaW1rWV1a2NzY219YO9/Y629s72jtnpmcb6Bo1KXVVR2dvd09neMTE23tPV3dfVqVerKCRye3v762+8888/+fnkzGIREssAOeXllaU+78rM5Fhf5/bcWEeVL/PKs/nXX1jqbvzuG6dvBTe+GNn68unexc70++eBxO5s/GBhZWZgcrw7Hj98/MYFGSRlwrLhCPT1a3cIeMDjLmHQORnpuSCDe+P6XTKJzgR5Gem5ZpPDoLe++MIrhQUoEpFamF+UlpIuFcumJqZj0Xh/7wB0HVJg/3B3e29rY3t/9yAcivyd9Wg8FDg8OQ4/DR8vT88eXlw+OL/4xywSeoAGUpHgUShwcLi3e7i3GwochI8Ooc71cG9/d3MrdBBcmJ4fvTcyMz69ubLR3NiyvrpRUlImEStWljeam9q//8mPvv2d7x8EQgajLTcPDr04+k5KNhJDTsvMV2qsEpkpPRMJLwLwRE4Risblq+FFFLnKnAND5xVgs3IReQVondFBINMZLCEN5JKpTJAtwBMoiCIMgQhUVdcikWgWi0UiEElEPBmPI+NxkHd/WnQygU4mAAQsGYcmYVEEdBEGUZCXmZaTnpIkYDPYdAoIEJlUEkS8lM2UsEApm2mQSewalV4iElEBHomo4XE9Oq1Pr7HJRVo+RwbSVHwuAV7YXFVd7it+5cWX8/Pgd++k5Rcg0RhiclpuXgG6AIHLh2ORGDKOCJKpXDpLyhNpRTKTUGoUSo00ppQM8BFIIC8PjcczyGRmfj46KenF5LtZP/3JLyDQf/uHP377kx/+9cmT977yteKKmvWdw6TnXto8iGTmo5NeuHY3DXbjdnpqBiwlPe92clZKatadu+nXr92+cf1OSnJGamo6EoG6ezv52aSkZ5OSaGTKg/OL97/03kcffqWxvqGmqnplaXltZXV6cqqpobGro7Oro3NsZLSyvMJsNPk83rKS0uHBocG+3qmxUa1aYzIYZ2cWvb7S9CwYHIm7fSf1xs27PA63srSkssRnVMqmBnvvHx/oOGDa5z/nkHDfCe9/dB58+3jjg8Tuu7GND+8fvhnbPg+vba+OB4Mbn/zwm95yz9Xb1zOz8tAoQvLdjJs3kmF5CB5XDMtDZKTncjkiOo1t0FtZTH5qShaZRL97Jx2NwudkwRg0UMgX/fif/rmlqfVe/+DF2eXm+lb8JBE8DG1v7kDEBw9DoaPjw4OjfwwcITl/2qdCug7tSJ6exKBuFcI9sLsT2N052t87PgxAR1pDgcPt9Y2d9e2V+eWl2cXFmYWN5fXqypr21o7Z2XkBXyIRK7a39t94/Z3vfPcHDx6+3t1zr7qmsb6pPSM7nwSw8CRGRnYhCkshUtgavYMM8PPheFgBQSzTe/zVFBqvsIiYV4BF44DUDFhhEd7pKdPobSSAxRVIs/PgRBKVyeJhsESX20+jMWg0BplIIhNJFAKeQsBD3h2yNAABSycTGBQilYiD5qx4FAINzy/MzcrPzkjismh/P9jHoHBBqoDNgPa9+DRABNIVXLZJInYqlU6l0iwW63g8g4jv0an9RkO9z2tRKHwWc3NVdfKNWxgUNvlueiEcDSvEpGbAsvJQ6dmInHwMAk3BkZhUUMziKYVSo0xlkyrsQomZxVPxxXqeQFOEolKpPAZDeP16ytVrt7kc0ad/e/Lksyd//suTX/zy33/zf//4uz/86U9/ffLXJ09+96c/F1c1fP7q7fRsxOM3P0hK+gISS4V0PTk5OycHkZySeet2anpaTmpKZmpK5q2byanJadev3sjLgRXBkZ9/9sXnkp5VK1Wn8cTHX/v61z76qs/jbWtpnZuZXVtZHR0eWZibLyspbW9t6+vpdTtd9bV15aVlHS3NbU2N9/oHujo6qQCIxhA0/w9dbxUd1eF9jw8t7haiM5OZybi7u2Ukk4m7K1HinhB3d3dXCNZSSoUaLbSlAi3QltJSaHFLQuT+H+7ny/q9/Ne6D5ObrDzt2Wuffc7Zx81bpnRUqPVx8UmHLaw3bXq3oqy8ub5uMwQS4OH2ybn32qqq2BiUiOgwUFP89emJLxaGPp3p+erU4KcL/V+cnTg3N3Tx/MkHD+7EJRzdc2C/rQ0caoe0h6NhUJQDCo/HUawsoTu273U2uTfUtxYeLxscGEM7EKwsoVgMydYGTibSDh+0+OKzL7s7e3Kz86Ymplub22amZkFq72jr7Gzv6uvpHxsZn52eOzF/8tTCCVCogEAHlQxotrz9cXF+AdzuOzE7Nzs5MTEyPNzfN9TXOzLQPzY0CAr3s4unxodHhnoHu9u6yovKjsUmdjS3Dw+OHEtIqqysZrP4Lc0dOdkFmRm5Tc3tPb2DIaFRcHu0t1+wXKU7dARKpLBpTIGlDQJqj7WDY+gsMV+kZPPkZBpXrjK4uPspNc4ypZHNk0vk+t37rJBoSuTRZKg9lkxjk2lsJouPw1NIZLpMrhaLpWQyFYQ7l8ngMhk8BoPPZIIoFzBoIhZDxGIImXQQ8TQCAY9CIWxt4dbWEAGfJZXw1QqxWiFWSYUqqRBsIZk1KrNGZVYrXVVKN6XSS6sNcHIKdXX1Mei99bpgVxcnudysUY/39R/asw8FQ8KgSAKRhicxD1pC3922H4YmcyWOMDSVyBBxBEqp0qTRexjN/ibXQIMpQKX1VGhcOQINky3H4Fh8vhIGw+zctT89I3dtFQA2gPsPHi+vbDx/9ebB4+erAPBidePRq+UVAOgcGINs2nbI0r6lYxBHYm/deeiwJQxqj7W1RVlYQC2toFbWsCMWtpZH7CwOW1tbQS0OWTkg0bbWdocOHKbgyXgH3J5de7dv3UYmkibGxoENoL62rqykNC0ltaqisqujs7qy6i3Tx0QfjYk+Gh4YmJWSEh4ckp2ZVV5WnZWZ5+cfYnR2Nzq7SxXa5pZOTy8/J6PLzNSsVq3ZsW3nkcPW4UERXY0tsUFBeiGnOivxq8WxK2cmPp7q+ebMxJX35n745P2nf995/fg/f28vmB2czeJD7ZA0KtvaCkYi0m1t7O3haBqVnZ6W4+MdCIFsMTm5sVkCK0sowh6DQRPe3bQ1LCT8i8++zM8tmBibrK9tWJg70dvdNzw4Mjw48jb2saerd3hwZHJ8Cpx7GR0cOjE7d3bxFBjCcWJ2bmZi8vSJkyDcwXlgsI06Pz01NTY6MtA/2NsDEvzo4NDo4NBQX/9AT29vR09Xa2dTbWN2WlZdZW1hQZGLs2thYTEBTyk8XtpQ3zIyPCESy48Xlvr6BUNhKKlCiyfRrWyRVAYfT2JSGXwqg28LQ+NJTCKFzeJKwJc0poDDV7B5cr5ITabxdUYPJJpCovIUahNfpKxtaJXK1PYIjLUNTK7QcNgCmUzBYrBZDCaHweQw6P9/cAfJnkYgYBEILAKBhsMhCrlYJhVKxHyJmA+uYyvEAjmfqxYKjAq5m1brodN56/W+RmOgyTnExdXfZDKrVH7OzlQ0piQnVyYQWew/jEUTCHgKicw4aGGn0DiHRCdv22+9da+1yslTqHLiy/QuXmEao7dK7210DdbovMUyZ4XKDYNjM9lyLl994DD0nS2750+e3QAAYAN49XLlxcvlN6vAyhqwsgEsbQDP3gB/P36xDACv1wGl3vzu9r0xiWkJSZkQyDYslgqHYy0t4RYWUBtrOAyKgkFRdrYIWxt7G2uYlaWdlaWdjRXUzgYOhyIRcCSbyRHwhJsg70BtYX4+/v29A3/+cXegbzAkKDQ/t6C5saWkqLQg73h6akbysZTszKyE6OiwgICYyKjYozGFx0szM3KzsguOJaV7+YaIpBq9k7vZxTMpOaOivKaivKasvMbFI9jFIzggIKKqtLI4KzPGz7MkKWa+s+6H8ycujvXfvPTh419+/u+XX25f/d7XyR122A4BQyMRWHs4GoMm2sPRSAT2iIWtQq719wuJCI/x9QnSOZoO7D8C/gEKid25fc9XX1we7B9KPpZy5tTZzvaugb7Bgb7B8dGJsZFxMA+sp6u3tbmts71rsH8IhDI45wgOBbxtqYKmzf/bZ50enxgbGgT9x7Ghwf7uroGe7pGBQRDxg719LfXNA939LfXN6Ulpw31DeTn5Ap4wODhUrdLFHE3IzMjlsAWNTW3JKRmZWfl6g5lMY2MJVHsUAYOnESlshAORyxPb2NoTSXQiiY7FkcEUAxZLxGQKKRSOTKZXKIwwGM7bOxSNplOpfA/vICKFbWkFRSCxHp5+UBjS2eTG5ws5LC6HxeaBD4PBZzJFHI6Ex+PTqQIGTcCg8elUDp1CJ+HxKBTSzg6DRB3YsxciFvFEQq5QwBGLeP+LHpCKFGKBRiIyyGUuarWrRuOmVntotT4Gg7/J5G92NWu0co4gxNsvIijs0N6DVDKDSmHS6BwIZBsEsuPcxS8eLwGXf7jFFGshW/apTF4Kg7u7f5SLV5jC0VNt8BGIjTyh3gHDlsicCCT+1h0Hd+y2+PfRy+VVYA0Anj19tfR6dXUNWFkHlteBFQBYBoBlAHixBjx89ebZ8kZxVcPWXQei41OEErWlDcLBgYRA4KFQtI0N0tbG3sYabmMNt7aC/d9nmLUV1NYaBrW1h0OR9jDU/r2H4FB7Bo2JgCPfgby7CfKOWqn57dbvP/94vaerNyQotKykvKmhubG+qbCgKCEu8Xh2bmZyclJ8gq+nV2hwWGxMYm5OYUpqVnx8Wlllg87opjNqwNx3AAAgAElEQVS6abTGlNSsuflT3/5wq2NorqCyNSGtIDExI+1Yal5Kcv3xvN6K4nMDPcu/3/z29Kml3+7899ONm59fCTf7WO+2IKBJUDskHkeBwxwoZCYeR4FAtsTFJmnUBgFfWlVZb2UJtbWxx+MoYpECAtmcnZn35edf5WTlzkzNgup8fHRifHRiaGAYjDgd6Bvs7uwB69e+nn6wGAV7qGBVCj6zk1OglAe7quB8wczE5MTI8PT4GEjwAz3dg709IK8P9vb1dHQO9Q7WV9X1dfYmxiTkZ+UdS0jCYfCuru7eXv4F+cXpadmpKZn1DS1V1fU6vTOVxhZJVW+NSBZXAkPgbO0QIrHCyhpmj8DwBVJ7BAaNJguFSrFYLRKpKBSeu3sgBkNDIIg0msjFxa+je4jGFNhBkdY2cByeYm0D53KEUolSwBPyuQIei81hMNlUKodGA0HPJhM5FBKPRgHhzqQQyVgsBonAIFH7du2GgMlh4C0EpVSklks0colGLvnfhqhaZdaozSqVWaVy02o99UYJm2dS6zlkRvqxVKVERcCRmTTu/n0WEMj25rbeVQBYOHtx854jBveAF+uAxNHFAo73CDrKEDkKFM5apwCh3AVHFNFZar5Qj3Sgb91ySK12XgOA1Q1gDQDuPXj85PGL9XVgAwCWVjfeAMAKACwBwCsA+Of58oUvrz58tVbd1AVD4ck0rsURWwc0AQ5zQNhjQIKE2iFBrINwt7Wxt7NFgA/UDgm1Q0LtEHgsaf/eQwKeGI8l2cNQOAxxE2TzJsjmyPCj75394Mdr15MSUzPTc8pLq4qOl9ZU1R7Pzj2enZuZmhbsHxAWEp6YmJSdlR8fl5SclBESGlVwvDQm9lh4eJyPT0hqam5MQgaZr958EM6W6orLG8ZGp+OjYsuycz+YmckIC13s6wWW3tz85PNvFt/746vvI8w+hzfvpeJoBDwVBkUhEdj9+yxgUJRErNQ5mjraexMTUnWOpkMHrRD2GDtbxP59Fhg04eYvv9VW17W3dizMnRgeHJmZmh0bGZ+enJkYmwTDTUGLprO9q7W5rbW5Dey2gnQOinjQbn8LffBXb78D/+e1j4B6ZrC3B2wwgcFjTbWNrQ0tlSUVmSkZRXmFFy98JOAJqVR6XOyx+Lik6Ki4rMy8qur68ooadw9fsUSJwhAxeIpArJIp9XyRkiuQk8gMNIZIobJodA6ZwkQ54FEoIpXK5fFkAoGCyRRKpVoOR4LFUlEocnh4gou7H4Mt4vFkjo7m1rbuwxY2apWOzxOLBGKRQCzmC0Q8vojDE7K5QjZbwGJxKCQulQxyPJdOZ5BIJBwWj3aA29rt3L4DopKJwQeMCtMqZf+LHFIpjCqFs1btpnN0ddQ6q1VmlcrVUWdUGyV8mU5liAiOsrKwo9M4myDbrazsv/vh1+dL68+W/8fHapMXZMveZ6sAV+WEZYl1bkEkjoLMUjkQBGKZC4EsIVHEEMjugvyatTXg4ZPllTXg7/uP1gBgbR3YAICVdeDVm3XwXz1a3njw8s3fT19/ce3Gfy9XNU4eQplGptRbWkEtjtja2tiDpR5Y7UHtkP8PuJEwKAoOc4DDHECRA7VD4tCkA/sOw+1QcCjy8AErNApHI7PIRNo7kK1oFC4rPe/BPw8723qPRsUV5peWFJU31jSUFxZnpaWDqyQuzq5mk1tCfHJ6WnZWZn7SsXQ//xBfv+CgoCg6na/SmvXugVKDlzWKfMDKvqio6sdr1ycHhr+79LmrSmXgCfqqam59efnLE2dvfPxFalAk9ggMYYOws0VQKSw8joJEYG2s4ZZH7Ly9Agx6c3jY0UMHrQ4esORxxQf2H4FAttTVNl395vv42ISPPvy4r6cf5PX52YXJ8am5mfmZqVmwuzQ2Mj7YP9TV0d3a3NbV1j4yMAhKF7BCBZ14UNiAL99OzsxMTIJwnx4fGx8eGurr7e/u6u3s6unoHOztq6uqHukfHujuL8orLD1eYtDoQSkokylijiY0NrRGRcb6+wVXVtUdjUlwdfPmcEUiqUqmdHTAUghkllSho7OEHK4IicKRyAwY3AGHpxBJdBSKSCKx2GwxgyEQCpUMhoDPlysUegqFw2KJRFINwoFoa4vaufMgjy8RiRU6RycWk8dl83gcvojHlwiE4I1U8OQMKNzFbKaIxWBTqWQsFueAwjmgLA4d3rdnL0Qjl2gVUkelTKeS69UKcEfbyVGtVyt0KrmTo9rdqHcz6JzUSoNcZlRqhByxxUHb0KBog97V8gjM0hIukTiC3Pz4+epf/714ugQ8XQKWACAtv5TIltx9ugJ5dy9b7izWeLCEBiiKyebpDltgt26xOHP60411YGMDeLMOvFzaWAWApdUN0H98swGsAsAKADxfBe6/WPnr2dKVX//89pc/+Qrd7kO2FCYf8u5OKAxFITPhMIe3EAeRDYdhYFA0DIqGwzAIexwSgUci8Ah7nD0cC4dhEDAsEUe1PgLHOhBZdIGtFdzWCkEhMlRyPQ5N2rX9AAFLuXf34Z+/30s5lpUQm1xVWllRXF5ZUlFVWllSUFxRXJ6RnO7h5unvG5B8LC0lKb24qDwi/GhszLHC42UBARFag7tnQER8ciaLK3l3847jBSUff/DRs/8eAWtAoLuHmE7Pjov7/uNPbn79TXp4OGzfQSaFZXnEDvxyYjEkPI6Cw5L1Ouf0tJyE+JSdO/aRiPRDB62OWNjicZT7/zysr23q7uwBlwRAZL939v2JscmZqVkwzndibHJyfGp8dGKgb7CroxtcPnprO4IiHlQvi/MLINzfbu6BbabZyYm5qcnp8bGRgf7ezg6Q2gd7+5rrG1obWppqG7vbumIjY2IijkrFMowDNjQ0PC01q7mp/VhiakZ6TnZOQUhopESqcjK5qbRGvkjOFynxJCYciaezhCqVkUBgoNFkFksEh2Pt7Bz8A0JRDngwtING56g1Bh5fQiTRNVrjgQPWm7ftxRLou3cfPnTI1j8g1FFn2rvnoFAgZTM5DBqTTqLRiFQWhcZjsIRstojDkfE4Ui5LwmGJWAwGiYRHoTBIFAGDPbDv4JHDlhAwSUarkOpUcoNG6eSoNhscXZ30IOKNWpWLUWc2OGoVUrVYqJbKaWSORKQtyKvasmXf4cOwotK6N+vAGgD8ee/J/Yevni0Dr9eBhy9WQcFtT2B+8u2NvOq2d/ba4egyPE1GpMsPHEbb2JI/u/Tjxjrwy417779/6edf/nz45PUqAKwCwNo6sLy2uvZ/WP/v9Zt7L1ZuPXjy9/M3OLYYsnU3gc63Q2AZDAHagXDEwhaFxIEyxs4WAXI5DIqG2jmAQEchCQ4oItqB5IAiopAEFJJgZQFDwnFYB6o9FINGkkl4BhpJdkAQaGQeCc/AOlBJeMbObQfra1qXXwHnTn8YGxlXWVJRUVwOPgXZ+bGRMVmpmdFhURFhkdGRsWEhkSVF5RHhR3Oyj7e39QT4hxr0ztlZ+SWllWZn99279g8Pj5qMzh+8fx7YWI+NDNNKRUnRYXd+vhYf6k+wh1HwZLDMwOMolkfsDh20YtC5EMgWPk+y+d0dVpZQPI5CItIhkC3nzl5YPHm2tLhiYe7E2Mj43Mz89OQMGOELtlFnp+emJqZBSTM0MNzb3dfe2tFUVw/uH4GYfjsI+ZbdQWUP/mpydGxmYhwsVWcmxseHh/q7u7rbO3o6OtubW0YHh0oKikuPl+Rm5KQkJE8Mj7ua3cwmF3//wOCg8I72npTkjKPR8eUVNQaj2dPLXypTi6QqiVzDYIt4QoVUoaMy+CQSS6MxsdliPJ6uVBrs7XFEEh2UNxyuiEJl8fgSR50JgyVBYSilSnfQws7aDrVvn6VSaUjPyKXS2FA7BByGkkmUHBaXjCNhEGg8Ck0jkLh0uojDEbOZQiZNwKDxaBQyFusAg2GQKAqBaGlhdWDfQYhSINSIJXq5wkmlNqk1Lo46NycnT7PZ02x21umctFqzXu+k1SqlEplAoBDLsWiai0vAvr12tlD8N1d/XdsAXr4GHj5dfbUCvFwGVgBgBQARv/LiDXDh8ysxmcU3H7yGvLNfovUkMlSbtlqjMPzzH1xdXwO++vLnjy5eWVy88Onn3/78yx9PXi6/Xt1YWwdeLi+BcL//7PWj5bU7j1+evvQ1ZNdByLu7Dtgh9x2BWcMcEAj8nt0HwZkcBAyNgKHtoQ7/J2DQcBjmLdAxaDIGQ8FgKBgMDYum8dgyG0skFkWnEDlQaywSTqAQeBQih0LgCXlKNl2KRpLlYsOWd/bYWWHOn/v44T+PivIKUxNTRgdGSvKP15RVdDa35mVkFWTluDmbA30C8jJzo0IjU5PTvD39stNyFmfnc5LTVBJZckLifw8eBgeH1tTWx8Un7t67JyEh7tvvvs7PT4fZHuxsraqvLuAw8Fg0Zt/ewxg00fKIHRzmQKOyg4Mi5udOHTxgeWD/ERKRDqJfIlbe/+dRXm7hQN/w6PDYqZOn3zrro8Nj4EzYwtyJmanZ0eGxoYFhMMC6u7Onvbmls7Wtr6t7uH8AzMoDiRxE/NuFprczwPPTU5OjI+PDQ1Njo1Njo8P9fd3tHe3NLbWVVeXFJd1tXWWFpTqVY3lRWWpiSmZ6VmpyWlFRSV5uYUZ6TlZmXmhIZEBgKJnCoDO4Gq1R7egkV+k0OrNIqmGwRTKlnsuVw2A4Hk/GYAi4XCkUikYgsWDlSiTRmSweygHnZHLV6U3btu92c/cxOnvqnTypVC4GQ1EoHZOSM6B2SGsrqFrpKBbKWFQmBU+m4oksCo1LZ/KZTD6dyiERWCQCg4DDIhBwa2sU3J5GIpOJlB3bdkJ0UplBoTRrtGato1nr6KrTexidPF1MQT4+Hs7Ozjqds0Fv0DoqJFKpUCSXqmgUvkxilMtMYLrVs5frD58sP3+1BnaCnrxee/R6dRkA7j97vQQAfz58VVjbefXX+xrnwL2WGMjWI0bX0Dt/vlzbAP66++LOH49v3bp/7cc/vvvh1j//vfzn8etlAFgFgJcra8vrwOPXK3f+ffJyHbh572FVa/fJ85+U1rT4B0X6+YU5IHCWB60J9jjoEaiNhR3MFomyx6LssaAFCYdhHFDEt1jHYig4LBWHo+GxDDyWYQ/Dc5gSJJyAcaAy6SIinkOnishEHoMmZtDETLqEw5KTCFwhV82iSXbvOOxm9vrzj79PL54L8AsuzD3e19WdGBtXXlySFJ9QcrwwPSktPCgsMSbhWGxifm7h0fDozMRjg53tE/0DSrE4PuoosAFMjk8MDg7m5uaKRAIqjVhTW15bW6pSCVQqHoNBgELhe/ccsrNFIBFYyyN2aAdCdFS8p4dfVWU9Hkc5fMja4rDNu+9sv/LNtYnx2fKy6unJuTOnzo6PTnz4wcXx0YnJ8amLFz6ampgGbxOA7A5mt8/PLszNzPd2dnW2tnW0tPZ2doEcD3o1k6NjIMrfNlxB7X5ybnZsaHCgp3t8eGh2cmJ8eKi7vaOxtq6morK1sSklIbkor9DL1dPJ0ZiXmZufW9DU0Nzc1B4eFh0ZEZOZkZufV0Qk0egMrkAoo7P4RAqTzhLKlHqlo4kvUlLoPB+fMBKJY2fnIBQqlUqDPQITGBQuliiQKBwShSWR6UwWjy+Q+PoFi8SKAwctaTSetTUCiSRYWkH37D20ZfNOOo3DZvGlYoWQL+KzeDwWW8Di8JlsNpVOJxJ5NAqLgKPjsWQ0CmFra33okL0dlEQg67TGbVt3QQxSpaNYbpDKXR114Hl1d6Pe02TwcnU26TQeLmaNQumsN2lUWiFfgkbi9++2GeydAdaAN0vAw/9erL4B1teAp89erAHAMgA8X1t/8mbtwdKbP568/GcZeLIO9Iyeqm0ZsYQSIVsP5xfVvVoCHj9d++23f+/de/7jj39c/ubGzd///fu/pR9u3vv8u1+/+/WvJQBYBoA//3u6BACv1oCB0WkCmcVmi52NbqF+YX/9cqeusOr0yMzpwaljfqFCAkPKk9Ep3L27DrPoApQ93soCRiYwETAsuAOKgGEJWBqZwMSgyVQSG4+jEQk0Oo2Dx1FwOBqTI6azxESqgM1X0dlyqdKZQhOLJAYGQyIWOhJwTA5LSiZyDh2wm5xYuH3rz6NRcfGxCRVl5eWlZWUlpYnxCTlZ2XEx8T5evhlp2cnxqVmp2VFh4bFRkbPj45fOf5AaG1d1vPDzDy58dv6DWz/8CAbmVJaWpCQlx8XFKdUqiVSukGuYNC7cDrV310GYLXL/nsMH9lrYWdszqJwDey3oFPbmTdsd1cZ7d//NSM1ZmFscG5mcmZo9MX/yxPxJkNHBInVsZHxqYvqtfJ8YmxwdHhvoGxwZGgVt+PbWjoG+wYmxycnxCfCs9tTE5MT46NTk+Nzs9PzczMz05MT46OKJk2Mjo/29fSNDw5PjE0MDg+2tbQ119eWlZUXHC50Mxp3bdzTU1eOxuLiY2OLCktOL57LS82KjEwtyi5MS0vg8CQzuoNe7CiXq9q7BkPBYvlgjURj8QmNUji5coYrGkMjlBj5fjkQS1BoDmyNEYwgsNpfJ4pHIdAQSIxIrCESak5OHp2fwoUO2UBhq/z6LfXsPI+zRCHu0RqVTKbQohIOLs6tIIOQwmAIOW8TjinhcAYfNpBDFbIaATuKQCGwyEQ2HQy2tMQi0AwKnUhpYLAlEL1EYZSqjTGGQK1y0Gm+zycfF5Oqk08jFgb5ecrHI1eyiUmglYiUWQ8I4UK//8OfaMgCsAWsrwKvnKy9fLC8vv9kAgOevX4FGyt3HT59sABeu/vQUAJ4DgHtAHASy19qO2D88v7YBrG0Af//95MWL9WfPVp++WHv8fP3Ja+C/Fxs/3H5w/oufzl367uI3P/35ZOnfV6uvASAhLW/fQWs7WxSNyOCQ2DwyexdkMxdFMrAkRdFJX86emWjuqS+tKy2qDgmM2rvr8KH91nbWSFsrBAFLs7NGUklsJBz3dveZzRAiYGg8jsygc8gUJo5Io7OENJaYzJLwpDo6V8ngqVSO7nS23MMjRCYzigRqBk2oUJi4XCUEsiMjo+D1q9X2tu7Q0PCSkpKqisqGuvqsjMzM9KyykkpPd59An+DYyLi8nNzoqIjG6uovPrz4z+1bLRUV7ZWVP33xxXh3t7+rm5+rR1lRcUZadkJiilCiNDq7Z6TnRoXHmgyuBCwFjcQfOWRz5JDN4QNWUBsEHkPev+fwts27vvr8SmVZbV/30Oz0wtTE7PTkzNuZx9npuZmp2Zmp2ZMLiyfmT85Oz42NjA8PjowMjYIXl0CLprmxpbmxpauje2hgGMxLmhgbn5manp+bmZ2ZmpwYGx8bAXHf0tQ8Pjo2NTHZ09Xd3dk1NjLa19NbVlKal5Pb2tzS3dkFh8K0ao1YKIqLiW1raS8vqoiLSkiMS0lNyiwvqbaztlcpDf7+4Y4G15T0PCcX37zCKp3ZG0vhsIRKrcGdwZJRqXyhUGlhATU6uQpFciyOxGRx6AwWhcoEFTwWS9VqnX19w4lENoPOPWJhw+OK6DT27p37fL0DSAQyzA6uUanlUplaLlNKJTwWk02n8dksAZvBIuHBtSQWiYCCQmE2tvYwlOURO4lI6+oaCNGKZF5Gc4Cbu5tOb1IpPZwMni4mFye92ahz1Kq1ake5TK3XOdvb4wwGt40N4NnTjaXXwPPnG0+fvlldBUAjZQ0A3gDAP0+fPFl589eTZ9/dvvsSAC79dPsAnIAi89li/c07T16tArfvPHz0bO3J89X/Hi89eb76egVYXgNerwP/vdj49pe7Zz/99vTHVz69cv3S1et/P15qHxjXu/jojG55eaXeHv7hARFuOpdYvwgJme3EV2gZQl+lU5RnIBlF8vcJra9pbaxrT4xLY9EFTBofZY/HoSkWB20JWBr4mcsSI2BYOoWNxRBZTB6TxSeQWVSGkMmVsUUasdJZY/SVadxpLJlIZqRShRSKQCYxiIWOWCwTh2MplU67dx+WSFXfX/v5448/jYmJq6qqKi4uPp5fWFpclnwsLSMt29crMC4mMSUpFezFNlVWzQ4P/Xz58sLQUG1BQUdNnZ+L64Htu1g0ekx0fH1DCxpHptLYDfWt5SXVedmFPp4BWpWBSeMSsJSD+45YHLTGoAibIFvUCt21b3+uKq+bGJ2ZmZo/MX8KNGFAvQ5i/e24L0jzo8Nj46MToG8DHl1qb+1oaWoFV0DGR8fA1KTpyam52emZ6cnxsZGx0WEQ7tOTUyDxD/T1d3V0drS1NzU0VlVU1lRVu5pdIsMjiHiCTCINCwllM1kXzn+Yl5mfHJ/SVN9WV93EpHF5bFF0VDwOTxFJNRK5o29QRGNbD50twRCYkfFpfLGGQOaIRBqNxiQUKkVihVSm3n/AgsXmM1k8CpXJZPEd0AQ0miyX63x8wrhcqeURO6gdIsA/hEHnbNm8A4cluZrdAvwC+VyeSCBUyxVKqYzLZPBYTKlQIPu/CEc+nUrCOqDhcCIW54DE7tt7WCRQK5VOELVAEujmFR8WHuLtY1JrNDKZXqN2MuqNeoNarfb08BVLlPb2OB//iH8fLv/2x6OTpy99ffX2vX9fr6wDawCwBgAr68DS6tqj569WAeDm3Xv/vVx5+Bpo6B2DbD/0zl4bAkv2461/ljeAH2/+fePWP9//9NvDJ8s3f/vn9Qrw/DXw6OXGo9fA3UdLn337y/z5LxY/+mpk7tyHX34/MHmyoX3wWGpBfmGV0egZGnLUWecWHhDhonYO9woONvs6cqVeSpOAwHLSmDRKI9wOzWGK1ApDalJ2fk4JnyPFOpAxKJKdNRKNJJIJTDKBSadw8RgqHkdhMflstphGE9BZYoFEJ1U6S9UuEpUrV2zgi3ViqVGtchUINCFBcXyuys4Ot2ePJQSyA4HAQ2EoBBI7MT6ztLRSVlYRFhbW3tqRlJhckFeUl3M8IzXnaFRcZHhUcGBQZmpabEREXFh4R13t+3Nz1QUFRwOCKguO+7l6cJksPlcUHnGUxRYkp2S2tnTVVjW2NHYUHy9POZbh7xNsdnKnkVkoe6yNJewdyNbujv6ZyYUPz3/SVN926uTZ985+AML6xPzJkwuLs9Nzs9NziydOjY9OgKwPKnhQzYOXmMDcL/B4aldH9/Dg0NTE5Oz0zOT4xOjI0Njo8PTUxOzM1NTk+PjYyMLc/GD/QFdH50Bf/2D/AKhkmhoafb19UAgkxgG9c/sOConc1tKKcUBf/+nnwtyixJhjRQVlhfmlUBtEVHgsi8kXCmRms3dYZLyzq4/O5O4TEKnQOCv1rlSmCINnKBRGHk8mkWjwBCoWR966bRcOT+YLJBQqk80RWlpBSSSWQqH39g5lsUTWVjBbG7iT0UUuU4tFcpFQ5uLs6unuJRVLhHyBRCAU8wVCLkcuFimlEj6bJeFzeEwqj0nDox3s7aBYNAaNwtjawK0s4UQiE6KVSF11+gB3Dx83N6MGPHGhMOoNWq3O1c2LQuFQGcL6xt6/H7wamzw3OH76zIUrH3x+7Zc7D5cBYAUAnrxee7G8tgoAT1+t/Hzz98evVp+uAKGxqZCdh8lcJYLIfboMvN4A7j549eFn3549//nlq9ff//CL7366+XoVWAaA5yvAP0+Xbv/z9NLV60Pz55r6J2rbBxMzipIyimdOfhgQEq/SuHZ0jMTFpPV2jSbFpqXFZ0rZEo1A5a5z8TN5+5t9wwKi0lNyC/PLQ4OieWwJlcSG2qCC/COCAyJdTF7BAZFYB/LhAzYMKg9m68Cg8ogEBo3KZbFEHI6MJ9DI1S5qnYdU4SJTukrkZrHURKGJjQYfd7cQGkUo5GvGxhaGh2cTE7N27z4MgWyxR2DEInlxcemVK9+2trYfS0hpamitKKuurqxrqm/LycpPiEsMDw07GhF5LCamKCs75WhMWXb2ZG9vekycl5PJ18XdpDeQiTQKlUmmMGPjkkaGJ5vq27o7+jvbepsb2vNzirLS8yJCjzrpXSwOWtPIrKnxuZ9/+HVkcKK/Z/jMqffeO/vBifmT4NYSuLg0NzO/eOLUW45/22EFvUhwiqa3u6+tpb2hrrGpobmzvWOgr39manpibHxkeBDk9ZnpycmJsdGRoYG+/qGBwYG+/p6u7s72jpam5qqKyoK8fATcftuWrbt37tq2Zev+vfsa6uq3vLs5MjyiOL8kxD/0eH6xk8GMhGP8fYLt4WgOW4jFUmfmzyQmZ+FJTCZPItcYXT2D+GINT6iSSnV4PB2FIiqUjpZWUBKZjsYQWGw+g8kVS5RQGIrBEMhkjoGB0VyuFIenHLawptPYZmd3hVwTHBRubW0bEBDkqNFJRFI+l8dlc3gstpgvEPMF4PYqjYSXiYQMOhVmB4XZQRFwJIXMQCFxSAQW4uKo08rlaqlUr1E7G4xGvZNBZ3Qyuuj0piPWMEeD+1dXbnzz3a35059+9e3v73303Vc/3f36l3s3/np69+nKw9cACPqHz179cOO3VQC49+8LocK4eecRKlcF2XSgpmVwGQC+//XunfvPVwDgzt+P/7z35OYf967+dPO767cfvlh5sgzcvvfo2q2/P73yc+fYXFpBpbv/0YCwJDefiHsPlytqOkorW2fnP+juHu/tnvj7z0eN1e0ClkTKVZi0zq56j6igmJLCqqnxhSuXf5iZPPnBe5+8d+ZiZlo+EUc/csiOz5Eada6ebv5CntzKAuaAIJDwDCKBQcDTOSypTGaUK81qrbva0Ussc+aLDFyBTiRxMjj5e3qE+XhH7txuMTG2eO/e09u3/7l//+nKChAYFL5r9wG9zuTq4unq4nn71p3vv/3RUWNorG+prW5ITcpMT8lOT806nl/o4+4dFhScfiy5tqQ0KSq6KDOjoaw82Mv7aFhEeHCI2eRmawO3R2Bqaps62nvrqpu62vsGekfGR6ZbGjua6tuqyutyMgtsreBaleHiB5+2t3Rf/ODT016Aw+AAACAASURBVCffWzxx5uTCabBIBStU8HrewtyJ/1fMDA+OjA6PgQb86PAYaE12d/Y0N7Y01je1NDV3tLUPDw5NjI1PT01MTY6PjQ6/xf3UxOT46NjI0PBAX39rc0tFWXlZSWl1ZRWFRN4EgdhYWYsEwj27dmdnZskk0oiw8Jz03GOxSfm5hVKxwtYKTiOziATaoYNWISFHCwrK9x6wUqiNSo2TzuQeGZNCpHBpNIFGY8bj6TKZo9nF09YOwWByEUgMygHHZPFkcg0OTyEQGHQ6PzLymFistrSCwu0dqBSmk9EFjyPb2drv2LErOjqGzxUwaEwmncGkM8h4AhlPYNHoLAaTx2XjcBihgCfgc5l0BpvJwmLxFApNKlHCoEiIWa/Xa9QahdJRpXZ2Mru6uhsNZoXSkUzjZuWV/Xzr/qdf3/joi+uzpz6/+PmN63df3H705v4b4L814Jd/nv5458GzNWAJAG78/vfyGnD56vWDR+Dbd1vyxTqexAiB7L/w6fev1oCfbv11+6+Hv955ALryFz//5vd7D89+eOnazT9u/f3w6vXfzn/+zdDsYnFdS2JWUV5xvd7JPyA48eGTjY7uKa3Bq6aue3R88eOPr2xsACVF9RgHal5OWWBARH5ueUhwtKuLT35e6dDgZF5uiVzmKBapuruG3jv30ezMqdiYZAFfzuVIPD0CgoOiREIlHIbBY+hoFIXPVRmN3lqdp0rjodR4iWUuIqmZKzCEhCUHBCW4uQbv3mmFRdEH+2dSU/NRGDJk03aeUHHthxvXb9yGQLZQqCw+T0LAUx/cfwxsANlZBakpWcMD48XHy3Nzjicnp+Zk5YYGBsVFRkf4B+SmpCZFH02NjTsWFR3s669RKEOCwqkUJgqJm5yYKz5eXlVe19Ha097SPTo02dnW29M50Nc91FTftgmypfh4OfjyyuXvf791d2hgdGpidvHEqdOLZ8AG01vDcWZq9m2baXR4bHJ8ampiGjwiCb4Z6BvsbO9qaWptbmxqbmwa7B8YGxmdnpqYnpoYHxsZGR4cHRkaHxuZGBkFE5T6urp7OjobamrLi0sqSkoHe/vys3N6OjoLcnLfhUDMRqfjuXn93T3RkbElReUBfsEmo4vZ5GYPQ1lZQllMvkZrjIyKO3IEhicxpQqdRO4oVxlsYWhLS7hCocdiqUFBUVKZGm6PPnTY+sBBS3sEhsMV8fgSMoUJh2MxGEp8fJpAoDh02BqBxJApDCeTq0gog0A2W1tBMWgCg8HC44lUMo3FYBNwRBTCgYgnsZksPp+PJxIkEgmPx+PxeCqVikqlk8lUHI5AIJAgarnMxcno4eLqZDDqdAa9ziSVqakM/sTM6dt/Pb7w2bWx+Q/PXPzu2xsPvvnxn7+eAXdfAbefvfn14etLP91euPj5l9duPlkGVgCgoaX3na37rG2xbK4Si+dQ6LJ3thw5+/5XqwDwdAm4/2Tp+m/3fvnj/vMVYAUAhibnv7p2/crPN7/75Y8vvrs+Mn86Jb8kODYpKbvQJ+BoSHiKUuNx/783A8MnuQJdc+tQSVnz73ce9fZPY/FspdpFKncKDIkJjUhwdvZRKQ0+3sHxcanubn5CgUIh1x06aIPFUMLDYudmT4+NzkaEx+FxNBKRGeAf7usTgkaSUfZEkUDr4RbsZPSXK10VSg+J3FUgNvkFxvsFxKWlFvE4KqXc9Ncfj3+5/uft239HRCeicdQj1vZbtu767POvP7x4acvWXUQCzR6OZtC5RYXlz56+7mjvPRaf2tc9VFRYXlRYlptdkJmeFR0WlZ2anpOclhARmXw0JiU+Pi4y2tXkHBIUKpeqaFR2f99IRWlNe0t3Z1tvaVFlU31bU33bYN/o/MxialLmzm17E2KTf/ju+qWPv3zxdOnK5e/HR6fGRiZPL555/9x5cFRmfnbh5MLi3Mw8yPGgOQMCHYR4f+/AYP/Q0MBwf+8AaNHU19bVVteMjYyODA2PDA+Oj43MTE9OT02MjQ4P9Pf2d/dMjIwO9fW3NDS2NTW3NDRGhYWT8YSRgcHCvPzRwaH25hY6maKUypITEhtqatNS0ouOl+blHA8KCPXy8CUTaVKJCgZFWdvA9+w9pFDocTgaHk+H2mOZHDGRwiaT2WKxmkLhuLv76/TORBIdCkNZWcMoVJZUpqbS2FQaGwpF43C09PR8FltwxNJ21+79ODzZUedEwFMoZAaHLWAyuBqNI5vN5bC4EpGUxWBj0TgsGkciUTAYHJlKcTa7cvk8FApFp9PJZKpQKKbTmVQqHeJudnY1Obk4m3VaR7Vay2bxzWbvmflzP964u/jeZxMLFz7/9rfvfvn3pzvPnq4CT9aA356uXbnz7ze/3b9w9ee8muaTH3z2ZBnwD4uHQHZxeCoKRYDHs4kEHo7A3bnb1sUteOkN8AYAXq4Az16v3bn38MHjl/89X/7rv2dNnf3dQxMfX/72zMVLgVFxXsERXsERWrOXm1eYWuvp5Byo0ng46n3MriHe/tG3/nh4+84jCkNCZ8sFEp2bV6ibVyiWyBGINTqdS2REfFRkgq9PSIB/uEpp8PYK8vMNJRIYO3cckMsc29v6Ti2eP15QLhQoBHy5t0ewWKBm0MR0qkgqMTnqfTg8rUji5OYR7h8YHxGeymLKgwJi3ywDwBoArAMbG8DzV29qG1p7+ke+/PoaBLJtYwMIC4uFQLZTqVwUkvDOph0mJ49XL9cy0vPTUrNbW7oKj5dWVdTGxcQfi02Miz7q5eKWm555LCbmeHZ2fNTRoxGR/r4BFBJVpdD2dg+0t3SXl1R3tvWC5kZLY0dNZcPE6ExIYMS2zbtioxOBdeCrz6+cPXX++ZPXP167Pjdz4r2z78/NzJ+YP/nB+xcWT5yanZ5bmDsxMTb5Vs9MT868Nd0nxibBRScwZKqxvqmspLSkqLimqrqjrX10ZGh2Zgp03MdGh0dHhob7B9qamseGhjtaWitLy9qamo2OOosDB5MTEsEVkGD/gMjQMGeDMSEmtjAvv7CgKCQo1NvTpyDveEtTe0RYNJXCRCIwcJgDDktmMnhslkAiVorECjgcu337frFEqdEa7REYR53J2dkLjSaDvVU4HMtkCjkcCYHAQKJwSBTO6ORKIjNsbOHbd+xRqhwFQikShWUwuTgsSSpRCvgSFpNHItIwaIJIIBXwxFq1nsngioQyLk9AItPZHB6JTBWKJEwmm0AggSt/EGeD3tPVRSmVebh5ajWG4JDIy5d/PP3epY8ufffJ5es3fn/y7Y1/bt1ffrYB/PFo/dqfz+6+Aj7+8eb4uY96584U1LRkFdcI5AYIZBeVLsYROFgsk82WO6DoNKrYxg6/Z5/tixerK2vAo6evnr9ae7kCXLt+exUAHr9aHZ871T00Ud/WE5WQavYKcPML9A+PikpIdXUPiU/MF0tNNIbcyydab/Qzmv0fPFq5fPVXHInHEmjKajpSskuUenfPgCip0qhSmY5GH3Nz9ZXLHM3OXp4eAa4uPkGBkUGBkTpHs1CgsLayp1I4jQ0dC/Nn09PyHNVmvdY1KiKZRhGikDQCns/lO7p7RgSFHIuISqVSREajN7AOAOvAymtgeQl4s/o/A+rl0lpxWS3UHvvuu7s2NgAIZJtO54LFUMQi1fZt+wIDItbXgMGBibjYpKrK+tqqxsz0nMLc48diE9OTU6JDw7NTUwuystKSktOSkuNi4gk4op9PYFVFbXlJdU/nwPjI9OLC2damzobalrbmrpPzZ7QqwybIlvqa5sa61nOnP5iZXLj69bWr33w/OjxxYv4k2E4CjcipiWlwlGB8dOL/7TSBCx+93X1vn76e/p6u3vbWtsb6hvrauraW1v6+npHhwZHhwaHB/uGhgdGRoamx8cbaut7Orr6u7q629uO5eRqFEo1Acpmst2TPotFdTc65mVnB/gHZmTnOTmZfb7/W5rb+3qGqilpPD18BX8JmCURCuUSspFHZWo2RQmbaw7EEIg2cACMQaVpHJ4PBjUrl0ul8BkOAwVBA4ufxZHZQpKubt6ub946dezFY4sFDlnyBhM0REIhUvkCCw5KwGCKDzkEhsUKB1FFr5LD4KARGKdfweWIkAsPjiz29/DhcIYXKPGJpTaMx+HwhgUCiUGgQD2cXpVQW4h+sUqjlMvXU9MKvv/51+87DX24/mF786INPf7j3ZOPqr/fvPFn76zlw6cc78x99OXPhUtPgROfYnME9wNqesHu/LYkiYLLl9vYkLJbJ46lg9iQCiUdjSLZtO4BC4lbfAMAG8OjxizUAePxi5dff/75x++7Y9Imk9NyQyDieWCnX6GMSk/OKSp3MHnqjt17npVG7eXqEKVQu0TEZEUfTvvzmRlvXGJbI1Tn71bUMHE3M0Ri9TV7BRjc/oUSbnJzt6xvq6uobFBTl7OxlNntfvnytr28sK6swNTVXqTQQCAxLSzgKRZyeOrm4cD4z7bir2S8sJCEoMI5Ok0DhJB+/6LKKVrXWXaUyb2wAG2vAyxerwDqwsQ6sAcDzpTdPXi4vrQFjkwu2MPS7W/d9fOlKWlrBu+/uEQhUcDieROIIBCo3V19gAxjoHy88XpadVZCXW1hcWBIfm5CdmVVRUhoZGhYZGpYYG3csLj4p7hjeAZeZklVdVlNeUj3QO1Jb1Tg2PFVeUg1qm9GhSSKOanHQenHh7HtnLjz699mF9z/+4/ZfwDowNDB6cmHx7OlzYGrSmVNnTy+e+eD9C/OzC+OjEyDTg6b71MQ02EYFY2d6unpbmlqbG1tqqqoLC47XVtc0NzZ1d3X09/UM9PeCz+BAHxi61tLQ2FhbV1pYVF1eYdIbOAwmjUQO8PE9tXAiLCjY2uKIXqPNTs9Iik8oL60QCyUmo3NVRXVleVVDXWNFWXVdTWN6apaLszvWgWhjCfPzDuJzxLZWcBtruEisMBjNGq2RRGZIpVqNxoTF0vl8pUTiiEAQWSwRDkfbvGWnp5e/0ckFAtm8c++B3fsPYIkUDIFsB0XgCRQSmY7FkbgcERZDIhHpAr4U/MxlCckkBhzmIJNrlCodg8nFYogUMoPHFRkN5uiouMSEFIhR4+jl4uZucpUJ5QG+IV9fvnbmzEc//HTn1Qrw3wvguxt/P10Dznxy9f0vf/j96ZuBufe6xuebB8YKq1t4cj1k634yXYRAUYVCLQxGIJP5OBwLi2VicCw0jk5jSLAEOhKOUSsdwZU8sCH14vX6/Kn3Q6PikVgynSNydvXKKSg6996F02feDw2L9vYOFQg0EeHJ6elFeqOPyRyAI3A/uvRdTEI2lsj1Cjg6PHna3TdSojILlEYnd38ns4/R6K7TuXh5BYWFxXp6Bnp4BJw9e/Hly7XQ0Ji0tLygoKiFhXMxMck2NsitW/bIxI4Ls+eaG7r9fMKDg+PCwhKNJj84gkwkC9RaN/CU6csXq69evgHh/mLpDWizrgLAGgAEBEdBIDsyc0ouXPgKAtnFYskwGJpYrPXxCaNRuUQCIye76NNPLldVNo6OTCUfS6urqc9Mz4oIC089lpSckJifnZN6LCkzJUMukhXlFXe1djfWtfZ0DpSXVIMyprGudbBvdHhgfPuW3UcO2UyMznz52TdXv77W1d539etrG2vAyND4/OzC++fOn14887ZmnZ9dOHXy9OjwGOjHgytO05MzXR3dA32Dw4MjQwPD4Ph7W0t7S1NzQ119RVl5fW1dZ0fb4EDf8NDA0GB/X293T3dnW1Pz1Nh4fXVNY21dQkzs7OSURqHkMJgEDBYBhXW3d5QWFpn0BoPWMSYyqrK0LDc7z8vDOz01o7iwJCsjOysjOycrv7S4orCgJDw0SsSXMagcncbJAYE7fMDKxhouEso0WoOrmzeZwiST2RqNicEQcTgyvd4dg6HJ5Tql0oDFkY1OrhKp8t3N2/cePIRAYygMNp5Ms7Wzd0DjOVwhncGhUlhenv5qlZ7J4CnkWi5HJBGq/HxDeVyxi6sXmyMkU5gkIk2ldGTQOTyuiMcViYQyiIujwaw3qiQKpUTl7uL94P7Ty5d/PLF48ZvvboFDvI9XgRt/P67pGh45faF76kRFY0dBWQ0CTdl3yI5I4eJwDAqFB7XFYNE0PleBxdJhMBydJSbSOPYOZDSOLORL9u3cyyAzz505v7EOLC2vf/r5leCwGJOLt9nNNzYhpbyiNjunIDkpPSgoJCoyVqMxKZVOHR0jPj5h0dGpMoUpLaN4bQPw9I0gUPgxCVlLq4B/WDyJKXZyD1Q5uphcfAUCRVBQlLu7v1rt5O0dHBQUpVY7ubj45OaWhIfHtbX1vXy5ZjS6Lyyco5DZFgdtN0G2ZaTmXbzwZVlZg8nkXVLS4O8fyeerX77c2NgAwH3ZN8urwDoAbABrALAKACsbwOMXS6sAMHPiLOSdXX/+9fR4Ub2VDYbFkjk40OztCXA43s7OAYulQiA7goOjp6ZOpmfktrd119bWl5aWl5SUpaWkHktITE9OiT8ak5+Vl3A0Pic1p6+zv7qivqm+rbdrsKm+raO1p7mhvbdrsLOtd+e2vSw67/IXV+dnFj/+8LOT82dOzJ3+5vK3586cPzF/8v1z5xdPnFqYO3F68QwoXaYnZ3q7+8DhMDB4Y3Z6rre7b2hguK+nv6+nH9TuXR3d3Z1dg/0DFWXlNVXVzU0N3V0dIK/39XZ3d3X0dXUPdPW0NTR1NrcWZOV8dvFjKV9II5BkApGIw3NUqGbHJ0vyj6skMj8Pr+ryirCQ0Mz0jLqaen/fgJjo2LiY+MT4Y/GxCRlp2fGxxzzcvP18AnlsEcoeaw91gEFRSoUWhycrVTqD0YVMZlOpXLFYy+MpxGItgyEiEpkikQqDJdEZXFs7+81bduzefwCBxmAIRByJjCNRmVyBWqPn8kT7DxwRiRVYDMXOFkWn8fA4GgZNVikNVApLr3M2O3sQCTSxSEGncbgcEY8rlss0ErES4u3sKuUIjQq9RqqxPGD7+affAOvAV19fXzz76eJ7nz1/A/zx74u7T5cL6lpLmjsa+0b8w446YCl2dg4UCkcoVOOxDAScwGFJCTgmHsugUHgUOo/GFrJFCiSeiiPSNHL1oT37gn0D6SQGDk2ysYZDoWgmR+ztF5qYnNXU3FFZVa9UaNVqravZJTI8SudoTkrKiYhI9PUNN5m8PTyCBofn7/79TCBy5Isdx6fPPH8NuHqGyLQuMq2LRu8mEGtCQ2Nyc0ucnb0MBjeTydPbO9jNzc/fP9zd3Z/LlVZWNoKcPTY25+kR4O8TqpUbNkG2WRy0nZ489eOPv/n4hPn6hi8tAW+xDqwDG+BW1QawBgAPnz9fXgfeAMAqAHz/029YPNvbN9IeSbVHUikUARbLJBLZDIaIRGJhsVQ6XXjwoF1MTPIHFz5JiE/JSM+pra0vKChMS0mNiogM9g8IDQzKSE4vzi+KCIzIzcjrau1paezo7xkuKaxobeqsKq+rrWrMTMvdBNni6eY7OTY7NT535fL31779ubdrcH725KVPvpiamD65sAgOEYDVKli8jg6PTU1Mz07PvWX3wf6hE/MnwU1WcJqgubGloa6+tfl//kxtTVVDfW1ba3N3V0dvT1dvT9dwb39HU0t/Z3d2anp1afn3X1+JCY9kU+lsKl3CE9CJ5LqKqvrKaj6TrRBJKkvL0pKSc7NzAv2DmHRWgF+gt6dP7NG4yvKq0uKKYwkpRr1zRFi0RKjgsUV4DHnb5l1EAlWh1MrkGplco1IZqVQuFkvncuUKhdFs9gXXmsBtDxtbuLUNbNOWrXCUA5nOoDCYRCqDwmDzBRIWm89g8ihUlgOKKBGrZVIthy0mEhhYDIVJ45oMrs5GNzqNQyTQiAQanyfR65yFAhmHLYRohHIXRycmnq6VaQ/tsVQrDOurwJMnqzdv/3vh02/vPnz12bc3usbnKzt6M8oq1WZ3CpOLxhAxaCKFzLSxRjCoPCFPbnkYisNS7eFYLlcqVegYXLHG5IKns5RavQMcdWD7LhaFQScxNkG27N514NAhWzgc29MzkpKSU1pSVV5WExMdX1le1VzfEBwYcjQ6ITY2JSAgwtHRfO7cR+Hhcb///uDuvSdINMXo7P342ZvzF7/kCJRuXsFMrsJo9tE7ecbEJLu5+ZlMnomJGV5eQc7OXllZhUaju1rtFB19LDExw2h0v3Xrr8jIBAadr1HqTTqz2cldJXdEIQkmJ4+BgQnw+7C8DKyvAS9fLP9vEmgDeP702fP/j623DG7zTL+HXUibNnHMzLYsZmaWbIFJki2LZVmyZWZm5piZmWI7scPQlLfd7ZZ3u213y9wmbdBJnPh5P2h/nZ3/vM9co7m/aubMmeu+7nOdc3//AABu3L73w6+//3Hv4J+ffYvGMiMhRByBi8VzGPRoEAgbFoaAwQi+vqFUKhcOJ+p0NjgcX1xSeWprt7unf2Zmrr6+sb+/v6amJjc7pyAvvyA7v7yozGqwpugtowPjc9NLI4MTjul7V3vvUP9Yfk7x007PJcQmDvaNnt+7/Or1N1++9vrC7MrHH37y0tVXxkcnVpfXHIP2i+cv7WydvnLp6v++NDnkkI69Vcci35+31cnxqfHRsbGRUceFtae7s6e7c3Cgb3xsZHJibHJibHp0fHxweLi3P9Oa1tfZ/eE77470DVDxREQkhIIjUPHEZIWqubZexOHRieTayqqOltamhkYOi02n0lSKRD5XIJfGFBUUV1fWVZRV65L06RY7h86FhEPBYVBfr0B3N++4eJVMnkAiM2Jjk/h8aVgYgkDggEBYPJ4pEMgQCAIGS4IjsM4n3I8dPxEKiqSx2FEyOY3FhiIxIRHg4BAQGILE4shkCpNMZstkSiKeBQZhoGAcBk0W8qJl0XEELA2Hpvh6BaMRRHAkCoMmc9hiJkPgxCbQGHgKGUkkoogitvj4c64lhVXAE+Du3cNvf/j91OlLr7z1vr2gNKOwjCGODoej8AQqBknAoohwGAYcieLzJM7OPgQCi8EQoXF0Mo3PYIvYAonaZAmBwOOUSVKRhIIjBXr7o2GYKKEsL7uosqLB3c1vbHQ2J7u4o7VndWnz3N7FqdHpkf7hieHx7KyCtPTs4pJKqzVbr7c2NfUcHgL9/dNQOFmhMj8+BN7+2yckmpDJlamSU8UShc2Wk6jSSiVxtTVNBfmlyRqj0ZCakVHQ1tabmGhISNBwOFEsligmJlEiSSgoqHjn7ffPbJ8bHZrUac11ta1Cgeyrr37af/Dk4DFw8BgADoEHDx45sP7brz8DwH+bmUcAcOv+owMAKCqtCwyG0+liFktCoQhCgpEYDAONpkZCcUyOODQCyWJJYDASkyl+/nmX3Lzi3b2L5WXVtbX1zc2tJSUlBXn5leUVaVZbbkZOa0NLWWG5TmMcGhjt7R6cm1kcG55qrGudHJutLKt92um54IDw777+6c3X/vrq9Tc3VrfHR6Y/+fjzv7397sLc4vmzF65deenCuYuOzb1ze+cd7pAOoDseVudnF1aX1xwTG4dsZmZqdmlh2aGEGR8dGx4c6u87OTjQNzY6PDkxNj42MjI8ODEyPNzX01RW1tvUtDg9+9r1l3s7OnBQ2NrM7PLULCwCwqGzDZrkhBh5QkxsbUVNWUl5b28/jULH44l4LEEgECXEqfQ6c1FBaXVlnUFn1mmMYqEkwC8YAkKQCFRfX38fX3+ZPF6drOcLoqOj43k8CYnEwWBovr7haWm5vr6hVBrbxdXLxzcwAgSNhCFhKDQKRwyLhIaDYWA4KjAoPDwCGhAYRiDS3N39vbyCwsJgcDg+NBiGRBD8fULdXbyDAkGBAREoJBEOw6GQRD+/sLBQaHg43ElAZ4FDwzk0lpDNR0PQDDLT+eiJ/Nwi4BB49PDwvXc/mpqeLygshaGwKBwRjSEwaGwsAodG4KEwNBSBP+biyxHHP+vsHQBCMYQxvGiFUKbkiWIN5vSA4IgEhTpGFi+TxBr1KfExKll0XIrRlmK0eXv411W31FW3NFa3bixtry6sn906t726U5RbPDY6ZTCatTqTwZja1tbb3j5w/ZW/r6ydCwcRbOmlv/z2cGZuSx6vJ9PFZmu+NCZJnaTLy8nXa01jI5PRYpk6SaeITxQKJGKRrKa6USCUCEXS2NikqKg4nlAWHR2/ubl3+9bDc2evNjR0tLZ1HwLA/f3Hjh5mf/8hAAAAANy9e/fJkwMAeHJwcLB/cHjv0eHvt/cfPgaa2076+YWRiRwWQ8xmRoHBWAiEgMXSI6E4MJxAYgq5whgGSxIcisLgWGSq8OgxT7FEsbd3ZWx8pq29u629s6mpJScnJz8/v7K8wpHnkZWRnW6zDw+ODQ0M72ztNjW0Tk3M8rkihz/C8uLaxx9+sjS/9spLbywvrP/trfc+fP8fK0vrO1u716+9evH8lfXVU+OjEw5Lgs31Uxtr645aX3VM0pccFjFLc/MLM7Ozk1PT4xOOIePo4FB/z8nJ0bHN1bWOltberu7x4ZHpqYmR4f6hnpbR+srxhprNhcWzu+dKC/Ou7p4uMJm2Z5faGjuiJbHhEcHWVKNcGtPT1TcxPpOdUyCJjuHxxUQClUZnk4h0W1pWVmZ+hj3XaEhVJKhFQqljxwCJwAYGhRx5/rngkLDsnDyhSEIi05WqZBKZjkIToDB0klofGgYOCY087uzu2N8LCo109/bz8Q/xDQj1Dwr3Dwp3cffx8A7w8A5wcfdxdvVy9fB18/RzcfdxdfV1d/d3dvby9Az08go6ccL7xAlvL68gH58QN8+A48c9jx5zd0JD4SQMjoIjoSAINBQpF0uD/YJCA0LQMNTo8Fh/70BykiYiIhKBQDEYLAFPKOKKyTgKKAKGx9OdnF5QGdLuHgJf/nwHQeV5hSOiFXqdNSenoJJA5oDB6ESVNjoqhsXkR4nl0VExsug4myXDpE91O+FVW97YXNveUtO+ubi9OLkyN7Y41jeZn1XY3NxadvXQKwAAIABJREFUXlFVW9dUXFJZVlY3ODj97y9+HRpZZLJjcvJq2zrGsnNrZLEGWZwuSqbWm+wmg8ViNKkVSbUVNVkZ2bHyuERlslGfIhJKdVqzUqWRSOPi4tR8vrS8qjFOobFasy9cuD4xsZCRUfDNtz/9cev+owPg4DFw//4DB9bv3LkDAE8A4MmdO7cco6QHT4DHADA5s+zjEwKBYERCOY3MIeCYCBgRh2MQKVwkhorGM8gsEYEuxBK5VHoUFs9BohkYHCs0AikUxs7Pr09MztU3tAwMDOXm5ldUVGRm2vPyclJSTHk5+YnKpKqKascwsKGucXpyzqhPef7Ii085PcugsX/9+ebt3++vLG7MTC688erb333z49jI5NLC6pVLLy0trK6vnnrtldc//vAf/7fVsbq2srq+uvYn3B35M47AmfnpmZmJSQfc56dn+rp7Bk72To2NO+A+MTI6PjzUe7JjpKf5ZGH6Rk/L5sLiqVPb+Tn21prS1Lj4SHfv6YllvSmNyiAajEk8Dr+7q7+2pinVmhEbpxJHySlUFpsjpDO4JrMtLT3bnpGr1ZnlMQoyhRkaBj523A0UCQsMCmFx2D5+vi5urjA4Mj5BiURhsDiCUCTBEyhsjtDN3ee4s7unl7+XV5C3d/BxF88jR52Pu3geO+Fx3MXTxd3nyFHnF467uXr4Ort6HXfxdPXwdffyd/P0cxx8/MMc5eUb4uMf5hsQ7ukT7Ozq4+Ed5OLu50RB44QMNg1LoGEJdCKZQ2OwKDQ4GIJH4VxePBEZASYTKSgEOlosQSBQRCKZTKSx6LwXXnDz8A5aP33x59sHbf2TwgTt5z/eya9pBaGpCp1VrbPiiCwQCKlU6qKj4xkMAZstlstVkuh4o8GWlGhwPu5ZlF/W2tTZ2tC+NLsy0j/WVNtSXVabY88rKSmzpdn1hpSCwrL6+vaKiqYzey+3tg/HJZgLihrNloJEtZXGksjitLEKgyLRmJ2ZZ9QYNKrktsbWdFtmui3TbLISCVS9LoXLEcnkCfIYhVyuUqtN8fHJVmt2YqJBrTYVFpVvbe8dAsDvf9z7r/fBwZNDADg4OAAA4NGjRzdv3nTcWu89AO4+AF7/y/svOnuDwVg+Xw6JxCLhJASMjIRTsFgmGstEYRgUhpgljCWzophcOYMlpdDEYCgJg2NFgDH+/iC93joxOdfV3Tc8PNrW1lFVVdXQ0KDTaUpLi4sKiivLq3QafUlR6eT4VN/J/p6uvtHhCQ8376ecnj32wokv/v31k0fA7s75l668unNqb2vz9Nbm6SuXXnr5pddee+XNa1deXl/dcJQD7uuraw52X1tZXVlaXllYXF1ccqTqLc7OzU1N/4n4rrb2vu6evu4eR2btwMne3q7Orq6m0Z6mnjzrq8vTa7NzKysr+XmZVp1quKHR6+nn+k+OmywZ4ZHBMbHidJt9aXHdZs1MTNJJZfHiKDmTxRcIJQwmTyKN0+lT9AZLdk6h0WRFoQlh4RAPTz8wBEGlMSJAYB9ffyQKA4HCI0BgLI7EYvNBkXAWW4DDU7A4ckBAhJ9fmLu7v6ur7wvH3Y4ec3X38j/h5u3i7uPlG+Tq4evpE+hg9xNu3m6efm6efifcvI+7eDq7ep1w8Tzh4uni6uXm7uPq5u3q5u3jGxQSGvn0M0effuaoEwNPoqBxZBSWQ6axiBRQcCifyY7mC5kUBhlHkkRJsWgcnysQ8IQkEoXF5MllCc8+cwyNox4AwB8PgX0A+GUfOPfq37LKmr65+Si/shlHE6p0NiyRFR6JlsmUIlEMhxMlEsVotRaZVKFUaJUKradHQLo1q6u9t6m+rf/kcFNtS25WYY49LzszLyszr7Kqrqa2qbq6eWHhVHp6gd6YGROnT1CaM7MrbOnFOkOG2ZrHE8UnaW0x8ep0W6YuSZuXmRsfmxAji4+LUayubG6sb1PITKFAIhLLktT6qKg4uVylUul1utT09Dy5XLW0vHEIAH/cuv/Lr3989fX3P/702yEA3N9/+PDhAfA/342bfzw4AD7/8ie/wEgX9wAymUskspl0EYXEJxN5WCwTgaDAEBQskcsRxIpkaoEkMVqqJlNFDJYUhWGGg7BECheNpvr6hiYo1KtrW/V1zb29/Y2NzY2NjUVFRWVlZU0NzaXFZSaDOTszp6igeGxk/NTGztDAqDQ65viLLk85Pdvc2HbwAPjsky/Ghqcunb/2lzf++sk/Pnvp6ivLi2sXz1+5dOHq+urGhXMXHWtNm+sbm+sbpzY2N9c3/kvw8wv/v3CfHp9wiAWmxsaH+vqb6xsGe/sGTvZ0dzT2NpWNV+R+fP7UzNDg4uJifl5mhllTm5kV6uzW3TGkN6UhMdDYuKi6mvryspqc7EKN1hSfkKRUaWLjVFHRMRQqC40hsjlCkVhWW9dsMKb6B4QGBIZFgGCeXn5u7t4RIHBwSBgMjgRDYEdfOCaRxkJhqGPH3bg8sZ9/CInMCAuDHT3q6urq+9RTL7zo7H7cxdPbL/iEm/exEx5unn4ORn/huNtzL5w4ctT56DFXx/nZ548fOeocHALy8vb38PQLCAwNCY0MDAoLCo4ARcLIFCaDyXWiY3EEGJxLppCQKA6ZQsVg2VQqDoFg0egxEml8bFyiUhUrj8Nh8FKpHIMmODk9rzfZDwDgtztP3vrgs39+9cvNR8BdALgDAFf+8tGNfQCKZWDIXAyB6e0XrlKb2TwpnSXmCWPU2lSZLFEiUSoUWk/PQLPJ1tM9UF1VX1lRm5tdkJ6WlWnPyc7Kz8jMGx2bPn/+paQkY1ZWidWaa7HmKxNTFCqz2ZIrlSfrDBnzy6ej5YliqTI1LUerMTbWt6SYrNmZedpkQ4w8QcCP7mg/ublxGo+jWFLtEmmcUqkzm+1GY5rRmEYiM9rae27+fvfe/YN79x/d/P3Oz7/cfHIIPDkE7t7bPwSA23f+y/ffff/jIQA8egLcfwhUV7cLBHF+PiBQOAaPZSHhVCZDQiTwMGgmhSYWRaulsVqxXBsVo2GyZaIoFZUeRaVHkalCMAwPgeDCwmDuHr5Gk3Wgf6Sysrq2tr69vb2ysjIzM7MwvyjTnlVaXFZcWJJpz+po61xfPdXS1N7U0PrC88fdXb1A4ZDNtR3gCXDp/LW+nqG33vzb6e29Uxs7r1x//bVX3tw7c/7Mzu65vfNndnZ3tk5vbZ7a2jx1amPToeNdXlxy+KGuLCwuzy/8L9wnRkbHhoaX5ubHhoYHTvbWV9d0tLS2Nzf09zTX5qeutlR8cn5rtKd7dXXVZNTkpBmNcvkxJ6fx0QWRND40IhACDW1v7SgsKOto70m3ZycmaRVKtUQay+YIBMJoviAKiyMlawytbV1sjsARGx8WDj523NXLLzAcDPP2DwoMjfD0DQgHw5RJuqPHXJEYIpnGftHZ84Sbr6uH/3MvuL7o7PnMc87PPX/8xWMufv7BPr6B/gEhkWB4JBiOxhDYHAGDyWWyeDy+WCiSCITRAmG0SCw1GVPl8lgBPyo+XqHVGOPjFWwWn0SisFl8gUDkxKOQqWiUmMkiwhFCOkPMYvOoNCaZLBVHxctjZBKpSCCMFkuSVOqQkDA//+DWjr5Hh8Af+8CHn33/xU+3f3sIfHvr8e9PgBsHwEdf/7YPAL3jiy+4+ofDCOGRaIE4ThytojOjGewoiTxRIlGy2dEJCZoXXnCzZ+Se7BksLirPysyzpKSlp2Xl5OTZ07MTFOqEBM2pU2erq5vz8ytzc8vtmaXyWK0yMUWjSxeIEowpmU1tfXEqrUJtsNlzMjPy7GlZMkksm8kzGixyWTyNyo4Sy195+c30tGxVojY2TmW35ycnmzWaFKVS19s3fOfuQwe17z94/O13P/1249bdew8fPHxyCACPDoCDx4f7Dx4/eHhwCAD39w+s1uz5+c3DQ2ByctVszEIjaSgEjcWUolEMLJ5DoUVLY/R6U26Sxi6Wa0UyDY0RHROnp9DEdKaEyZZGROKgUDwcjvfyCnJx9bKn5wwPjbc0dzQ3t5aWlpeUlGRlZBcVFDfWNzlC0XKz8zrausdGJjvbe9xcPJ9yevbZp5+fGp+7e+vB9ubuq9ffvHLppZ2t3Zmp+Z2t3auXr29tnj61sbV35uyfcHdgfW1ldXlxaWFufmFm1uFp6ritOjQCjjvr6ODQYG9fZ2tbZ2tbfXVNTUVlZUnhaF9rVZb+8kj7B2dWZoYG9/b2YmOi00yat86fZyBx7a39FbXNAhFXIGROjk9p1caE+MRoSYxGa8zMyjOn2ATC6KhoOYPJxeHJJaWV9owcX78gGBztHxDi5e0fGBRGpDJcPX08fPyxRIpfUCiNxYXAMS7uPmAY2tMnEIrA+weBHJphNI4qio6RyuKEIolEGsvliShUJoFIRSCxRBINAkWGR0AcQnlQJOz/zuCIiEh/f39vb19fX19vb183NzdPT++goKBnn33uyJEjTiIajY3Hs3A4AgzKIRFpOAyHTElWKOJkcp06OUmljo9NSEpKhsEQLxx1Pn/h6kMA+OTLX77//eEn3/7+y33gu9tPbhwAP9wF7gLAB1/+9N3NB/sA4OIdiqcJgkORLI4sWprE4si4/FgOL0YsUZCoPL0pzdMnuLKmsbtnIDMrL92ebU5JTbdnZmXnmszWiooGLlfa0tI7OblcWlpvs+XpTfZknTUxOUVrSNPobQZzuiw+KUaRnJFbrDdZ09KzzSabOkmv1ZjIJEZSok6hTBaKpFgcOUmtr6ltSlCoY2ISk5PNQqG8p2f4txu3Dx4DP/184xAAfrtx6/7+wZ/rtvcePv7si68fHf5XE7b/CLCk2qFQvJAfN9g/8+QAuHLpLxyWLDgIERGOpdMkshi9KjFdo89JTSvTmPKiY41iuV4gUglECiZbRqaK8EQukcwnEtkREYjQUGh4BPTo886dHSdHhieys3P7+gaqq2tbm9sy7VmN9U2N9U2pKVaTwdzW0tnfO2TUp0DBiKPPHTvyzNEooezD9/75xeffXLv8ytbm6Tdff3tzfXttZfPVl9+4cO6yY2/1f+Hu6GRWlpYX5xcWZ+f+F+6O+pPyJ0ZGHSOano7Ouqrq2orS9vqS1iLru+vjb69OLo2PXrhwIUYelZaiI4PBJ55+Lj+/cmF9J14RYzRpOtu78nOKran22BiFSCjh88QctoDN4tusGQZ9CpvFt6bakQisq4tnJAjm4x3g6uIZFBzu7OoVCUUFh4GPHHVG48hMjtDpmaNBoZHRsngKnROnULN5YggcA0VgnV29AkNArm5eR4++6O7u6ePj5+cX4OcX4OPjBwZDg4NDfX39PT29PT29PTy83Nw8XF3d3d09vb29fX29fX19PTzcjh8/7uLiHBERQadT3d3dXV1POMk4nCSplEskUlDIaDYrisOS8QXqhIQkhTIuJjZWHqfR6OBwJJFA/eI/3zx6Anzy1c/f3Hz08Ve//XgHuHEAfPHb/he/7X9769GnP/7x073DDz7/Pqe0zi8UDoaTUBiGA+sMlkQiU3N4MdEyFYUuKK2opzL43b1DnT0DtrTMzKw8qy09LT3DnpGVrDEkJ5u1WmtdXcfw8Gx6ekFubrnBnKE1pCXrrCZLhkafGhOv1hitcSqt2ZaRnplnMtuio2IS4pMUCWqVUhMjV8TGqWJilUqVBk+gploz9AaL0ZgWHg4vLKx8dADc3z/44stv9x88vnf/0U8/3/i/x1PgMQDcvv/wwQHw8mtvvfL623/ceTA1u4IjMrTJqSJBvFyqrq5s278HvPvOZ74+kQyWNNVWXFnTXVbZZU0vN6QWJeqypHEWSZxJHK3m8GK5/DgiWUBjRJEogrAwBJnMBYPR/v7hXp7+3l4BLc0dgwOj1VX19fWNNVW1zY0tJUWlOVm55aUVOVm5JoOlsb5FJokVCyXPPv38U07P+vsEX7l4/aP3P1lZ3NjZ2l2cX5menNs9fW771JnV5Y2rl6+dP3th9/Te6e0zO1vb26e2HKB39O5/2lUvzc0vzs450L+ysDjcP7A8vzA7OTU3Nd3T0dna2FScX1BRnF9g0/RVZX66O//KdP/MYO/Ozo5SEVOYkyGmUj2ec65vPJmot8YlyAf6uy2GlAxrVk1VvTXVrlImy6Rx8XEqRUJSdlZ+dJQ8xWyLi1WecHbH48hhoZEB/iHBQeE+3gGhYWA3T7/wSPgzzx2j0DlQBJZC50DgmAgwwj8o3Omp57x8gxyjmOAwsJ9/cHg4yN3d09fXPzAw2N8/0MPD6/jxE0FBIT4+fu7uni4ubu7unp6e3l5ePr6+/oGBgWFhIX5+Pp6e7j4+XsHBgWFhIYGB/j4+XmFhIWFhIU5JUqlaJpNyOUlymUoqk3B5mnilKjY+RW+Oj01QKdQwKCpRpXFMMN796NMvf77z2U93vr31+JcHwI/3Dn+8d/ifX++++fF//vX9zXsAsLh13jsEGokk40hsEBjPZEt5PBkaTWWzozkcycjIXFfXMJnG9fINef0v7xSXVZdX16Vn5ZpS03Qmi9aYojdZrdbchARDRkbR5ua54uLanJwye1ahSm1UJOqz84ottkydMTXZkKI1paZnF5ptWWJJvE6XqtOlyuUqx31UpdIrFFq5XJWSklFf367TpWKwpNq65kMAOHgM3Lm9f/fu/YPHh999/+O9+48ePjp88BjYPzh8DAC/3Lh94/aDxbXtz778/uK11+jsKIM5Q51oZjPEcXK1Ik6rTrQ8uA989eUNEkVIY0irans6uqcz8+uVyVmW9Eq1Pp8tSOIJFGxuDJMtZbKlDJaETBViMDQoFB8ZiQoMBMGg6OeOHHM54fny9TfKSqtbWzqrK2uKC0vycwu6O3tysnLNxpTW5g691qRSqGWSWOdjri7O7s84PV9aVHnjl1vbm7vbp86c2ti5eP7KqY2dpYXVv7397pVLVy9fvPLyS69cPH9peXFpdnpmY219+9TW2srq6vLK+vLK2tKyI1lpbmracXNdWVicHB1z/I4Pjwz3D7Q0NNZUVJbn5xRa1YudpR+vj7wx17c9Nz03NxMXLx0e6DnZ2BjqFVBQVIcmsUrLiyoriuVRMg6dl5qSZjKmJsQnwmFooSBarzMXFZYlqjQZ9pzQEBAoAhoJgrm7eXt5+nl5+kHAiOCQCHcPH08vPxQa7zAgIBCpAYGh/gEhPr6BHp6+Lq6ezifcT7h4uLp5ubl7+/j4eXt7BwQEBAYG+vj4+Pn5+fr6uri4uLu7u7m5eXl5BQYGhoaGhoaGhoSEhIaG+vp4+Xi7+3i7+/p4+Pt5Bfh7Bwb4BAb4OA5OEhZLwmGnG/RKmUQhkdotVlVsfFJCojJBlRCfSCEzqqobDgHg5q0HH/7j3z/evP+Pr2/8eA+4CwDf3X7y7a1Hn3x/8+X3/vnVjXtf/HoHRqQfdfNFk1hhkWh3r2AmJ1omSyQQWBJJApHIjo1NeuutD3d3Lx854hwtU7z59rv5ReVZuUW2jOz0zDyrPUtvsibrzFZrbkyMuri4trW1Ly+voqSkJjOnOEGlSbFmWGyZOfklaq3JbMtINqTEKJKTDakp1iyeUBYbm6TXW8XiWIc4jM+XisWxZrM9Lk5NJrMLCssePwF+/e3WH7fuOUYuhwBw8Pjw4DFwCAB3Hxw8BoAHB8D3v9x87+PPtvcuzS9vxyYa1MY0aazabstPVhj7u0Y/fO+z1uZ+NJq+fx/4z5e/kWnReJIwJb2suLKzoLQjVpkmibXEqdKjJMl8YQKLI6Mxoig0EZ7IRaOpMBghLAyGQBBCgsGBAWHubj5OTkdqa5qKCssryqrrauob6hqbGpqbG1sy0jML8oqrKmqrKmptqXZQOCQkKNyhn/n7Xz9YXlifnV6Ym1lcXlxbWVqfn126fPGaY3NvY21z78zZvTO7Z3ZOXzh3/uzu3trKqqN3X5ydc7wxzU1NOzh+bmp6fHhkfnpmdHDIoWJvb25prK2rKspvzLe8stz3/cXF62Nt80Mn+/t7hSJOdoZ1Y2YmISpOEqNxevpYfGJCd1drXWWtWqGRS+NysgsE/CibNYNCZpBJ9KLCMrFIqteZwZFwcCQ8LDTS1ycwOCjc5YSHm6sXBIwIDYsM8A+BQJFQCDIoODwwIPS4s4u7m7erm4eri+cJFzcXFzfHr6uru4eHh5+fHwgEAoFA/v7+gYGBIBAoIiICDoeHh4cHBwdHRkaiUCgEAhEeHu7v7+vv5+Pr4+GAe4C/d3CQn6OgkAgoJMJJHRNrVCXGicQqmdyYmCzi8LgMjkatj41RoNCE5pbOxwBwe//J/iHw0+/73924/+2txzcPgR/2gS//ePTNHw+//mP/o69+2HvpdfegCL9wCIbMhCDxCDQJjSajUCQMmhwXm4RBE4cGJzXJRgqZHRujFAmlZeU1Z85cstvzLZZMS6rdYss2p9o1+lS1NqWgoEqlMjY19eTnl1dUNFRU1mVkF+hMlrTMHLM13WLLzMguMFjsOnNaii1Xa0yXxqoTNRaTJUtnTE9QGeIUunilNk6h0WotNlsOnc7XaFIOHgOPnwDAIXD71v39/YcHBwcPHz4EAODuvf1HB8B3P/1678GTP+4dfP3Dby+//vfRmZWo2GS50qBNyTKkZMfHJM2OLz64/Xhhdu3c3ksdHYNHj3p+8NFXX3z9hzTe6OkPz8irq20aUWmy5QnW6FijRJYsECU4eJ1A4uEIHEdqLBxO9PUNRSGJoSGQwICIp596gUhgnOwZrKtpLCspryyvys3Oq69tyM8tsJhtJUXlpcUVJUXlcmkcEU85/oIrBIRYX9n650efTU/OzU4vDA2Mrq1sbqxtOTa1HfYbVy9fu3r5yuntHUcz8+dkxvHM5GhpVhYWF2Zmp8cnVhYW15dXpsbGx4dHRgYGu9raWxoaK/KzilMUV6fa/rnSd7m/7tzK7OLSrDiKh0HDjKrE8tzS+uY+N/8IKouWm2PPSE3XJxpS9BaLOVUaLWusb6JTGWJhVKIyKTc7j88VIOEoFAIdGhwWEhQKg8D9fPz9fQMiI8AwGCIkKDQ0NDwsJNzDw8vT3cvNzc31hJurq6unu5e3t7evt4+Pj4+vt4+Pl3dYSGhEWDgMAgWDIgP9A4ICAiPCwkODQ/x9/QL9A8JCQkHhEWEhoYH+AYH+AWGhwWg4DA6OgESEQkFhKBgYi4RhkTAMAkrCoYlYlJM2PkEdG6eUykwaXbxUnqxU5+cWMRk8Lk88Pbf62+/355a2zlx89fub+/cPgV/uHt4CgB/2gX/f2P/HDzdf/+izf33/6+kr1138AnzCIlAkKoHKDI+EwxFYUAQiLBQqFskSFRoIGPHytddbW7oQUExjQ5tUEre8tNHR3mexZFqt2SZTemKiQa1N0RrSjCn20tL69PS8zs6BquqG9o6TRcXltozsrLzCzNyCnIJijT4lPbPAkp6TU1Apj9ck621J2tSMnNIUa05MvCYmXhOn0MXEq1Vqo9GYlp9f7urqe/v2o4ePgPv7jw8eAYdPgEePHh/+3/fg4cGjgydffvPjtz/8egAA73382flrbyTqrUqtNT2/QmvJqa7vihLGLE4t/fjNzyODU/U1rV9++XP/0PRzL3q994+vz1x4IzpWH4lgqPV5OYUtCnUmV5wkilJx+bF0ZjSJInDAHY9nYrF0FIoCgxEc/pXBQZEQMNrJ6XmZNH6wf6S2uq6irLKkqLS0uKy7s6eqotZksFSW19TXNhFwZBKB6rAWS4hNPLd7aWNta2VpvamhdW5mcXV5Y3F+xbF/vXt67/q1ly9duLi8uDQ3M7u8uOTwCVtfXnGkBK8tLTvamPnpmcnRMYfxr2MiOdTX39PR2d7cUpKd3pCt+2B77OudsUsna8Y7myoqS7gCJpWCp6DQNqPNmlkeBMZEx0iqq0oNal2aKV3IEem1Bo1aK5PIeRy+TCLvaOvEYwlPOz3z/JGjLs6uR555zvnYCQfWCTiiu6tHcGCI23HXE8ddfNy9j794zPW4s5enu5+Xt5+vd0iAf2hIUGRYaCQoFBIRHgkKjwgPDQoIDAkKjowAIWBwKpnCpDMIODwaiSLg8DQKlU6lEfEEHAZLJVP4PA6LRqUScUQsiohF0Uh4JpXEoBBpJDwRiyJgkE4J0TKpUGxQa5LiVSatMTUlLUosT0oynr/08htvfzg4sbS+e2Vm5czu1Tc///7WPQD47h7w40PgXz/f+du/v/vm1v2u8akjru6ewSFoAhmOxiGQWDgMjceRGVQONBIJjoDbzGmpKVapSKZNNmhUWpVCrYxXr66cyrDnp1oy0235BkN6XJzGYEi3WvNttryUlIzqmsbunoGu7r7Wtq68/MKMnNzi8oq8otK8olJrerYiUZ+ZW5ZiyydQ+OXVbbMrp1MzixMSzUlam1iqjJYnqrWpMfEarcEKReCZTOHBAXDr9v69+wcP9p/cvHH78ePHAPAEAIDbt28/OQQePDz4z1ffv/3OB9/+dPP1tz7QWbJt2aWpWaW5pQ0ypbm+uXegd2RldqWzpevKxettzV2vvvrXxwBQXN7k9NSxq6++u7F7HYJhRsBoKellsvjUBHU6TxDP5srpzGgKTUQk83EEDg7HwmKZcDgRDMbCIHgwCBPgB/L1DvPyCH7xBbesjNyOtk5HM5ObnTc0MNzW0qlR68tLq3KzCzRqPSQSDgEhnnI6wmEK2lu6P3jv47+9/e7w4NipjZ2zuxdObeyc2zvv2GA6u3tu9/SZtZXVjbX1na1tB8evLS3/2b477qlzU9MOC+y5qenh/oGhvv6TnV09HZ09HZ2lWek9pda/rpz8aLbtndnu3fnxpuY6Mg0fGORj0WizbdnhUDKCxC4sK6qrrVTIFHyGQMyLYtJZIoE4OzNHEiW1WmxGvenEcZdnnz7y4tFjLzz/ogP3Tzs987TTM6HBYd7uHmFBwe7HT7g5nwjy8fP19Ajy8QkL8oeDQHBwBBICQsHAOCSwFi6fAAAgAElEQVSMgEWQcWgKAUslEnAoJA6FJOGwdDJJzOdJxSIei8ljMUk4LAoGxSDgZDyOQsATsRgcCskkkyk4HAGFIqBQjgQbCg5HRKPxSCQWDndKkMWoYuMTZHHKWEVCnIpMYiiVuguXX/vnZ99unLkyNLW6cOr8h//+6Y0P/vOPr39/9f3//LAP/PQIeP/rn+8CQMvAmNPRFzE0Oo5OQ2CweAIpMhICgcAIODIcivL3CpQIpdpEzcmOnnhZnCFZHyeNh0ci1hY3sjPy9RqL0WDTaaza5FRFvMFqzU9LKzSbsxUKbf/AyNj4dP/AUE1tfUVldVFZeWFpmS0j22xNt9nzrOn5enMWjSWZXz7z2l8+amwfSrEXJmqsGoM9UWNRJac4xjhqbYqnT7BUqrh378nDR8AhANy5/eDhgye3b9++f/8uAAA//PDDwePD/QePPv/i26vXX19aO1PT3B2XZFabM4qqWtWmTE1qXm5hzR+/3q4sKJ0ZnTl3+vzM5MKnn325trl7AAAl1a3OnsHb519p6hqDoFhwLNeSXsmLUvOFCVx+LIsjo9LFRDIfg2Oh0XQkkopGU0ND4WQiJ9A/EhSOQsJJIUFQUATC3zfIsQrkiIJqqGssKSq3p2VlZeSmpqT1nRyMEkmRMOxTTkd0yaam+rbzZy9dvXy9q+Pk+OjU0sLq8uKa4z11+9TO2d1zO1vbm+sbu6fP7J3Z/V+4ry4uLc3NO2YyDsQvzc3PTEyODAwO9w90tbV3t3ec7OwqzkjtL7d+cGrgXwudr482t5XmWm0mDB5BpRHgYeF6teGEd4TRXtA/PJSbk5GZmhkXHc+hcy3mVI1aq9caxMKo1uY2Px9/d1cPJBwFBkH8fQOCAoLDQyNcnF2feepZjxPuof6B0HBQkI9feGAgEgxGw8COvF82jcyiEh3FppF4TLKQwxBxmUIuS8jliHhcNp3mwD2FgCfhsHw2i04mEbEYEg5LIeAdAatkPI6Cw5GxWBIG4whschQJg8EjkTgEwileFqeISUiMT0pWaqgkZm5O0eeff/vOe//au/Dq+Ozm1rmXP/329//8vP+fXx8s777aObH62j++/Or24//cvG8rrjjmFxgMQ0Cx+EgEAoJAIlBIPB6Px+JAIREMMh2PwCNACLk4urG6tjS/UMDi0AiU7raezpZumyVDk2TSayzKeJ3JkKlR26yW/NSUPIs5JyuraGZ28dTWmYHB4YrK6pq62szcnPSsbKs9y2ixGVPseYVVRktOSUXLrzefXLj8Np0rT9SlJ5sylFqrzpSZpLUpk0ypaXmxCcmhEXAkkvjYIevdf+KIsLx3797Dh/sHBwc3bty4e2//j1t3/vr3D3fPXS4srTOl5dqyS2055brU/PzK1gRtRnv32F9efau7qfXDd97vae9eWVr/4MNPXnvz79t7l249AAanlp2eOj6xsJVdWB8OJdO58RyR8n/hjidy0VgmGk1Ho+loNJXBEAUHQsJC4GgkJTgQEhwICQkGH3nmKJ8rqKmqramqrSyvqqmqrSirrq1uKMwvKS2usKdlFRWUImFYaCQyPARs0Kb09gyc2tgZ7B9xwH371JkzO7sOPfDF85e2T22d2tjcPX1mZ2vbwfEbK6ubq2vryyt/tu+O3t0xhZwYGR0fHulsbetu7+jr7imyW0ZrMz/ZGf7HbMtrQ/UthVlVlSX+Qd5OTznxmcz2po74ZFteRWNGTnZsjESfqI/iRktFMr3WwKAx6VRGVkZ2gF+gl4c3KDwyNDgs0D/Ix8s3MgKMw+ChYFhEGAgGgoYFBMFCw6AhoTgYhIiEMwg4KZ/Lp1OkfI6Ez4zi0sUcmphDE3MoUVy6mMcg4zFUIo5FI1OJOCQ0Eg2HUAhYKhGHgoHxaASViKMScVgkDAEB4VBwBoXoIHUagUAnEmkEguPAIJEcfO+kilHpkvRRfAkJT2tu6vr7+5+ePnv95NBc//jK6+9+9vr7//74q98+/fH23ivvTKzt6TNLWgcnf7rzUGWyOT13LCYxmR8lDQVFYrB4BBKNweAQMCQSjoJEQqkEWkQwCBIO1SgTm2rqSvMLZWLp4MmhpoZWTZJBl5yi01qM+vQklSk7syzFlG02ZpmNWTlZpf19IzOz8+cvXOrrH6yorC4uKUtITNIYzOVV9flFldb0XElMUl3TyQMAGJ/alCvMekt+dKxWl5KTX9ZgtOQokkypaXk5+WUsbpSbu88JF89ffv790f6hw1zg0YMnjx48PHj04Nbvf/z222+f//uL9z/+ZGZ+rXdwqriqJaOguqalL7e0qby+x5ZTqdTZz+xd31jefOnc5a8//3JuZnF0ZOrilVcnZlY3d6+evvjah599n6BJO+LsX93YF6+0RIBJNKaMy49zNDMkigBH4GDwDByOgcczMRhKYCCIRGRiUFQUguztGUIisP18Q/39Qp55+vk0W2ZhQWllZXVdXUNrS2dlRa3Vkp6dmZebXWBPy8qy57md8HrK6YhRZykqKJ2fXZocn5kcn5mbWTy1seOw3HCM3h1Yv3zx0u7pMxtr66e3d9aXVzZWVh3NjEMR6VANTIyMOqh9ZGCwram5u71jsLevJDu9rSD1w93pdxf79k7WFqbqT3a2wRGRx148YrdYdjZOb+5cLq5qotCoAj5bxBbJRXJlrAKDwpII5PjYBEgkNMAvEAlHhYWEQ8EwOBQBBcMwKCwGhYVEQpFwFBaJouBwLCJJwKDJBDwRiyHlc/WqhLgooQPoIjZVwCTz6EQuDceh4tkUnJDD5DCoHBqNTiYQ0WgKAcsgkfBoBBoKRcHAeCSSiEUR0Wg0HIIEg1EQCBwEwsBgJAzmT5qn4vEOuBPRaCelRCETylkUXk/X2Icff71x+qXimu7B2Z3TL7/34Te3/vXTvdc+/uL0K2+PrmyNLG+oTKlpmTnR0VI0GovDEXg8AZ8vJBHIjj+DRuJgECQSjkEhsFgUEQHFuLt4b65s7GydNhksHe095WU1JlN6SkpWlFQZp9DFK/Vmc6bFkpmsNpmMaVn2PGuq/cyZvddff31yaqasvDLdnq03WEorajOyi7Lyyq32ImmsJr+47gAA/vnvn7Tm7GRjtiI5raiqvX900ZZdmqS12bNLtAZLWnqWRmuEw9A+Xv6SKDnwBHh49xHwGHhy/8nB7TvA4cHNX36+8evNX3/7Y/vMxcaOwcbO4ZKazrzS1pLqbmtmeWFJsyWtMDZef3b32u7W2Xf+8veh/rGWlp6BobnPv76xfvrl+o6xcy+999o7//n48xsIHM/dC2RKyRWJEsBgPIHEF4gUJIqAzoxGYWk4IgOFJqAxRCQKj0ThUUg8EkFAwPFQCCYiDBkaDAOB0L6+4c7OXnX1LRWVtfaMnPqGptq6htLScoPBlJ9fmJmR29baDYdhnJyeF4tk3Z29leU13Z2987NLDoI/f/aC41X1/NkLVy5dvnr5ysXzF/bO7J7e3tnZ2t5e39pc2VhdWFmaXZyfmpsZn3bU6MDISP9wX1dvZ0uHI3mqtaGlobyiOC31nSt719YXhptrDMqENLMZHhnu5ercXFs7MTQSI4unU1kcFpvHYhIxhBD/4NDAIAQEmqxKtFttyrh4DoOJQSARECgajkBCYeHBIQQMloDBYhBIEY/PZbJUsbEKaXSsWCgT8MRsJp9OFbHoUj5HyucIGFQulSRi0cVsBo9O5FJJQiaNTSIL2WwOmcZjMHhUBhoKxcOQJAyGjMIS0WgSEoNHIglwFA6BwEERGBgMh0AgwWAkGIxHIh3sTsZiiWg0DoHAIRBOcr5MJpT3d41+/ukP03M7TZ0Ty2deWdl77fr7X/3l0x93X39/YvNc5+RCdlV9VkUlN1qKw2ApOByLRuWxmGw6g4TDY+BoNAyFx5LCQkB4DJlMoCPg2PAwCCgCIRRI1ldPrSytDw2Ot7Z1OyYwSrU5TmmUxmpyCiodr6Q52YVGQ6pea5qamH777benZqbzC4pq65p0+hS1NiU7rzwrpyLFVlBa2ZpiK/j9DrC1d53EiFJp06oaerr6Z6sb+9Kyy5MM6WVVzQXFVfEJSTW1jc1N7QwGi8fh+7j7mrRm4OD/FpMePwGeHNz85VfgELh27Y3ZxVO1rf29IytVzcPa1GJ9alFWQV1aRnmavTg/t2puemVmfG5qYnZzY/fcxVdGJ1dt2dWvvfOfha3reZUn3/nkZ52l+OZdAIqgn3AN1GrTpNIkMJREJAu4/DgQBIsjsrAEOgZLQiCxaAwBjSGgUQQ0iuDYsgGDMGFhiNBQZEQk7kVnbzAM29bZa8/OO9nbX1FZXV5ZkZJqMZstRUUlNdUNNmvmkWeP+/kGmwyW4cGx0eGJ2uqGhbnltZXNpYXls7vnHIbAe2d2z+7und3dO7NzevvU1ub6xv8D99mJmemxqemxqcGTAwM9/T3t3W2NrW2Nre1Nbc11TXUVVQ3lFT0tTZd3Txdm2qM5XB6VBg8LZ1Eok8PDNWVl0HCQn5c3CYdHweBwMEQRG4eGIyQiscVoUsbFq+ITSgoKy4tL7FZbqsmcrEpMViUmKZTJqkSTTp+kUIr5AjaVyiYTBQyaI9pRyKQLmXSZgMunUwUMKptMZJMJfDqVTSYwCFgejcImkcUsLotI4dOYIiaHgSc5io4jUtA4IgJNRKDJKCwFjSMhMVg4EgWBQMPDwaGhDsTjEAg0FIqCQBzlJOFLbMa086cvX738xlff/L6wdn5h8/JHX9986W+fX3zrHyOrZxp6x4rqW2M1Blmimsnn83kcEZfliBrmM5l8JpNJpZHxhLDAUBaVCQqHhIdG0ins8BAwHILOsudVlFWPDI2bjFatzqzRpHAFUlVySqxCpzdnaAxpyTqLwZxuNtlMRmt7a9df3nhrc3OrorI6IzM7SWvIzCm02fNKyhtMqbmyOJ01vfTeAXDuytsp6SWG1AJLZklJVVtlfXdGTkXnyYmOnrGc/Iqi0pqq6obGprb2tu6lxTUmnYPHkF94zjnVkA4cAI/uHACPgTu//wEcAo8OgOm59dqW3q7BucauidK6vu7hFWtWlSG1oLCkubS8OdNeMtA79srV19qbOk6t7169+ubYxKpQqhXKDG998E1uRVdSStG/vryVVdCwuHIOR+A4OR1TKk1sbgwITKDQxAg0BUdkobAUR4AoFkfCYIlYDAmLIWHQZCSCAAXjQCB0YCA0LAITBkI9+/yJ2ISktq6T5RVVLa3tJWWl2bk5WVk5JSVluTmFrS2doAjY0089PzUxW15a1dzYNjM1f2pjZ2pi1uF76kD8ztb26e2dvTO7e2d2HdfWjeX1tcXVP7E+NTo5PjQ20j/c393X23myq7WzrbG1taGlrbG1ua6pvrI6Ly29rbZufmy8q6WlODc3MS6OTaUnxStevnxVxOPjUTghR0AlUIh4EpVMg0RCWQw2l80TCcQcFlcSJVUnJsfHJqgUiTqNXp2YbE/LUCao5NKYFJNFnZicpFBa9HqDWm1MTrbo9VqVSiIQcOl0HpNGxeMFbAabSqURcTwGg8ugMsgEAZtBIxB4DBYZi6cTyXwmm02lc2gMGoGEhsJREBgWjqTgCGwqnUWhEVAYOAgMDQ+PCAkODw6CRYIwCDgWiXCU45rrxKawlbGql6+8+tqrf11dP3f/MfDNL/uffffH7kt/3br0RsvAZG55gzkjVyCLjY6JVyWqzXpdglxCJ+GxCCiNQBBxOFw6E4tEQSMgSAgCBoLjMERoJBIGRumSTRWlNQN9wzqNMcWcpkk2qlT6xGSTWpsap9TbMgolMUkWW7bdni+XJTQ2tL32ypvbW7v2jJyKmnq1zpisM6dnFjS0nFQlpxpScuRxxo8+/fGNv33KESlTM8rSc6r01ryCsqamtsHaxp6ikga1NtVkyaiua21obGtr7xkemji7d6mmupHFFEIj0e4u/uAIdE/n4P69R8AhcO3qq32DU6vbF+8fAqunrzd1T7ecnK1rHy+u6sovbU7S2K1phWlphdUVjeNDk3n2/LrqlnRbfnFpkz232ppVFRWf0t632D28UlTZvXf5r0UVbdPzp44870GhibT6DDiSFhKG4gniEGgKEkNGY4h4AvX/gTsKSYRDCRAILjwcHRgChcBxEWCUb0BoU2tXdU1DTW19dU1daXlZVVWNzZaelZlXW9Oo1ZhcTngmKpObGlo723sa61t6ewZmpxcW5hb3zpzdO3N29/Te7ukzZ3f3zu2d/ZPg1xZXHdQ+Nzk7Mz49PTY1PjQ2eHJg8ORAf3dfT3t3R3O7A/FNtY31VXUFWTktdXXjg4MxUVGdza1J8Qp1grKprn5uahoFRSLAcDQSg4SjIiPAOAwxVh6nUeujoiRioSQhQanTGIVCMQaFF4uj+VwRlUrnsPgUCo3F4MbFJYgE0WQihUGhcpmMKJ4gRhKtjIlLUiRolImaRJU6QWlLMeuTkuXRUXESWZSAzySTWTQqm0oX8wV0IplGIvOZbC6TJWRz2XQGg0TBIJCg4NCwoGBoOAgNR2BgCCQUhoYjYJEgSAQICYVgkSgsEoFFonAoJAaBxCDgTlE8kY+796Wzl7/+6oehoamN7Qtf/Xhr78qbK9uXxuY37HllcqUmSh4fJYtVqpKsVmuyMj4xRhrNZTkyEtg0MptKpeBwOAQKCoqkk2gRweEkLFmj0hqSjbPTC2nWDJUyWZNs5HHFRmNavFLLE8ZYbLlaQ5o5NdtiydRoUoqLKi6cv3rp4rXionK9OTXZkJKSlpmkS6mu70hINIulSakZZYvrF1a3rimS7ZaMCr21oKSmM6uo9sYd4Nr1v/UPTWdnl1qt2RUVDZ1dfb19wzOzSwuLa0VFVd3dQ3V1HepEM4MmDvSHPPPUCSen552eOiqMiv/7R18+AIB9AJjfuNI5vDoyv1dY1V1R31dc2W4w56XaCozGzJHh6dG+sbnx+db6ThqZB4WQcgvqbVlVDKEyPb9haHqbL9GNze5U1PWYUnO7eie8fCIoNLFApAgHYREoGhRBhKOIaAyRSKJjsCQ0hohBO4qMQhIRcDwUikUgSFAE0dMnmEBmYQlUYZR8embBnpHV3NJWW9dQWFis1xtzsgvy84rr61owaCIRT7Gl2nOy8lubO/p7h05v781MzS7OLzl0kWd3986fPXd2d+/09o5DK7axvL6+tLY8tzQ3OTs3OTs/NTc1OjnUO+hISD3Z0dPZ0tHW2OrAem1FjcP4qb25hU6m8JjckvxieZTs6uVrRQXFUDAiODDM+bhbSHAEg86RRMdGR8mJBBqFymQyeBQqUySURkXLGXSuOErGoHM5XCGbJRCKJEwGD4cnk0mMSBCMTKRw2Rw+i0chkSl4MovBZJDpKAQSj8Jx2RwBm89hsWViaYxMLouKlkmkPCY3WixhUZk0Cp1DZ9OpDD6Lx2FxBWw+ncogYghYNI6EJRJwRBwSC4ciqGQaHotDIdBoJAqNxCBgcDgUgYDBoWAYFAxx4jPZBBSGTWN9+/UPt+882Dt/raHl5NzSVn1zT05BpUSu5Aklclm8yZRiMhhTTcYUvcakVjkQz6WSORQSh0bj0ulkLJ5Bovh6+OCQWA6da0/N2FrbTrNmqBRqpUKdlKjTakzJyeaEBE1pRaPWkGayZCWoDAqFtrKycWf77IXzV7s6e/UGS1pGbrIhNVFrLqloVKotiiSLxpRTXNl+/uo7Km2mTGGxZlVZMssKK9sGJpYHJ5aa2/rS0nLz8spaWnoqq+prapv6B0YHBseam7tLS+vr6jpa24eamnrbOkZ0Wnu8wpRXVNvVO7H/BHgAAN/dePyv7+5+exPYuvjXkfm9rtHVlu4ZjSmnsKS5srrdZMpamNu8f/Ph159+19My0NU+GB6GwRG4bKFCoclIzayOS06fWT4njtVtnL5aUd/Z1NaXYst1dgmIjTdweDEvHPMBQbBgGB6NJmNxZAyWhEITUEg8ColHo0gOuMNgOAgEhyUwQ8JhBDKLJ5Qg0ISa2saa2saS0vKm5tbCwuL8/MI0W6Y11V5b02TQW55yejbdltlY39LW0tnd2buytD7QN+jwCVtbWd/Z2naQukPyvrayujK/vDK/PD81NzkyMTU6OTsxMzE87sh6d7B7Z0tHS31zXWVtdVlVTXl1bWVVtFBUlFvIINOlIklOVm5HW+f66gYMgnzm6eedj7sR8BQBP5rJ4HE5IhyeEvb/cfWe4Y2n5fXwUBJg2dnZmXG3VWzJ6r13q1u99957tSSrWLIsufdujz1jT9te2UYWWHbpCQsJIZDwJ7yBFJKQhOSFBNjdafp/EOG9rve6ng+2Pp/n/p3n3Pd9zhicSKLzBVIma4IvkKo1RrFEIRLLpZMquULLYPIm+BIanYPFkQXCSSqNTSLSeDy+YEJMpzMZNPbEhIDN5KGQOBaDS6exKSQ6FkNEwNDjUOQoCDo4AMDjyFQqHYXEYbF4PI4MgyFQSBwOR8BhSQQCiUyiU6l0Oo1NpdJJRBoeT6RTWUQ8CYch4rEEAo6MxxKIeAqFRCUTaWQi5QKLQuExGHDIWDad+fDDe//zmw/ffOuLlZk5h9OnUOpEwkmz2eqy2TOJeMjj8TltyaDPZzHppGIphzVBp7LJRBaRxCaRuXQ6EgKhEUgoKCziC908OYv4ww6b22Zx6nUWlzsglijMZrfHE5FI1N21UZXKlM2WX3zxjedfeHV+YTWdmgoEY5Fk3hvJBOJ5qydmsIVsntT86nEkVfeEy0ZHKldeFikcL7z+3ltffv+F17+stwUCgUSj3k7Es+nU1PXTWzfPn9rYODg5ud2YW20tbKYytbmFnXxhLldozzQ2jk6e29y//e3v//Sdb/7wz37481/8pvOf9zovfeH9jZOXtk5eLLV2FzfOA7HpSLwSikyFw/niVOO73/jet7/63Tdf+kIkmFle3M/mZ2FIBp2r1FmjaJKQJdSu759P11c2D84xZHZ9bnVSbiZR+HqjF4Vh9A9BRqFYDIaCwVDweDoOR8NiKFgMBYeldhGPQpFgMBwaR+VMSDkTUhZXKJIqpZPKre39VDo/11qcay7MNtrRSDISTiTimdbcIpXM+MTH/hiPJc23lo4OTna3D7p5Y11LmReee/6lF178w4bHM089/dTNu0/dvNuVYk4Orp2fnF0/Ot3d2DnY3t9Z395c2VhfWltqLTZrs41KvVmbjYZjFpO12yjl80TZ9NRrr75ZKlZHhke/8fVvr61uozFEOn2Cz5d1IyAhEPQ4As+ZkArESjZPwuKKcUQGGkfV6G0MtnAUigaNIfEkpkiqFk9qsDgyhcqi0lhUCotEplPITAqVSSYxsDiyUDCJxhDRKAIaQwSDxkfH4EgEbgQwBgRBQWBoX/8IBIpAoQnDI+DBIdAIYHQchoZAESOAsd6+oStXB4aGQSg0gc7goJB42DgKCkHCYWgkAodG4fE4CoXMoFJYVArzgoTPFXCYEgF/oOeq3Wr7sz97/9VXX7NYbEa9SSKSqmWqsD9g1etDLofPZol7PX6r2W3UO/Vaq1qpEPK5VDKLSBIwmCwKBQuHo8fh07mp04NrAZdPIZG7HF6H3et2BYwmeyKZi0azJpMrkZiKRrM6na1eX3jttS+88srnZ+ottyfo84YDgYQnkJxuLBvsQY3JZ/Ok4tlGsbZmtMcd/oLFnZbrfE+99IWto7u3nntj8/CWL5pNpadmas2Z2tzy0sa147PDg9O1tb1mc7XWWGo01z2BTDBaaMxt54vzhenlnaNnlndubl9/8ejO69fuvvXl939y6+V377z6tcba9dnV64XmdqG2lq8u7Z88K5o0MtmTtcp80B3/0hvvvvnKF9uzG7P1tWplaXP7XCq3EemSfhCGPqGweGObB+exbBlJYNjdkdff/MpnLw6qtc58ofmpx64CR1FIJPEPcO8CHY+j4XE0HJaKRpNJJBYSQ+YJZHyRQqkx6ow2mVw9VSjXG61ypb4wvzKVn65WGtVKw+8LLy+t260uEGBsaAAgEclund893L92/eRGN2C1u5rdnf7t9puee+bZ5+4++9zdZ++c3T49PDm7dqP7Zj3eO+pW963VzS59bzdaczPNhea8XmtIxlOpRHpSInM5vOVS7fnnXlYpdSKh7MvvfM1idUGgSBqNh8FQiEQmgcAYR+ARaFI3sIDG5AslqgmhnELnIdAkJkdksnpoTP4ICIbCUpAYMpZAp9LYCCQOAkUiUXgMloTGEPEEKpMpEAoVYDCiG2QwMDAGBqPweOYoFA0Aw4cAYz39IygsicbkQWDoYSBkBAQdhSIxeAqVwaXQOUgMETQGB47CRqFICBQJAEKGh8CDQ6ChQdDgEGhkeBQ8ChsbhY+OwS+waSTxBFsuFnSHEEgEIo/DVSmUWqXKrDc4zVaf1eaz2oJ2W9TtSvg8ca/boJgMOKxWrWpygstn0FRSKRmLZVPpYh7fYbY/c/vp2WrTZXWrZRqr2WG1uGQynd8ft1q9Dqcvky2aTQ69zlKYqrz15hdvnN2pVGczmWmj0RkMJqOJvMuXDMZLcq3T7Iz7IsVIqm6wJpS6oCswpbNEFtevn956JV+eD6emza7IzNzS8tJ6tVzb2tzb2z3e3TteXd3d3b1eqy3Ek+Xp2tJ0bSlfnC/NrNfbe435/cbCwezytaXdu9Ot/Rff/s75i+9u33h1dv3G5umL81u3KgsHoeRMutSOZxuz7a0xGFGjsbXrK+Vs/e//9hdfeef9xswqmyW7defVYLQwjqTqLIHV7esOf/LCxx+vtVbnFjYhCJzTE23MrV7tA8VTJaXG+qnHrkKhOBSKgkCQKBQehczGoMkMOhcOw1DITDqDS6Gy9Ca7VK6ZEE6arC6T1aXRmnR6SySaSiRziwur9Zm5anUmEonFYolyubq2somEY8BACBKOWVpYvXV+9/Ta9RunZ90Ypq7lRhf0zz3z7FN37p4enpyfnN05u31+ctYVZJMKEPoAACAASURBVPY2d492D7vEfXdjZ3FuoVGp72/tLbUWQ96gfFIxXSznMnmbxe73hrY39/b3jpkMLoPORSJwaAyRQKR1U8gxGAoMhiOQOXSWSKG2MNhiKkMgkenpLBGFzscRWXAUeUKo1BqcLK4UT2JTGQISlSNT6kxWF08gu9oHoNB5Kq1FKteBxtAINGUUiu3pB2PwjN5+yPrmyaTcjMWzITAsnSNk8sSX+0auDgD7R8agSDxgDNE/MjYEGoehiTA0cQAAAYwhIAhc/9AoaAw5MDwGg+FQWAoCQRgBwa5cGRoGjo+MQAeGxy6IeCwJnyOe4Eyw6CwKhU2nSSYm1JOTFp3OaTYH7I6w2xl2OsJOR9zjSvq9AYdVJRbYdOpk0K+TSTl0Co/B4DEYFBxBIZ1cmV+ulaq3b9yZm2mxaRy7xa1SGrtjjzabzx+ImswOi9lZKTfe+dJXW3NLCqUuGksnkwWvN2o0OsOxvNbosbhiTn82mp6JpOpOf97sSOeml+Ra71Rl6cbNV156/d2Flf2js6fd/kSuUCtMldfWNg4PTp5+6oXZ2aW1tYNmc7VSWypVF2OpSiBcTKTr0XTD4kq5goWZ9l5pdnuqsV1uH61fe7HY3J9dv7F9+lK+sVlq7eaqK5nSoiOQzU2304Xm3ML25augdLysEOtyico3v/q9mepyNlNnMSdr9VUmW6bQ2IlUPgCKCcXyNJYomprSmZ3pXNXmDAklGs6EzGD2DAFg4+P4sTFMby8IjabisFQ4DEchM+k0Dmwc/fjFK5/69MVPPXYJgSZw+RKBWG6xe/QGK5cnUih1C4trhalyrTqbzeaLxelCoZRKZZYX18xG28XPPomEY4x6y8He8c7W7v7uwfHhtfMbN+/evnP39p2n7tx95qmnu7uq3abS2bUbp4cnx3tHB9v7e5u7uxs7+1t7B9v7C835uZnm7sbOcnspFU2WckWtWjffWvB7A163r1ZpvPzi56LhBAqJm+CJ6TQOjysSCCeJRCYMhgODET09I2g0lUyboDGFQokGT2LTWSK+SCWSalVam0iqxZPYBDKHy5dj8AzgKIpAZrF5ognhJIHMAkNQVMaEwx1SaW1k2gQKSwNDMGNQAgrDYHFkZmuQQhMRyXwogkjnCOlsMQiKAkOx4HE0YBR1pR+AwFBHRuGAURR4HA2CYGBo4jiS1DsEHhwZHxyBjI3jRkCwYSAcDEENDEOHgeP9Q5CB4bELKrFAxueKOUwpj62Rii16jddqDjrtbrPRb7dG3a6Yxx3zuKNuZ8ztjHvdRqU8l4xZ9BqDSmXR6fRqFQoGpxJJTArj5un580+90JiZW1veEvAkGqXB7Qqo1Wa3L67VWuPxfCKenZSqqpXG23/yzisvv/6b//nwP3/5335fRCJRO53BcCxvtHhdvqTa6LV70yZHzBcs2pwpmdJlc6ayU/NfeOc7Lk+y0dpIZsqBaHp5bTedK5WK1Z2dvafuPre3f63dXpuZWazOLGfzs/F0tVheSuabDl/G4csEYtPBeDmYqJVmtzPTq4FEI5iZq7UP8/Wt6dnd+NT87PK1qZm1eG4unK5lplve6FS1uZ4rNj/1R1fS8fJ8c3Nj7fhw/1attlQszsWT5Vhimi/U9A+Ox1IlLl9+4cKnZEqDNxDXm5w8gawLd6FYJ5WZwGBMb+8okciGQnFEAoNBn+gak0/wRH/zo5886nR+8R+/unnnWQKZcenKIJ7E9PliPJ50dBSZTOVnG+3y9Ey9PlsqlaemphKJ1Ex1tjEz1987NAqCEvGU9tzitaOTg73Dw/2j6yc3url5Xbh342junt85Pzm7tn98tHvY7aR2X6jtRqtVn1uZX15qLXZ192K2oJDIBVze2tKyx+7OJbM769vPPv0cGomBjyMYNDaJSKPT2Cwmj0igYdBENIowDkOTyWwUioRCkSQSNYcjxuFoMpmOxRJSKByxWEUms2EwnEikNBgcbLYIDseTaWwihUmmsakMLoHM0hrsRAp3FIodBiAJJN7QCHIEiHZ7U4FQ3uPL4gjc3kEoAIrpHYFdGRztA8DHkETgOB44jh3H0ABQDAhGGEUQhkbRIxA0BEWBoEjDIBQIgoHASU/2AJ7sAY2O44aAyKv94EEAYggIvyDlsQVMGo9GFnOYBoXMYzGFXI6Qy+EyGXw2S8Tl7GI94nKEnfaw0+GxWwwatUmj8bmcykmZSiaXS6RCvuiNV17/02++f+v8bnm6rteYlQpd0Bf3uMNuXzxfbEQiGbc77PdFdneO3nv36/t7x1yOYLbR/tlPf9551Fle3pbKdVy+3OoMaQwevTVYqC4bLWGTNebxT/mCxUJpYXX91O6MBUI5gVhtt/vnWkuBYGxn93B9Y2dn9/Dw6HqlMrewsFWcbpfKC5FYKRKvxJK1cLKazDenKkvxbMMXKQbjZWegmK2spgpL4UxzurEdSNZ90WppdnNqZk1nj0Wz9b3TZ6PZWrm51ljcqbe3KuXFxx7rW10+eO21Lx8c3Jqamq1WFz2exOOPD9CYwkgkR2MKwWAEDEkwmVwmq4fBFkpkWhSWpjO6yFSB0ezHYpn9/ZDhYfjYGIaApzPoE3KZBjaOjkVTjzqd//Pjn77x+S/9/T/94oN7nZ//6391P7sEAgMGw5FIrKXF9WymsLOzVyqVU6lUPp/PpLJLC6tKuebJJ65i0YSAL3x2/Xx3e+9w/+jk+PTm2fmdW7e7Bb57nr711M3T8/8f3DeW128cX99e29pe22rWZqfzpVZ9biqdH+4bEvMFy/MLAY+31Zi9e36nXp554jMXwcBRBAwJHYNDx+BwGLqbkUQi0okEmoAvHR/H0qhcJlPAZPBBILhQIMdiqWQSi0xmEwkMAGB8FIzQ6WzBQILLE8nkGs6EWCJTU+gcABjOYAtxRBaWwKTQhHAklcWR9w/CxFLjzt7NSbkNR5jgCTUckRqBZyLwTDCcCEVT+4EI4DgeAMUNjaKB43gwnDgIRvUB4CAYAU3iAEYxYCgeAidf7R/rGYCOIymAUWzPAAQwigWMYi6YlQqDbFInlRjlModO4zUbfRaTx2RwGnUeizHotEW9rqjXHXY7g0673271uZxqpUomlrgczuPDa7fOb59dP795frc9txiLpn3e8PT0rM8bXVzcXJzfqlTamXytWGk126v1+sKN67e/8/5fnl2/xWFNBHxhhUxNp3GkEmW53LQ5A8lM2RdKW51Rsz1cqiwbzSGbI57OzhanF9ut3bMbL8TjpXK5VS43K+XGdKmWTuVbc4sHhyc7B8fFcr3WWMgXG43meiRWCsfKDncmnmqkc81YshZNlkOxoj+cD8ZLJkfCG5lOTy0m8i1fZLpQW0sX5k2uuN2fmZ5df+XzX//h//NvX//zH8+tHW0c3clXF2Yaa/5g7sKFx//8u38rFGqmp9vJZGlpaYdAYPF40tnG4sgIVKM222w+uUzH40kVapNKa2FyJEKJhjuh5E4opRIjkcgFAlE0Gh+LocBhOCKB1tc7/M1vfPtRp/MP//gv+8enZpubTGO/97Vv33/UGRgY6+8fpdMngECYw+6dLtUWF5dbrflisVgoFBKxZLPRnq23Ln72yTHwOJ8nWlpYXl/d2N89ONw/Or12cnb9xvmNs/MbZzfPzm+d37x7fufW9Zs3jq9f2z/uau0769vba1vtRqvdaFUK5fLU9P7WXrVY0cjVn/nkp/1Od7teT4RC26urr734skamAA4MgYZHoOBRCHAMPAwaBY0h4Sg0EtNdLOSxhQg4ViyQcTlCxDgGhcRTSUwclkzC0zBoIofJ53FFaAQehcTTKWw8joJA4vAEikZrolBZECgSgyVRqVwSiUMi8RAIyigYx2JOEvBckVDHZimIZCEETkbhWBA4mUQTYolcLJELguCRWCYKxwJDCUNA1Og4EYllwtF0CJw8jqQOgTGDIDQYRhkexQKhJDiWCYAQh0ex/QB0PwB5IeSwB+22oN0WctjDTnu3ioccNpdJ77OZw25H3O+J+71RrzvotHtsNqvZIpNO7u8efP97f/VXf/mDW7fubG/tp5K5SDgZjiSbzeWuMNL1aJ8qzSYy5UiiUCzP1hoLzz7z0vXTWzqN0eXwJuOZ4lQ54I825xbtdn8knivPLMjVtmiyrNa7Lbao3hjw+nNTxfl8bi6bqQcCGYvJ63IGc9mSzeoqFaZXllaPj09W17ZaC6uVmXZlZiE3NZvO1iPxSjhWdnqys629enPL6ogrNA6XLxlPV+LpijeQD8QqoWgllKjEkrVEbtbsjHtCU9nS/JvvfPvv/vm/3/vTH777Zz9sLO9nq4tzK4e+UK5cXbI7YwND8JmZZR5P4fHE/vEff/na595ms4Rjo0iD3i6X6bQaC58r1WmtOp1NIFYqNVaeQCGVmSblZpFQp5BbmUwJEIgCDMOoFA4BT/3cq292V2Y/uveouyn7/p//lVxlvHnn+UePOlevAp54om98HAsZQ6wsb+SyxVar1Ww2p6enE7HkdLG6vbmHhGMuXbxCJtJikXiXvh/sHV47Or5xev38xtmN0+tn12/cOr958/T85un5+clZt5m6vba1tbq5vba1s769vrS2vrTWbrTmZ9s+p1cpVXzywgWH3lDJ5ubKldODg5P9fRgYzCRTu4bXyHEYcBAw2DMwDoYiYMhxCAwGhRNwZMQ4hkHlGLQWFp3ndviJOCpweIzHFsqlaiaNCx1FgEYg/T3DYABUwJMMDQJxeLJcoaUzuAQibQyC6H7KCARWb+/oOJREpQghY4ShQTgSwSBTxRSaiMaSEqkCBkdGZUrw5AkklkllSsh0EZUpIVIFRKqAzp4k0YQYAodIFcCxbDCMgsBx4Fh29wAgRDCMMgDEDIKwF1wGffe4jQav2ei3mgM2S8Bm8VpNAYc15HXGgt5Y0Bfyujx2i91sEgtFb7/9xR//n7/b2z1qzs7fvvX0Ky+/cX7zqY2Ng3S6tL5+6PbF3d6kx5fi8BShyJRa74qnp9O5skCsdDp88VjGqLcc7h953T6Py2+1uOwObypV1OhtWqNLNGlQaZxqrcvljEcjRZ83ncs2ZqrLM9VlnyeZz1RnKq1aeTafLR7uHBzs7B7s7ddmW7lStb28mcpV0/m6J5CZKi2EopVieSWeaviCU95A3u6OK7UOiyNcnlmyOuLJTGO6shxJTOcLc2q92+aKvfGFb/75D372r//50S9/0/nqt3+4c/rMF7/xl3de+WKiOFeZXVtYOajUVwQS/RiUkM03JBLt8fHtf/vFr956/UsyicZidFmMLrXCKBOqNEqTWKKYEE7yRQqp3CCZNLo8CRpVpFLaSSQeHE7m8+QjwxCVUt81HL53/+G9+53f3XvYdbb50d/+w8f/6PGXXvr8b3/buXRpEAbD9VwdDAVjy0vr+Xx+cXGxUqmkk5mpXGltZdNksD726YsYFF6r1m1tbO9u7+1u7x3uH3SB3gX9nVu3u92l60enx3tHXTVmY3l9Y3l9d2OnUamvLqzUSlWvw+O2uc5PznKJlITDrU3lDjfX714/SfgDg09eZpPIMqGQgsPRiUT4KGSwt28UAERAx9FwBI1IRUCQsFE4ahwtFytUk2q3zUMnMQauDoKHR1lUNoPMxCJwdBKDRqSjYRgsmiAUSNUaA5vDZ7En6AzuOAxNoXCIRCaTKRKJ1EgklU4X0WliwAiKxZSDx4hwJA2KoEDgZAicTKDwcSQejSUVy0xYIpcn1PCEGjp7ksGRURhiEk3I4asoLBmWKiSzZViqEEWawFKFcDwHSxUSmVIcTXTBZzG7jQanXufU67xmY8BmCdqtQbvVZzMHnbawzxUL+qIBb8DlcljMZr3h82/+yY3rt7yeoNXicrsCHm/I7Q6vbR7cfebVd7/6/s07Lz73wueXVw/tzmgm15ArrQQST6G2pHPlSCSTTOXjsYxGbcikp1ZXNnPZYigY9/liNmfAG0xZHEGrM6IzeByumNUaDAQyLlesXJ7PZ+tKucXnjk0X6s36YiKaOdo9vnl6fnJwbWlheapUK1abxUprarppsgVTuXqxvBSJVyLxit2VVGgcGoPH6U04PHGzPWB3x+LpqskWSqSqJluoUJ4vVZbvPvPWX//k3/76J//2Yafzo5/98oNO50f/8J+3X/7C9WffCucbjcU9bzjvjxaa89ssnnxwGG51BMfGMHPN5VdfeksiVAonZJIJudVgl4vUbMaEWmPUGW0MNp/NkyiVZrPZy+XKJyUGpz1EwDHxONrFxy7/3trm4e89ER51Or/+7991jZxOz5762Ccv3n/UcbkiY2OYkRHoQD/g8299MRqNrqwslcul4lRpKldaWVrPZQqXLl4Bjowy6azKdHVtZX1tZb2bp9cNLLh+cnrr/ObJwbWTg2tdof0PUwMr88vdur4yv9xutOKhGBFDmErnt1fXdZOyzfn22eH+ndNrKpEYDgShRseYBCKXTpeLRFw6HQODoaCwMSAA0D84Pjo2OgKGgsbRMMwYAEIl0IZ6h1lUNhaBQ0JRV5/oAQ+PsmkcNo3DpLBoRPoYeByNwvMFknEYSqc3d72AIBB0by+ARuNzOFIuV87hyKRSg9kUYDKkGrVTLDVOiLR8sY7Gkgqlhi7icSQeDEUjUgUoHGscSaUwxEyunEDhEyh8MnOSyJTSJ1RYqhBHE7FFOq7EIFE7DI7opNZ1IebzhFwOr9XsNOodBq3TqPNY9V6bIei0+e2WgMOWCoaCbq/daI74QsvtlWv7p0qZ1mZ1czniVmu12V7li9U2V1go1fOEaosjLFVYkunaiy9/ca65fXz01Ntvf61QmFGrzdVqy+EINBqLiWQuGktbLB6jxe0NxJ2eaCRRkKstsVTJ4gg63JFMvqY3ueOpUjRRsNgDbnc0l6s1Z5ca9YV8ptyoza+vbJ9fv3P31rOZdKHVWk1lK8lMOV9sxJLFaLyUydVTmZpUZqLSRRZbyOtP601upyfqC6aiyaLLl4ykKsFoITfdVuq9gXj1Z//y4Quvff2ff/no5//56FcfdX71oPOnP/inb//o5zdfeufzX/vL1d3zUmMtlpsx2sPTjWWVzgkYRdmcoe77TKc1m00OuVTNZfM5TL5cqrbZPV3TZ7PFOcETyybVk1IVjy3UqozThdrHLnzyO9/67oMP7ncedB599HtLp9/+9rfdnJz/+d39n/z0nz/5qSfvPers7J33Doxi8LTevuFctnh6ehrwe5cW5+u1RiqRnqnW93b2hwaGB/oGKSRq0B9aaC/ubO1ub+50y/zptetP3Xl6f/fg7vmd7hTkycG1vc3d7ihYd0imXp6Zm2lWCuVJoZRKoNBJNCRkfGaqcHa4f/vkeGtpQcrjOI16DHSMScRjxyFMIp5DIXEoJDGbI+SyWEQSCYMZ7BkYGhgeGQKMgSHjEBhgGAgYBqIQ6JEhABaNQ8CQ/b0DXeaDQWHh46hR8DgACEGhCRgsCYnCI1F4FIrE4YgHB0eHhsbweGZPD3B4eHx8nIhAUFAoGo7AwRE4JAqfyZ7k8VUTAjWHp2BxZByeQiDSsrlyCk3IYElpDDEWz0ZimViyYBzNxJIFYwgaHMtm8TV0rnpCYqawFBSW4kLQaQ867QGHzW+3+mxmv90SdFlCbqvbbAi5HKlgKOb1ee3udDSZjqStOptOYZqptKqVubW1vWZ7PZmt1Oc3PeGsw5eyuuPeYHa6tqRUu9Raj8+brc+sNmaWrh3ffOdLX59vr7lcIYlEnUwWXK6QzuiqN1eW1w/M9kAiUy5V26FkgS9WRxN5i90XTeTzxRlvIJ7MlPL5ajpdmqm1W3Mri+31g93Tg93TdnOlXm1XK3P1+lKuUI+nSuFY3h9KByPZUDTn8sZUWhtfpLLYA25fXKN3WOyBeKpUKM95g5lQsuQJ5RbWjryR6fe+9TfPv/71Oy98+Wvv/933fvTvP/75737w01+98d733vn2j1tb56XWdm1hxx+fLtaX3eGc2uSJZauJTFki07vdYbXa7HT4FHKtWDipVRsmJQqPOxCLprU6s0gos1qce7tH6VTeqLcY9ZZJocykNceC0Qcf3O/c7zz43b3Ow07n/oN7v/ttt85/dO/Rvfudjx50Ts6ea7Q28GQeCIJBYWk9/SMIOGZ/f781N5tJJ6vlynSxXC5VbpyeSUTSxz79WTQSw+cJZuvN9dWNbtRjV5c8u35+fHjt5ODa6eHJtf3j7tTA9tpWd3CgVqpOpfO1UjUZSdiM1v4rfVgEhkmlWTVaAgK2vbw4lYhppOKo1x31uiVcNpOIJyBgqDEwBYMSMOk8GoXPoKknJxXSSQqJChgGDvQNggBg4AhoZAgwChqDQeGjoLGhgWEkHAWDwvt6+gf6BjEo7DgU2T8AGBoG9w8ABodAIPA4BIqkUrkYDAUMRmCxVBAICYMRentBfX3gwUFIfz+ktx/S2w/pG4AODMGGRhAjQBQQjBkaQYxBCVAYCQojQcaJQDBmHE6mMyVme1iudQplFhiGNTyKhyDpw6N4AIQ8hmCMwukXvFZzwGGLeFwRjyvsdgSdtpDLHnY7ol53Nhq2GQxKiSQejEb9Yb1Cr5ZplTI9nyePR6fy+ZlIrKg3+3RWv94W8EZyb73zrVSuHo1PF6bmEvFyNFwI+rNKucmgc6YSpTdf//I773yrXl9yOEIGg6s6szy/uNtobZjtoUAkXyi3w/FitbHkcIc8/lggnEqki8lMKZWdnptbCYVStWqrVKxvbx1dP72zurRdLjZy6eny9Gyp1JyutpOZsi+YCsfyifR0MJJ1eqI2Z8hk9Tk90WAka7L6DGZPKlvJFRuxVNnsinQv5/U7rz/7yrvXbr62dfjsB53O93/8yze+9Bd/8rUf3n75y8d330hML8wsH5aa65W59XShGYyXLO6oxuxVam3eQFKns6nVZi5HKJUo9VqTxWRPxjPJRLYwVfnWn373i194TzapvnDhj9yuwOufe8tmcU5w+QQcsfOw8z//9d/don7/tx90HnU6D+53Og8/+uijblrOg07nva//xTAIBYLg6GwxjshCoAmffexSJpM5P7s+356bqdZm681kPLW/e1DIFz924eN4LIFOZUzlCovzS/OthY21zW4OxeH+0Y3Ts8Odg+tHp9f2j7s0Zmt1c31pbX62vdRaXGjOx4JRs850+fEnP3Hh40qpgoTDKwRCm05zbWdLLphwGvVxv3c6k7JoVJlIyKpVcygkIhKOh4+PA4Yhw4M4BIJKJLFodAGXx+dwyXgCBAQeBQCR4zDQ8MjIwGD/1R4oeLT/ag9waHior39kCNDbM/jExSuDAwAwCAobR8Fh6OEhEAgIRaMISAQOMDKGgOPHRpEjw5CBflBPz8jQEHRoCDowMNbXB+7pAfb0ALs34dKlwatXAb29oMFBSPdfIBDB4Sn4Yi1PqGZy5cAxXM8AFATBj4AxIyDc2DgFDCFd6DaVupc45LL77Ra/3RJ02jwWk1EpD7hcUX/Q7/Sa1CaX2WXR24x6VySSs9vDDlcsGJ0KRPLxXC2ULG0f3br99Oe4Eyqlwra6cjSVawR8mWy6ttDe/rNvfX+hvV2rzKdSlVdeefvk5OlUqgJHUrP5Rqm6EIxOFSvzjdZGIlO99dSrr7/1bjiWjacKgXBq9+D6yY27icRULleZay5PlxrXT+9sbx0lornpQr1WnksmpiKRXCZfC8fyTk80EM54A0mzzW+xBxzuSNdcMpkph6I5pyeaylZ8obTdHYtlq+lCs97eOrjxfH1+f3Xnztvvff/o/LWT22/effHd51772s7JC6uHd3P1tdmVg2y5HcvNqI1ehz/pDmXC8aLe5OYJFBQKB4Oh2Kxup8MXiyTLpZpBZ3ZYPVqN5Qc/+Mnf/+xfpRKlQq4dGR4dBUF/8uOfKuWqZ59+rhte+eje/c6jTuf+w86jh53Ow9/n5Dzq3H/Q+d1HHas9DILgGJxJFm8ST2LDEdiB/hECgdSeay0vLs3NtrpwX1pYPtw/+uxnHkfCUQwa0+v2tefmW8324vzS4f7R7vbe/u7B9ZMbB9v73ZGB7npel8Y0KvVsIrO5ssGhs2/fuHX58SfHAKNIKAKLRC3M1L/xzhfnKtNCFsNrNXssJqdR7zTqIx5XMugPOu0Og86u12qkYgYBhxoD45FIKBgEBYJRsHEiGksjEbl0JpfJYFFoVCKBQ2Pg0ahx0CgZj8Mj0YO9fSAAuOvqeOVKT2/P4ODg8JXLfQP9IyPDYBKRdumJHgyaODQIYjEnCHg6FILu6wMODIAHB0f/cHp7AZcvDwIA4yMj0P5+UF8fsK8PeOXK0MgIlERiEcgcKlNIoHD7h2GPPzncMwDpGYBcugq8eBlw8TLgQsBmDzmcYbcz7HYGHFa/3RJwWEMue9DjTIQDGpmMTiSHvEGb0S4TKUx6h8eTCIRyGp3b4UkYLAGDLaQxuL/03vsrG8d8sdZsDfr9aY3K7nFGatMLRq37O9/+m/PzF5yOWLk8Xyy0xGKdP5h76pk3Xn3t3XS2rtV7KrVlmyum1rtlKhuOxM0V6nKV2eGOrG0eHV67HUsWy+VWu72xsXG0t3fj7Poztcp8LJKvTLfSyelwMBOJ5OKpUjCS9QVTgXDGbPOrtDarI2hzhuyusN7kDsfy6Vw1HMsnM2WrM+QNZuK52kxr8/js+dXts+Ozl2cXj19+81unt9/YPnpubffu1vFzS9u32uunyeJ8ojhn8yVdwbTW4gslS95gxuYKS+UGLl/u98fz+WooGLdZ3QK+hE5ju52+dCLPn5gMBdJCvjISTlstHr8vAgSMoZC4p+8+03nUuf/Rvf+F+8PO/Xudhw/uffRB53+N/B51Oq++/oWBIRhfqCGSJ+gsEZMpGgGMjUOR/f2DWq22Wq0utBfrtUa91pibbT199xkkHPXE45fQSIxCpuy6q87NtrY2trsy/OH+0cH2fnfKd2N5fX1pbaE55c2gHwAAIABJREFU36rPdRGvVWjMOtM3v/KNr77zFRFP+IkLH5/KZP/03fdefvru5ATXZTLYdBq32WhSKWw6jUmlcJkMTqPeZTJEve5EwOe3W51GvV4+yaaRySg0Bg6FAYDwMRABjkCNj9GwODQMopVOUglYJoFIxCAnaHQqHo/FoKBQKBwOB4PBIyNAAADQ1zcwMgK8erV3fBz+xMUro+BxIGCMgKdg0MSBfkDP1cHenqHuGRoEAQGQoUHQ1SsDgJExKAQJAkL7eod7e4b6+0ZGhkfhCCyJymGwhRg8rXdg9DOP9158cvBqH+jik4PDAOQIEHUhaHcE7Y6AwxZw/J7GRDzOsM/ldVhlQqFOoTLrTKlo2m5ypiK5WmVeJDFY3fF0vjGptltcMbXRq9I5Xb6kwxOnMyV2e9jrjmVTZbcjbNY6D3ZvbKxdW1+7lss2HPaozRr2elJnN1/6yte+l0hV33jra1PFFosjp7Gk7AklhSHmi7UoDEOmNDE5EgSasry2f3B8y+WK7O3dOD196vbtF6eLTZcjvLq8t7564HXHwuFst6I7PVGPP+HxJ0xWn9Hi9QaSvmDK5Y3pTW67KxyK5kLRXDCStbnCpepCobbQmN+uNtcPTp9bWLt2dPZycmrhn/79wfOf+1p9/rCxcFCf309Nt73RYjRbMznDwUQxmqkEo1MKjZXBkQjE6kS6WCzWdTqbyWgXi+RGgzUaSQomxCw6z2rxGHROhcwY9KdUSqPZ5NLrLMNDoM6jzm//53edR52PPviw8+hh59HDBx/+nrX/QaD5zW8eCIUKJIbKnVBicCwKnU+hcKDjKBQSPzwEQqOx6+vrayvr9Vqj1WxP5Qonx6dGveljFz6OQWEZNGYhX1xoLzYbc0sLyztbu0cHx5vrW6eHJ9trW10as7G83m60GpV6qz4XC0YT4fj5ydnnXnz19Zdf+977fyHkCtaWlr/69hcKybhaIvLZLGa1MuJxWTQqp1Hvs1lMKoVcMKGRiq1adfcOJAK+7qsvHQ7GfB65YIJBwNFwGAx0bKTnCgY65rWa4SAAAgwED/SR0UjU+NjYKAgCGSWRCEQiHofDYbFYCAQCh8ORSCQYPIZEoqFQGJPJHhoaAQEhFy9eQiFxCARqFDw+NDQyNAgEgUaBgLH+/sGLj18GAsFgELS3t//K5b6enr6RYTACjkGh8WgceXBk9OKTvZ95/PKlK/1gCAI0huxGNV0I2h1+q81rNvmtlpDLEfG4Am6Hz2mz6vUGjVopVfDZgrAvqpTpV5e2/+fXD77zvZ8I5JaVrRtOf1Zt9IaTZZMtFIwWfIEMX6gxGFwmg5tB5der7bPj2xurBztbNzLphlxmc7tSyXT97tNvHh4/E0tUiWRhIjWTSFUjsVIm17A7Y2yuohvOEUsWNXrHhFCJJ7Ed7si160/t7N/Y3z9bXz80mTwaja3VWl9e3s1kKvF4IRTN2ZwhvcmtM7o0eofB7LG7wjZnKBjJegNJlzdmsvrsrnAgnAmEM8lsJTM1s3103lrZW92+3lo+jKRqRzdeyk0vRdON5uLh8ubZTGs7NTUXTlfCybLDnwzECzqT2x/OiCd1LK40mSnPzMybzW4uV6LRmkxGu05rlojlEzyRXKZWqwxqpcVs9Bn1LiFfqVaZAv74pSd63nv3611U/8u//Eun07n30QePHn7U6dx/+OBep9O5d+/BBx8+eNTp7Oxc6+0F8HiyrlcHGk2FQjFwBBaJwg8OAa9e7a3XZ7uWY119ZmNtc2629fELn+iaW4QC4bnZVtehaXV5bX/3YHlx5Q92A91t1GZttlIol3LFdCzFZ09srW6+8vzLb7zy+jfe+3rEHz4/vX5j/yDm84TdTp1MalTK3WajVat2GvUmlcKkUli16i71tek0OpnUYdAlfB6rWunUa0MOW8BmSQV82XDQqddOUMlOvXa2OEVGwrGQUcwYGDYy1H/pcfDI4OBADxAw2Nd7ua/3KhgEGBsF4bBoOo2CQiC5bA4ei+PzJpBwBHwcMQYexeOJZDIZhyOMjY2NjABBIBAYPAYEAgcHh8FgMBg8BgAAgEDwyMgIEAhGoTBIFAaBxPb0Dl652n/pyZ7HL14eAYwOj4xe7Rns6R26ELQ7fBarx2T0WcxdlcZlNXVnv7hMFoPMnOCIFlpr+Uw16Eu6XLGX33hPqnHG87Nf+bO/ZvAU/mghmZ3hCtSpTM3pjDLpwuliMxpKLy9sLrfWS1ONbKphMUct5rDXk3F50rv7d5ZWjnUGfybX5Av1BpM/EMq7valEqhoI5W2OCF+oMVq8UrnB7gpL5QYCmSNXmde3jhuN5ampuscTs9uDKpXF50ssLe1kMpWl1b2p0mwomrM6gjqjyxtIRhMFqyNodQS7dd1iD9hd4XiqlM5VV9YPcsWGL5rNV9rVubX13bPW8mFldqtQXa239wrV5URuNplvJPMNTzjri+a9wVQsVQqEM0aLl8EWz8wul2utbqya1ebWG6xOh8+gtxoNVrvNLZUohIJJs9Gj09iZdKHJ6DSbXHAYxuX037/X+UPq06NHjx4+vN/pdM/DTqfz8EHn4aPO//ur3/b2AphMAZc7SSZzSSQOHs8kEBhIJJFKY4/DUFcu98lkivbc/MrS6my9WavM7O3s3zq//fELnwABwBgU1maxz1TrK0urc7OtVrO9vbmz0F5cnFtYbi+1G61aqVorVZu12VqpmktmbUYrk8IQT4hW5pfvnt9ZX1pLRhKff/2No80tu14r4/O0kxKNVCzhsn02i0Ehs+u1PpvFYdBpJyXdm2BSKex6rVWtVIsEVrXSrlXLJ7hG+WTYafeajSaFzKyUx71uGY+jk4pVQj4JAWMScWPAYSBgcBwKBgGHRob7QcChvt6rgwN9PVcvDw32g4Gg4cGhq5evkAjEMfAofBwGH4eRyWQWi0UmkzEYDB6Pp1AoFAqFxWLhcDgIBIJEIkkkUtcQGIFAQCAQyDi0p6dvBAgYGQFevtIDAIAGBof7+4Z7+wYu+CzWsNMVcbn9VpvbbHSbjVa93qBSySVSFpU5wRWG/LGgL66QGf3eVCY9ozL4KDzFxKSpMrcZSVVKM8vRZNliC1utQYPBk4wXp4vNbKpUzNeK+drptbvRyLTZEvMHipFo1WpLSCftO3u3fYG8UKzPF+ZUGqdIYgiFcpOTxkRiul5fWVk76pqJavXu+uya15/W6t1rG9fS2RmbI5LNN3JTs2ZrMBoveXypufbW/tHN1978slRuUGqsHn8ilix2n6r5YsNiDxjMnmiiYHOG4qmSwx1pttenppvVxtLCyn6pulCpr7SX9lzezPMvfen2U29UZtaSmYbZHnb5Ug5P3OqMBCLZYCRrs/ksFs/CwkY8nhcKFcFgUqe3KBU6o8HmcvptVrdSoXM6fLJJldcT0utsOo1dJFDpdTaFXP+ZTz/RedR5cL/z4MGjR4/+kHH28P7De53Ow/9N5+786te/Mxht4+NYBoM/wZURcEwKiYtBUVEoEpHIxOEp0HHUOAxNwFMO9g4r09VWs10qTLfn5p9/9oUnHr8EGAYS8SQhX9Tl9O25+fnWwu723tbG9lJrsdtOqhYri3MLK/PLYV8o6Al4HR4cEktA48cAozgkdlIoPdjef/r2nVw0Fvd7S+lkLhZRiYU8GkUtEZnVSrlgQi+ftGrVFo3KrFaa1UqjUq6Riu1atcesc+hVWqnAIBc7DWqbVqEQcLwWvUkpVYsnLGqZz2qwqGUqEU8nF4kn2BMcOotOYlAJNDKOTEDj0Qg0HDoKGAIND4wM9I8M9AOHBkHDQ0N9vVcuX+rv67ly+dLVK08ODw2AQQAQcGQUDITDoHAYFI1CYNBILAZFJhGYDBqDTiWTCAw6lUwmkokkDAYFBoLAYDAGhcbhcPBxBAwGuxCw2YN2R9TtSfj8Ua/bazUbVCqFWErGkSa4wnym5HIGU4mS35v60hf+NBydVhl8znA+lKqKFbZ6e8vujputIYstLBJpg8FsIlbQqm0rizvXr93+r//4zdbGcShSMltis83daKwWCJbkSsdce3euvU1nSj2+NHdCJZk0xmJFk8knlRpsttDs3EZ9di0cLYwAUSyOrD67dnbzxVt3XllY2mu2NvOFpt0ZzU3NqrXORKpitYeXVvfe+Px78VTJbPN7A0mbM2R1BLv6YzpX9YfSvmDK7Ys/9+Kbp2fPOD3RqelmIlNutDbaS7ul6mJtdi2VnX32hS/87B9/rTP5Urn61HRLZ/JGk0VfMBVPFcxmN58vW1vbm56eFQoVJpNLozV5vCGxSF6faQX8UQ5b4HYFNGqjWqWflKqcjkA0kjGbXLFo+uqVgUq50XnUuX+vc//+72n6Bx99+LDz6FHn4YNHDz+899GHHz384MOH73/nLz/xyc8oFAYWS4hCkBk0AZnIwWHoGAyFQGDg8BQEEgeDY9AY4myjXa81FueXSoXpVrP96sufGwNDLl+6Mg6BMems6WK51Wy35+abjbnF+aXZenM6X7q2f7yzvr04t1ArVTPxdD6Vy8TTJCwRA0cT0HgCGn/x049PpfOfe/HV4/0Do0JpViu9VnMhGW+WS7lYxKbTdMt8t+RbtWqrVm1Uys1qpdOot2lUDr3KopZpJHytVGDVyB16lVUjt6hlfpsx7nOmQ96Y12HVyHWTQodRPSnkifhsPpfxh8Nl0lg0ModBFfO5colYIuAzqRQcComCjaNg4wgoZBQMBIwMjQwPdj8CT166eOmJx4cG+7s/Dg32Dw8NAAHDI8ODA/29gJGh4aGBUTAQNg4Zh46hUQgKiUwmkia4vAku74LfavOYzD6LNebxxn1+r8WqnpSLuBNmnSmVyJIJ9Hgsx2ZK55qb8+09ozlUb+9sH98RKyzDo1it0ZvKzKi1Tq83Wa8t727fCPozTnsoEsraLP7zG8/Oz2/PLx5kp+Z5AoPHP2VzxL3+nEhiCoTycqXN5UlEIlN2e9hiCeRyNZXKYrX6hUJNNjuzf3h7cXmfTBWEo4W9g1t7B7eeeu6NmeZaZqoRSZTaS7szzTWjNeD0Jti8ye2963/x/b9VaW1dShNNFMKxfDRRUGlt3ZdrIJwJRrJPP/fabGstlauWZxZK1YW5he355f14uloqL/zTP//3nadeC0UKyXTNZAn4Q2mbMxCL5QxGm1Aka84urK1uazUmqUTpsHs1aqNOa3a7Al5PyKC3Gg02ryc0wRNrNSa9zuJxB9OpqWym2E1O/u9f/65bwD+696hbyLshZ12Lpw8fPPzNBw8edDpYLBUOxwv4MhyWyqQL8VgGmcgh4lkEPJ2Ap3cX/+AoIgyOCYfi862FlaXVcqnSbMy98dqbE1z+Jz72SQwKy6Sz0slMtVyrTFdnqvUuid9YXu+yl3ajNZ0vBT2BZCQhnhBRCRQek4tFYLAIDBKKuHN2+41XXi/lp2xanc9msek0LpNhKhFLhQJBp72YSkwlYna9dnKC232tqiWiLnfXSkRG+aRdq3YZdA6dxqJSGOWTRvmkflLiNuqDdmvYaY+6nS6DTicVa6SiSSFPwueIeCzxBFsq4EoFXPEER8Bh8pg0No3MplJ5DIaQwxFxuUIOh89hSwQ8iYAn5LG7t6JrZo1DwaFgAGwMBAUDgEP9Q31X+68+2Xv5iauXHr966fEnHvvU5YuP9V5+oufJiwM9l4f7+3ovP9l35XLflct/4O5mr9kSdDh9VpteqRZweQad+Utvv/ed9/+qUGhgMSwGfVKp8hTLKy+9/u76wZnOEiDRhEQyn8GalEj0wWB2Y+347u1XFud3yESe2ejb3Dzm81U8vkokNb/9pe+e3XpNbwr6g1MGkx+NZcmV1q2dG/uHt73eZBfoIpGyXl8yGFzV6mIsVpTKTJXa0vHJ0zdvv9ya324019tLuy+/9s788t5se7Mr1RdnFi3uaCia8wVTDLbY5Y1VZhaMFq/NGcoXG9FEIRKfsjlDx6d3y7V5XzA121qbba3F09Pzyzul6sLUdGumuZ7ON5ZXj77/g793e1NefzoSK1odQb3ebjTZ05kCgUhrzi688PyrVouLwxY47F6T0e71hDRqo8Pu1essXTIzwRPbbR6T0R4MxJYW10LBWKPeuvTE1b/567/tPOr89O/+8eGD/w/uXax/cP/Br3/7YXcybKpU7+sDCoUKEpFJwNOpZB4eyyAR2BQSl0xiEfB0IpFJonIweBoEirRanCtLqytLq7XKTL3W+Nwrrzntrm6ziUahB3zBQr6Yz05Vy7VWs73QXixPTVcK5ZnpWsgbLGSmooGIRW8euNr/qY//8ScufLz3yZ7P/vFjp4cnzz/13Nm1GyqZ3KbVRTyuuN8b8bjCbqfHYgo67dV8tpxNZ6PhqNfts1n08kkRmynmsLSTEpdBZ1LI9JMSs1JuUsi0EpF+UuLQadQigVE+qRELlYIJo3zSolKoRQIpj60QTkgFXAmfI+Fzun90sS7kspgUIgWHY1EoYh5vUiAQcjg8BmNSOKGcFKvlUoVUpJJJ9GqFVimTiQU8Fp3HonMYVCoRh0XCENBR2BgIDgGPAYcHe6/0Xbl09dLjj3/6jy5+5o8vffaxx/74j/qvXum/euVCzOVJev1hp8tjMnst1qDDadLoJticaDixv3PcedQRidQmo38EiBVLrJl8u97emtRYmFyZweKXK61CocbliM63tpqNtVZzw+dNJxOVn//Tr4PhfHVmxWQLhWNlvSmYys5m8nP+UMHqjBZKbaPZv75+HInkAoFUMlkoTNV83rDd5tNqLBKJ1uNJ5HJ1o9EbjZeWVw9feOntufZWsTK/vH50dPbsl7/xFwfXn/aEs+XZlebSTrdd6gumuop7PFXy+BOF6WYwkvWH0i5vbG5+487Tr2TytcrMQjxVqs0uT9fmyzNLqdyM15+Znds8PnnG40tHo4VAIGOxBHy+hMXs9npCUomyUq5/5d2vp5M5qViuVRvMJrvD7vF5Q9FI0mpx+X0Rp8On11lUSr3Z5JiUqpqz842Z2cp09cqVnkaj2el0fvOb333w4b3/Deb+/fDjvYedn//iP/753//rfqfzwx//7I8fuypTmjgcaXfXCQnD08gcEp5Bp3CpFA6JyKRQeHSWiEjhjiPwRoN1cX5pcX6p2ZirlmvPPfN8LpP/2IWPd8fQLSZrIV/MZfLdoNZSYToZSawurMzNNH1Ob6VQVkjktVL12v7x6sJKqz6nlqmK2cLZtRtvvvpGPpUL+fw+q63bVMpEQhGPK+p1d0XGgMMWcjnifm8hGa/ms5lIyKiUs0gEo1IuF0zIBRNmtdKu1+pkUpVYqJdPKoR8i0ZlUMikPI6Ey5YLJpQigXZSopYIVWKBQshXCPlKkUAumJBw2QImnYEnsElkAYMp5fLE/5eot45y5Lyzhie0+TZsJ2YY5u5pFDOrVCWVihlFJYZWC5pxmNkzY7Zjiil2HNuxHcdx4tgO7OYNeDfJ5gvTBgyxPZ6Z1vfHk2/ec+roVEulOWfOuc/V/d0fOdxuk9Vtsnrt9oDbEQ14oaAv7HNHA954NASHA0GPEwr6ogFvyOvyOqy20aHRgb7RgT7L8MDIju07tm4a6ts6uH3L1g1rt21cN7B1a//mzddeeeW1V165Ks3yeUnJSbJMUjyG08lkLBi2jVqHB00xCEVi1A03bD5328OnTj94xZWbXF5sZuFAuTkVx/hQFEMQ1jCatcrk+NhcMd9qjy/wXO6hB58+dcsXl/ecOHHLvQ88/EyS0Ddvs8XiotUZ9QaT490lRSu3ugswTNVqnWq1rWrZ/fuONMe6oqCJgpbJVDWtHAwmNa3c7i5XalPV+vTL3/7hvkNnas3ZzuyeA8dv23ng1PGz9+YqHTFVzuQbzfacnqnkS+M79xzlpezM/F5JzVOsNr90wCg2S9WOohfbE4uFcmt6bs++Q6dbE4tj7YVSbTJf7DSa8xNTe+KomMuN1evTySTv9UaLhRpYmPjtb702NTEbDcN4kuJZSRTUdMqgKT6dMlK6wbEylqQlUdfUrMvpz2aKO5f3prS0x+U2m829Xu/8+Qv//Od7l0n9/fOX3vugB+D+v39/5/d/+fuf//5Ply82YvG6vJA3gAwP2UaG7QN9ptEh+8igzTLqspjdJpPLavXbnKFRq69/0AJF451Wd3F+aXF+qdPq3nPXvbPTcx9e9ZH1azdsXL8JisQKRjGbztWrjUqp2myMA9sxnzZqxarEimFf6I6zt99y/DQYpvfEI19+6vGv3HP73TPdaZmTIoFgQdNBdknjGCDiK9k0cKgVhuIwVOOYZqkw02pWcxkOQ/FYNOJxhd1OPBZl0HgyGgY6B49F2WQCj0XhgC8ZDWNQBAn6AcohnxvyeWJ+LxL0wwFfxOMKOGyQ1+cxW2yDQ47hEdeoxW2y+m1OyBuAQyEkEkQiwVjIHwv54XAACvqCHmfI6/K77EACWYYHRgf6TIP9ttEh68igdWTQ67AGPU6nZdRuGnaYTKaBATAedZVGMRJGCBjOoUksCgVcLrfV7rG7H7jvS2ONDolLPJ8dMQUZthAIc2vWjzo8sRhKEbR05VU3ms3eWJSYbC+X8+2x+my9Oo1jiqJV1FRDN1qPPPnSibMPqNlmnNC2DzgIJlUfn7c6Iw9+6elCuVUsju/de/TcuXsEUZNEvVFvsYw4OTFXrXYbjZnFxUMPPfTVU7fc+9iXXwAC5v/89NfPvfh6oT45t+vIgZO37zp8S2l8Jl0cn57fq6ZKrJCuNiYzRr1Sn+ClbGN8hub0M7d+8Qc//FltbEpNlVrdhYnpnbWxqaXdR2YW9jVa8/lyZ27hoJaqSmJhbvYAz2cpSuMYPRpBUYSIhGKvvvLdwwePDA+aRF5hKJ6h+HKxlk3nOVZiGVHgFVnSdS1HkTyaIDU1e/zYLcVCVRLEz3320ysrF9955x0Qm/7PL3/13vsfXOz1wMbWDy713jnfe/v9lVe++8OZhX2f+tx1Ti8EIdTAsMNq8QwOWAb7zaZhx8igzTzitFo8NpvP4QjZXWGrM2Sx+8wmezadW5hbXF7c2R7vPHDfg3t37/vQqg/v6BvYunlbwBcE+zPKxUqpUG6Pd/Jpw0jlmtWxnJ51Whw755erhcpHVn34+quu27hmg2lwNOwLRQMRnuJUQREYlsdwiSJAA6dEEQKBSRQhknha5Au6WtBVmSaT0TCJxCrZ9O65mXqxKLMsHAoF3W6gueORCE+SKAShEBT1+2PBIJ1MUigaCwaDHmfE4wIX5PPA/kDM5w+73H6bvZRKEzHYbbI6R8wBuyvocAfsroDdFfZ6Ay5XwOUKe71Rvz/i80V8PnDjtdsdJpPDZLKPjlqGhsBga8fIkHVwh9s86rdbnSOjtsEhU19/3/oNg5u3DW7etirFimQMRsMQCSOwP2QdHnVbnXic+PLDT7TGJmhKOnXq7ly2ecNNfYJUEtVSFKGcvog3EKvUO7lcddfy4aWFA9OTu4v51v69pwhCiUC0wwMLSrHRWUrS6XpzEUHlOCaNWAIjJt9d9zz2179f+ParPywUmo3G1NTU0rlz91TKYxwrFws1I1+JxIhsvvHad984feaLUzN7STZVH5/bc+C0UWo/+sQL//WLPzY7iweP3troLjJCTsvUMvmmURpf3HV0anZ3OlfL5huyVqjXJxUlj2HCnXc+tLB8cGZ+b3dquVhpLywfrDWnG63ZiZk92cJ4Z2JnsdxNp2v1+jSOy8kkj4FEqS/64P0Pv/jCN73uAE1yNCXQBC+JejZV0LVsSjfyRjmdMrKZgiylsCTNMtLiwu5adbw51rnq819YXJjr9S5duHD+gw8+WFlZ+ZdYv/gvp/2v/3jvN7//6x/+8OahQ2dXrfrkyIirf9Dm8UCBQHz7tuFtW4dsVu/ggGV4yDY64rBaPE5n0OGO2Fxhuzvi9kU3btjKMfzi/NLOpV2dVvfRhx87fPDIh1Z9GBTZBnzBglHU1VS5WEnrmWK+1B7vZFLZslGikiQex55/+rmhvsFNazdu3bBl87pNn/3EZ6741OdIlKgWKilZF2lWZdiCrqo0xWFoXpGzsqhQZE6RipqqsrRKUzlFyiuywlAqTWVlsZ7PFbOpfCqV1WSeJKMBr9NstpuG3VZrLORHIQiNRVAIgoI+KBCgknE48C8lgwT98VAADvgibk/AYQs6nB6zxWe1QV5fzOcP2B1+mz3scgfdbjDqIuTxRP3+kMcT8nhiwWAiGg15POAjj83mslhcFovHZnOMDI1s32re0eccHXaNmvw2u89qsw4MDm3ZPrRl+yoao8gkhkLxkMfnsjgcJpvH5gq6ggqr4HHi9W9/T+RUWcqEQui2baOBcBwjORRnRCWt6DkIwXbvPjw1tdRoTE1OLjcaU7pestlCMYSF41yztVCqTKYyjUKpe+DQuTPnHviPH/zirTd7K5d677/fe/XVH5dKnamp3bff/tCjj36t3V48evS22tjU9gHr8y+/NjW3x2wPCIrxlWdeypc7/mDyia+8dPTI7YcP3fr7371dr81MT+09euiORFJSsw1WK1TH57vTu9vd5UKpYxjNSql78vjt+/Yc17V8Nlup17v5fP3UmTtT2fLU3J6pxQOFSvfELffccc/DCVwAmal0uhKL4T4fFI4gd97xxSefeDql5xQ5ReC8rhckMU3Tci5bqVaa6VRREnVJ1HGMYSlRYJWD+480G+1ysea0u8zm0V7vwsql82+/9TdQ6rjS653v9f727vt/e/+D873en//67p/+8M6Lz35HZwyfObJji9lq8jpsQbs1YDX7BnfYtm0Z2bHDOjTkMFl9dlfY6YU8AcQTTriCiMMb3t43pMipbmd6aXF3a3zikYe/vHvnvo995P9ZfdO67Vt32E0OKknLnMISXFbLlQrVTMrgWCmfK23asPW2c3fuWt77qU98enTYtG3j1g2r16+9cQ2GJMv5QkpRDT2t8nyv3/08AAAgAElEQVSa57Iin5dFnaUlPJkRuKIqawxVUKRySqukNEMWMzyrMZRMYGwCAROH6ASi88x4ubg42WmWCgQc9dks9uEBr9UMB7xI0B/ze+KhABL0IUFfxOOMeJyJcIBEIAwKQz5PwGGN+b1u8yhQRDG/N+JxBZ32kMvhNJsDLhcKQX6n02EyeWw26/CwbWQETCYd7uszDQwAM8dttVqHh0f6+51ms8NkAgPdnWYz+ApYbbCKxCkMxeNRJOQNemwup9nuMbl8Fk8sEGuWm+1GJxyEoHA8iVJuT5AXVJc3VG20SUakWCkSQw8eOXno0KlyebxabTebU/X6ZLE4ThCSyxURhFy3u3z40K2ZdGN+7uDzz7321pu93/z6Hz//2Z/e/MfKu//sPf7YCwydzmbGxhpzt5578O67Hkvi8vd+9PMDJ88KujG1uEfOlLVMZdeeE499+YXx5kJzbN7lgHYuHe1d6D38wLN7lk8uLx3nlGKlNR+Jc5Xm3PzioazRLOZbu3ceq5ba8zN7piYXq5XW/v3Hm82pXKG6e9/R6fm95eZMdWym0ph2++Hq2JQg5xCUxTCOoiSWk1lO/tbLr83NLrOMmM0UeV43jEal0imVWvl8XdcLipzVtTzHyrKUikUSpXxtenKuVKjqauZjH/m3119/daX3wXvvvtVbudBbuQjKYd69sPLWxZW3L/XevdT71e/+9rOf/q5Vnkl6cN9waPv6YfOg02b22cw+m8U/MuTcscM6OuoGc4gcnqjbD3sjaCCG+2KYJ4zYHd5IGO60pw4dPDY9Nf/sMy8c2Hf4Q6s+umHd5i2btg/1DSdhTBN1iZV1KaXKKZYWREGNQQlRUEGH68jQ6M03rt6wev3N191kG7XqklYrlXVZkRiubuQ1hk6xdFbgiqpcUKQUS+sMlRN5jSbr2fRkrTJmZFMsLRNYiqULqqxxdFrksrIg0wQVj8k0UUypeU0eLxd4HPXbLc7RIfvwgGWgL+i0iSQmUTgBR5GgD/K5g05b0GlLRkMaR8f8Hr/dggR9cMAbdjvAMJio10XE43AohEJQLBiEAoFYMOi124Nut9dud1utLovFa7cHXK6QxxNwuS7LG9vIiGlgADQcgn01APGraJLBUByJwCFv0O/0emwuj8nlHnVaBi1hT3h+amF+dklXskODZoaVxprdVnvK749hGKeqxsLC3oMHT+7ceXh6elezOQMkxMzM7lyuLkk5jktVKhPVytTkxO4D+8/MzR44d/aB1197409/fPfNf6z85tf/ePmb/1ksdOIIX8i3Bd4oFbtv/Pfvj95yJymlx6eWxFRRVIs0n9nebzt324NnznwRw6S9u09Gw+TCzIHz/+wtzx+mqVS+OpmrTpTHZgMQNTWz98Chs9320vjYXL06US13ANynp5fb7dlKvXPwyOnFXYfz5c7k7N5Mvimq+UZrlqCVjFEPBhHDqKla9lvffn3/viM4xuhaTlUyHKcRhMTz6Vyubhi1TKacSZd0LU9TgsCrYD1Yvdqc6EyvuXl9p9Xt9S699x6o/br0v3/+y6VLly5e6v39nffO93pvX+r94W/v/sePfvHic6+tuXbzeLqFuNHNq/sG+62mYZdp2GUe9QwN2Pv7LaOj7hGzx+YMuf2wP4wGYSKSoMNxKhRLBkOx/r6hTnvq+LHTE92Zrz379V3Lez+06qPr1mzctGHrwLbBBIQqvMpTgsTKHCMKnFwq1uxW18njtyQQ7MrPXeWwOfu29W9Yvb5/Sx9PM2lVU3lR4QSepCcbYxpDV9J6SVdzklDUlIzAySSekwQwfCXNsxmBK6hyOaXlJEGhCJ1nUgKblQWNo9lkXCQxjaMFItko5BYnO916JSWw4CS4zSODWzZiUDjgsLrNI5DPTcBRDArHQ/5EOEDFY3QCZpPxRDiQCAeS0VDAYY14nBxBwKFQIhpNRKNIOAwFAj6HAwmHAW2DDQNeu91js4HRvD6Hw2EyWYeHwW6m0R07gLkJKH8VS3MYikPBaMDtD7h8fqfXb/V6ze6AMzC8fTjsi3CMuPrG9Zl04eix0za7RxBSuVwdhimCEI4cOXvkyNk9e45Vq13DaHS7i4VCs9tdVJR8LlfPZmvlcntmep+uVXPZZqe9fPDA2RPH77rt1oe++tTLr3z7R6dO3tNuLRXybYZOY0n5yOHbfv/Hf+YqnRFnQDMa2XI7SSpJUonGaE7IGUaz0ZhJIPxTT75E41osTH7v1TcO7j8z1l4sNWe13Fi+3I2jQru7PDe3f2nhUMEYa4/Pzc/t3rXz4MzMznZ7dmJ6SdHzhUq7O717am4fK+bK9QlGSNOcDieYXK66Y4f5rrvvv/+BR3LZUi5bYhmJocVWay6VKqdS5UKhmcmUM5lyOlVkaJki+UScmJ9ZnpteGqu3RF75wpXX9Hq9t955+4OLF/5vF2qv9977Fy/0eu/1em9dXPnxz3/9k//6tcRnPKP+PFtAfcnt6wdHBh3mEffosGt02DXQb92+3TQ87LTYA25fLBBJhmNEJEFDSTaSoEOxpD8Q3bxp+8z0wuFDx1vjE88+88JYvfXxj33iphvWbNqwdXTAlIBQGmPQWJKnBFXQNCU9MmzhWemeu+47cex0NAxf8dkrhwaGN67ZAIdj9XJFk2QijiqcoPJiRlHSPLfYbXcqJQFDNYYqqDLoXebQeIpj8oqUFXmVJlWaTHFMVuQ1jhZJTGHIjMQbqlRMqSpLxfweNhmfata79UpG4uv57Hi5oDBkMhoa2rrJb7eQCMSgCBzwBhxWyOcmEQgJ+ugEzKAI5HPjsYhIYlQ8pvNsPBKJ+v04giSiUaDdvXY7Eg67rVav3Q44HtA5WDnmtloB0J1ms9NsBqQO/rSPjq5iaQ6NJ0PeoNvm8thcPocnaPf7rV6X2RXxRvyuwKc+8dlmvfP1F172+SMwTHi9sViMLhbbmUx148ahBx98anHxUKHQKhRa3e5ypdLJ5eqimFXVQi5XV9WCrlXrtZmJ7q5SsVurTu/be3p2Zn+lPHnk8G3LS0fzRuuL9z4xO7N/cmL3recefPX1N/7zx78S9BItGkqmPjDiSeByfWwWjnMIwnY6Sxgqzs/uX5w/uG3LyK7FI//z8z997euvsUp+YmbP/PLhxeUjvGiIYnZp6WCnNX/owOmpqZ212kSl0ioWx2pjE832TGtiUVTzJKs1WrOlaidJiFq6rOhFmlMFOfPlLz+r64VMtsgLKhLHi6V6rTZRqXTGx2er1a4opnlel6UMSQggqbRraV8hVykVqp+/4mqelXorvTd+/otf//4PP//FL//4xz/3er2LF3p//svfz6/03vrg0m//9++/+/M/9uw/1r9tpKSXA8P+4Ehgx5ZR86jHavaZRz3mUc/goH3HDqvJ5LHYAx4/HI4RsQQD4zxCCFGUCcWSLndgcGC025nev+/w8tKeV779usgrn/nUFatvWrdpw9bB7UPRAIQhOBKJcySvClo4CMmiBhZt/+y/fv7kl7+ycc2G9TevG+rfoUlyvVjOpzIyyyuckNM0Ih7PCPxCp90qFTk0odJUXpF1ltEYWsSxjMAXVCUrChpDawyd5rmsKIAWEFBcKFGEwlAax/B4EpSUg1oDYGKKJD5eLkoUwWFoPBTw261htxODIhgUiXrdUa+bgCEChvx2K7hPRsMaxwBvh0LRRDQaj0RwBAG2DBIOR/1+v9PpsdlAtAou4M8ALgfBq9NsNg8Ogs1kqxiKjcMJv8vnMNsdJpvb6vRbvX6r1+/wO03ObRu3d1qTjz385PCQheVkjtNgmPG4EQTmyuXuzTdvm5rafe+9j4+Pz1cqE7ncmKoWJCmXzdZYVtf1EseleD4rS0UjN14sdBS5lDdaxUJnYf4QGK1x9Mjt1cpU3mgdPnRru7VEMenv/ecvlvedWth9vN5eLFQmxrvLklIEuzQMo3lw/y0in8mmq9Vyh0gK9erEw48/98BjzyZwqTu9u1qfTuJyuz0/N7e3Wu6k9XK12p2cXJ6YWJid3ZXKlsu1Nlgcki+3RixeglZAsY3TE1X0/IvffK1cHm80JkiKx3BGklP5fF1VC+l0pVBoZrM1RcnJcpbntDhCylLq4IFjRaOa1oxkgvj4xz6hSHpvpff2ex+8d7H3l7+/9ac//+399y699+7FlV7vg0u9X/3+z7/5y9+e+8Yra9duJRMsnxSypE6HiW0bBocG7CNDzuFBsKDPNjBgM1l9YNhiFKESuIDSMkrLUJINxZIWq6u/b0iW9H17D504fstPfvzfkVDs05/83JZN2zeu37JxzSavw4cheBLGGJylMcbvDU1NzN527s5XX/nu22++Uy3XPvlvn/DY3QxBGumMzPJpWdVFWaCYci6XEaU0z5VTuiFLKY7NK3KKY0UcAwNxUxwrEbhMEgD3aZ7j0IRMkxJFgKp3NpngMFRhKGBlpgQO+JgpgaMTCBL0s8kEg8ZB1pZOID6bxTk67LWa/Xar2zwa9boZNI7HongsikGRoNMO+TwoBCHhcDIWiwWDGAzLLItCUNDtplAUCYeBXgc2ZdjrDXk8tpER4NLYR0ddFgsIYc2Dg4DyVzEUi8aTYV/IbXM5zXYQqnrNbuuQNeAMBNzB177zvW+99Go2U2Q52eeDomGSYzJoXFi7up/E1W57+dSJu/fuPplN13OZRjZbS6crsmxEo7gk5QyjkU7XWDZN03omU89mG7XalCDkVLVULncPHjzzjW98L5tt7N17EoKoSIQ4dOS2YnUyCvM0Z+zcc/rQsdsTuKzqVVEu8nzWYgmMj88+//wrulrkOU1Vcn4/YrWHq2MzBw6dbTTnQEapUuloWvHw4TPd7qKqFgyjYRSbzfZcqdoZ78wXK+35pQO79h6DE0x3alnWCpu2Dgpy5itPf33/oZOiks0YVZqW2+3ZbLZCEEKns1CvT4L/Vz5f17Q8gfMITIw3J/bsPihyaj5btltd69ZsXH3TupVLvXfOXzrf613s9f74p7/95td//u1v/nTxUu9vb7777dd/8JOf/ZJipc1b+qkkQ8aIspDTMHnz2v7+fsvgoH1gwDY05BgYsPUP2sw2v9MTDUE4SogEo+KchtJyOE55gjGT2bH65vVeT/DokZMnjt/yw//8icflv+mGNZfh7rZ50FgSicSTMJaAUDSePHP67ApYFX6pF/aFkCjEEGStUDL0tEizAsVIDKPyfDmdqRt5AHSdZcC8xBTHqjSV4lgmjugsA8ieTcRpBBZxTGcZmSbZZAL0fygMBV4ZNM7jSY1jLt9fpn/QJAVOhcJQJBIDc6Td5lH78CDoHeHxpEyT/yq9RNFENJqMxaBAAA6FiHgcCYcvv+N3On0OR8jjAVEsFAiEvd7LASvQMwDowKxcxbMCgZFIBA64/R6by2VxeEwuj8kFB+Hh7cPRAMSz0kP3P3r/fQ+HIwgCE3GICfsxy4jfYYuEgzgUoR5/9Pn2+OLi/MGx+gxNqyyrq2oBXAQhUZRmGM1CoaUoRRyXx8Zmi8U2qPVdWDgoCLlMpt5qLSAI+9JL37/tji8dO3EPimuSWrXYoUx+nBFyvJjP5VvV6mQ6XSsUmq3WnCxlJrrzPKcpSm7P/hO8aHQnd01O7xEVwyg2RTEry8aJE7f/9Ke/arXm0ulKZ3JJkHMMnxprzRK0UhubKpRb3allUTEEOWeyeo6eOPfs8y8TtFQoN8u1djLJqqphGLVyedwwGplMVRAygpBRlByO8zjG5Y3a3j2HBF5NqbmMnjeP2q675saPfvjjd919/4Ve7x/vXTq/0jt/vtdb6f3ut//7y//5/fkPei9+8zv7Dh+3u/zhCIJEEskwats6atk22rd1eHTUbTJ5wOvQqGvY5Ha4I4FIEklyFKezYoYUUnFS9EWTVlfA7vBec/UNoyPWW8/deWD/ke+88t1QIGo1O0Co2re5P+AOQsGYz+mHgrF4NFEqlA/sOwgCiee++jWe4pq1eqNSzaq6LsrlXF5meZXna4VCihd0jq+kU0CxKBQpEbghSyVdU2lKY+jLI4lkktAYWiYJNhGXKALA/fJNWuQzkgC6n6g4LJI4aG+VaVLjmLymcBhKJxCVpTWOEUk8rynz3fZYMQ8yryDJmoyGQVsJi+M4grA4nohGQVQa9fs1QYgFgxGfL+BygQIbOBRCwmGgdnwOh3V4GGAdhKpOs9llsThMplU8K7A0RyVJDEmSCZzFaSZOoaE4GkWREDKwbRCKIEamBEUTUSjBsSpDaMN9diiAhXzojm1Wmylw121f2rvz+GR3ZyZVE8VsqdSiKIXn0xSlxOMMRWmpVDWXG5PlgiwXDKNpGE1ZLsTj3OzsPoZJlctdTSsvLx9ZWelNTO1ud3d/+9U3Dh+98+Y1Aygm6+l6OjtWrc8cOXZ7d3KXouTT6YqqGjBMFItjKMokEuwtt9xdLrdLpdbU7G4tXS5W2gyfak8s/vp3f9t/6HS1MclwGYbLpLMNnJJpWo3F8Hy+LkkZhztksfsee+LZ+x583B9CWEEHvSAIyoLVUa3uQqMxdVmbpdOlQABWldwdt9/HMtLszFIpX6uVm2gcv/H61evXblr1oX977Qc/Pt/rXVjpvfXWxd6l3qWLvf/5xe/eeuuD77z+H4EwHImhoTBMYmzYGbL3mwfW9w/2myMx4oabN5ttfos9MGL29A1YPQHE4YmihEjzKUZIM3IWY9VRR8Ds8I2a7J/77Bc87sDpU+eeefr5s2dun56cu/H61WtuXr9h3eYbrr4x4A56HT63zYMheFbL6ZIm0HzvUu/Cux9okjxeb5SyxmVqVxk2xQsZUZJIikmgtZyhsZyhqIaiqgwr4ITKsDlZyasaiyaZBKrQTFoQVYZVaEYkSByKiQQpkZSAE1wSE3BCYzmd41WG5TEcXAJOCDjBYziTQEkYIWGEx3CN5XgMx6IQiyZVhhUJUqZomaKJGBx0ON0m879yTA4ni+MgQQsFAiCv5DCZiHicIwgcQaBAAORcQx4PEDMhjycRjTpMJiQcBv6Mx2Yb7usD6F/FUCxDsSzBsAQjMYLCSQLGERDmd/j7NvaN11rPPv08ibEsI4UjiMcdRhEm6I7FgknTgAOFqARMl4zWl+5/qphvaUqJplUAdJpWk0keRTmSVFFUyGYbmUwdhplUqtrtLvN8tlhsk6RKUVqrteByQYpSJAil3V78+je+f9e9T84tHMka7eFRnz+IxVFxaeexF1/6/plz9zscIRA15vN1jtNYVrXZAoqS37XrSKMxlTHqx07efv9DT4LGDgihkoR46OjZQqnD8tl0tpEkxHJ53O+PKUqOYRRW0LtTiy9+87VCuRkIx1PZcipblbUCK6Qr9Qmj2MzmG7JsgIBE04qCkPJ6o488/JVctsKxcrnUyOj58UZXFrUdfUPmUVt/3/Cqj33y5K33Xuz1epd67779r23d7/7zUiZbdHqCgTBssbocVs9I36hn1OkYslstnm395gTG+4LxNev7PH44GMXcfjiO8dnC2PKeo+X6hDeCWtxhbwR1+aN9/cNXXnF1OBQ7fOj4a69+//ix0/Vq86rPX3vzjWuvv/ambRu320btSCRuG7VHAxASibuszis/fcXmdZtC3mBG02ulclpWu2Pj85PT3bHx8VK5lEpP1BvznW5e1VSGreWMtCDyGC6RVEaUcrKic7xEUhJJsWgSYJeEEQqJyxQNjoRIkADNTAK9jGwiBlNInEtiEkkpNCNTNI/hdDwhEiSXxESCZNEk5PWFXW40HCFiMOwPkDAikRR4kojBMZ/fb7OD9BAUCFAoyuI4mUhEfL5YMIgjCI4gGAwD6ybodvscDq/dTqEojiCxYNDncADVPtLfH/Z6gW+zCk8SJE6xBMNTnMQIAsWRMTzmjbotbpfZZaTyt996lyZnbjl9W84oDw6YXBZf1AvH/HE4hKp8OhHFcZS/+46H8rmGJGTjcSYYTKCoAMMMHOcISsNxEVwIQkMQQRCSrpfy+TGKUprNmUZjiqbVZnNmeNgpCBmGSd1+5yNHjt2Ry7eyxngM4ZxuuFKbeuZrr5w8fc83vvmDW87eh5HSidN3vvSt7xfKrYmJpXqtgyboTLpULI6pqVK1MXn05O0LOw9FYJJg1FyxNdZeqNanGS4Dx7lWd6FSaRVLdTRJWayuWq3zxhv/7579xzBSEBWjUp9I52q8lOXlXLk+kS2MKXpR10vN5gxJyqKYHRqyHT9+7vixs3GEFHiVoUUSY/PZspEtQhFkdNiyZvXG61dv/ORnrx0edp46ccdP//MXf/z13+6+4wEc44aGbHCCgpN0IBx32L07tg5a+s0jfaMjI46BEafZHtgx7PjU5677/DVrrrpu3Y5hB5Lk1HR5YmaXkioRjOrwRM32wNoN229eveH66272eoL33H3/y9/8zqmTZymC/fwVVzvtnm1b+kd2jG7f1Oexe31OPxKJkygVDUQ2rd3osFgljm/VGnQSlxiuYhQMRR0vlWdb7fFSeabV3L+0sHNqcvfMtEIzOseXUulGvlDQdJmiNZYrpdI6xzMJlMdwneMBf0skBeArkRQAMSB4LolRSBwcCXAAAIjBqZApGhwDHsNjPr/HbAk6nLA/kIxESRgBvycyRYMfEx7DXRbLwNatwGZxms1QIABo3udwABkDimpCHg8cCmEwHPZ6HSZT2OsFRTXxSGRw27bhvj4ge1aROEURNEswHMlyBIMjyag77B51Ok1Ox6hj3U3rY9F4WjM4VkaTFBxLWoatEW+ExVgcxqkkQ2Os2+bdv+foeHNKkQxdL6XTlVptSlGKslpiuEw8zqAoF4uRFKXoeglFuWAwIYpZDBNUtaDrJZbVp6d3oSjndIZJUm62Fs6cuz+Oirv3ngqE8EKpu3f/aV8ADYSwhaXDz73wWmdiZxwVnvzqi93JXel0pVIeX5zbE4OwRIJuNmfypXElVVLTZYrTJa2QL3dglJfVUq0xUyx3K/UJmpYnp+Yr1SYUQx944PHjx8+lc5ViZTxj1PVMhRMzkppP5Wp6tioohpoul0ot0CCbTPLd7vz8/J7BAQuWZBEYC4fgaAiJRRIkzhAYbR613XD9mpvWbP74J7/wsY985srPXv/vH/rMljX9DpNndMThdAZDUdThDYdhzGbzDQ9ZhvvM5kG7yeqLItTWfvPN67Zf6PXOX+r96a/v3nnvIwSj2t0RUc17AojNFfYG4zuGHWs3bL/u+tVXXnF1JAy/8PxLX378qf37Dvs8wWuuun7zxm3r127q37LDNmp3mJ1UknbbPAF38JbjpyVWzKXSKUVVebGUNcq5PIuTCs2UUunJxlgjXyimtGJKaxi5g0uL7Uq1oOkSSQEOVmgG6BOgcySSAnC8fMNj+GU9c/mGjid4DGfRJB1P0PEEiyaBqhEJUsAJConzGK7QDJNAsSiERSE0HFFohkWTJIwQMTgZiWJRSKbocjpj6DqZSLA4DsayghK0sNcLIlc4FAp7vT6HA6Scwl4voP+o34/B8MDWrTxJJmMx8IDHZlsl8pLAiSIjCDTPYFQiigTtfteII+gKOkYdowOmcBDKpgo8pzTHJ0rFms/hoRBUoJjRHYNIOFbKlbdt3F6vjN95xxfLpaaul3g+nUyKHg8MwYzLA2cyVQShUZQThAxBSCQp83w6meQhiJCkHND3oRDabM5s2jRoswU4LrVv3wmWTYfDuMsDRyDq4OFzw6PeRFKE49zO3Sfue+CpzsQuXwBNZ8cUpVgujB89dDqJMhaLx+eDtHRRTZfH2nMwLiKEBIahNprzuXyrVp2uViebY5M8p0DRxH1f/NI3XnpFVtLj49MkKeKUTLGaqOazhbH6+FzaGOPlvKSVMplqPj+GohyKcktL+x2OgNMRQBO01xPyekLREOK0ee1WVzQMx6JxAmftrqDHD1lNbofJE3CEDbWoi1k4ismyEYVJXygRjGLrNw0MDdlGBh0uR9gfSmwftn/hhvWuIPLz3/zlvkeeuu3eh7/20mvne72vPPfymg393mAcsPsNq7f0D1puvGndqlUfTem5777+H2fP3N5pT9ksztU3rbv6C9fdeP3qwe1DXofP7wrQGGMaNA9uH1pzw2qGICtGoZDO5lOZar4o0nRalguanpMV0K6Z4lgQm5Z0rainJsfHl2Zm2vV6VlV1UdRFUeV5heNklk3LclqWWRynUJQnSZ4kL0MZELaAE0wCxaEYoGc6nmASKPgI0D/gfiaBsmiSS2I6x6d4ARA5hcSJGEzCCBaF4sEQEYNliiYTCRxB8qmUxDAAsg6TaceWLYDaY8EgHApBgUDE5wu63QGXy2OzxYJBv9MJGkSsw8PAlATe/CpJkHlW4CmOI1kKJeAQFLD5PCbXSN/IaP+oz+kf6B/2uoJjjY6eMnzekNtqpROIdWTQ73RG/UEWp5Mwah2x3Xb2rka9LcsGjouxGI3jcqHUyRfbHJcCXB4KoRgm6HpJlo1Egk0meYpS7PYgQUjZbA2GKZbVGUbbuHFAknLRKM4wGi8agpSPo0LWaGZyY3q6FoqQP3njdw889HS1PuP1o93ucrkwzpPyyWPnnvvaN8+cueuBLz2RL7egOC1nqqySl/VysTpRrk5FY0w2MzY5uSuTLkmiPt6c+MH3f6SoGYaVUqliqdSkOT2dq5VqXT1bLVYnUrmGkqpwklGpTxhGw+2OLi8fwnGeYZRyqQlFk2iCDAVjsUgiFkmEAtGAL4zE0HTKICmeZVWWkkvpalbMKZTKYWK90k4meShOx0nRFUS+cO3a/kGb1exzuSIOT9QTTvz756791R//8X6vd77XO9/r3f/oV2MY9/0f/+LNf66s3zzYP2TftG1k07aRNeu33XDj2o999N8nujM/++9f1mvjU5NzWzZt37xx25qb169fu8lt89hG7RF/1GV1D24fWn39zetuWlvMGSgEa4JUzuUNPV3KZsfK5RQvZCU5IwlsMpHmubG8kZkrqb4AACAASURBVBUFlaUNRS1mMtV8vtNoHNy9+8zx4/OTkwJFZVVVYhgWxxkM4wgCnIFkLAaEikzRQLUDNCcj0WQkikMxQPOA8oGgp+OJZCQK+wNhlxvy+ngMVxkWhLBEDL4MdyQQhP0BJBBMxmJkIlHKZtOyjEIQBsPAiQfZJWCx+xyOqN+PQhCZSIQ8HjKRAGLm2IEDEZ/PNjICWgEDLtcqnhVokmFwmsYoDEbD3qDX7HaNOPwOv8fqCbiDTrvHNGxzOnzrN2y12RweuyXgsO7YtJ5B426b2WEyFbK54f6hman5A/uPdjoLsmyQpMowqQhEB8O42ewFSgCGqUqlUyg0IxEsEIgDoKMo5/FABCEBb1tVC4uL+yIRNB6nCEKQpBxJyjip0mxaUkpON4wR6lNPf+vAodsWl4/XGvM8l5uZXDp64Pif//CPZ55+sV7v7t539NipO+68/7FGd9Hug6Mop6arEYhGMXlqco+iFMulxu5d+x968LF2a8rrC5crY7peyGYrhXKr2pisNaclrZA2xjjJEPSSpJWqjUmr1a+qhdOn72o2p3S9wNByJJwgCQ6BMTiK0gRPESwUQWLROIaSOMaIgqbwWkbOsglOJhUSYTCYiscZktUs7ui6rSPX3LCpb4c9GEwGQpjVE/nwJ6987KtfP9/r/fWdi+/3en995yIA/Yjdf/z0nX/4yzufvuL6wVHXdTdt2rhl4Nrrbv70p664954HvvHit4xcaaI7s3b1ho3rt3zhymvWr93ksrpD3jAeJxxmp3XEtmH1+qyaHq/WU5JSzRc1QWAwrFksZUSpoOm1nDGWN4DLnpNEjaHzmsJjuEjTAkWxOK4Jwli5PNVqTTSbs91uo1RSeR5HEAbDyrlcrVAQaVqmaBCJAriDOBWHYjgUA9EqYHdgy2BRiELiSCAIgtSgw4kEgkC9MAmUQuKA1+PBEDgw8WAIFM0j4TBIoF4WKjiCJGMxOBQClZKgRjLgcgE/3jI0tGPLlnqxGPX7XRZLPBIBNvwqgRNZmuNIliUYHEmGPAGnyWkbtnmsHq/Nazc5gp6Q2+mzWpxJlHI53BgSNe3YgkFh2+jgUN/WaDDgd3u67QlZ1E6furXVmonHKYpSKpWOouSrjUmK0kJRLBhMJpM8x2VoWqUojeNSNK3CMEWSciiE5nJ1XS+53VGSlMvldq3WIQiBoiQEoUlSZrhMq7NE0rqqV+KoeOfdj7U6y+ns2J59p3O5MYZS9+0+cvut96fTlYXlg+3JperYVGt6VxTlcC7FqQVOMiSthBFKBKI1rVivdV79zvfvvuv+sUYnFIbTmUKjMSEIKaPYBBOxM/lGrTlLcWlKzOrZujeA6HrpwIFT0ShOkmIiToVD8RiEuR3+ZJxMxkkMJZEYCkMJkVcEXsFwhqIkVcpm1QIcwgy9cmDXsVvP3PvII8+eu+MhiyP8hRs2btpm2tZnhSAqCpMbtw16I/Hzvd5v//Lm5ekz71/sXej13nm/t3HL0MVe7/6Hnlz1kU8Mm9w33bTxxhvWfOQjH/t/f/nbhYWlgweOSpIyuGPkumuu37h+i81iH9kxiiHJJIxJrFgt1MZrzXIuz2BEOZeXGE7hOEPX60beUNRqNqdzPNjakpNEnWXSPDffbacFMSVJKUlSeV5iGJ4kOYLgCEJm2ZlO55Zjxw7t2dMdGxsrl/OpFBH/lyxh0SSFxIFMp+MJHIoB9U/CSDISRcMRLAqBA8AlMRCVckkMsDj4E3wdh2IA60AIJUJhDIahQCDq9wdcLpBIAkWOwKsBEguoc+vwsGlgACSeQDaqb9MmUGMTdLtBAdkqmZM0UVV4mcHpJIxCwajX4bEMmy3DZrvJZh2xmIdMXocnmcA4RuQoOhrwJCGfaXBbyOuEQv5NG9cXi8Xbbrtj3dpNkqyfOHmWogVg0omCBsXQVKaOUWom11S0MkaooQjhD2LdyV2Hj94WihCZ3BgvGomkSNI6QSgIQicJ0e2LgX2cNKczfIpiNRQX9EyF5vSs0dy99+Qjjz0XgahCqSPKBYLSF5aOlKuTnJDrTu9e2n3syae/KSgFgtEffOSZ/iFnJt+MY6Ko5iMwjeICz+tPfPnZdmtmvDnF83ouV9X1Qj5fl7WCpObH2nOyXtSzVSVVosQ0Rsm+YHxp6SDH6G5nROB1BMID3giJsQIt1Svj5WJN4GQjV5IkBYbjdocnguAJXBjvLs3OH/jWKz964isvnb31S08+9a3vvPZfjz7+4pVfWL95q3njhmE0ISYTgs8H/9snPv3DN954/1LvL/94+2Kv9+75lYu93oWV3sVe7/zF3rvvruzadWh2dtfqNRs3b9px4w1rP/nvn7KaLX/43R8rpfK3X36FxInPfeaKq79w1fatfcODQzTJBP2BBIIW8wWW5sr5QjGTy0qyxnJpQTQUNScroAE/K8mlVDoryRlRKqczhqKmBbFu5MGbKsOCCBVo64woZSUZhJI5WZlrd/bOL8y1O2OF4tRYs1WuALNSJMhOtQb7A+BhAH0iBoN4FIdiQLHEfH4SRhSauWzMgweAsgfHA5wcHIoB9QKHQlG/H6ROw14vqI3x2GzAkKFQVGIYoGEA6B0mU8TnA6683+mM+v3A21klMoIqKAov8xRHYxQex5AIHPaF7CZb0BNAInASRlmC0URVE1WOorOyYB7YGg14fC77mhtvaLfbzz7zAhRL+PyRz11x9czs0sLibiiaEAXNYnaEI0ilNuULYSGISuAyw2VpNhOOUqpexUk1lalbbCGS1gUpL6uleJzz+xOxOE2xmpoq0ZweCKNgQyeCsk5PFCOlucX9jfGZV7/7Y0Uvwgnm6PE7brn1gWJl2ih1lFS10pgp16d5ufDM86/eee9jCVyanN1bH5+jOJ2TsjSfYoU0gpDlUnPvniPjzalUqlivd2laVpRcodzK5htGaVxQjEpjslTrpotjngBSbUxKUg6NswmECQeQeIwoZErVQn12Yr5eGquU6rXKWKPR5HmR5QQYxaMow8jG/qO3PfP1119+7Y2nnnvt1JmHztz6yCvf+e/m+K5rr9l80419FKnzXC4Swteu3docb7/57lsXeit/f/udi73eexdWVlZ6Kyu9997rXbzY6630ohH0M5++6qYb1w3tMPVtG/jQqg/fcur0ww996eTxE/fd+8UN69Z//oort2/dNjo8AkMxPIlFQuEEEtcU1cjmqsWSoesA5VlJBkBP8UJe1QCIU7yQFsSsJKcFMScrdSMPjPbLhgzIKAH0AycR2C/AeGHRJHAt60Z+oTuxc3rm6J69yUgUaBg6ngDRJ1DkQNUAIxJ4keAdYOoD4gcBKwkjINLFoRgo/QVwB4gPe70gEg263fbR0ZH+fuvwcNjrBc/QySQKQW6rtX/z5oGtW91Wa9jrBVFswOVaxVOcyAgS+y9zRqB5jmRpjEpAcRqjeIoTaF7mpIyazmoZTZLTgui3W8lEYtumzVktc/99X3K7Qps3DxCEFI3iJpPn9Om7SFwiMNHIVKrljigaiaTEi/lojIlAdCbXFOUCHOfa3eUIRGGEMrdw0BdAYwgrigZJqk5PNJ7kODGTwPhAGE0SoqgYDJ+S1PzufccnZ3Y989y3nv7ay8FIMoHx07P7MEprT+6aWTg4MbO3XJ9utBbGu8usaOzad7JQ6bJirtlZRAnRG4yr6TJGShjG+X1Qpz07ObFQKjXn5nZLUkYQUulcZWp2p56tqulyqdatNaft7ohRGs/maz4fRBJCIk5RuNCodvLpYr00Nl5rqYJWzFfq1aYgSDabg2F5QdE5KUtx6WJ1YnnPibnFozPzh/fsv/XWOx4/d+ujW7c5r7thWyhC1xqzilZ2uaBrr13z29/9AYxYujywAMD9woXem29eWFnpbdq046YbN5hNrq1bdlx/7U2f+sSnn33qq1994skXn3veSGduvPa6q6/8/I5t2102e1rVOIpWBDGlqIogjlVrKUWtGAbYSQEwrXM8EO4ay6kMayhqKZUG7+dkpaDpGVECpJ6V5KwkA+gDMx4wPciY0vGERFLgbKgMC5KjhqJONsawKARiViDHAdwvi3jwEYhNuSQG6J9Fk1gUuvwYOCokjOBQDIUgkFECoEfCYSQcjgWD4NXncFiGhixDQ6ChCRS+szieT6UUjoNDIdD0NLR9O4hrV3Eky1McgDXAvcxJMieJjCBzksSKQNZLrAh+BCSSyaupsDfIEtyZE+ceeejJTmve60VczhjLZLZttbicsUMHzoYCyWJuPJ9r4pgyYvJDMMtw2WiMCUVIOM6xfBaCGYpJtTpLvGgQlBaBqFiMtlgCwUjSH0qEolgkRoQhPIHxQMxY7IHl3Uf+/taFF77xGthMHYkRF3u9g0dvC8foSmMmW2iNtRcrjZm00UwbzUy+efDorUlS0bP1YrUzavXxco4TMwyjEDiPJdn5ud3ZbKXRmCiXx0ulpp4pTUwvsWKmWO1kC2OxBOMPozML+whCSCbZgD+ma/n5mV2HD5x87KEvP/rg48tzO6c7Mzvnd01PzhlGweFwCaKsaplme47i0qyYY4TsxMzeamP+yPF777nv6SgkXHPdFozQa41ZgtJCEHnVNeuPnji30uu9/8F7739w/v9OobnYO3++9/bbl1ZWegcOnPr4x6+wWr0bNvRtWL991aqPQpHY17/23CvffPnAnr0b1667/upr1q9e47TayCRWKRQlji/mjFqprAhiOV9QBHGyMVZOZwCXF/VUKZUGGAUVMnUj36nWDEUF+AavgPJzsnIZzcBxB4wO0kYKzYB/MCNKGsvR8QTw6cvpDEiOgudB9ImGI2g4Atx0JBAE/M0kUI3lmAQK+wNA6oBnAPfjUAw8DyJjFseJeBzUAAO+B+2qoAgedIV7bDb76KjXbgevZCKhcBxHECDt+i92B6R+Ge4A5QovswQj0DxgfXBxJEslSZ1Vc1Im4o0G3VE6Kd5125de+85PkBibTo1ZzGGWyl539ea5qQOnjt2lcvlTx+4iMCUYTMZidDCY9PnikpTX07U4KiAJHifVCESxfHbn7uPBMJ7LjwtSPp7kbM6QzRmKwmQYwj1+OBTFUFyQtYKoGIVyyxtAcoWxyZldZ2+7rzO59MHF3sTUHqPQzuVbd93z+MLSERSTao2ZVKY+v3iI4VNLuw4323MOdwTM00NRLp2uhMOJRmMikymLYrpQbrYn5gvlZipbZgW9XGuzUsodgA4dPwMlyHA4MTRkKxZqnfZ0Ll0sG1WV07JKrl6oV/LVUq48PtbZu+cglqRS6WyxVLv3/kdpTueEXKkyceqWL54598A99z21uPOEyRoxWSPZfCeOSRGY7h91bx+wXuj1Vnq9v/zvHy5dutDr9S5d6vVWehcu9N57719wv+qq1evX9+/YYV2zftvAgOVDH/74wtziT//Pj04fPxELRzauXXflZz5rN1sSMXi83igZeZHlNEnOpdIyLyiCaKQzjXzBUFSN5YBYL6czQL4bipoRpUa+0K5UAazBO2lBBMR/OXUKMkopXgAIvuyygxwqODkaywHiz8kK8BZB0QEOxRKhMJg4AHl9UY836vEC34aOJ4Dip+MJkLG6bMmDmBXAPRmLUSjKYBgGw3AoBIx2wPHxSAQOhUAwCvqYQOHA5VpI8+CgeXAQCgRASVksGFylCgrAtMSKEisCiCu8LHMSEDYcyV5meoHm+SQb80LOUU/fpkFdNDSpCEOMJlf377s1nRonkimfG73m8xt2LhwRqZzM5+dm9iUSfCCA8nyW57MoKuCkKqslXjQcLohiUqpe8QeTxXL3oYefqdan07maLxi32AOxOJ0kRAihIjEiFqdxSg6E0QTGS2qeZFQEZe+69xGckvcfPHvXPY93JnbdcdejO3efSCSlZmuBZtMUkzIKLaPY3LnnaL40rmcqGCnhlMyyOselMIwjCGFycrFW6+iZUsaoikpWz5Sqja6i513+6PzO/TOLe0bMLpZVZSU9OTHnc4c2rd1iNznX37jBOmQLuUNRXxSNJYvZ0q7lvU6HN5s1jh479ZWvPO8LxpEEv7B0eN+BM/c98NTSrpMuL+oPkSiuRWDGG8YDMfJz16x94tmX3rvYe/+D82+/83cwCviDDy5e+KB34ULv/PneykpvYWH/Rz/6mb4+87qNOzZuGfrQRz95083rv/3yK08+9jhH0QPb+9avXtO/dZvMC9ViqdMc12VF5gWJ49OqpooSFk+kFBUob8DWlzV6JZMt6qmcrBT1VFFPAaYvaHo1mwPsrrGcxnIKzUj//7AtAGugcICeEQnycjkNcCEvu+w6x4O4NhEKAwc95vNHPd6Q0wXcdMjrAzQv4ERaEBv5AlBc4GdEwAnwdSwKoRBE/X9dvXeUHOWZPTzL4oBNlDSjMBrlLI1Go4k9nXOuqu7KOVd1de6ZnqiAhAgiSIicMWDA2OvFa+wNrNe7zjZmzYJtMMkGjJHIKACSEKK/Px6+/nF8Tp05rZo6rT/mvve9z33u8xaKUhgGtuMX9Uw78QvMDTGBdDQaDwZ9o6OugYGQxwOzrb3r1zP5PEcQHQovA8G34S7QvMxJpmLInARSR+YkcG94isuEUqHR4NqeDbZa+t63/zXky6QS1Hh9t3s0yVJ20Iugac49GEES1O3X32cpVUOpSoKN54QcyqEom83SmQwViSCRCNbb68qiPEFpbm+SF51kmtaM+uTMXlFxMiiTylIZlMFwIZWlxryxWDJfqc/SnK4aFZrTN/UOe/yJ2viOvfsOjbhig8NhVa+jOTGdZQvFqWJ5plybyZPSjbfcSzLqxNSunZdemUZITjRg6ITnzWQSn5zZu3vvNbASSEYuVpr1ibk8KZCMfMvt3/AG4skMjqDENVcfTCWySCYncwqSRGcaM0yOoVCKwzlLtUtWWZH0hV3dszO7fvbz3+zadYXLFbbtiRtvvPeOux655bYHY0lm6fKtI940wRViGYaWiz3r+oIp/FSrdeSD46fPfNI++fqzz1qnT509c6b16aetjz5qXXJJd/+gd/W6vr7t7tXr+s47f/6Bgzc9+4fnLE3v3bipe+Gi5d1LeZrZMT1z1b7LLU1XRclUNUUQTVXTZQVHMYFh+TwukRSIGY3lIPAIeRhAPOTAoGCt2wW4Y/AC0DzkwExBBC7/IuuDvQMQb28OsLradiQSjYGPDhCPerzJQDDi9sR9/mwkikRjZCYLpTMsPEuUwMWHFZVLJJFEIp/J4NksmkyCkkGTSRAzbaaHIhWms10DA/FgMBuPQ64mFgjA8vjciAR1DhQu0DyoGmB30OsF3a4UypZqUjkyGUm4h1zBsaBnyBsPJe+49Rv7rzh446F78Jy0dctYNIxFg6h7NExhwkCvS6L0b3/zn3MIi2ToRCzHMXrBarCsnkziwWA6k2EajV3xJDk8GsnhMkFp27b7UhkmjdCcaAlyIZbMj3ljSI7jJRvDhfWbBnBKFhVnZCycJ6VEmtix+6qn//Dy/mtuldXqrbc/1Nfv6+1zS0o5kaIMa3zflddPzV6WSBPN6T2SWshiNM2psSTGMFq5PAWgzxFisTIFx7fXxmc1s4zkGDTP3n7XA0iOiSbQVBq7+677Rkc8q1asHRkacw97Qt5wzB+L+qJoAk1H0ngG948F1q3ZeE7Hl2684dYXnv8LglDpNLl//807d+5/5Dv/PjVzxaq1g+EYmWcshNDCaWrYlzxvXvebx04d+7QFrzSAQ2ngPGxg97NnW/X6XEfHef2D3s1bR7b0jf7jly/YNjD29DPPTTWnB7f1d14yb9Wy5bqs7J7bUS9XJI5XRalccCxN5ygaJI0myaastvW3xnKAaUdRq6YFHF9UNUdRAeUyRTuKCkuiXZWCD6MyrC3JgH7QLUDDAk7ATbgvUzSfx3WOB5X/OT3H4lg8gURjAPSI2xMYGcXiCQEnwG7ncnnwJcEpgjCwwQsSSeUSyUQoBJgGfIOGycRi+UwmG4/Hg0EI/UIAGIb6QMpH/f6Qx+MZHg6MjUE4PhYIdNB5CuhcZAQGp0mM4EhWFRSe4kpWEUujLMFoosqRrMSKyUjCPTQSD4bHBkd7N2zp6V5hGY6uFbMZIp9jh4e8aIbkSAFL5nwjvu0btvEEf9PBW2TBRNIEilAYSudzLMfoOZTz+5O7d++f27n/0X/5r+HRSCJFMZyNk6rHn6A5XdZK3kAyi7E5QkRyXCiKDI0Gh0aDGC5kMRbmOM981nr0+//ZbO558sk/XXnljYFApr/fOzwcGh4O4Lg4MbELx0XDKJtmJZMhKEoyzYoomlmMLVVmFa3qD2Y1s3rpZdcqerlUnUZyTCSOxFPoDTffoRtOIom4PcGrr7l+aNC1ZMnS8792wYJ5nUs6F3deNL9nweKtazet7V69eunqrou61q5Yd9EF80aGxp763e9vuvH25cvXHzhwy1vvfvTwIz+8cv8tq9dud3nSSE7JM1YoQaVx6cKulYfu/ObHrdbJ1v+DOwh3eGf8Z5+1/vrXt7/85Yt7e0e2bBlcvXrzokUruhYuve+bj1Sq4wNbt3ddPG/rhk2Obk43JmxVN2W1WigWNMPRTUiAWYom0qxAMZogQbRLpmhbkiHIDmmZimGWdaOk6UVVA2IGEwZWRfufEOoScAIgrtAMVK7wGbi8rdQZFAOwgsqHwjQTjgDHw+eY15fwB5KBICR+ZYq2RMmWZAgjFFVNpmhIF0PuIBuPA9CRRAI8eKhQIQTf9ihheA8u6LyCX9meYQUvsgPsdjpPKbxsKobCywxO40iezlOWavIUZ8i6rVnZREageY6i48FgxO8ZGx4Kej3bt/XTJINk8yTBZjM5NJtXBSUaiLiHRhKhyMjWvqG+/lwmf+W+a1JxDEkTqmSXiuOK5OQxPhBIxeO5R77zb59+1lK0ajSOT05fDjQ/Prk7mSFBoCfSBM3pBK2ged4bSCYzJE7JeVJav2mAl+xiZeqxx/77l7985uqrb/F6k+vXD/T0bLzoosVeb7xSmda0Ms/rCELhOC8IBkEILKsKUlGUS2hOVLTqAw89Oj65u9HcNeaNTc3uSaTzperE1OxufyAaT2SrtWZjfOprXzv/vPO+fvGFlyxd2L2ye/myRUt7FizuWbC4+5LF65au6V7QvXLJyn/sOPeWm27/z//4cSKeWb1684bN2++9/zuv/e29cDS3bNXW7UMRTiyzciWFCcEkcUHX8kcf/5+fP/XHX/zfH/727geftlqftVoffHAMbJkTH57+7LNWNJpdtmzDsmXrNm7sX7V6w/kXzDNMpzk5u3lT38J5XcPbtkMARuEEQ1LGy9XxcnVmvDlerhYNSxdlgWIEirFVvVmtl3UDoAMEbwoiDHOA7QigBzHT9uBBWhRkRed4ADRQPhSU7au9EqByZVAMVDs49FQWQWNxwDqwezoUBj0T9/kB8Vg8AdFIhWaKqkZlEagToNmUjURZLEfncng2C6kBGPIA4EISGMa024Md8AEaTG3HJuh2w0+/y9XB4HQugxEoromqYxSAyBmctlRT4WWOZAu6vWNqLpfB6DyFZbIRvyfgHhkZ2Bb2e0aGB8OhwOD2gUwq7XV7hgeHosGQe2TY5xrOREKB4cGo1z3SP2RrhSv37pcFXeTUUqGmyHY0khEEi2X1ZJLMZlndHHd7U8OjUavQRDChUp8lGbVYmRIVJ4uxqSzlC6ZCUSRPStFEzi5OqEalZ8XGtRv6Fb2cy4mHDt09M3N5LicWCuNud3TVqi2JRB5euSFJVj7PoSgtSRbHK/k8p2hVgjFI1jCdZrE8w4uOU54slJoUq1CsMjW90zCLuTyFE8yOnXvmL1j0pS99Zf4l85YuWrxoQefi+Z3LF3evWLh08cWdqxYvW3jh/FXdq1YsXrF1Y9/OuUspgs2ksWQGX7Z6Y9eS1YFIdnL28rse+K5VnvFFsCTK46z5pQsWSXb9N888/8yLr711/OQ7Jz4+eeazT1utT8+2oJn6ydnWT37ym46Or8GLDJb1rF25Yh3HSgRBBYPhjo5zhrcP6KJ86eyOslXgSbpiO1P1cYjElK1CQTN0UZYYTqRZQ1IqtmNLMkATmNtRVEdR204iEDxYkNB2NQWxICuOorb7TdByAm++TfCgsAWcALhDLhL8H5VhAf25RBIKU2D3dCgMiIcP4D9CmwlEEYNikAqGriqYM+DGZONxQDycNpONx9vlabtI/Tu4fzEmCVfQ7e7IZ3O5DMbgtCaq4D/KnFQrVhvlOpSntmZdsedyBqfz2Zzf7fG5hpIRX8A76nENjo4MJBOR0ZGhRDyKZNMjw4O+MVfE74l63b7hgZGtG1Mhv3fEtXrZmonq5KFrb/SO+q+6/NqCWc2k8eb4LhwXJakYjeZwUsvhCs1aOVzGSZUVzPrETpySOdHiRCuLseEYStCKx59IZSnw43OEuGrt1i19o8Xi1B13PLRz534ME0ZGglu2DF933a2Nxo5YDEFRenx8rlxuEoRgWdVafVJSC5JSFtUKxZlIXvQFMhmEyxGiqDjhWHZ6bm8mm88iOILiey+7ctTl7eg4Z1HXwuU9y5Z3L11w8SULLry4Z+Hi1UuWL+tcsmnluuVd3csXLT/vnPOGtg1LrDw86IpGkvEUunbL9s19o9ffeu/Urqu+9eh/nG61fvTT3wXj+JIVWxat3PTsX478+uk/PffK3061Wh+c/OTtD068d/zjM63W64ffg+PeIxFk0aJVQ0Peiy/p6lm6KhpJ5nL4ujVr/6GjA89jZaswVR+fqo8XDcuU1YrtlK2CSLMqLxqSYimaKauaIMFZGiovAi5BfugcXzHM9rwSKPJ2BwqADnWqzvFt9QLipA13UPZtMdN+ph2Ol0iKRlCFZqgsAigHGZONRNFYPB0KQ/GKRGP5ZKo9EQKNJwEngNchcoPG4iBgsFQKMmEQImi7MZBzbGP9i2IGiL9N8MD3HSRGUDlSZATQ6yRGaKI6zxXHBQAAIABJREFUWW8WTcfWrEqhrEvabHMG5j8yiaRrsD8W9Prdo4PbesdcIzkMiUWiaBZhaYalGZYkYkGff2QoMjYaGhkIjgzFfcFUJLFu+bpUNH3/3d8s2lU0Q9aqUwFfMo/xxeJUOk3ncIUTnHiajiTwaBwPhDOSWoQeE07J8RQejGShjeryROMpPJkhA+FMjhA7F61csGCZ40zYdiMSQaJR1OuNX3/9bbZdy2QIVXVmZ/fu2LHvyquuu/qa66u1pqQWwtEczdu+ELJ1u4/mrVAsd+ll107P7dP1kmlWSIofdfmaEzOVcuOcf/jykiVL518yr3PBvMWdCxZ3LuhZuHhld8+qxUuXdS5a3tW9rmfVsoXL1vSsOe/cr3lHfdk0NjLsXtSzcjQU+dXv/vBxq/XmsU9OtVqH3z/9xnunnnv5zX88r7PS3P3k71/+v+f+8sHHn8ce3//ozJ//9vaLr73126f+dKbV+q+fPNHRcd7mzUPLl6/vXrIilch6xryLF3Vt2bC2WrRvvv66iUplolhpFEo1yylppsFLpiBXzUJJM4uqYYmKQnMSyagMb0tqWbf4PA76GOQ4uI1A+cDZbU0PWYM22esc3+40gbAGGoadoc3xsC3oHA+SCfgevBqYwYNkGIA4G4km/IH2Asglku1UmYATyUAQT6XbLiQai9MIiqVSUJsC6OEgsTZ5g4Zpnwn8RQUPTA8nc/hGR+H5DoWXoa8EqRiZk0DE25plqaalmnSeqjoVW7NszRIYNuz1Bj2usN8TCfjTqQRD0SRO6KrGUKyparooZ+PxyJgr4fOkA76oeyzk8qSjyUw0M9g7GPJGbr/pzpnJ3bJgIhkazTLxOO7zpRIpWlIqKYRjBJtmTZg0rU/slNRinpTSCJ3MkKBnwIlH83wwkiUZ1Sw0fL5EIJCqVKZpWg2Hs7kcf/XVNwiC4XaHw+H0P/3TD3796/+bnNpRLNX37L1S1pzb7np4194DJGt6AhlWLORIxXLGd++9xrZrCELhBKsbzuX79nd1LvnSued1dS3qWtA5f97FXfMuWbpo4crunuWLu1csXLJyUXfXBfPW9axas2RV34a+xQuWfP3L52/bOtC3bXDIG/jvJ558/d1jf/zzX0+1WkeOnj7Vah091ZrauX9zv/ePL73x/CtHXnj1zVcOv3v4/WOH3zvxwanWex+3/vDi3554+sWf/eqZ4bHoou41OCUuWbxyzOWLRxMrlvZEAn6WwH7248f3zEzW7UKzVB13yo1CaaJYKWmmKchl3SqqhqPopiDLFCuRjMYKtqQWVQMUebufWlS1qmkBo0ONCMUrWDQFWWk3SgHuoODBXIcL1glkCkDtwH8BtgxwfHvQqR2JoREUzJl0KAxqPpdIQo4AMsMCTuQSSWB6yNiApYOlUmAywjkzBILg2Sx0WL8YpElFIlCeRv1+EDBwnl773CWYZO0AWOuSpvCyJqqmYqiCAuaMKihQuTpGoWyXdEkTaF6gGAJBdFmyNF1TdFO3LMOuVeplu1I0HVPWVV4kUmn/0KBv+/bQ8PBY/6Df5Y34QhRGKLw6sHVwz67Ld85exjE6kRfTaVqSiqJc5gQnEMEwQpaUchZjg5EsK5jhGOoLpgLhTCyZz2JsBmUGRwKxZB7DhZGxMLw/NZUiEol8KkUMDflzOT6ToShKKpebgUBCVZ1yZXx27tL77n/4mmsPmVbp6utueuzffqoVmoxQoDjLdJr7r7uN4Y3xyd2CYLCsOuYOHLz+5g3rt3R0nHvRRZdccsn8RV0LFy3sXNLVuaSrs7uzc1ln18quJWsW9yybv7hv3eaVC5d//dyvD/YNrepZPe/izoWLlh68/c43Tnz4xB+ff+Poh2+d+PSjVuvjz1qnWq3+kfDt937npVfe/uvhD95672MI+r71/odvHvvkrRNnn3rutUf/7afpnNhx7kXRRE4zy8ND3jWrN/Ru3ppNJmpF+7K5aV2gdjYbk+XKdLVRNQtl3Zqq1Ot2UWV4leElktE50RIVg5d0TjR4SWV4AadKmm7wAriNFcNs16aOorZRDtwP4AaqbqMZAA0uO+h46LCCMQ8r4e/CZO1zCmBeqW2igw2PxROQjYHcAewYDIrB5IdCM1g8kfAHYKnkk6miYfAk2SZ4OBs1Fgi0Y5JwzBjAHbDeHtULut2Ae7jjHRnpKOhO2S4VdAe8SF3SDFmXOQlNIQovV51K0XRgAWBp9HNjnmYmquNlu8SzkiSosqixtFA0SyWr6Oh2ybRVhkci0bQ/mPD5w64glsQOXn0o4I3AO6bPP39BvT5zzz3f0vVKJIRynEXTOi86eUINR3M4qYKvIiqOppV1q4bm+QzKeANJty+eJyWSkUfdkXAsC68aHh0NEYQEw1DN5u5gMD06GvD74wyjsKzKcRrLqoZRLpebN9xwx6uvv33VtbdilGaXpmneZgQbp7VqY645vYeiJJcrOLdjT7Uy/pWvnLdw4eIF8+afe84/funcc+ZfdGHP4kXLFi3qWdC5omvhyoWLli9YtK57+aqFPSu6lm3buG1JZ3ffloGOji+NeUMfnD7z62efP/LRqY9areNnW6+/9/H7J1s33f1QJEs9+fuX//SXN1978+h7x08dP3nmyLtHj7x7/I33T/7id8898uh/Nndc0dHx9a3bvUOjwd7eoa29A8l4pupUmvVavVQoG+quZq1ZdiqGWbeLBVmzJbWkmQrNsRjuKLpCcwYvWaKicyLAXWMFkaAdRQVzsKTpVdOqGCbEIUG3tHuZEklBSgwUDiwAuA+KHGoAYHfAdLtgbVuTbZpnsRz8JDNZiNmAEw/DqWC3w6++mBiL+/zwWzibgMVylqJUbJsnSegl5TMZAkFy6TScrNTW8cDubaUeGBvzjowAo4OsBw8+6HZ3kBit8KqtOaZimYrlGEVbK8CJyRzJw0sdgPsB6yRG2JpVNEuqoEmsLHPK5+JHNYtGwdFtS9EcRbcllUwhvqGxoCtSMhv3f+O7z7942HSajOx4I5k1mwdc7viNN967b+91nrFoNk01GjuK5ZlCcWrXjv2GVtOUissVzaGcKNqCYAmCNeoOJTN4FqMj8UwSIUhOSmPU4IjPPRbC89xkcyeB85FQtjm+65r9Nx06eEcyiZtmzTCqMzOXcaIVT+EgkP7pe/9Rqs3ZzmStsWvEFU1n2XJ5pl6fo0gxHsvccOgWt8szNura3t8X9nvWrOjpXti1aMH8BRedf8l5X5l/3lcXX3DBys7OdUuWrl7YvWz+4tVLV69ZvnblinWLuld1nHvBU8/++dW3jr74xjvvnjz7xtGPP261jn3aevql15Zt7Hv4+//+zIuv/O65l159+93jn5w92Wod/+TTV468/fax0z974pm77/unTVtHxryxTIbweqMBf1TgFdssNOuNqfGJRqlUNLWyodUL1mS5Vi+Wy1YBZk8tRVN5UaAYjqDAl7QUDS6FEziC0lhBoTmZYjVWsETFUfSiahRVwxRkS1SKqlExbFtS4YGybhUNS+VFqH0VTmBxkidpXZRlludJmsVJJk+QaC6fQfAsyuQJjqCYPMGTtMqLuiiLNEtheTyL0jmczuEUlifRHJ5F8SxKojkKy8Pz8A1w5dJZLJXJpbO5dDafQQgEy6Wz2XgSS2XoHC4xHJrORALBeDiSisXj4Ug0GIqFwul4IptMZZOpVCweCQSDXl/Q6wv7A9FgKOTz+8bcvjF3wOMN+wORQDASCPrdHt+Yu0NkZJlTdcm01IKpWLpkaKJuyKapWDKntCM0IO5NxRA4WVNMXTJ0ybBUWxU0mZMs1bQUw1ZNcAZsSVVoLpdIB0f8Y9v9W9YOibxz7fV3JTC+NLk7kedHAkl/MNvZubzsNK+6/Ho0Qwd8yUgEkWUnFEgnIvlknNiz+9o8xlOEnEoRLKujeTaeyiXSGE7xOCPEM1gono6n0GgkQ+Z5ryeCZMk8xpO4hGaZRm2uXJ6y7UalMmuaDVmtTM1cXqrMBsNooTx59YFbcVK1Ck2PL5VFeUUpq2oJzwl791wZDsaWLuke6t+2bcvG4YGt8Yh/eHvf8Pb+4a1b+jeu37x8+crOzu4LLljw1a/2XNLZM6+rp6tn6ZLlGzZs6/iHrxy67f43j31y+IOPX33r6MlW69inrdfePX6y1SIVizWKz7z86h9fef2N90+carUOHz3+3slTv/6/37917MOXXj387z/6RX1iZ/+gt7d3aHQ0kEnnyqX6RKN56a49u+d2FC1bF8V6sTjXGJ+qVHVRLhoWIB5QaEhKybQ1QTIkxZRVW9VLpl2xHVvVJYbTWEFleI0VTEEuyFpRNWBncBQdroKswVZgS2rNcjRBklleF+WyVSiZtsqLPElLDPdFxJNoDgBKojkWJ+kczuQJkWYVThBpliMojqAA6xSWJxAM4E4gGIXl6RxOIBiWyqDJNJbKYKlMNp5MhqNIIpWNJ9FkOpfOIolUOhpHEikCwbLJVDqeyCSSuSySR1AklU5EotFgKB1PpGLxRCQaD0fgioXCsVA4GgxFAsGQzw/49rs9IZ8/GgwFvb6Ax9uhS6ZASwIt6ZKpS4ZAiwIttqEMQRqIBGuiWtBtUy8oki6xsiGbZbtiyKbEipZq2qppyrqlaAXNMHiJymIJfyg44o+OJWrOdLk4vbnXlcQ4VnPUYiOWJVlWR7KkdyTo6JV7b3/g+utuEQWjb+swkRNoQqYIeeuWEUmwTb3K83okksnnOb8/7vHH0DyL4Zw/lPSFk3lSGBsLucdCOYyJRjJed4zIizSpPPrdf//BD36czdKm2Zic3IuTanPqMs2oE5SGEeLVB24VFac5vQcOnxFFp9ncPTez7+CBm9wuXzgYGhnYPtS/dWh7b9+W9du2bNy+tXd021bP4Hb/wIC3v390y5bBDRvWLu7pXbO+8+Ku9es2n3PO19Zt7n/j3Y/fOn7mjfc/+vBs6+jp1olPW6darZ888fTFi1f877Mvv/S3d55+4dVTrdaRox+dbrXePHrijXeP//aZPz334ut33vPw+k39Y94IQQiq6lhmqVyqz07P7dm9d25q2tYNXRQbpdKO8Ynpag1Q6OimreqWohmSoouyLsqaIAEfa4IE7VVb1UWaBWEDWAd8g+ABxNuSCvRv8JItqbakijQrs7ylaNVCsVooGpICWweYmzxJcwRFYXlgdzqH8yTN5Ak6h3MEBSdO8iQt0myb2gHuBIIBu5NoDsgbSaTQZBpJpFKRWCwQysaTAHcslUESqUwsgSbTBIKlYvFsMoWk0plEEnAPCwBJpZPRWDQYigZD8XAkGY0lItFYKAx0HvYHAh6v1zXmdY2FfP54OBLweH1j7g6ZUzlSYAleZGSZU3hKgJPwRUYS6M9RrgpKO0Jj6gVNMSVW1kS9ZJVtrQCsD3B3dLNiOzonZiNx/7DLP+yOjEWf/PnTM5N7brzx7tldV27ePkoLWjyVIwnhtpvvEgh50+rNQ1uHeUq87ea7rrnqYB5lElGMxKVUAvd7EzxrUJTE83o+z6XTeCyJpRESyTFZjEZwlmRkUTQLdi2fY5EsmYznkQy9e+dVAmfefffDP/rRLy+77OCDD/7LpXsPoDkxTyiGNc4IJsGoxcrU3K4rdbPRP+AnSfXQoTtvuvFOp1CtVcanmpMcRTMEno5Htm3Z2Ld50+b16zasXrF59cqBjRu8/f3hkZGo2xMacYfHvANbB7f2Dlx4YdfjP/7Va28ef/3dj9758MypVuvI0ZPvn/zsVKuVJnhWc977+Oxbx08fP9M63WqdarWOn24dP916+9jph7792B13P3TpZdeOeSNmoTYxsaNWnyyX6uVSvVKqlpxyrVSeqNWb1Wq9WKzbhYliaaJSA+YGIrdVHfpKYLTDB12UbVU3JEViOEtULFGxJbUga8DrpiCDvod/aqwA1G6JikyxcNC7LsqmrBqSonACwF2gGBYnWZwENUJheWB0ieHgTpvUAfqwBgDuAHS48hkESB1kDCA7E0uko/F0NA6gb0M/n0HS8QSazmSTKSBvgHsqFkfTmXQ8EQ9HIoEgyBvg9bA/EPL5g14fsHvA4wUh9DncWYLnKfH/R7ykibrMKQzOCrTIU4LICJqoaqIKeWCe4kReMfWCLhlA8LZWMGTdkHVD0gxJK5l2vVg2eCkVjPiGRoOj3i0rNpFp6t7bH5hs7kTzbP/w2Ja+wRUr11VL4/l03tU74h/05BPY2MDY0LbhRq151eUHxhuz1coknud4TuNYNRFHFdlGURZBmGQSj8WweArPoEwaoWPJPMMoimxjKJ1K5gK+JJKhOc5AEGb37v0UpfCiUx/fbVjjolxiOIugNFkrqUZl56X7r7z6xunpvX5/cqp56ff/5T9mJnerkjnbnKuVyrvnduycmdZEbsfUhMDQaDrlGx0d2LS5b+2a3tWrNq1Yub5nWXTM5xoYigXjC7uWTs3u+eSz1guvvn3k6OmTrdaR46eOn2kd+6T1+E9+89WLFj76rz9+8bW3fv/C6//189+9d+zTD0589u7RM4ff/ui1N47+7FfPqEalXp9pNGZnZvaMN6YLdqVglarlRskqOkahWixNTzRnJyYbpUrJNMuWZcpq0bAqtuPoJogHkDcSw2mCpIuyyotfbDmBjgfswiYAj4HQB4kCG4Kjm3AfnlE4AbqzwN8AX4ByW6/DOz9gGQC1A6kzeQJEDonmSDQHage+AUg9n0FAvgPNEwiWCEVSkVj7ysQSSCKFJFKRQDAViyOpdDaZwjJZAstlk6mQz5+OJ9LxBBA84DsSCMZC4Xg40tbucDPsD4Cy97s9HQzOCbTEkQKdZ0VGsrWCLhnwIqsvandgd5mTGIo3NNuQTZ4SFF61tYKlmqZiqLysi5//JVSGT4eiIZcn6glmQ6ne1ZsH+4b37N7HsFIoHF+7blM2jRii4RkYDQ15kGDCtXXQP+xKR5P9W7atXrG+UZ+pVibv+8a35mb3SqKpqU4qmZNlh6ZVgpBoWmUYLUeIGC6QpKypTsAfx1CaoeVGbe6yPdcuXrx6dnbfgw8+2mjsMO0JBBNAtWcQzutPu33xy644aBYalfqs40yk0/iB626+/76HLb041Zy1VLNccKYnmpONetHUbjxwzUxzolp0NEFgcZxCMtloODTqGu3b5t4+FBjz9fVu394/8uzzr7z017ffOf7ph2dbJ1utw8dOnmq1Tnzamtt79VcvWnjVwVvPtFovv/rOK6+//7NfPP3yq+98fKr1wMOPvX/8s4OH7ikWm+Vyc+fOy3XDKdiVeq1Zq4yXnGq9VJusNxuVqqXp0D2tFgoFTYMoWLtIbXdPIRAGLVW4A1IeLjjEva12gPhBnLA4CYmDgmYUNEOkWXhA5UVgeoFi2iUmsDuLk6DCeZIGQDN5AuDeFjbwDIFgBILRORxqXDqHg4AB3Q9wR5NpCsu38Z2JJaBOhRI2FYuDTAf5TuVxMpfHMtlEJJqMxqB4BUaPhcKpWBwqV7/b43d7gPgDHu/Y8IjXNeYZdXVIrMISPIFSVI75/P1VvMqRfKVQ1UQd5vqgDwUXz0qKpMucIjKSIZuWahuy7hgFQ9IsxYA/A5cjUsFIeMwb9fiDw56RLdtd213RcMw0HIbhwsFIOp7wDrp824dH1/fWJGPGqW5evnJdzwo6h2dS6AXnz7v+4M2V8vhkc+e99zx0x+333XH7fcXChKlXNaUkyw5JqqkUlUpROC4KvK4qhWQCY2i52dwdjaKqWjpzpjW368or9t/wq9/8cWJybyCCDo6G3f7UwEiI4Y2rr7vJcRpwiaL5z9/94T13P2AbpenJOVuz5qamC5rh6Hq1UJioVJr1WsUpOLpeMs1GqTReLlcM05CkRCiSTWRWr1q/Z++Vf371yG+feQGEytFPWifOtt4+8en7J1tze69esaZ3yBV6/9gnH55s/fVvRw8fPv6nFw6/8PybZ862nnr6lYOH7imXp6qViUt3X26ZRVU2HLvcHJ+enZ6rFavjlUa54Mi8IDGcreoV26nYTqNUgfiAISkg39v+CaBTpFnQ30DPKi8CfIH4FU4ACwWYGx4AZMMi4Ukanoc7wPdA3gBiwH0bx224t2V9W9CDx5LPIMD38DCF5QHx4NWAsCEQDIpUqFyRRApMGzSZJrAcyPRkNAbChiFImReA3VOxeDIagzo1Ho4kIlGoUwMeL1SoUKR6Rl2eUdfY8EiHJhoESmUTKIFSPCWAdhdosVKoqoIG4x0KL8PQE0eyiqQLnAwvQnGMoqlYuqSV7VLJdMpWsWhYCifgqWzMGwiOukMuT3QskPRFPMNjAbffNTKWSaUblaopyDyKe3q3lVnx0K69B3btwSPxr3R0dF08b2hg9Fe/fHJmeteyntVbe4eyGSKTxquVyQcf+OfvPPKDBx/454PX3TbV3FssTpWcqUppqug0qpXJvXv2TzZ33nnng5s3D9G0+uCDj+7Zd93j//XLA9ffNT17BUbIXUvWfvlrnRu2DB04dIcgW9XqlGlWdL1EkNwPf/D4nXfcy7OSoZmVQrlaLDVKlWa1OlmrzYyPT403ipYps6xAUbooOrru6LqhqJl4etvW/jVrN33jgW8/+tiPfvHks+9+2HrjvVMfftY6cbb18hvvv3vi7HWH7tg24FnUvSYYTH/ySat1tnX2TOsvf37n8Bsnnv/Tkad+90q5NFspN22r5BQq1cp4yalWy43x+kStUi9ZRVMxTFUrF5yyVbAUrWwVZicmDUlxdLNaKIKCB9CXTBsgLjGcQDEAYoUToGoE3fJ3iIc7JdOeqNRqTknlRdAkYCkqnABc3oZ+W7T8HdyBtuE+ncMBxEDteBaF0hOeBLKXWT6fQTKxBPiYULnm0lkQMOloPBGKJMNRkO/JcBSKVCSVziMo6HUsk+UoGkcxNJ3JJJJA/8loLBYKh3x+98io1zUGFiTI/baeCXi8HbkMjiQxgZboPJvL5FmCIzEKRwiQ7zDXJ3PS/wuQiRpD8QItFnSnZJVNxbJUs16q1YvVmlMpWwVTVqksFnH7vIMj/mFX0heKjvm8I65EJIrn8qLAjZfLuyaaBVYI9fV/8/obDszuSA6PrrxkXsLj+XJHxxX79v/8Z7/dsL6PpiRDL6EIFQmnR4Z9Pd3rLvh6F4awczP77r37Wzceuuvhbz56/ze+c+st93znO49dffUN3/rW9x544LsLF67s3eYKhDMko1578DbFqFnFSd0e7xvwXTivZ2pun1Oe5DitVp+cnbu0XpskcOaFP72sylrZLtVLtZLpTFRqZaswWWvU7WK9WJ6eaJbsgiKIPM2oolAtOkXLzmO5oYHhxYu7q7Xm9x57/InfPffqkWOvvfXh+x+3jhw78+cjx946fubtY2fSKDOvc1kqlV+9atOGtVsf/7efwvnXp0+2nn/28LX77yJxtVqZsM2CKmuaokNSw1JNW7OKlq1JsiKIBcNslCrj5WrFdoqG1WZ0hRMA7gonwGIoaEZbt8ADuijzNKMIoipKuqxYmi7zgshyMAUicbyl6RWnWLILmiRzFM0QJGgeQHnb9jEkhcLyPEkLFANOIlC4SLMsTsIaAweGIyiepCksbykaiebQZBpsmVw6m47GQx5fKhJDk2kwN4HsYTuC/YHJEyDrQaSxOMkQJKh2IHIklUbTGZHlwIIEQLctSDBkQMS3FbzXNeYeGYXPHfksUdCLu2YuVQU9EU5SOVoVNEM2WYIDuINkB7izBKMppsgrCq9aql3QHUM2dUkr6LYuqoakFQ2rWigWZI1GcjFvwD/sYrI5iWQEilEE0TS0omWWLauoqPGR0fsPXH/b3stxb8CzYVNgW/+qhZ1j/dvvu+fBX/z8yXJxMpXMUaToFOrpVB5FKLcrkoznA75kf9/Y/Iu7B/vHRocCI4PenTv2kaRIEEJv75DLFc7nBUktbtwyRDLqgUN3ZHNCMIqhuITikl2acipTOCWLolmrT162b38qieTzxK0330bkybJdGq80ak5pqj5etgrNar1RKDWr9Z1TM/VyxTEtQ1F1WTJ0laFon8/X3d1DkOy99z/8w8f/5+e//f0rh4++9taHbx4984c/H/nX/3ninWNnD938jZ4VG/v6Rtat7Y1H0utXbXQPewta+dsPf//Hj/9659x+CjdmpvY1qpPFQsnULdsslKwiVKiOUYAxPJkXLE0H8/GLpScgsqAZQL2GpJStAmj6omEVDQuEeNGwAOiAeENRRZajcUJkOVWUYLBV4niBYRmCZElKZD9XOLADgMgBlQ/EzxFUu8eEZ9F2swlgimdRoHkAOpjrUJhSWF4X5Wa1Dg4PfCf4knQOB75v+5JoMg07BoFgLElhmSyVxwksh6NYHkHj4Qg4km3fvY11qEehMA14vFCqAu5DPn/I5+/QRMPWnKpTp/NsOpaRWBlcl7+DO3iRHMnKoiaLmipo7W6UIeu6pFXskq2aUPFUDNtRdJXh+TwJg7cTlUqtVKzXKrVSUedZHkXrovztW27Ts6h77Xrfps35UGjphRegsbipOdcfuP3QwbssozbVvHRuZp/fmxjc7k1EETRD5hB6z64rDamQiSMRX2Lv7qvuuvMBFKVnZ/c2GrPl2kylPotT8sCw/6L5S8NxDMUlxajRvJVGueaOK0S16A+laVoulxrTUzs97oAsq+ViRZHkarHUrDfGy9XZicm6XZyq1Med6nRjcsfk9EStPl6tVYslQ9N5lotHY5s3b56/oGvHpZfd981HvvXdx5569s9HT7fe/bD12lsf/+rplx/63o9uuO2bQ67I8uUbR0f8vRv6kqFkKpzKRDN4hiioznRjh2M1FKFYdpoT1WbFKTqmVS44tVK54hSLlu2YliKIiiC2K0ioHRVOAP8RGBe8FCguTVkF9xBQ3h5uKtmFkl2wNN1UtaJlG4oqMKzMCyW7YCiqzAs8zTAEyRAkzHRzBAX6B7AOzgy4MSBX2j46lsoANKGbRqEHAAACYElEQVR/BDIGHqOwfDoa5wiKQDAkkQLNY0jKvl2XcgQFupxAMPhJIFg2nmzDPRmOwtciiVQiFMEy2WQ0lkdQHMVonKBxAupRcN/BbgfQt+12wHrbgowEgsDxXtdYR9muYul8KppJRTP5LC5zCugZUPDQY4IiFQ6fYShe4GSZU8B6d4yiYxR0SZuqN0umA3uoo+iNQqlZqjZL1ZplT1QqU/V6rVRs1Kvlgi0QeY2iHrrx5oYoB9Zv8m3YhLo9abe7b+UK39CwKTtTzb0MpacSJEOpOZRDMnQO5TyuUMifCPri0VBaoKWwLzozMfe/TzydTGDxOIqidC7Hlmsz5drMVdfc9NAj33/plTd37b0Gxjgak3t2X3agPr2XlwveQBLDGF0rUCSXzeQcp1QulsbrjfFqrVlv1JzSzHhz3CnP1MbHnepUvTlVH29Uqs16o1lv2KZFEaTX6125etXU9I5fPvG/P3z8f/77l0/+5Y0PXnv7xB9eevPxnz71m2devedbPxhyJ7uWrA0G0/1bh3yugGu7i0EJS9TqVrVklBy1PFGZnp7YO16bqRXrRcsuGCbAvVxwCoZp64YqSpamV2ynWigCrNsOY9t0h9klKFLBpQE7EnQIaPpywamXKxWnCN8P0C9aNvxHsAzgCAM4j6kdRoAiFdybto0IhSkwPYFg6WgcS2WgVAXrHYYGQdwXNIPFSSyVMSRFpFkslbFVPZ9BEqFIIhQBdQ4WDVS0YNJDmwlNpjOxRDwYTscT0WAIiDyTSBJYDsi+XaeCP9OuWUHJANmHfH5YAJ5R18jA4MjA4P8HrXlfRknPSqsAAAAASUVORK5CYII=&quot; /&gt; &lt;br /&gt;
&lt;h2&gt;
&lt;span class=&quot;mw-headline&quot; id=&quot;Compressed_air_brake_system&quot;&gt;Compressed air brake system&lt;/span&gt;&lt;/h2&gt;
Compressed air brake systems are typically used on heavy &lt;a href=&quot;http://en.wikipedia.org/wiki/Semi-trailer_truck&quot; title=&quot;Semi-trailer truck&quot;&gt;trucks&lt;/a&gt;
 and buses. The system consists of service brakes, parking brakes, a 
control pedal, an engine-driven air compressor and a compressed air 
storage tank. For the parking brake, there is a &lt;a href=&quot;http://en.wikipedia.org/wiki/Disc_brake&quot; title=&quot;Disc brake&quot;&gt;disc&lt;/a&gt; or &lt;a href=&quot;http://en.wikipedia.org/wiki/Drum_brake&quot; title=&quot;Drum brake&quot;&gt;drum brake&lt;/a&gt;
 arrangement which is designed to be held in the &#39;applied&#39; position by 
spring pressure. Air pressure must be produced to release these &quot;spring 
brake&quot; parking brakes. For the service brakes (the ones used while 
driving for slowing or stopping) to be applied, the brake pedal is 
pushed, routing the air under pressure (approx 100-125psi) to the brake 
chamber, causing the brake to reduce wheel rotation speed. Most types of
 truck air brakes are drum units, though there is an increasing trend 
towards the use of disc brakes in this application. The air compressor 
draws filtered air from the atmosphere and forces it into high-pressure 
reservoirs at around 120 PSI. Most heavy vehicles have a gauge within 
the driver&#39;s view, indicating the availability of air pressure for safe 
vehicle operation, often including warning tones or lights. Setting of 
the parking/emergency brake releases the pressurized air pressure in the
 lines between the compressed air storage tank and the brakes, thus 
actuating the (spring brake) parking braking hardware. An air pressure 
failure at any point would apply full spring brake pressure immediately.&lt;br /&gt;

&lt;h3&gt;
&lt;span class=&quot;editsection&quot;&gt;&lt;/span&gt;&amp;nbsp;&lt;span class=&quot;mw-headline&quot; id=&quot;Design_and_function&quot;&gt;Design and function&lt;/span&gt;&lt;/h3&gt;
A compressed air brake system is divided into a supply system and a 
control system. The supply system compresses, stores and supplies 
high-pressure air to the control system as well as to additional air 
operated auxiliary truck systems (gearbox shift control, clutch pedal 
air assistance &lt;a href=&quot;http://en.wikipedia.org/wiki/Servomechanism&quot; title=&quot;Servomechanism&quot;&gt;servo&lt;/a&gt;, etc.).&lt;br /&gt;

&lt;h4&gt;
&lt;span class=&quot;editsection&quot;&gt;&lt;/span&gt;&amp;nbsp;&lt;span class=&quot;mw-headline&quot; id=&quot;Supply_system&quot;&gt;Supply system&lt;/span&gt;&lt;/h4&gt;
&lt;div class=&quot;thumb tright&quot;&gt;

&lt;div class=&quot;thumbinner&quot; style=&quot;width: 252px;&quot;&gt;
&lt;a class=&quot;image&quot; href=&quot;http://en.wikipedia.org/wiki/File:Paineilmajarrut.svg&quot;&gt;&lt;img alt=&quot;&quot; class=&quot;thumbimage&quot; height=&quot;219&quot; src=&quot;http://upload.wikimedia.org/wikipedia/commons/thumb/2/2f/Paineilmajarrut.svg/250px-Paineilmajarrut.svg.png&quot; width=&quot;250&quot; /&gt;&lt;/a&gt;
&lt;div class=&quot;thumbcaption&quot;&gt;

&lt;div class=&quot;magnify&quot;&gt;
&lt;a class=&quot;internal&quot; href=&quot;http://en.wikipedia.org/wiki/File:Paineilmajarrut.svg&quot; title=&quot;Enlarge&quot;&gt;&lt;img alt=&quot;&quot; height=&quot;11&quot; src=&quot;http://bits.wikimedia.org/skins-1.19/common/images/magnify-clip.png&quot; width=&quot;15&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
&quot; Over simplified&quot; air brake diagram on a commercial road vehicle (does 
not show all air reservoirs and all applicable air valves).&lt;/div&gt;
&lt;/div&gt;
&lt;/div&gt;
The &lt;a href=&quot;http://en.wikipedia.org/wiki/Air_compressor&quot; title=&quot;Air compressor&quot;&gt;air compressor&lt;/a&gt; is driven off of the &lt;a href=&quot;http://en.wikipedia.org/wiki/Engine&quot; title=&quot;Engine&quot;&gt;engine&lt;/a&gt; either by &lt;a href=&quot;http://en.wikipedia.org/wiki/Crankshaft&quot; title=&quot;Crankshaft&quot;&gt;crankshaft&lt;/a&gt; &lt;a href=&quot;http://en.wikipedia.org/wiki/Pulley&quot; title=&quot;Pulley&quot;&gt;pulley&lt;/a&gt; via a &lt;a href=&quot;http://en.wikipedia.org/wiki/Belt_%28mechanical%29&quot; title=&quot;Belt (mechanical)&quot;&gt;belt&lt;/a&gt;
 or directly off of the engine timing gears. It is lubricated and cooled
 by the engine lubrication and cooling systems. Compressed air is first 
routed through a cooling coil and into an &lt;a href=&quot;http://en.wikipedia.org/wiki/Air_dryer&quot; title=&quot;Air dryer&quot;&gt;air dryer&lt;/a&gt; which removes moisture and oil &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Impurities&quot; title=&quot;Impurities&quot;&gt;impurities&lt;/a&gt; and also may include a &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Gas_pressure_regulator&quot; title=&quot;Gas pressure regulator&quot;&gt;pressure regulator&lt;/a&gt;, &lt;a href=&quot;http://en.wikipedia.org/wiki/Relief_valve&quot; title=&quot;Relief valve&quot;&gt;safety valve&lt;/a&gt; and a smaller purge reservoir. As an alternative to the air dryer, the supply system can be equipped with an &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Anti_freeze&quot; title=&quot;Anti freeze&quot;&gt;anti freeze&lt;/a&gt; device and oil separator. The compressed air is then stored in a &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Pressure_tank&quot; title=&quot;Pressure tank&quot;&gt;reservoir&lt;/a&gt;
 (also called a wet tank) from which it is then distributed via a four 
way protection valve into the front and rear brake circuit air 
reservoir, a parking brake reservoir and an auxiliary air supply 
distribution point. The system also includes various &lt;a href=&quot;http://en.wikipedia.org/wiki/Check_valve&quot; title=&quot;Check valve&quot;&gt;check&lt;/a&gt;, &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Pressure_reducing_valve&quot; title=&quot;Pressure reducing valve&quot;&gt;pressure limiting&lt;/a&gt;, drain and &lt;a href=&quot;http://en.wikipedia.org/wiki/Relief_valve&quot; title=&quot;Relief valve&quot;&gt;safety valves&lt;/a&gt;.&lt;br /&gt;

&lt;h4&gt;
&lt;span class=&quot;editsection&quot;&gt;&lt;/span&gt;&amp;nbsp;&lt;span class=&quot;mw-headline&quot; id=&quot;Control_system&quot;&gt;Control system&lt;/span&gt;&lt;/h4&gt;
The control system is further divided into two service brake circuits: the parking brake circuit and the &lt;a href=&quot;http://en.wikipedia.org/wiki/Trailer_%28vehicle%29&quot; title=&quot;Trailer (vehicle)&quot;&gt;trailer&lt;/a&gt;
 brake circuit. This dual brake circuit is further split into front and 
rear wheel circuits which receive compressed air from their individual 
reservoirs for added safety in case of an air leak. The service brakes 
are applied by means of a brake pedal air valve which regulates both 
circuits. The parking brake is the air operated spring brake type where 
its applied by spring force in the &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Spring_brake&quot; title=&quot;Spring brake&quot;&gt;spring brake&lt;/a&gt;
 cylinder and released by compressed air via hand control valve. The 
trailer brake consists of a direct two line system: the supply line 
(marked red) and the separate control or service line (marked blue). The
 supply line receives air from the &lt;a href=&quot;http://en.wikipedia.org/wiki/Tractor_unit&quot; title=&quot;Tractor unit&quot;&gt;prime mover&lt;/a&gt;
 park brake air tank via a park brake relay valve and the control line 
is regulated via the trailer brake relay valve. The operating signals 
for the relay are provided by the prime mover brake pedal air valve, 
trailer service brake hand control (subject to a country&#39;s relevant 
heavy vehicle legislation) and the prime mover park brake hand control.&lt;br /&gt;

&lt;ul class=&quot;gallery&quot;&gt;
&lt;li class=&quot;gallerybox&quot; style=&quot;width: 155px;&quot;&gt;
&lt;div style=&quot;width: 155px;&quot;&gt;

&lt;div class=&quot;thumb&quot; style=&quot;width: 150px;&quot;&gt;

&lt;div style=&quot;margin: 15px auto;&quot;&gt;
&lt;a class=&quot;image&quot; href=&quot;http://en.wikipedia.org/wiki/File:Park_brake_hand_control.jpg&quot;&gt;&lt;img alt=&quot;&quot; height=&quot;120&quot; src=&quot;http://upload.wikimedia.org/wikipedia/commons/thumb/9/91/Park_brake_hand_control.jpg/90px-Park_brake_hand_control.jpg&quot; width=&quot;90&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;/div&gt;
&lt;div class=&quot;gallerytext&quot;&gt;

Park brake valve&lt;br /&gt;

&lt;/div&gt;
&lt;/div&gt;
&lt;/li&gt;
&lt;li class=&quot;gallerybox&quot; style=&quot;width: 155px;&quot;&gt;
&lt;div style=&quot;width: 155px;&quot;&gt;

&lt;div class=&quot;thumb&quot; style=&quot;width: 150px;&quot;&gt;

&lt;div style=&quot;margin: 15px auto;&quot;&gt;
&lt;a class=&quot;image&quot; href=&quot;http://en.wikipedia.org/wiki/File:Spring_brake_air_cylinder.jpg&quot;&gt;&lt;img alt=&quot;&quot; height=&quot;120&quot; src=&quot;http://upload.wikimedia.org/wikipedia/commons/thumb/3/3b/Spring_brake_air_cylinder.jpg/90px-Spring_brake_air_cylinder.jpg&quot; width=&quot;90&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;/div&gt;
&lt;div class=&quot;gallerytext&quot;&gt;

Spring brake cylinder&lt;br /&gt;

&lt;/div&gt;
&lt;/div&gt;
&lt;/li&gt;
&lt;li class=&quot;gallerybox&quot; style=&quot;width: 155px;&quot;&gt;
&lt;div style=&quot;width: 155px;&quot;&gt;

&lt;div class=&quot;thumb&quot; style=&quot;width: 150px;&quot;&gt;

&lt;div style=&quot;margin: 15px auto;&quot;&gt;
&lt;a class=&quot;image&quot; href=&quot;http://en.wikipedia.org/wiki/File:Air_foot_valve.jpg&quot;&gt;&lt;img alt=&quot;&quot; height=&quot;120&quot; src=&quot;http://upload.wikimedia.org/wikipedia/commons/thumb/1/1c/Air_foot_valve.jpg/90px-Air_foot_valve.jpg&quot; width=&quot;90&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;/div&gt;
&lt;div class=&quot;gallerytext&quot;&gt;

Air brake foot valve&lt;br /&gt;

&lt;/div&gt;
&lt;/div&gt;
&lt;/li&gt;
&lt;li class=&quot;gallerybox&quot; style=&quot;width: 155px;&quot;&gt;
&lt;div style=&quot;width: 155px;&quot;&gt;

&lt;div class=&quot;thumb&quot; style=&quot;width: 150px;&quot;&gt;

&lt;div style=&quot;margin: 30px auto;&quot;&gt;
&lt;a class=&quot;image&quot; href=&quot;http://en.wikipedia.org/wiki/File:Trailer_brake_relay_valve.jpg&quot;&gt;&lt;img alt=&quot;&quot; height=&quot;90&quot; src=&quot;http://upload.wikimedia.org/wikipedia/commons/thumb/4/4a/Trailer_brake_relay_valve.jpg/120px-Trailer_brake_relay_valve.jpg&quot; width=&quot;120&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;/div&gt;
&lt;div class=&quot;gallerytext&quot;&gt;

Trailer brake relay valve&lt;br /&gt;

&lt;/div&gt;
&lt;/div&gt;
&lt;/li&gt;
&lt;li class=&quot;gallerybox&quot; style=&quot;width: 155px;&quot;&gt;
&lt;div style=&quot;width: 155px;&quot;&gt;

&lt;div class=&quot;thumb&quot; style=&quot;width: 150px;&quot;&gt;

&lt;div style=&quot;margin: 30px auto;&quot;&gt;
&lt;a class=&quot;image&quot; href=&quot;http://en.wikipedia.org/wiki/File:Truck_air_compressor.jpg&quot;&gt;&lt;img alt=&quot;&quot; height=&quot;90&quot; src=&quot;http://upload.wikimedia.org/wikipedia/commons/thumb/7/7e/Truck_air_compressor.jpg/120px-Truck_air_compressor.jpg&quot; width=&quot;120&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;/div&gt;
&lt;div class=&quot;gallerytext&quot;&gt;

Truck air compressor&lt;br /&gt;

&lt;/div&gt;
&lt;/div&gt;
&lt;/li&gt;
&lt;li class=&quot;gallerybox&quot; style=&quot;width: 155px;&quot;&gt;
&lt;div style=&quot;width: 155px;&quot;&gt;

&lt;div class=&quot;thumb&quot; style=&quot;width: 150px;&quot;&gt;

&lt;div style=&quot;margin: 15px auto;&quot;&gt;
&lt;a class=&quot;image&quot; href=&quot;http://en.wikipedia.org/wiki/File:Electronic_air_dryer.jpg&quot;&gt;&lt;img alt=&quot;&quot; height=&quot;120&quot; src=&quot;http://upload.wikimedia.org/wikipedia/commons/thumb/b/bf/Electronic_air_dryer.jpg/90px-Electronic_air_dryer.jpg&quot; width=&quot;90&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;/div&gt;
&lt;div class=&quot;gallerytext&quot;&gt;

Air dryer&lt;br /&gt;

&lt;/div&gt;
&lt;/div&gt;
&lt;/li&gt;
&lt;li class=&quot;gallerybox&quot; style=&quot;width: 155px;&quot;&gt;
&lt;div style=&quot;width: 155px;&quot;&gt;

&lt;div class=&quot;thumb&quot; style=&quot;width: 150px;&quot;&gt;

&lt;div style=&quot;margin: 30px auto;&quot;&gt;
&lt;a class=&quot;image&quot; href=&quot;http://en.wikipedia.org/wiki/File:Air_brakes_relay_valve.jpg&quot;&gt;&lt;img alt=&quot;&quot; height=&quot;90&quot; src=&quot;http://upload.wikimedia.org/wikipedia/commons/thumb/8/85/Air_brakes_relay_valve.jpg/120px-Air_brakes_relay_valve.jpg&quot; width=&quot;120&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;/div&gt;
&lt;div class=&quot;gallerytext&quot;&gt;

Air brake relay valve&lt;br /&gt;

&lt;/div&gt;
&lt;/div&gt;
&lt;/li&gt;
&lt;li class=&quot;gallerybox&quot; style=&quot;width: 155px;&quot;&gt;
&lt;div style=&quot;width: 155px;&quot;&gt;

&lt;div class=&quot;thumb&quot; style=&quot;width: 150px;&quot;&gt;

&lt;div style=&quot;margin: 15px auto;&quot;&gt;
&lt;a class=&quot;image&quot; href=&quot;http://en.wikipedia.org/wiki/File:Four_way_protection_valve.jpg&quot;&gt;&lt;img alt=&quot;&quot; height=&quot;120&quot; src=&quot;http://upload.wikimedia.org/wikipedia/commons/thumb/a/a9/Four_way_protection_valve.jpg/90px-Four_way_protection_valve.jpg&quot; width=&quot;90&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;/div&gt;
&lt;div class=&quot;gallerytext&quot;&gt;

Four way protection valve&lt;br /&gt;

&lt;/div&gt;
&lt;/div&gt;
&lt;/li&gt;
&lt;/ul&gt;
&lt;h2&gt;
&lt;span class=&quot;editsection&quot;&gt;&lt;/span&gt;&amp;nbsp;&lt;span class=&quot;mw-headline&quot; id=&quot;Exposed_Physical_Structure&quot;&gt;Exposed Physical Structure&lt;/span&gt;&lt;/h2&gt;
&lt;table class=&quot;metadata plainlinks ambox ambox-move&quot;&gt;
&lt;tbody&gt;
&lt;tr&gt;
&lt;td class=&quot;mbox-image&quot;&gt;
&lt;div style=&quot;width: 52px;&quot;&gt;
&lt;img alt=&quot;&quot; height=&quot;20&quot; src=&quot;http://upload.wikimedia.org/wikipedia/commons/thumb/a/aa/Merge-arrow.svg/50px-Merge-arrow.svg.png&quot; width=&quot;50&quot; /&gt;&lt;/div&gt;
&lt;/td&gt;
&lt;td class=&quot;mbox-text&quot;&gt;It has been suggested that this article or section be &lt;a href=&quot;http://en.wikipedia.org/wiki/Wikipedia:Merging&quot; title=&quot;Wikipedia:Merging&quot;&gt;merged&lt;/a&gt; into &lt;i&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Air_brake_%28aircraft%29&quot; title=&quot;Air brake (aircraft)&quot;&gt;Air brake (aircraft)&lt;/a&gt;&lt;/i&gt;. (&lt;a href=&quot;http://en.wikipedia.org/wiki/Talk:Air_brake_%28aircraft%29#Another_merge_proposal&quot; title=&quot;Talk:Air brake (aircraft)&quot;&gt;Discuss&lt;/a&gt;) &lt;small&gt;&lt;i&gt;Proposed since August 2011.&lt;/i&gt;&lt;/small&gt;&lt;/td&gt;
&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
This example of the air brake consists of a physical structure on the exterior of a vehicle that will increase the vehicle&#39;s &lt;a href=&quot;http://en.wikipedia.org/wiki/Drag_coefficient&quot; title=&quot;Drag coefficient&quot;&gt;drag coefficient&lt;/a&gt;,
 and therefore slow it down. Air brakes of this sort are ineffective at 
normal road vehicle speeds, and therefore are reserved for vehicles 
which need to quickly decelerate from high speeds, such as race and high
 performance sports cars.&lt;br /&gt;

&lt;div class=&quot;thumb tright&quot;&gt;

&lt;div class=&quot;thumbinner&quot; style=&quot;width: 222px;&quot;&gt;
&lt;a class=&quot;image&quot; href=&quot;http://en.wikipedia.org/wiki/File:Bugatti_veyron2.jpg&quot;&gt;&lt;img alt=&quot;&quot; class=&quot;thumbimage&quot; height=&quot;147&quot; src=&quot;http://upload.wikimedia.org/wikipedia/commons/thumb/d/df/Bugatti_veyron2.jpg/220px-Bugatti_veyron2.jpg&quot; width=&quot;220&quot; /&gt;&lt;/a&gt;
&lt;div class=&quot;thumbcaption&quot;&gt;

&lt;div class=&quot;magnify&quot;&gt;
&lt;a class=&quot;internal&quot; href=&quot;http://en.wikipedia.org/wiki/File:Bugatti_veyron2.jpg&quot; title=&quot;Enlarge&quot;&gt;&lt;img alt=&quot;&quot; height=&quot;11&quot; src=&quot;http://bits.wikimedia.org/skins-1.19/common/images/magnify-clip.png&quot; width=&quot;15&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
The Bugatti Veyron&#39;s hydraulic rear spoiler/air brake in the wing position.&lt;/div&gt;
&lt;/div&gt;
&lt;/div&gt;
Many high performance sports and racing cars utilize air brakes in order to slow the cars down from high speeds. The &lt;a href=&quot;http://en.wikipedia.org/wiki/Bugatti_Veyron&quot; title=&quot;Bugatti Veyron&quot;&gt;Bugatti Veyron&lt;/a&gt;, one of the fastest production cars in the world, &lt;sup class=&quot;reference&quot; id=&quot;cite_ref-0&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Air_brake_%28road_vehicle%29#cite_note-0&quot;&gt;&lt;span&gt;&lt;/span&gt;&lt;span&gt;&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; features a rear &lt;a href=&quot;http://en.wikipedia.org/wiki/Spoiler_%28automotive%29&quot; title=&quot;Spoiler (automotive)&quot;&gt;spoiler&lt;/a&gt;
 which, at speeds above 200&amp;nbsp;km/h (120&amp;nbsp;mph), also acts as an air brake, 
snapping to a 55° angle in 0.4&amp;nbsp;seconds once the brake pedal is pressed, 
providing an additional 0.68&amp;nbsp;g (6.66&amp;nbsp;m/s&lt;sup&gt;2&lt;/sup&gt;) of deceleration (equivalent to the stopping power of an ordinary &lt;a href=&quot;http://en.wikipedia.org/wiki/Hatchback&quot; title=&quot;Hatchback&quot;&gt;hatchback&lt;/a&gt;). &lt;sup class=&quot;reference&quot; id=&quot;cite_ref-1&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Air_brake_%28road_vehicle%29#cite_note-1&quot;&gt;&lt;span&gt;&lt;/span&gt;&lt;span&gt;&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; &lt;a href=&quot;http://en.wikipedia.org/wiki/Top_Fuel&quot; title=&quot;Top Fuel&quot;&gt;Top Fuel&lt;/a&gt; Dragsters and other &lt;a href=&quot;http://en.wikipedia.org/wiki/Drag_racing&quot; title=&quot;Drag racing&quot;&gt;drag racing&lt;/a&gt; cars that routinely reach speeds greater than 150 miles per hour use a physical air brake via a &lt;a href=&quot;http://en.wikipedia.org/wiki/Parachute&quot; title=&quot;Parachute&quot;&gt;parachute&lt;/a&gt;(s) after the completion of a race.&lt;br /&gt;

In 1994, &lt;a href=&quot;http://en.wikipedia.org/wiki/NASCAR&quot; title=&quot;NASCAR&quot;&gt;NASCAR&lt;/a&gt; introduced &lt;a href=&quot;http://en.wikipedia.org/wiki/Roof_flap&quot; title=&quot;Roof flap&quot;&gt;roof flaps&lt;/a&gt; to the cars, which are designed to keep cars from becoming airborne and possibly flipping. Following &lt;a href=&quot;http://en.wikipedia.org/wiki/Rusty_Wallace&quot; title=&quot;Rusty Wallace&quot;&gt;Rusty Wallace&#39;s&lt;/a&gt; crash at &lt;a href=&quot;http://en.wikipedia.org/wiki/Talladega_Superspeedway&quot; title=&quot;Talladega Superspeedway&quot;&gt;Talladega&lt;/a&gt;, &lt;a href=&quot;http://en.wikipedia.org/wiki/Penske_Racing&quot; title=&quot;Penske Racing&quot;&gt;Penske Racing&lt;/a&gt; designed the original roof flaps.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-2&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Air_brake_%28road_vehicle%29#cite_note-2&quot;&gt;&lt;span&gt;[&lt;/span&gt;3&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; NASCAR team owner &lt;a href=&quot;http://en.wikipedia.org/wiki/Jack_Roush&quot; title=&quot;Jack Roush&quot;&gt;Jack Roush&lt;/a&gt; helped improve on the design of the roof flaps, in conjunction with &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Embry-Riddle_Aeronautical_University&quot; title=&quot;Embry-Riddle Aeronautical University&quot;&gt;Embry-Riddle Aeronautical University&lt;/a&gt;, Daytona, Florida, USA.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-3&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Air_brake_%28road_vehicle%29#cite_note-3&quot;&gt;&lt;span&gt;&lt;/span&gt;&lt;span&gt;&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;
 During a spin, the car rotates it eventually reaches an angle where the
 oncoming air reacts with the profile of the vehicle in the same manner 
as a wing. If the speed is high enough, air flowing over this aerofoil 
shape will create sufficient &lt;a href=&quot;http://en.wikipedia.org/wiki/Lift_%28force%29&quot; title=&quot;Lift (force)&quot;&gt;lift&lt;/a&gt;
 to force the car to become airborne. To prevent this, NASCAR developed a
 set of flaps that are recessed into pockets on the roof of the car. As a
 car is turned around and reaches an angle where significant lift 
occurs, the low pressure above the flaps causes them to deploy. The 
first flap, oriented 140 degrees from the centerline of the car, 
typically deploys first. After flap deployment, higher pressure air is 
forced through an air tube which connects to a second flap, deploying 
it. This second flap ensures that, should the car continue to spin, no 
further lift will be created as the vehicle&#39;s angle changes. The 
deployment of these flaps eliminates most of the lift on the vehicle. 
The roof flaps generally keep the cars on the ground as they spin, 
although it is not guaranteed.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-4&quot;&gt;&lt;span&gt;&lt;/span&gt;&lt;/sup&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://jomonjoseph003.blogspot.com/feeds/5522040321987204806/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/air-brake-road-vehicle.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/5522040321987204806'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/5522040321987204806'/><link rel='alternate' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/04/air-brake-road-vehicle.html' title='Air brake (road vehicle)'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/08130264968775577141</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-5295137275419661938.post-8505824386486139360</id><published>2012-03-31T10:42:00.000-07:00</published><updated>2012-03-31T10:42:28.277-07:00</updated><title type='text'>Big Bang Theory</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
The &lt;b&gt;Big Bang&lt;/b&gt; theory is the prevailing &lt;a href=&quot;http://en.wikipedia.org/wiki/Physical_cosmology&quot; title=&quot;Physical cosmology&quot;&gt;cosmological&lt;/a&gt; &lt;a href=&quot;http://en.wikipedia.org/wiki/Scientific_theory&quot; title=&quot;Scientific theory&quot;&gt;model&lt;/a&gt; that explains the early development of the &lt;a href=&quot;http://en.wikipedia.org/wiki/Universe&quot; title=&quot;Universe&quot;&gt;Universe&lt;/a&gt;.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-0&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-0&quot;&gt;&lt;span&gt;[&lt;/span&gt;1&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; According to the Big Bang theory, the Universe was once in an extremely hot and dense state which &lt;a href=&quot;http://en.wikipedia.org/wiki/Metric_expansion_of_space&quot; title=&quot;Metric expansion of space&quot;&gt;expanded&lt;/a&gt;
 rapidly. This rapid expansion caused the Universe to cool and resulted 
in its present continuously expanding state. According to the most 
recent measurements and &lt;a href=&quot;http://en.wikipedia.org/wiki/Observational_cosmology&quot; title=&quot;Observational cosmology&quot;&gt;observations&lt;/a&gt;, the Big Bang occurred approximately 13.75 billion years ago,&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-1&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-1&quot;&gt;&lt;span&gt;[&lt;/span&gt;2&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-2&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-2&quot;&gt;&lt;span&gt;[&lt;/span&gt;3&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; which is thus considered the &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Age_of_the_Universe&quot; title=&quot;Age of the Universe&quot;&gt;age of the Universe&lt;/a&gt;.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-3&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-3&quot;&gt;&lt;span&gt;[&lt;/span&gt;4&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-4&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-4&quot;&gt;&lt;span&gt;[&lt;/span&gt;5&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; After its initial expansion from a &lt;a href=&quot;http://en.wikipedia.org/wiki/Gravitational_singularity&quot; title=&quot;Gravitational singularity&quot;&gt;singularity&lt;/a&gt;, the Universe cooled sufficiently to allow energy to be &lt;a href=&quot;http://en.wikipedia.org/wiki/Mass%E2%80%93energy_equivalence&quot; title=&quot;Mass–energy equivalence&quot;&gt;converted&lt;/a&gt; into various &lt;a href=&quot;http://en.wikipedia.org/wiki/Subatomic_particle&quot; title=&quot;Subatomic particle&quot;&gt;subatomic particles&lt;/a&gt;, including &lt;a href=&quot;http://en.wikipedia.org/wiki/Proton&quot; title=&quot;Proton&quot;&gt;protons&lt;/a&gt;, &lt;a href=&quot;http://en.wikipedia.org/wiki/Neutron&quot; title=&quot;Neutron&quot;&gt;neutrons&lt;/a&gt;, and &lt;a href=&quot;http://en.wikipedia.org/wiki/Electron&quot; title=&quot;Electron&quot;&gt;electrons&lt;/a&gt;. While protons and neutrons &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Big_bang_nucleosynthesis&quot; title=&quot;Big bang nucleosynthesis&quot;&gt;combined&lt;/a&gt;
 to form the first atomic nuclei only a few minutes after the Big Bang, 
it would take thousands of years for electrons to combine with them and 
create the first atoms, the building blocks of matter. The first element
 produced was &lt;a href=&quot;http://en.wikipedia.org/wiki/Hydrogen&quot; title=&quot;Hydrogen&quot;&gt;hydrogen&lt;/a&gt;, along with traces of &lt;a href=&quot;http://en.wikipedia.org/wiki/Helium&quot; title=&quot;Helium&quot;&gt;helium&lt;/a&gt; and &lt;a href=&quot;http://en.wikipedia.org/wiki/Lithium&quot; title=&quot;Lithium&quot;&gt;lithium&lt;/a&gt;. Giant clouds of these primordial elements would coalesce through &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Gravity&quot; title=&quot;Gravity&quot;&gt;gravity&lt;/a&gt; to form &lt;a href=&quot;http://en.wikipedia.org/wiki/Star&quot; title=&quot;Star&quot;&gt;stars&lt;/a&gt; and &lt;a href=&quot;http://en.wikipedia.org/wiki/Galaxy&quot; title=&quot;Galaxy&quot;&gt;galaxies&lt;/a&gt;, and the &lt;a href=&quot;http://en.wikipedia.org/wiki/Periodic_table&quot; title=&quot;Periodic table&quot;&gt;heavier elements&lt;/a&gt; would be synthesized either &lt;a href=&quot;http://en.wikipedia.org/wiki/Stellar_nucleosynthesis&quot; title=&quot;Stellar nucleosynthesis&quot;&gt;within stars&lt;/a&gt; or &lt;a href=&quot;http://en.wikipedia.org/wiki/Supernova_nucleosynthesis&quot; title=&quot;Supernova nucleosynthesis&quot;&gt;during supernovae&lt;/a&gt;.&lt;br /&gt;

The Big Bang is a well-tested &lt;a href=&quot;http://en.wikipedia.org/wiki/Scientific_theory&quot; title=&quot;Scientific theory&quot;&gt;scientific theory&lt;/a&gt;
 which is widely accepted within the scientific community because it is 
the most accurate and comprehensive explanation for the full range of 
phenomena astronomers observe. Since its conception, &lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#Observational_evidence&quot;&gt;abundant evidence&lt;/a&gt; has arisen to further validate the model.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-5&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-5&quot;&gt;&lt;span&gt;[&lt;/span&gt;6&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-6&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-6&quot;&gt;&lt;span&gt;[&lt;/span&gt;7&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; &lt;a href=&quot;http://en.wikipedia.org/wiki/Georges_Lema%C3%AEtre&quot; title=&quot;Georges Lemaître&quot;&gt;Georges Lemaître&lt;/a&gt; first proposed what would become the Big Bang theory in what he called his &quot;&lt;a href=&quot;http://en.wikipedia.org/wiki/Hypothesis&quot; title=&quot;Hypothesis&quot;&gt;hypothesis&lt;/a&gt;
 of the primeval atom.&quot; Over time, scientists would build on his initial
 ideas to form the modern synthesis. The framework for the Big Bang 
model relies on &lt;a href=&quot;http://en.wikipedia.org/wiki/Albert_Einstein&quot; title=&quot;Albert Einstein&quot;&gt;Albert Einstein&lt;/a&gt;&#39;s &lt;a href=&quot;http://en.wikipedia.org/wiki/General_relativity&quot; title=&quot;General relativity&quot;&gt;general relativity&lt;/a&gt; and on simplifying assumptions (such as &lt;a href=&quot;http://en.wikipedia.org/wiki/Homogeneity_%28physics%29#Translation_invariance&quot; title=&quot;Homogeneity (physics)&quot;&gt;homogeneity&lt;/a&gt; and &lt;a href=&quot;http://en.wikipedia.org/wiki/Isotropy&quot; title=&quot;Isotropy&quot;&gt;isotropy&lt;/a&gt; of space). The governing equations had been formulated by &lt;a href=&quot;http://en.wikipedia.org/wiki/Alexander_Friedmann&quot; title=&quot;Alexander Friedmann&quot;&gt;Alexander Friedmann&lt;/a&gt;. In 1929 &lt;a href=&quot;http://en.wikipedia.org/wiki/Edwin_Hubble&quot; title=&quot;Edwin Hubble&quot;&gt;Edwin Hubble&lt;/a&gt; discovered that the distances to far away &lt;a href=&quot;http://en.wikipedia.org/wiki/Galaxy&quot; title=&quot;Galaxy&quot;&gt;galaxies&lt;/a&gt; were generally &lt;a href=&quot;http://en.wikipedia.org/wiki/Proportionality_%28mathematics%29&quot; title=&quot;Proportionality (mathematics)&quot;&gt;proportional&lt;/a&gt; to their &lt;a href=&quot;http://en.wikipedia.org/wiki/Redshift&quot; title=&quot;Redshift&quot;&gt;redshifts&lt;/a&gt;—an
 idea originally suggested by Lemaître in 1927. Hubble&#39;s observation was
 taken to indicate that all very distant galaxies and clusters have an 
apparent velocity directly away from our vantage point: the farther 
away, the higher the apparent velocity.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-hubble_7-0&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-hubble-7&quot;&gt;&lt;span&gt;[&lt;/span&gt;8&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;

If the distance between galaxy clusters is increasing today, 
everything must have been closer together in the past. This idea has 
been considered in detail back in time to extreme &lt;a href=&quot;http://en.wikipedia.org/wiki/Density&quot; title=&quot;Density&quot;&gt;densities&lt;/a&gt; and &lt;a href=&quot;http://en.wikipedia.org/wiki/Temperature&quot; title=&quot;Temperature&quot;&gt;temperatures&lt;/a&gt;,&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-8&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-8&quot;&gt;&lt;span&gt;[&lt;/span&gt;9&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-9&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-9&quot;&gt;&lt;span&gt;[&lt;/span&gt;10&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-10&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-10&quot;&gt;&lt;span&gt;[&lt;/span&gt;11&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; and large &lt;a href=&quot;http://en.wikipedia.org/wiki/Particle_accelerator&quot; title=&quot;Particle accelerator&quot;&gt;particle accelerators&lt;/a&gt;
 have been built to experiment on and test such conditions, resulting in
 significant confirmation of this model. On the other hand, these 
accelerators have limited capabilities to probe into such &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/High-energy_physics&quot; title=&quot;High-energy physics&quot;&gt;high energy regimes&lt;/a&gt;.
 There is little evidence regarding the absolute earliest instant of the
 expansion. Thus, the Big Bang theory cannot and does not provide any 
explanation for such an initial condition; rather, it describes and 
explains the general evolution of the universe going forward from that 
point on. The observed abundances of the light elements throughout the 
cosmos closely match the calculated predictions for the formation of 
these elements from nuclear processes in the rapidly expanding and 
cooling first minutes of the universe, as logically and quantitatively 
detailed according to &lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang_nucleosynthesis&quot; title=&quot;Big Bang nucleosynthesis&quot;&gt;Big Bang nucleosynthesis&lt;/a&gt;.&lt;br /&gt;

&lt;a href=&quot;http://en.wikipedia.org/wiki/Fred_Hoyle&quot; title=&quot;Fred Hoyle&quot;&gt;Fred Hoyle&lt;/a&gt; is credited with coining the term &lt;i&gt;Big Bang&lt;/i&gt; during a 1949 radio broadcast. It is popularly reported that Hoyle, who favored an alternative &quot;&lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Steady_state_universe&quot; title=&quot;Steady state universe&quot;&gt;steady state&lt;/a&gt;&quot;
 cosmological model, intended this to be pejorative, but Hoyle 
explicitly denied this and said it was just a striking image meant to 
highlight the difference between the two models.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-11&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-11&quot;&gt;&lt;span&gt;[&lt;/span&gt;12&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-12&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-12&quot;&gt;&lt;span&gt;[&lt;/span&gt;13&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-13&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-13&quot;&gt;&lt;span&gt;[&lt;/span&gt;14&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; After the discovery of the &lt;a href=&quot;http://en.wikipedia.org/wiki/Cosmic_microwave_background_radiation&quot; title=&quot;Cosmic microwave background radiation&quot;&gt;cosmic microwave background radiation&lt;/a&gt;
 in 1964, and especially when its spectrum (i.e., the amount of 
radiation measured at each wavelength) was found to match that of &lt;a href=&quot;http://en.wikipedia.org/wiki/Thermal_radiation&quot; title=&quot;Thermal radiation&quot;&gt;thermal radiation&lt;/a&gt; from a &lt;a href=&quot;http://en.wikipedia.org/wiki/Black_body&quot; title=&quot;Black body&quot;&gt;black body&lt;/a&gt;, most scientists were fairly convinced by the evidence that some version of the Big Bang scenario must have occurred.&lt;br /&gt;
&lt;img alt=&quot;&quot; src=&quot;data:image/png;base64,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&quot; /&gt;&lt;br /&gt;
&lt;h2&gt;
&lt;span class=&quot;mw-headline&quot; id=&quot;History_and_development&quot;&gt;History and development&lt;/span&gt;&lt;/h2&gt;
The Big Bang theory developed from observations of the structure of the Universe and from theoretical considerations. In 1912 &lt;a href=&quot;http://en.wikipedia.org/wiki/Vesto_Slipher&quot; title=&quot;Vesto Slipher&quot;&gt;Vesto Slipher&lt;/a&gt; measured the first &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Doppler_shift&quot; title=&quot;Doppler shift&quot;&gt;Doppler shift&lt;/a&gt; of a &quot;&lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Spiral_nebula&quot; title=&quot;Spiral nebula&quot;&gt;spiral nebula&lt;/a&gt;&quot;
 (spiral nebula is the obsolete term for spiral galaxies), and soon 
discovered that almost all such nebulae were receding from Earth. He did
 not grasp the cosmological implications of this fact, and indeed at the
 time it was &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Shapley%E2%80%93Curtis_debate&quot; title=&quot;Shapley–Curtis debate&quot;&gt;highly controversial&lt;/a&gt; whether or not these nebulae were &quot;island universes&quot; outside our &lt;a href=&quot;http://en.wikipedia.org/wiki/Milky_Way&quot; title=&quot;Milky Way&quot;&gt;Milky Way&lt;/a&gt;.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-14&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-14&quot;&gt;&lt;span&gt;[&lt;/span&gt;15&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-15&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-15&quot;&gt;&lt;span&gt;[&lt;/span&gt;16&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; Ten years later, Alexander Friedmann, a &lt;a href=&quot;http://en.wikipedia.org/wiki/Russia&quot; title=&quot;Russia&quot;&gt;Russian&lt;/a&gt; &lt;a href=&quot;http://en.wikipedia.org/wiki/Physical_cosmology&quot; title=&quot;Physical cosmology&quot;&gt;cosmologist&lt;/a&gt; and &lt;a href=&quot;http://en.wikipedia.org/wiki/Mathematician&quot; title=&quot;Mathematician&quot;&gt;mathematician&lt;/a&gt;, derived &lt;a href=&quot;http://en.wikipedia.org/wiki/Friedmann_equations&quot; title=&quot;Friedmann equations&quot;&gt;the Friedmann equations&lt;/a&gt; from &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Einstein_equation&quot; title=&quot;Einstein equation&quot;&gt;Albert Einstein&#39;s equations of general relativity&lt;/a&gt;, showing that the Universe might be expanding in contrast to the &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Static_Universe&quot; title=&quot;Static Universe&quot;&gt;static Universe&lt;/a&gt; model advocated by Einstein at that time.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-af1922_16-0&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-af1922-16&quot;&gt;&lt;span&gt;[&lt;/span&gt;17&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;
 In 1924 Edwin Hubble&#39;s measurement of the great distance to the nearest
 spiral nebulae showed that these systems were indeed other galaxies. 
Independently deriving Friedmann&#39;s equations in 1927, &lt;a href=&quot;http://en.wikipedia.org/wiki/Georges_Lema%C3%AEtre&quot; title=&quot;Georges Lemaître&quot;&gt;Georges Lemaître&lt;/a&gt;, a Belgian physicist and &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Roman_Catholic&quot; title=&quot;Roman Catholic&quot;&gt;Roman Catholic&lt;/a&gt; priest, proposed that the inferred recession of the nebulae was due to the expansion of the Universe.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-gl1927_17-0&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-gl1927-17&quot;&gt;&lt;span&gt;[&lt;/span&gt;18&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;

In 1931 Lemaître went further and suggested that the evident 
expansion of the universe, if projected back in time, meant that the 
further in the past the smaller the universe was, until at some finite 
time in the past all the mass of the Universe was concentrated into a 
single point, a &quot;primeval atom&quot; where and when the fabric of time and 
space came into existence.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-18&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-18&quot;&gt;&lt;span&gt;[&lt;/span&gt;19&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;

Starting in 1924, Hubble painstakingly developed a series of distance indicators, the forerunner of the &lt;a href=&quot;http://en.wikipedia.org/wiki/Cosmic_distance_ladder&quot; title=&quot;Cosmic distance ladder&quot;&gt;cosmic distance ladder&lt;/a&gt;, using the 100-inch (2,500&amp;nbsp;mm) Hooker telescope at &lt;a href=&quot;http://en.wikipedia.org/wiki/Mount_Wilson_Observatory&quot; title=&quot;Mount Wilson Observatory&quot;&gt;Mount Wilson Observatory&lt;/a&gt;. This allowed him to estimate distances to galaxies whose &lt;a href=&quot;http://en.wikipedia.org/wiki/Redshift&quot; title=&quot;Redshift&quot;&gt;redshifts&lt;/a&gt;
 had already been measured, mostly by Slipher. In 1929 Hubble discovered
 a correlation between distance and recession velocity—now known as &lt;a href=&quot;http://en.wikipedia.org/wiki/Hubble%27s_law&quot; title=&quot;Hubble&#39;s law&quot;&gt;Hubble&#39;s law&lt;/a&gt;.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-hubble_7-1&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-hubble-7&quot;&gt;&lt;span&gt;[&lt;/span&gt;8&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-christianson_19-0&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-christianson-19&quot;&gt;&lt;span&gt;[&lt;/span&gt;20&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; Lemaître had already shown that this was expected, given the &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Cosmological_Principle&quot; title=&quot;Cosmological Principle&quot;&gt;Cosmological Principle&lt;/a&gt;.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-peebles_20-0&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-peebles-20&quot;&gt;&lt;span&gt;[&lt;/span&gt;21&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;

In the 1920s and 1930s almost every major cosmologist preferred an eternal &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Steady_state_theory&quot; title=&quot;Steady state theory&quot;&gt;steady state&lt;/a&gt;
 Universe, and several complained that the beginning of time implied by 
the Big Bang imported religious concepts into physics; this objection 
was later repeated by supporters of the &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Steady_state_theory&quot; title=&quot;Steady state theory&quot;&gt;steady state theory&lt;/a&gt;.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-21&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-21&quot;&gt;&lt;span&gt;[&lt;/span&gt;22&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;
 This perception was enhanced by the fact that the originator of the Big
 Bang theory, Monsignor Georges Lemaître, was a Roman Catholic priest.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-22&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-22&quot;&gt;&lt;span&gt;[&lt;/span&gt;23&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; &lt;a href=&quot;http://en.wikipedia.org/wiki/Arthur_Eddington&quot; title=&quot;Arthur Eddington&quot;&gt;Arthur Eddington&lt;/a&gt; agreed with &lt;a href=&quot;http://en.wikipedia.org/wiki/Aristotle&quot; title=&quot;Aristotle&quot;&gt;Aristotle&lt;/a&gt; that the universe did not have a beginning in time, viz., that &lt;a href=&quot;http://en.wikipedia.org/wiki/Arguments_for_eternity#Argument_from_the_nature_of_matter&quot; title=&quot;Arguments for eternity&quot;&gt;matter is eternal&lt;/a&gt;. A beginning in time was &quot;repugnant&quot; to him.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-23&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-23&quot;&gt;&lt;span&gt;[&lt;/span&gt;24&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-24&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-24&quot;&gt;&lt;span&gt;[&lt;/span&gt;25&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; Lemaître, however, thought that&lt;br /&gt;

&lt;blockquote&gt;

If the world has begun with a single &lt;a href=&quot;http://en.wikipedia.org/wiki/Quantum_mechanics&quot; title=&quot;Quantum mechanics&quot;&gt;quantum&lt;/a&gt;,
 the notions of space and time would altogether fail to have any meaning
 at the beginning; they would only begin to have a sensible meaning when
 the original quantum had been divided into a sufficient number of 
quanta. If this suggestion is correct, the &lt;a href=&quot;http://en.wikipedia.org/wiki/Creation_myth&quot; title=&quot;Creation myth&quot;&gt;beginning of the world&lt;/a&gt; happened a little before the beginning of space and time.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-25&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-25&quot;&gt;&lt;span&gt;[&lt;/span&gt;26&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;

&lt;/blockquote&gt;
During the 1930s other ideas were proposed as &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Non-standard_cosmologies&quot; title=&quot;Non-standard cosmologies&quot;&gt;non-standard cosmologies&lt;/a&gt; to explain Hubble&#39;s observations, including the &lt;a href=&quot;http://en.wikipedia.org/wiki/Milne_model&quot; title=&quot;Milne model&quot;&gt;Milne model&lt;/a&gt;,&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-26&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-26&quot;&gt;&lt;span&gt;[&lt;/span&gt;27&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; the &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Oscillatory_Universe&quot; title=&quot;Oscillatory Universe&quot;&gt;oscillatory Universe&lt;/a&gt; (originally suggested by Friedmann, but advocated by Albert Einstein and &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Richard_Tolman&quot; title=&quot;Richard Tolman&quot;&gt;Richard Tolman&lt;/a&gt;)&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-27&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-27&quot;&gt;&lt;span&gt;[&lt;/span&gt;28&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; and &lt;a href=&quot;http://en.wikipedia.org/wiki/Fritz_Zwicky&quot; title=&quot;Fritz Zwicky&quot;&gt;Fritz Zwicky&lt;/a&gt;&#39;s &lt;a href=&quot;http://en.wikipedia.org/wiki/Tired_light&quot; title=&quot;Tired light&quot;&gt;tired light&lt;/a&gt; hypothesis.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-28&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-28&quot;&gt;&lt;span&gt;[&lt;/span&gt;29&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;

After &lt;a href=&quot;http://en.wikipedia.org/wiki/World_War_II&quot; title=&quot;World War II&quot;&gt;World War II&lt;/a&gt;, two distinct possibilities emerged. One was &lt;a href=&quot;http://en.wikipedia.org/wiki/Fred_Hoyle&quot; title=&quot;Fred Hoyle&quot;&gt;Fred Hoyle&lt;/a&gt;&#39;s &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Steady_state_model&quot; title=&quot;Steady state model&quot;&gt;steady state model&lt;/a&gt;,
 whereby new matter would be created as the Universe seemed to expand. 
In this model the Universe is roughly the same at any point in time.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-29&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-29&quot;&gt;&lt;span&gt;[&lt;/span&gt;30&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; The other was Lemaître&#39;s Big Bang theory, advocated and developed by &lt;a href=&quot;http://en.wikipedia.org/wiki/George_Gamow&quot; title=&quot;George Gamow&quot;&gt;George Gamow&lt;/a&gt;, who introduced &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Big_bang_nucleosynthesis&quot; title=&quot;Big bang nucleosynthesis&quot;&gt;big bang nucleosynthesis&lt;/a&gt; (BBN)&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-30&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-30&quot;&gt;&lt;span&gt;[&lt;/span&gt;31&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; and whose associates, &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Ralph_Alpher&quot; title=&quot;Ralph Alpher&quot;&gt;Ralph Alpher&lt;/a&gt; and &lt;a href=&quot;http://en.wikipedia.org/wiki/Robert_Herman&quot; title=&quot;Robert Herman&quot;&gt;Robert Herman&lt;/a&gt;, predicted the &lt;a href=&quot;http://en.wikipedia.org/wiki/Cosmic_microwave_background_radiation&quot; title=&quot;Cosmic microwave background radiation&quot;&gt;cosmic microwave background radiation&lt;/a&gt; (CMB).&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-31&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-31&quot;&gt;&lt;span&gt;[&lt;/span&gt;32&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; Ironically, it was Hoyle who coined the phrase that came to be applied to Lemaître&#39;s theory, referring to it as &quot;this &lt;i&gt;big bang&lt;/i&gt; idea&quot; during a &lt;a href=&quot;http://en.wikipedia.org/wiki/BBC_Radio&quot; title=&quot;BBC Radio&quot;&gt;BBC Radio&lt;/a&gt; broadcast in March 1949.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-singh_summary_32-0&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-singh_summary-32&quot;&gt;&lt;span&gt;[&lt;/span&gt;33&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-34&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-34&quot;&gt;&lt;span&gt;[&lt;/span&gt;notes 1&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; For a while, support was split between these two theories. Eventually, the observational evidence, most notably from radio &lt;a href=&quot;http://en.wikipedia.org/wiki/Source_counts&quot; title=&quot;Source counts&quot;&gt;source counts&lt;/a&gt;, began to favor Big Bang over Steady State. The discovery and confirmation of the cosmic microwave background radiation in 1964&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-penzias_35-0&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-penzias-35&quot;&gt;&lt;span&gt;[&lt;/span&gt;35&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;
 secured the Big Bang as the best theory of the origin and evolution of 
the cosmos. Much of the current work in cosmology includes understanding
 how galaxies form in the context of the Big Bang, understanding the 
physics of the Universe at earlier and earlier times, and reconciling 
observations with the basic theory.&lt;br /&gt;

Significant progress in Big Bang cosmology have been made since the late 1990s as a result of advances in &lt;a href=&quot;http://en.wikipedia.org/wiki/Telescope&quot; title=&quot;Telescope&quot;&gt;telescope&lt;/a&gt; technology as well as the analysis of data from satellites such as &lt;a href=&quot;http://en.wikipedia.org/wiki/COBE&quot; title=&quot;COBE&quot;&gt;COBE&lt;/a&gt;,&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-cobe_36-0&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-cobe-36&quot;&gt;&lt;span&gt;[&lt;/span&gt;36&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; the &lt;a href=&quot;http://en.wikipedia.org/wiki/Hubble_Space_Telescope&quot; title=&quot;Hubble Space Telescope&quot;&gt;Hubble Space Telescope&lt;/a&gt; and &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/WMAP&quot; title=&quot;WMAP&quot;&gt;WMAP&lt;/a&gt;.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-wmap1year_37-0&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-wmap1year-37&quot;&gt;&lt;span&gt;[&lt;/span&gt;37&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;
 Cosmologists now have fairly precise and accurate measurements of many 
of the parameters of the Big Bang model, and have made the unexpected 
discovery that the expansion of the Universe appears to be accelerating.&lt;br /&gt;
&lt;img alt=&quot;&quot; src=&quot;data:image/png;base64,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&quot; /&gt;&lt;br /&gt;
&lt;h3&gt;
&lt;span class=&quot;mw-headline&quot; id=&quot;Timeline_of_the_Big_Bang&quot;&gt;Timeline of the Big Bang&lt;/span&gt;&lt;/h3&gt;
Extrapolation of the expansion of the Universe backwards in time using &lt;a href=&quot;http://en.wikipedia.org/wiki/General_relativity&quot; title=&quot;General relativity&quot;&gt;general relativity&lt;/a&gt; yields an infinite &lt;a href=&quot;http://en.wikipedia.org/wiki/Density&quot; title=&quot;Density&quot;&gt;density&lt;/a&gt; and &lt;a href=&quot;http://en.wikipedia.org/wiki/Temperature&quot; title=&quot;Temperature&quot;&gt;temperature&lt;/a&gt; at a finite time in the past.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-38&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-38&quot;&gt;&lt;span&gt;[&lt;/span&gt;38&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; This &lt;a href=&quot;http://en.wikipedia.org/wiki/Gravitational_singularity&quot; title=&quot;Gravitational singularity&quot;&gt;singularity&lt;/a&gt;
 signals the breakdown of general relativity. How closely we can 
extrapolate towards the singularity is debated—certainly no closer than 
the end of the &lt;a href=&quot;http://en.wikipedia.org/wiki/Planck_epoch&quot; title=&quot;Planck epoch&quot;&gt;Planck epoch&lt;/a&gt;. This singularity is sometimes called &quot;the Big Bang&quot;,&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-39&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-39&quot;&gt;&lt;span&gt;[&lt;/span&gt;39&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; but the term can also refer to the early hot, dense phase itself,&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-40&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-40&quot;&gt;&lt;span&gt;[&lt;/span&gt;40&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-41&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-41&quot;&gt;&lt;span&gt;[&lt;/span&gt;notes 2&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; which can be considered the &quot;birth&quot; of our Universe. Based on measurements of the expansion using &lt;a href=&quot;http://en.wikipedia.org/wiki/Type_Ia_supernova&quot; title=&quot;Type Ia supernova&quot;&gt;Type Ia supernovae&lt;/a&gt;, measurements of temperature fluctuations in the &lt;a href=&quot;http://en.wikipedia.org/wiki/Cosmic_microwave_background_radiation&quot; title=&quot;Cosmic microwave background radiation&quot;&gt;cosmic microwave background&lt;/a&gt;, and measurements of the &lt;a href=&quot;http://en.wikipedia.org/wiki/Correlation_function&quot; title=&quot;Correlation function&quot;&gt;correlation function&lt;/a&gt; of galaxies, the Universe has a calculated age of 13.75 ± 0.11&amp;nbsp;billion years.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-wmap7year_42-0&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-wmap7year-42&quot;&gt;&lt;span&gt;[&lt;/span&gt;41&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; The agreement of these three independent measurements strongly supports the &lt;a href=&quot;http://en.wikipedia.org/wiki/Lambda-CDM_model&quot; title=&quot;Lambda-CDM model&quot;&gt;ΛCDM model&lt;/a&gt; that describes in detail the contents of the Universe.&lt;br /&gt;

The earliest phases of the Big Bang are subject to much speculation. In the most common models the Universe was filled &lt;a href=&quot;http://en.wikipedia.org/wiki/Homogeneous_space&quot; title=&quot;Homogeneous space&quot;&gt;homogeneously&lt;/a&gt; and &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Isotropic&quot; title=&quot;Isotropic&quot;&gt;isotropically&lt;/a&gt; with an incredibly high &lt;a href=&quot;http://en.wikipedia.org/wiki/Energy_density&quot; title=&quot;Energy density&quot;&gt;energy density&lt;/a&gt; and huge &lt;a href=&quot;http://en.wikipedia.org/wiki/Temperature&quot; title=&quot;Temperature&quot;&gt;temperatures&lt;/a&gt; and &lt;a href=&quot;http://en.wikipedia.org/wiki/Pressure&quot; title=&quot;Pressure&quot;&gt;pressures&lt;/a&gt; and was very rapidly expanding and cooling. Approximately 10&lt;sup&gt;−37&lt;/sup&gt; seconds into the expansion, a &lt;a href=&quot;http://en.wikipedia.org/wiki/Phase_transition&quot; title=&quot;Phase transition&quot;&gt;phase transition&lt;/a&gt; caused a &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Cosmic_inflation&quot; title=&quot;Cosmic inflation&quot;&gt;cosmic inflation&lt;/a&gt;, during which the Universe grew &lt;a href=&quot;http://en.wikipedia.org/wiki/Exponential_growth&quot; title=&quot;Exponential growth&quot;&gt;exponentially&lt;/a&gt;.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-guth_43-0&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-guth-43&quot;&gt;&lt;span&gt;[&lt;/span&gt;42&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; After inflation stopped, the Universe consisted of a &lt;a href=&quot;http://en.wikipedia.org/wiki/Quark%E2%80%93gluon_plasma&quot; title=&quot;Quark–gluon plasma&quot;&gt;quark–gluon plasma&lt;/a&gt;, as well as all other &lt;a href=&quot;http://en.wikipedia.org/wiki/Elementary_particle&quot; title=&quot;Elementary particle&quot;&gt;elementary particles&lt;/a&gt;.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-44&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-44&quot;&gt;&lt;span&gt;[&lt;/span&gt;43&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; Temperatures were so high that the random motions of particles were at &lt;a href=&quot;http://en.wikipedia.org/wiki/Special_relativity&quot; title=&quot;Special relativity&quot;&gt;relativistic&lt;/a&gt; &lt;a href=&quot;http://en.wikipedia.org/wiki/Relativistic_speed&quot; title=&quot;Relativistic speed&quot;&gt;speeds&lt;/a&gt;, and &lt;a href=&quot;http://en.wikipedia.org/wiki/Pair_production&quot; title=&quot;Pair production&quot;&gt;particle–antiparticle pairs&lt;/a&gt; of all kinds were being continuously created and destroyed in collisions. At some point an unknown reaction called &lt;a href=&quot;http://en.wikipedia.org/wiki/Baryogenesis&quot; title=&quot;Baryogenesis&quot;&gt;baryogenesis&lt;/a&gt; violated the conservation of &lt;a href=&quot;http://en.wikipedia.org/wiki/Baryon_number&quot; title=&quot;Baryon number&quot;&gt;baryon number&lt;/a&gt;, leading to a very small excess of &lt;a href=&quot;http://en.wikipedia.org/wiki/Quark&quot; title=&quot;Quark&quot;&gt;quarks&lt;/a&gt; and &lt;a href=&quot;http://en.wikipedia.org/wiki/Lepton&quot; title=&quot;Lepton&quot;&gt;leptons&lt;/a&gt; over antiquarks and antileptons—of the order of one part in 30&amp;nbsp;million. This resulted in the predominance of &lt;a href=&quot;http://en.wikipedia.org/wiki/Matter&quot; title=&quot;Matter&quot;&gt;matter&lt;/a&gt; over &lt;a href=&quot;http://en.wikipedia.org/wiki/Antimatter&quot; title=&quot;Antimatter&quot;&gt;antimatter&lt;/a&gt; in the present Universe.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-kolb_c6_45-0&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-kolb_c6-45&quot;&gt;&lt;span&gt;[&lt;/span&gt;44&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;

The Universe continued to grow in size and fall in temperature, hence the typical energy of each particle was decreasing. &lt;a href=&quot;http://en.wikipedia.org/wiki/Explicit_symmetry_breaking&quot; title=&quot;Explicit symmetry breaking&quot;&gt;Symmetry breaking&lt;/a&gt; phase transitions put the &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Fundamental_force&quot; title=&quot;Fundamental force&quot;&gt;fundamental forces&lt;/a&gt; of physics and the parameters of &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Elementary_particles&quot; title=&quot;Elementary particles&quot;&gt;elementary particles&lt;/a&gt; into their present form.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-kolb_c7_46-0&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-kolb_c7-46&quot;&gt;&lt;span&gt;[&lt;/span&gt;45&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; After about 10&lt;sup&gt;−11&lt;/sup&gt; seconds, the picture becomes less speculative, since particle energies drop to values that can be attained in &lt;a href=&quot;http://en.wikipedia.org/wiki/Particle_physics&quot; title=&quot;Particle physics&quot;&gt;particle physics&lt;/a&gt; experiments. At about 10&lt;sup&gt;−6&lt;/sup&gt; seconds, quarks and gluons combined to form &lt;a href=&quot;http://en.wikipedia.org/wiki/Baryon&quot; title=&quot;Baryon&quot;&gt;baryons&lt;/a&gt;
 such as protons and neutrons. The small excess of quarks over 
antiquarks led to a small excess of baryons over antibaryons. The 
temperature was now no longer high enough to create new 
proton–antiproton pairs (similarly for neutrons–antineutrons), so a mass
 annihilation immediately followed, leaving just one in 10&lt;sup&gt;10&lt;/sup&gt; 
of the original protons and neutrons, and none of their antiparticles. A
 similar process happened at about 1 second for electrons and positrons.
 After these annihilations, the remaining protons, neutrons and 
electrons were no longer moving relativistically and the energy density 
of the Universe was dominated by &lt;a href=&quot;http://en.wikipedia.org/wiki/Photon&quot; title=&quot;Photon&quot;&gt;photons&lt;/a&gt; (with a minor contribution from &lt;a href=&quot;http://en.wikipedia.org/wiki/Neutrino&quot; title=&quot;Neutrino&quot;&gt;neutrinos&lt;/a&gt;).&lt;br /&gt;

A few minutes into the expansion, when the temperature was about a billion (one thousand million; 10&lt;sup&gt;9&lt;/sup&gt;; SI prefix &lt;a href=&quot;http://en.wikipedia.org/wiki/Giga-&quot; title=&quot;Giga-&quot;&gt;giga-&lt;/a&gt;) &lt;a href=&quot;http://en.wikipedia.org/wiki/Kelvin&quot; title=&quot;Kelvin&quot;&gt;kelvin&lt;/a&gt; and the density was about that of air, neutrons combined with protons to form the Universe&#39;s &lt;a href=&quot;http://en.wikipedia.org/wiki/Deuterium&quot; title=&quot;Deuterium&quot;&gt;deuterium&lt;/a&gt; and &lt;a href=&quot;http://en.wikipedia.org/wiki/Helium&quot; title=&quot;Helium&quot;&gt;helium&lt;/a&gt; &lt;a href=&quot;http://en.wikipedia.org/wiki/Atomic_nucleus&quot; title=&quot;Atomic nucleus&quot;&gt;nuclei&lt;/a&gt; in a process called &lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang_nucleosynthesis&quot; title=&quot;Big Bang nucleosynthesis&quot;&gt;Big Bang nucleosynthesis&lt;/a&gt;.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-kolb_c4_47-0&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-kolb_c4-47&quot;&gt;&lt;span&gt;[&lt;/span&gt;46&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; Most protons remained uncombined as &lt;a href=&quot;http://en.wikipedia.org/wiki/Hydrogen&quot; title=&quot;Hydrogen&quot;&gt;hydrogen&lt;/a&gt; nuclei. As the Universe cooled, the &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Rest_mass&quot; title=&quot;Rest mass&quot;&gt;rest mass&lt;/a&gt; energy density of matter came to &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Gravity&quot; title=&quot;Gravity&quot;&gt;gravitationally&lt;/a&gt; dominate that of the photon &lt;a href=&quot;http://en.wikipedia.org/wiki/Electromagnetic_radiation&quot; title=&quot;Electromagnetic radiation&quot;&gt;radiation&lt;/a&gt;. After about 379,000 years the electrons and nuclei combined into atoms (mostly &lt;a href=&quot;http://en.wikipedia.org/wiki/Hydrogen&quot; title=&quot;Hydrogen&quot;&gt;hydrogen&lt;/a&gt;);
 hence the radiation decoupled from matter and continued through space 
largely unimpeded. This relic radiation is known as the &lt;a href=&quot;http://en.wikipedia.org/wiki/Cosmic_microwave_background_radiation&quot; title=&quot;Cosmic microwave background radiation&quot;&gt;cosmic microwave background radiation&lt;/a&gt;.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-peacock_c9_48-0&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-peacock_c9-48&quot;&gt;&lt;span&gt;[&lt;/span&gt;47&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;

&lt;div class=&quot;thumb tleft&quot;&gt;

&lt;div class=&quot;thumbinner&quot; style=&quot;width: 222px;&quot;&gt;
&lt;a class=&quot;image&quot; href=&quot;http://en.wikipedia.org/wiki/File:Hubble_ultra_deep_field_high_rez_edit1.jpg&quot;&gt;&lt;img alt=&quot;&quot; class=&quot;thumbimage&quot; height=&quot;220&quot; src=&quot;http://upload.wikimedia.org/wikipedia/commons/thumb/0/0d/Hubble_ultra_deep_field_high_rez_edit1.jpg/220px-Hubble_ultra_deep_field_high_rez_edit1.jpg&quot; width=&quot;220&quot; /&gt;&lt;/a&gt;
&lt;div class=&quot;thumbcaption&quot;&gt;

&lt;div class=&quot;magnify&quot;&gt;
&lt;a class=&quot;internal&quot; href=&quot;http://en.wikipedia.org/wiki/File:Hubble_ultra_deep_field_high_rez_edit1.jpg&quot; title=&quot;Enlarge&quot;&gt;&lt;img alt=&quot;&quot; height=&quot;11&quot; src=&quot;http://bits.wikimedia.org/skins-1.19/common/images/magnify-clip.png&quot; width=&quot;15&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
The &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Hubble_Ultra_Deep_Field&quot; title=&quot;Hubble Ultra Deep Field&quot;&gt;Hubble Ultra Deep Field&lt;/a&gt; showcases galaxies from an ancient era when the Universe was younger, denser, and warmer according to the Big Bang theory.&lt;/div&gt;
&lt;/div&gt;
&lt;/div&gt;
Over a long period of time, the slightly denser regions of the nearly
 uniformly distributed matter gravitationally attracted nearby matter 
and thus grew even denser, forming gas clouds, &lt;a href=&quot;http://en.wikipedia.org/wiki/Star&quot; title=&quot;Star&quot;&gt;stars&lt;/a&gt;,
 galaxies, and the other astronomical structures observable today. The 
details of this process depend on the amount and type of matter in the 
Universe. The four possible types of matter are known as &lt;a href=&quot;http://en.wikipedia.org/wiki/Cold_dark_matter&quot; title=&quot;Cold dark matter&quot;&gt;cold dark matter&lt;/a&gt;, &lt;a href=&quot;http://en.wikipedia.org/wiki/Warm_dark_matter&quot; title=&quot;Warm dark matter&quot;&gt;warm dark matter&lt;/a&gt;, &lt;a href=&quot;http://en.wikipedia.org/wiki/Hot_dark_matter&quot; title=&quot;Hot dark matter&quot;&gt;hot dark matter&lt;/a&gt; and &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Baryonic_matter&quot; title=&quot;Baryonic matter&quot;&gt;baryonic matter&lt;/a&gt;. The best measurements available (from &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/WMAP&quot; title=&quot;WMAP&quot;&gt;WMAP&lt;/a&gt;) show that the data is well-fit by a &lt;a href=&quot;http://en.wikipedia.org/wiki/Lambda-CDM_model&quot; title=&quot;Lambda-CDM model&quot;&gt;Lambda-CDM model&lt;/a&gt; in which dark matter is assumed to be cold (&lt;a href=&quot;http://en.wikipedia.org/wiki/Warm_dark_matter&quot; title=&quot;Warm dark matter&quot;&gt;warm dark matter&lt;/a&gt; is ruled out by early &lt;a href=&quot;http://en.wikipedia.org/wiki/Reionization&quot; title=&quot;Reionization&quot;&gt;reionization&lt;/a&gt;&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-49&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-49&quot;&gt;&lt;span&gt;[&lt;/span&gt;48&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;), and is estimated to make up about 23% of the matter/energy of the universe, while baryonic matter makes up about 4.6%.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-wmap7year_42-1&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-wmap7year-42&quot;&gt;&lt;span&gt;[&lt;/span&gt;41&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; In an &quot;extended model&quot; which includes hot dark matter in the form of &lt;a href=&quot;http://en.wikipedia.org/wiki/Neutrino&quot; title=&quot;Neutrino&quot;&gt;neutrinos&lt;/a&gt;, then if the &quot;physical baryon density&quot; Ω&lt;sub&gt;b&lt;/sub&gt;h&lt;sup&gt;2&lt;/sup&gt; is estimated at about 0.023 (this is different from the &#39;baryon density&#39; Ω&lt;sub&gt;b&lt;/sub&gt;
 expressed as a fraction of the total matter/energy density, which as 
noted above is about 0.046), and the corresponding cold dark matter 
density Ω&lt;sub&gt;c&lt;/sub&gt;h&lt;sup&gt;2&lt;/sup&gt; is about 0.11, the corresponding neutrino density Ω&lt;sub&gt;v&lt;/sub&gt;h&lt;sup&gt;2&lt;/sup&gt; is estimated to be less than 0.0062.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-wmap7year_42-2&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-wmap7year-42&quot;&gt;&lt;span&gt;[&lt;/span&gt;41&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;

Independent lines of evidence from &lt;a href=&quot;http://en.wikipedia.org/wiki/Type_Ia_supernova&quot; title=&quot;Type Ia supernova&quot;&gt;Type Ia supernovae&lt;/a&gt; and the &lt;a href=&quot;http://en.wikipedia.org/wiki/Cosmic_microwave_background_radiation&quot; title=&quot;Cosmic microwave background radiation&quot;&gt;CMB&lt;/a&gt; imply that the Universe today is dominated by a mysterious form of energy known as &lt;a href=&quot;http://en.wikipedia.org/wiki/Dark_energy&quot; title=&quot;Dark energy&quot;&gt;dark energy&lt;/a&gt;,
 which apparently permeates all of space. The observations suggest 73% 
of the total energy density of today&#39;s Universe is in this form. When 
the Universe was very young, it was likely infused with dark energy, but
 with less space and everything closer together, gravity had the upper 
hand, and it was slowly braking the expansion. But eventually, after 
numerous billion years of expansion, the growing abundance of dark 
energy caused the &lt;a href=&quot;http://en.wikipedia.org/wiki/Hubble%27s_law&quot; title=&quot;Hubble&#39;s law&quot;&gt;expansion of the Universe&lt;/a&gt; to slowly begin to accelerate. Dark energy in its simplest formulation takes the form of the &lt;a href=&quot;http://en.wikipedia.org/wiki/Cosmological_constant&quot; title=&quot;Cosmological constant&quot;&gt;cosmological constant&lt;/a&gt; term in &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Einstein%27s_field_equation&quot; title=&quot;Einstein&#39;s field equation&quot;&gt;Einstein&#39;s field equations&lt;/a&gt; of general relativity, but its composition and mechanism are unknown and, more generally, the details of its &lt;a href=&quot;http://en.wikipedia.org/wiki/Equation_of_state_%28cosmology%29&quot; title=&quot;Equation of state (cosmology)&quot;&gt;equation of state&lt;/a&gt; and relationship with the &lt;a href=&quot;http://en.wikipedia.org/wiki/Standard_Model&quot; title=&quot;Standard Model&quot;&gt;Standard Model&lt;/a&gt; of particle physics continue to be investigated both observationally and theoretically.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-peebles_20-1&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-peebles-20&quot;&gt;&lt;span&gt;[&lt;/span&gt;21&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;

All of this cosmic evolution after the &lt;a href=&quot;http://en.wikipedia.org/wiki/Inflationary_epoch&quot; title=&quot;Inflationary epoch&quot;&gt;inflationary epoch&lt;/a&gt; can be rigorously described and modeled by the &lt;a href=&quot;http://en.wikipedia.org/wiki/Lambda-CDM_model&quot; title=&quot;Lambda-CDM model&quot;&gt;ΛCDM model&lt;/a&gt;
 of cosmology, which uses the independent frameworks of quantum 
mechanics and Einstein&#39;s General Relativity. As noted above, there is no
 well-supported model describing the action prior to 10&lt;sup&gt;−15&lt;/sup&gt; seconds or so. Apparently a new unified theory of &lt;a href=&quot;http://en.wikipedia.org/wiki/Quantum_gravity&quot; title=&quot;Quantum gravity&quot;&gt;quantum gravitation&lt;/a&gt;
 is needed to break this barrier. Understanding this earliest of eras in
 the history of the Universe is currently one of the greatest &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Unsolved_problems_in_physics&quot; title=&quot;Unsolved problems in physics&quot;&gt;unsolved problems in physics&lt;/a&gt;.&lt;br /&gt;

&lt;h3&gt;
 &lt;span class=&quot;mw-headline&quot; id=&quot;Underlying_assumptions&quot;&gt;Underlying assumptions&lt;/span&gt;&lt;/h3&gt;
The Big Bang theory depends on two major assumptions: the universality of &lt;a href=&quot;http://en.wikipedia.org/wiki/Physical_law&quot; title=&quot;Physical law&quot;&gt;physical laws&lt;/a&gt;, and the &lt;a href=&quot;http://en.wikipedia.org/wiki/Cosmological_principle&quot; title=&quot;Cosmological principle&quot;&gt;cosmological principle&lt;/a&gt;. The cosmological principle states that on large scales the Universe is &lt;a href=&quot;http://en.wikipedia.org/wiki/Homogeneous_space&quot; title=&quot;Homogeneous space&quot;&gt;homogeneous&lt;/a&gt; and &lt;a href=&quot;http://en.wikipedia.org/wiki/Isotropy&quot; title=&quot;Isotropy&quot;&gt;isotropic&lt;/a&gt;.&lt;br /&gt;

These ideas were initially taken as postulates, but today there are 
efforts to test each of them. For example, the first assumption has been
 tested by observations showing that largest possible deviation of the &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Fine_structure_constant&quot; title=&quot;Fine structure constant&quot;&gt;fine structure constant&lt;/a&gt; over much of the &lt;a href=&quot;http://en.wikipedia.org/wiki/Age_of_the_universe&quot; title=&quot;Age of the universe&quot;&gt;age of the universe&lt;/a&gt; is of order 10&lt;sup&gt;−5&lt;/sup&gt;.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-50&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-50&quot;&gt;&lt;span&gt;[&lt;/span&gt;49&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; Also, &lt;a href=&quot;http://en.wikipedia.org/wiki/General_relativity&quot; title=&quot;General relativity&quot;&gt;general relativity&lt;/a&gt; has passed stringent &lt;a href=&quot;http://en.wikipedia.org/wiki/Tests_of_general_relativity&quot; title=&quot;Tests of general relativity&quot;&gt;tests&lt;/a&gt;
 on the scale of the solar system and binary stars while extrapolation 
to cosmological scales has been validated by the empirical successes of 
various aspects of the Big Bang theory.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-51&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-51&quot;&gt;&lt;span&gt;[&lt;/span&gt;notes 3&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;

If the large-scale Universe appears isotropic as viewed from Earth, the cosmological principle can be derived from the simpler &lt;a href=&quot;http://en.wikipedia.org/wiki/Copernican_principle&quot; title=&quot;Copernican principle&quot;&gt;Copernican principle&lt;/a&gt;,
 which states that there is no preferred (or special) observer or 
vantage point. To this end, the cosmological principle has been 
confirmed to a level of 10&lt;sup&gt;−5&lt;/sup&gt; via observations of the CMB.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-52&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-52&quot;&gt;&lt;span&gt;[&lt;/span&gt;notes 4&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;sup class=&quot;Template-Fact&quot; style=&quot;white-space: nowrap;&quot;&gt;[&lt;i&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Wikipedia:Citation_needed&quot; title=&quot;Wikipedia:Citation needed&quot;&gt;&lt;span title=&quot;This claim needs references to reliable sources from March 2012&quot;&gt;citation needed&lt;/span&gt;&lt;/a&gt;&lt;/i&gt;]&lt;/sup&gt; The Universe has been measured to be homogeneous on the largest scales at the 10% level.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-53&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-53&quot;&gt;&lt;span&gt;[&lt;/span&gt;50&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;sup class=&quot;noprint Template-Fact&quot; style=&quot;white-space: nowrap;&quot;&gt;[&lt;i&gt;&lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Wikipedia:NOTRS&quot; title=&quot;Wikipedia:NOTRS&quot;&gt;&lt;span title=&quot;This claim needs references to better sources. from March 2012&quot;&gt;better&amp;nbsp;source&amp;nbsp;needed&lt;/span&gt;&lt;/a&gt;&lt;/i&gt;]&lt;/sup&gt;&lt;br /&gt;

&lt;h3&gt;
 &lt;span class=&quot;mw-headline&quot; id=&quot;FLRW_metric&quot;&gt;FLRW metric&lt;/span&gt;&lt;/h3&gt;
&lt;div class=&quot;rellink relarticle mainarticle&quot;&gt;
Main articles: &lt;a href=&quot;http://en.wikipedia.org/wiki/Friedmann%E2%80%93Lema%C3%AEtre%E2%80%93Robertson%E2%80%93Walker_metric&quot; title=&quot;Friedmann–Lemaître–Robertson–Walker metric&quot;&gt;Friedmann–Lemaître–Robertson–Walker metric&lt;/a&gt; and &lt;a href=&quot;http://en.wikipedia.org/wiki/Metric_expansion_of_space&quot; title=&quot;Metric expansion of space&quot;&gt;Metric expansion of space&lt;/a&gt;&lt;/div&gt;
General relativity describes spacetime by a &lt;a href=&quot;http://en.wikipedia.org/wiki/Metric_tensor&quot; title=&quot;Metric tensor&quot;&gt;metric&lt;/a&gt;,
 which determines the distances that separate nearby points. The points,
 which can be galaxies, stars, or other objects, themselves are 
specified using a &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Coordinate_chart&quot; title=&quot;Coordinate chart&quot;&gt;coordinate chart&lt;/a&gt; or &quot;grid&quot; that is laid down over all &lt;a href=&quot;http://en.wikipedia.org/wiki/Spacetime&quot; title=&quot;Spacetime&quot;&gt;spacetime&lt;/a&gt;. The cosmological principle implies that the metric should be &lt;a href=&quot;http://en.wikipedia.org/wiki/Homogeneous_space&quot; title=&quot;Homogeneous space&quot;&gt;homogeneous&lt;/a&gt; and &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Isotropic&quot; title=&quot;Isotropic&quot;&gt;isotropic&lt;/a&gt; on large scales, which uniquely singles out the &lt;a href=&quot;http://en.wikipedia.org/wiki/Friedmann%E2%80%93Lema%C3%AEtre%E2%80%93Robertson%E2%80%93Walker_metric&quot; title=&quot;Friedmann–Lemaître–Robertson–Walker metric&quot;&gt;Friedmann–Lemaître–Robertson–Walker metric&lt;/a&gt; (FLRW metric). This metric contains a &lt;a href=&quot;http://en.wikipedia.org/wiki/Scale_factor&quot; title=&quot;Scale factor&quot;&gt;scale factor&lt;/a&gt;, which describes how the size of the Universe changes with time. This enables a convenient choice of a &lt;a href=&quot;http://en.wikipedia.org/wiki/Coordinate_system&quot; title=&quot;Coordinate system&quot;&gt;coordinate system&lt;/a&gt; to be made, called &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Comoving_coordinates&quot; title=&quot;Comoving coordinates&quot;&gt;comoving coordinates&lt;/a&gt;.
 In this coordinate system the grid expands along with the Universe, and
 objects that are moving only due to the expansion of the Universe 
remain at fixed points on the grid. While their &lt;i&gt;coordinate&lt;/i&gt; distance (&lt;a href=&quot;http://en.wikipedia.org/wiki/Comoving_distance&quot; title=&quot;Comoving distance&quot;&gt;comoving distance&lt;/a&gt;) remains constant, the &lt;i&gt;physical&lt;/i&gt; distance between two such comoving points expands proportionally with the &lt;a href=&quot;http://en.wikipedia.org/wiki/Scale_factor&quot; title=&quot;Scale factor&quot;&gt;scale factor&lt;/a&gt; of the Universe.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-54&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-54&quot;&gt;&lt;span&gt;[&lt;/span&gt;51&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;

The Big Bang is not an explosion of matter moving outward to fill an empty universe. Instead, &lt;a href=&quot;http://en.wikipedia.org/wiki/Metric_expansion_of_space&quot; title=&quot;Metric expansion of space&quot;&gt;space itself expands&lt;/a&gt;
 with time everywhere and increases the physical distance between two 
comoving points. Because the FLRW metric assumes a uniform distribution 
of mass and energy, it applies to our Universe only on large 
scales—local concentrations of matter such as our galaxy are 
gravitationally bound and as such do not experience the large-scale 
expansion of space.&lt;br /&gt;

&lt;h3&gt;
 &lt;span class=&quot;mw-headline&quot; id=&quot;Horizons&quot;&gt;Horizons&lt;/span&gt;&lt;/h3&gt;
&lt;div class=&quot;rellink relarticle mainarticle&quot;&gt;
Main article: &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Cosmological_horizon&quot; title=&quot;Cosmological horizon&quot;&gt;Cosmological horizon&lt;/a&gt;&lt;/div&gt;
An important feature of the Big Bang spacetime is the presence of &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Particle_horizon#Particle_horizon&quot; title=&quot;Particle horizon&quot;&gt;horizons&lt;/a&gt;.
 Since the Universe has a finite age, and light travels at a finite 
speed, there may be events in the past whose light has not had time to 
reach us. This places a limit or a &lt;i&gt;past horizon&lt;/i&gt; on the most 
distant objects that can be observed. Conversely, because space is 
expanding, and more distant objects are receding ever more quickly, 
light emitted by us today may never &quot;catch up&quot; to very distant objects. 
This defines a &lt;i&gt;future horizon&lt;/i&gt;, which limits the events in the 
future that we will be able to influence. The presence of either type of
 horizon depends on the details of the FLRW model that describes our 
Universe. Our understanding of the Universe back to very early times &lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#Horizon_problem&quot; title=&quot;Big Bang&quot;&gt;suggests&lt;/a&gt;
 that there is a past horizon, though in practice our view is also 
limited by the opacity of the Universe at early times. So our view 
cannot extend further backward in time, though the horizon recedes in 
space. If the expansion of the Universe continues to &lt;a href=&quot;http://en.wikipedia.org/wiki/Accelerating_universe&quot; title=&quot;Accelerating universe&quot;&gt;accelerate&lt;/a&gt;, there is a future horizon as well.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-kolb_c3_55-0&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-kolb_c3-55&quot;&gt;&lt;span&gt;[&lt;/span&gt;52&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;

&lt;h2&gt;
 &lt;span class=&quot;mw-headline&quot; id=&quot;Observational_evidence&quot;&gt;Observational evidence&lt;/span&gt;&lt;/h2&gt;
The earliest and most direct kinds of observational evidence are the &lt;a href=&quot;http://en.wikipedia.org/wiki/Hubble%27s_law&quot; title=&quot;Hubble&#39;s law&quot;&gt;Hubble-type expansion&lt;/a&gt; seen in the &lt;a href=&quot;http://en.wikipedia.org/wiki/Redshift&quot; title=&quot;Redshift&quot;&gt;redshifts&lt;/a&gt; of galaxies, the detailed measurements of the &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Cosmic_microwave_background&quot; title=&quot;Cosmic microwave background&quot;&gt;cosmic microwave background&lt;/a&gt;, the abundance of light elements (see &lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang_nucleosynthesis&quot; title=&quot;Big Bang nucleosynthesis&quot;&gt;Big Bang nucleosynthesis&lt;/a&gt;), and today also the &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Large-scale_structure_of_the_cosmos&quot; title=&quot;Large-scale structure of the cosmos&quot;&gt;large scale distribution&lt;/a&gt; and apparent &lt;a href=&quot;http://en.wikipedia.org/wiki/Galaxy_formation_and_evolution&quot; title=&quot;Galaxy formation and evolution&quot;&gt;evolution of galaxies&lt;/a&gt;&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-56&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-56&quot;&gt;&lt;span&gt;[&lt;/span&gt;53&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; which are predicted to occur due to gravitational growth of structure in the standard theory. These are sometimes called &lt;i&gt;&quot;the four pillars of the Big Bang theory&quot;&lt;/i&gt;.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-57&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-57&quot;&gt;&lt;span&gt;[&lt;/span&gt;54&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;

&lt;span id=&quot;Hubble.27s_law_expansion&quot;&gt;&lt;/span&gt;&lt;br /&gt;

&lt;h3&gt;
 &lt;span class=&quot;mw-headline&quot; id=&quot;Hubble.27s_law_and_the_expansion_of_space&quot;&gt;Hubble&#39;s law and the expansion of space&lt;/span&gt;&lt;/h3&gt;
&lt;div class=&quot;rellink relarticle mainarticle&quot;&gt;
Main articles: &lt;a href=&quot;http://en.wikipedia.org/wiki/Hubble%27s_law&quot; title=&quot;Hubble&#39;s law&quot;&gt;Hubble&#39;s law&lt;/a&gt; and &lt;a href=&quot;http://en.wikipedia.org/wiki/Metric_expansion_of_space&quot; title=&quot;Metric expansion of space&quot;&gt;Metric expansion of space&lt;/a&gt;&lt;/div&gt;
&lt;div class=&quot;rellink boilerplate seealso&quot;&gt;
See also: &lt;a href=&quot;http://en.wikipedia.org/wiki/Distance_measures_%28cosmology%29&quot; title=&quot;Distance measures (cosmology)&quot;&gt;Distance measures (cosmology)&lt;/a&gt;&amp;nbsp;and &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Scale_factor_%28universe%29&quot; title=&quot;Scale factor (universe)&quot;&gt;Scale factor (universe)&lt;/a&gt;&lt;/div&gt;
Observations of distant galaxies and &lt;a href=&quot;http://en.wikipedia.org/wiki/Quasar&quot; title=&quot;Quasar&quot;&gt;quasars&lt;/a&gt; show that these objects are &lt;a href=&quot;http://en.wikipedia.org/wiki/Redshift&quot; title=&quot;Redshift&quot;&gt;redshifted&lt;/a&gt;—the &lt;a href=&quot;http://en.wikipedia.org/wiki/Light&quot; title=&quot;Light&quot;&gt;light&lt;/a&gt; emitted from them has been shifted to longer wavelengths. This can be seen by taking a &lt;a href=&quot;http://en.wikipedia.org/wiki/Frequency_spectrum&quot; title=&quot;Frequency spectrum&quot;&gt;frequency spectrum&lt;/a&gt; of an object and matching the &lt;a href=&quot;http://en.wikipedia.org/wiki/Spectroscopy&quot; title=&quot;Spectroscopy&quot;&gt;spectroscopic&lt;/a&gt; pattern of &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Emission_line&quot; title=&quot;Emission line&quot;&gt;emission lines&lt;/a&gt; or &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Absorption_line&quot; title=&quot;Absorption line&quot;&gt;absorption lines&lt;/a&gt; corresponding to &lt;a href=&quot;http://en.wikipedia.org/wiki/Atom&quot; title=&quot;Atom&quot;&gt;atoms&lt;/a&gt; of the &lt;a href=&quot;http://en.wikipedia.org/wiki/Chemical_element&quot; title=&quot;Chemical element&quot;&gt;chemical elements&lt;/a&gt; interacting with the light. These redshifts are &lt;a href=&quot;http://en.wikipedia.org/wiki/Homogeneity_%28physics%29&quot; title=&quot;Homogeneity (physics)&quot;&gt;uniformly&lt;/a&gt; &lt;a href=&quot;http://en.wikipedia.org/wiki/Isotropy&quot; title=&quot;Isotropy&quot;&gt;isotropic&lt;/a&gt;, distributed evenly among the observed objects in all directions. If the &lt;a href=&quot;http://en.wikipedia.org/wiki/Redshift&quot; title=&quot;Redshift&quot;&gt;redshift&lt;/a&gt; is interpreted as a &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Doppler_shift&quot; title=&quot;Doppler shift&quot;&gt;Doppler shift&lt;/a&gt;, the recessional &lt;a href=&quot;http://en.wikipedia.org/wiki/Velocity&quot; title=&quot;Velocity&quot;&gt;velocity&lt;/a&gt; of the object can be calculated. For some galaxies, it is possible to estimate distances via the &lt;a href=&quot;http://en.wikipedia.org/wiki/Cosmic_distance_ladder&quot; title=&quot;Cosmic distance ladder&quot;&gt;cosmic distance ladder&lt;/a&gt;. When the recessional velocities are plotted against these distances, a linear relationship known as &lt;a href=&quot;http://en.wikipedia.org/wiki/Hubble%27s_law&quot; title=&quot;Hubble&#39;s law&quot;&gt;Hubble&#39;s law&lt;/a&gt; is observed:&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-hubble_7-2&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-hubble-7&quot;&gt;&lt;span&gt;[&lt;/span&gt;8&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;
&lt;dl&gt;&lt;dd&gt;&lt;i&gt;v&lt;/i&gt; = &lt;i&gt;H&lt;/i&gt;&lt;sub&gt;0&lt;/sub&gt;&lt;i&gt;D&lt;/i&gt;,&lt;/dd&gt;&lt;/dl&gt;
where&lt;br /&gt;

&lt;ul&gt;
&lt;li&gt;&lt;i&gt;v&lt;/i&gt; is the recessional &lt;a href=&quot;http://en.wikipedia.org/wiki/Velocity&quot; title=&quot;Velocity&quot;&gt;velocity&lt;/a&gt; of the &lt;a href=&quot;http://en.wikipedia.org/wiki/Galaxy&quot; title=&quot;Galaxy&quot;&gt;galaxy&lt;/a&gt; or other distant object,&lt;/li&gt;
&lt;li&gt;&lt;i&gt;D&lt;/i&gt; is the &lt;a href=&quot;http://en.wikipedia.org/wiki/Comoving_distance&quot; title=&quot;Comoving distance&quot;&gt;comoving distance&lt;/a&gt; to the object, and&lt;/li&gt;
&lt;li&gt;&lt;i&gt;H&lt;/i&gt;&lt;sub&gt;0&lt;/sub&gt; is &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Hubble%27s_constant&quot; title=&quot;Hubble&#39;s constant&quot;&gt;Hubble&#39;s constant&lt;/a&gt;, measured to be &lt;span class=&quot;nowrap&quot;&gt;70.4 &lt;span style=&quot;display: inline-block; font-size: 85%; line-height: 1.2em; margin-bottom: -0.3em; text-align: left; vertical-align: -0.4em;&quot;&gt;+1.3&lt;br /&gt;
−1.4&lt;/span&gt;&lt;/span&gt; &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Kilometers&quot; title=&quot;Kilometers&quot;&gt;km&lt;/a&gt;/&lt;a href=&quot;http://en.wikipedia.org/wiki/Second&quot; title=&quot;Second&quot;&gt;s&lt;/a&gt;/&lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Megaparsec&quot; title=&quot;Megaparsec&quot;&gt;Mpc&lt;/a&gt; by the &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/WMAP&quot; title=&quot;WMAP&quot;&gt;WMAP&lt;/a&gt; probe.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-wmap7year_42-3&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-wmap7year-42&quot;&gt;&lt;span&gt;[&lt;/span&gt;41&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;/li&gt;
&lt;/ul&gt;
&lt;a href=&quot;http://en.wikipedia.org/wiki/Hubble%27s_law&quot; title=&quot;Hubble&#39;s law&quot;&gt;Hubble&#39;s law&lt;/a&gt; has two possible explanations. Either we are at the center of an explosion of galaxies—which is untenable given the &lt;a href=&quot;http://en.wikipedia.org/wiki/Copernican_principle&quot; title=&quot;Copernican principle&quot;&gt;Copernican principle&lt;/a&gt;—or the Universe is &lt;a href=&quot;http://en.wikipedia.org/wiki/Metric_expansion_of_space&quot; title=&quot;Metric expansion of space&quot;&gt;uniformly expanding&lt;/a&gt; everywhere. This universal expansion was predicted from &lt;a href=&quot;http://en.wikipedia.org/wiki/General_relativity&quot; title=&quot;General relativity&quot;&gt;general relativity&lt;/a&gt; by &lt;a href=&quot;http://en.wikipedia.org/wiki/Alexander_Friedmann&quot; title=&quot;Alexander Friedmann&quot;&gt;Alexander Friedmann&lt;/a&gt; in 1922&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-af1922_16-1&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-af1922-16&quot;&gt;&lt;span&gt;[&lt;/span&gt;17&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; and &lt;a href=&quot;http://en.wikipedia.org/wiki/Georges_Lema%C3%AEtre&quot; title=&quot;Georges Lemaître&quot;&gt;Georges Lemaître&lt;/a&gt; in 1927,&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-gl1927_17-1&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-gl1927-17&quot;&gt;&lt;span&gt;[&lt;/span&gt;18&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;
 well before Hubble made his 1929 analysis and observations, and it 
remains the cornerstone of the Big Bang theory as developed by &lt;a href=&quot;http://en.wikipedia.org/wiki/Friedmann%E2%80%93Lema%C3%AEtre%E2%80%93Robertson%E2%80%93Walker_metric&quot; title=&quot;Friedmann–Lemaître–Robertson–Walker metric&quot;&gt;Friedmann, Lemaître, Robertson and Walker&lt;/a&gt;.&lt;br /&gt;

The theory requires the relation &lt;i&gt;v&lt;/i&gt; = &lt;i&gt;HD&lt;/i&gt; to hold at all times, where &lt;i&gt;D&lt;/i&gt; is the &lt;a href=&quot;http://en.wikipedia.org/wiki/Comoving_distance&quot; title=&quot;Comoving distance&quot;&gt;comoving distance&lt;/a&gt;, &lt;i&gt;v&lt;/i&gt; is the &lt;a href=&quot;http://en.wikipedia.org/wiki/Recessional_velocity&quot; title=&quot;Recessional velocity&quot;&gt;recessional velocity&lt;/a&gt;, and &lt;i&gt;v&lt;/i&gt;, &lt;i&gt;H&lt;/i&gt;, and &lt;i&gt;D&lt;/i&gt; vary as the Universe expands (hence we write &lt;i&gt;H&lt;/i&gt;&lt;sub&gt;0&lt;/sub&gt; to denote the present-day Hubble &quot;constant&quot;). For distances much smaller than the size of the &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Observable_Universe&quot; title=&quot;Observable Universe&quot;&gt;observable Universe&lt;/a&gt;, the Hubble redshift can be thought of as the Doppler shift corresponding to the recession velocity &lt;i&gt;v&lt;/i&gt;.
 However, the redshift is not a true Doppler shift, but rather the 
result of the expansion of the Universe between the time the light was 
emitted and the time that it was detected.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-peacock_c3_58-0&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-peacock_c3-58&quot;&gt;&lt;span&gt;[&lt;/span&gt;55&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;

That &lt;a href=&quot;http://en.wikipedia.org/wiki/Metric_expansion_of_space&quot; title=&quot;Metric expansion of space&quot;&gt;space is undergoing metric expansion&lt;/a&gt; is shown by direct observational evidence of the &lt;a href=&quot;http://en.wikipedia.org/wiki/Cosmological_principle&quot; title=&quot;Cosmological principle&quot;&gt;Cosmological principle&lt;/a&gt; and the Copernican principle, which together with Hubble&#39;s law have no other explanation. Astronomical &lt;a href=&quot;http://en.wikipedia.org/wiki/Redshift&quot; title=&quot;Redshift&quot;&gt;redshifts&lt;/a&gt; are extremely &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Isotropic&quot; title=&quot;Isotropic&quot;&gt;isotropic&lt;/a&gt; and &lt;a href=&quot;http://en.wikipedia.org/wiki/Homogeneity_%28physics%29#Translation_invariance&quot; title=&quot;Homogeneity (physics)&quot;&gt;homogenous&lt;/a&gt;,&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-hubble_7-3&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-hubble-7&quot;&gt;&lt;span&gt;[&lt;/span&gt;8&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;
 supporting the Cosmological principle that the Universe looks the same 
in all directions, along with much other evidence. If the redshifts were
 the result of an explosion from a center distant from us, they would 
not be so similar in different directions.&lt;br /&gt;

Measurements of the effects of the &lt;a href=&quot;http://en.wikipedia.org/wiki/Cosmic_microwave_background_radiation&quot; title=&quot;Cosmic microwave background radiation&quot;&gt;cosmic microwave background radiation&lt;/a&gt;
 on the dynamics of distant astrophysical systems in 2000 proved the 
Copernican principle, that, on a cosmological scale, the Earth is not in
 a central position.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-59&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-59&quot;&gt;&lt;span&gt;[&lt;/span&gt;56&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;
 Radiation from the Big Bang was demonstrably warmer at earlier times 
throughout the Universe. Uniform cooling of the cosmic microwave 
background over billions of years is explainable only if the Universe is
 experiencing a metric expansion, and excludes the possibility that we 
are near the unique center of an explosion.&lt;br /&gt;

&lt;h3&gt;
 &lt;span class=&quot;mw-headline&quot; id=&quot;Cosmic_microwave_background_radiation&quot;&gt;Cosmic microwave background radiation&lt;/span&gt;&lt;/h3&gt;
&lt;div class=&quot;rellink relarticle mainarticle&quot;&gt;
Main article: &lt;a href=&quot;http://en.wikipedia.org/wiki/Cosmic_microwave_background_radiation&quot; title=&quot;Cosmic microwave background radiation&quot;&gt;Cosmic microwave background radiation&lt;/a&gt;&lt;/div&gt;
&lt;div class=&quot;thumb tright&quot;&gt;

&lt;div class=&quot;thumbinner&quot; style=&quot;width: 222px;&quot;&gt;
&lt;a class=&quot;image&quot; href=&quot;http://en.wikipedia.org/wiki/File:WMAP_2010.png&quot;&gt;&lt;img alt=&quot;&quot; class=&quot;thumbimage&quot; height=&quot;110&quot; src=&quot;http://upload.wikimedia.org/wikipedia/commons/thumb/2/2d/WMAP_2010.png/220px-WMAP_2010.png&quot; width=&quot;220&quot; /&gt;&lt;/a&gt;
&lt;div class=&quot;thumbcaption&quot;&gt;

&lt;div class=&quot;magnify&quot;&gt;
&lt;a class=&quot;internal&quot; href=&quot;http://en.wikipedia.org/wiki/File:WMAP_2010.png&quot; title=&quot;Enlarge&quot;&gt;&lt;img alt=&quot;&quot; height=&quot;11&quot; src=&quot;http://bits.wikimedia.org/skins-1.19/common/images/magnify-clip.png&quot; width=&quot;15&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/WMAP&quot; title=&quot;WMAP&quot;&gt;WMAP&lt;/a&gt; image of the cosmic microwave background radiation&lt;/div&gt;
&lt;/div&gt;
&lt;/div&gt;
During the first few days of the Universe, the Universe was in full &lt;a href=&quot;http://en.wikipedia.org/wiki/Thermodynamic_equilibrium&quot; title=&quot;Thermodynamic equilibrium&quot;&gt;thermal equilibrium&lt;/a&gt;, with photons being continually emitted and absorbed, giving the radiation a &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Blackbody&quot; title=&quot;Blackbody&quot;&gt;blackbody&lt;/a&gt;
 spectrum. As the Universe expanded, it cooled to a temperature at which
 photons could no longer be created or destroyed. The temperature was 
still high enough for electrons and nuclei to remain unbound, however, 
and photons were constantly &quot;reflected&quot; from these free electrons 
through a process called &lt;a href=&quot;http://en.wikipedia.org/wiki/Thomson_scattering&quot; title=&quot;Thomson scattering&quot;&gt;Thomson scattering&lt;/a&gt;. Because of this repeated scattering, the early Universe was opaque to light.&lt;br /&gt;

When the temperature fell to a few thousand &lt;a href=&quot;http://en.wikipedia.org/wiki/Kelvin&quot; title=&quot;Kelvin&quot;&gt;Kelvin&lt;/a&gt;, electrons and nuclei began to combine to form atoms, a process known as &lt;a href=&quot;http://en.wikipedia.org/wiki/Recombination_%28cosmology%29&quot; title=&quot;Recombination (cosmology)&quot;&gt;recombination&lt;/a&gt;.
 Since photons scatter infrequently from neutral atoms, radiation 
decoupled from matter when nearly all the electrons had recombined, at 
the &lt;i&gt;epoch of last scattering&lt;/i&gt;, 379,000 years after the Big Bang. 
These photons make up the CMB that is observed today, and the observed 
pattern of fluctuations in the CMB is a direct picture of the Universe 
at this early epoch. The energy of photons was subsequently redshifted 
by the expansion of the Universe, which preserved the blackbody spectrum
 but caused its temperature to fall, meaning that the photons now fall 
into the &lt;a href=&quot;http://en.wikipedia.org/wiki/Microwave&quot; title=&quot;Microwave&quot;&gt;microwave&lt;/a&gt; region of the &lt;a href=&quot;http://en.wikipedia.org/wiki/Electromagnetic_spectrum&quot; title=&quot;Electromagnetic spectrum&quot;&gt;electromagnetic spectrum&lt;/a&gt;.
 The radiation is thought to be observable at every point in the 
Universe, and comes from all directions with (almost) the same 
intensity.&lt;br /&gt;

In 1964 &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Arno_Penzias&quot; title=&quot;Arno Penzias&quot;&gt;Arno Penzias&lt;/a&gt; and &lt;a href=&quot;http://en.wikipedia.org/wiki/Robert_Woodrow_Wilson&quot; title=&quot;Robert Woodrow Wilson&quot;&gt;Robert Wilson&lt;/a&gt; accidentally discovered the cosmic background radiation while conducting diagnostic observations using a new &lt;a href=&quot;http://en.wikipedia.org/wiki/Microwave&quot; title=&quot;Microwave&quot;&gt;microwave&lt;/a&gt; receiver owned by &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Bell_Laboratories&quot; title=&quot;Bell Laboratories&quot;&gt;Bell Laboratories&lt;/a&gt;.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-penzias_35-1&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-penzias-35&quot;&gt;&lt;span&gt;[&lt;/span&gt;35&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;
 Their discovery provided substantial confirmation of the general CMB 
predictions—the radiation was found to be isotropic and consistent with a
 blackbody spectrum of about 3&amp;nbsp;K—and it pitched the balance of opinion 
in favor of the Big Bang hypothesis. Penzias and Wilson were awarded a &lt;a href=&quot;http://en.wikipedia.org/wiki/Nobel_Prize&quot; title=&quot;Nobel Prize&quot;&gt;Nobel Prize&lt;/a&gt; for their discovery.&lt;br /&gt;

&lt;div class=&quot;thumb tleft&quot;&gt;

&lt;div class=&quot;thumbinner&quot; style=&quot;width: 222px;&quot;&gt;
&lt;a class=&quot;image&quot; href=&quot;http://en.wikipedia.org/wiki/File:Firas_spectrum.jpg&quot;&gt;&lt;img alt=&quot;&quot; class=&quot;thumbimage&quot; height=&quot;182&quot; src=&quot;http://upload.wikimedia.org/wikipedia/commons/thumb/8/8a/Firas_spectrum.jpg/220px-Firas_spectrum.jpg&quot; width=&quot;220&quot; /&gt;&lt;/a&gt;
&lt;div class=&quot;thumbcaption&quot;&gt;

&lt;div class=&quot;magnify&quot;&gt;
&lt;a class=&quot;internal&quot; href=&quot;http://en.wikipedia.org/wiki/File:Firas_spectrum.jpg&quot; title=&quot;Enlarge&quot;&gt;&lt;img alt=&quot;&quot; height=&quot;11&quot; src=&quot;http://bits.wikimedia.org/skins-1.19/common/images/magnify-clip.png&quot; width=&quot;15&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
The cosmic microwave background spectrum measured by the FIRAS instrument on the &lt;a href=&quot;http://en.wikipedia.org/wiki/COBE&quot; title=&quot;COBE&quot;&gt;COBE satellite&lt;/a&gt; is the most-precisely measured &lt;a href=&quot;http://en.wikipedia.org/wiki/Black_body&quot; title=&quot;Black body&quot;&gt;black body&lt;/a&gt; spectrum in nature.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-dpf99_60-0&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-dpf99-60&quot;&gt;&lt;span&gt;[&lt;/span&gt;57&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; The &lt;a href=&quot;http://en.wikipedia.org/wiki/Data_point&quot; title=&quot;Data point&quot;&gt;data points&lt;/a&gt; and &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Standard_error_of_estimation&quot; title=&quot;Standard error of estimation&quot;&gt;error bars&lt;/a&gt; on this graph are obscured by the theoretical curve.&lt;/div&gt;
&lt;/div&gt;
&lt;/div&gt;
In 1989 &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/National_Aeronautics_and_Space_Administration&quot; title=&quot;National Aeronautics and Space Administration&quot;&gt;NASA&lt;/a&gt; launched the &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Cosmic_Background_Explorer_satellite&quot; title=&quot;Cosmic Background Explorer satellite&quot;&gt;Cosmic Background Explorer satellite&lt;/a&gt;
 (COBE), and the initial findings, released in 1990, were consistent 
with the Big Bang&#39;s predictions regarding the CMB. COBE found a residual
 temperature of 2.726&amp;nbsp;K and in 1992 detected for the first time the 
fluctuations (anisotropies) in the CMB, at a level of about one part in 
10&lt;sup&gt;5&lt;/sup&gt;.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-cobe_36-1&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-cobe-36&quot;&gt;&lt;span&gt;[&lt;/span&gt;36&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; &lt;a href=&quot;http://en.wikipedia.org/wiki/John_C._Mather&quot; title=&quot;John C. Mather&quot;&gt;John C. Mather&lt;/a&gt; and &lt;a href=&quot;http://en.wikipedia.org/wiki/George_Smoot&quot; title=&quot;George Smoot&quot;&gt;George Smoot&lt;/a&gt;
 were awarded the Nobel Prize for their leadership in this work. During 
the following decade, CMB anisotropies were further investigated by a 
large number of ground-based and balloon experiments. In 2000–2001 
several experiments, most notably &lt;a href=&quot;http://en.wikipedia.org/wiki/BOOMERanG_experiment&quot; title=&quot;BOOMERanG experiment&quot;&gt;BOOMERanG&lt;/a&gt;,
 found the Universe to be almost spatially flat by measuring the typical
 angular size (the size on the sky) of the anisotropies. (See &lt;a href=&quot;http://en.wikipedia.org/wiki/Shape_of_the_Universe&quot; title=&quot;Shape of the Universe&quot;&gt;shape of the Universe&lt;/a&gt;.)&lt;br /&gt;

In early 2003 the first results of the &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/WMAP&quot; title=&quot;WMAP&quot;&gt;Wilkinson Microwave Anisotropy Probe&lt;/a&gt;
 (WMAP) were released, yielding what were at the time the most accurate 
values for some of the cosmological parameters. This spacecraft also 
disproved several specific &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Cosmic_inflation&quot; title=&quot;Cosmic inflation&quot;&gt;cosmic inflation&lt;/a&gt; models, but the results were consistent with the inflation theory in general,&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-wmap1year_37-1&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-wmap1year-37&quot;&gt;&lt;span&gt;[&lt;/span&gt;37&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; it confirms too that a sea of &lt;a href=&quot;http://en.wikipedia.org/wiki/Cosmic_neutrino_background&quot; title=&quot;Cosmic neutrino background&quot;&gt;cosmic neutrinos&lt;/a&gt;
 permeates the Universe, a clear evidence that the first stars took more
 than a half-billion years to create a cosmic fog. A new space probe 
named &lt;a href=&quot;http://en.wikipedia.org/wiki/Planck_%28spacecraft%29&quot; title=&quot;Planck (spacecraft)&quot;&gt;Planck&lt;/a&gt;,
 with goals similar to WMAP, was launched in May 2009. It is anticipated
 to soon provide even more accurate measurements of the CMB 
anisotropies. Many other ground- and balloon-based experiments are also 
currently running; see &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Cosmic_microwave_background_experiments&quot; title=&quot;Cosmic microwave background experiments&quot;&gt;Cosmic microwave background experiments&lt;/a&gt;.&lt;br /&gt;

The background radiation is exceptionally smooth, which presented a 
problem in that conventional expansion would mean that photons coming 
from opposite directions in the sky were coming from regions that had 
never been in contact with each other. The leading explanation for this 
far reaching equilibrium is that the Universe had a brief period of 
rapid exponential expansion, called &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Cosmic_inflation&quot; title=&quot;Cosmic inflation&quot;&gt;inflation&lt;/a&gt;. This would have the effect of driving apart regions that had been in &lt;a href=&quot;http://en.wikipedia.org/wiki/Thermodynamic_equilibrium&quot; title=&quot;Thermodynamic equilibrium&quot;&gt;equilibrium&lt;/a&gt;, so that all the observable Universe was from the same equilibrated region.&lt;br /&gt;

&lt;h3&gt;
 &lt;span class=&quot;mw-headline&quot; id=&quot;Abundance_of_primordial_elements&quot;&gt;Abundance of primordial elements&lt;/span&gt;&lt;/h3&gt;
&lt;div class=&quot;rellink relarticle mainarticle&quot;&gt;
Main article: &lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang_nucleosynthesis&quot; title=&quot;Big Bang nucleosynthesis&quot;&gt;Big Bang nucleosynthesis&lt;/a&gt;&lt;/div&gt;
Using the Big Bang model it is possible to calculate the concentration of &lt;a href=&quot;http://en.wikipedia.org/wiki/Helium-4&quot; title=&quot;Helium-4&quot;&gt;helium-4&lt;/a&gt;, &lt;a href=&quot;http://en.wikipedia.org/wiki/Helium-3&quot; title=&quot;Helium-3&quot;&gt;helium-3&lt;/a&gt;, &lt;a href=&quot;http://en.wikipedia.org/wiki/Deuterium&quot; title=&quot;Deuterium&quot;&gt;deuterium&lt;/a&gt; and &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Lithium-7&quot; title=&quot;Lithium-7&quot;&gt;lithium-7&lt;/a&gt; in the Universe as ratios to the amount of ordinary hydrogen, H.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-kolb_c4_47-1&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-kolb_c4-47&quot;&gt;&lt;span&gt;[&lt;/span&gt;46&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; All the abundances depend on a single parameter, the ratio of &lt;a href=&quot;http://en.wikipedia.org/wiki/Photon&quot; title=&quot;Photon&quot;&gt;photons&lt;/a&gt; to &lt;a href=&quot;http://en.wikipedia.org/wiki/Baryon&quot; title=&quot;Baryon&quot;&gt;baryons&lt;/a&gt;, which itself can be calculated independently from the detailed structure of &lt;a href=&quot;http://en.wikipedia.org/wiki/Cosmic_microwave_background_radiation&quot; title=&quot;Cosmic microwave background radiation&quot;&gt;CMB&lt;/a&gt; fluctuations. The ratios predicted (by mass, not by number) are about 0.25 for &lt;span class=&quot;unicode;&quot; style=&quot;white-space: nowrap;&quot;&gt;&lt;span style=&quot;display: inline-block; font-size: 85%; line-height: 1.2em; margin-bottom: -0.3em; text-align: right; vertical-align: 0.8em;&quot;&gt;4&lt;/span&gt;He&lt;/span&gt;/&lt;span class=&quot;unicode;&quot; style=&quot;white-space: nowrap;&quot;&gt;H&lt;/span&gt;, about 10&lt;sup&gt;−3&lt;/sup&gt; for &lt;span class=&quot;unicode;&quot; style=&quot;white-space: nowrap;&quot;&gt;&lt;span style=&quot;display: inline-block; font-size: 85%; line-height: 1.2em; margin-bottom: -0.3em; text-align: right; vertical-align: 0.8em;&quot;&gt;2&lt;/span&gt;H&lt;/span&gt;/&lt;span class=&quot;unicode;&quot; style=&quot;white-space: nowrap;&quot;&gt;H&lt;/span&gt;, about 10&lt;sup&gt;−4&lt;/sup&gt; for &lt;span class=&quot;unicode;&quot; style=&quot;white-space: nowrap;&quot;&gt;&lt;span style=&quot;display: inline-block; font-size: 85%; line-height: 1.2em; margin-bottom: -0.3em; text-align: right; vertical-align: 0.8em;&quot;&gt;3&lt;/span&gt;He&lt;/span&gt;/&lt;span class=&quot;unicode;&quot; style=&quot;white-space: nowrap;&quot;&gt;H&lt;/span&gt; and about 10&lt;sup&gt;−9&lt;/sup&gt; for &lt;span class=&quot;unicode;&quot; style=&quot;white-space: nowrap;&quot;&gt;&lt;span style=&quot;display: inline-block; font-size: 85%; line-height: 1.2em; margin-bottom: -0.3em; text-align: right; vertical-align: 0.8em;&quot;&gt;7&lt;/span&gt;Li&lt;/span&gt;/&lt;span class=&quot;unicode;&quot; style=&quot;white-space: nowrap;&quot;&gt;H&lt;/span&gt;.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-kolb_c4_47-2&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-kolb_c4-47&quot;&gt;&lt;span&gt;[&lt;/span&gt;46&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;

The measured abundances all agree at least roughly with those 
predicted from a single value of the baryon-to-photon ratio. The 
agreement is excellent for deuterium, close but formally discrepant for &lt;span class=&quot;unicode;&quot; style=&quot;white-space: nowrap;&quot;&gt;&lt;span style=&quot;display: inline-block; font-size: 85%; line-height: 1.2em; margin-bottom: -0.3em; text-align: right; vertical-align: 0.8em;&quot;&gt;4&lt;/span&gt;He&lt;/span&gt;, and a factor of two off for &lt;span class=&quot;unicode;&quot; style=&quot;white-space: nowrap;&quot;&gt;&lt;span style=&quot;display: inline-block; font-size: 85%; line-height: 1.2em; margin-bottom: -0.3em; text-align: right; vertical-align: 0.8em;&quot;&gt;7&lt;/span&gt;Li&lt;/span&gt;; in the latter two cases there are substantial &lt;a href=&quot;http://en.wikipedia.org/wiki/Systematic_error&quot; title=&quot;Systematic error&quot;&gt;systematic uncertainties&lt;/a&gt;.
 Nonetheless, the general consistency with abundances predicted by BBN 
is strong evidence for the Big Bang, as the theory is the only known 
explanation for the relative abundances of light elements, and it is 
virtually impossible to &quot;tune&quot; the Big Bang to produce much more or less
 than 20–30% helium.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-61&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-61&quot;&gt;&lt;span&gt;[&lt;/span&gt;58&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;
 Indeed there is no obvious reason outside of the Big Bang that, for 
example, the young Universe (i.e., before star formation, as determined 
by studying matter supposedly free of &lt;a href=&quot;http://en.wikipedia.org/wiki/Stellar_nucleosynthesis&quot; title=&quot;Stellar nucleosynthesis&quot;&gt;stellar nucleosynthesis&lt;/a&gt; products) should have more helium than deuterium or more deuterium than &lt;span class=&quot;unicode;&quot; style=&quot;white-space: nowrap;&quot;&gt;&lt;span style=&quot;display: inline-block; font-size: 85%; line-height: 1.2em; margin-bottom: -0.3em; text-align: right; vertical-align: 0.8em;&quot;&gt;3&lt;/span&gt;He&lt;/span&gt;, and in constant ratios, too.&lt;br /&gt;

&lt;h3&gt;
 &lt;span class=&quot;mw-headline&quot; id=&quot;Galactic_evolution_and_distribution&quot;&gt;Galactic evolution and distribution&lt;/span&gt;&lt;/h3&gt;
&lt;div class=&quot;rellink relarticle mainarticle&quot;&gt;
Main articles: &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Large-scale_structure_of_the_cosmos&quot; title=&quot;Large-scale structure of the cosmos&quot;&gt;Large-scale structure of the cosmos&lt;/a&gt;, &lt;a href=&quot;http://en.wikipedia.org/wiki/Structure_formation&quot; title=&quot;Structure formation&quot;&gt;Structure formation&lt;/a&gt;, and &lt;a href=&quot;http://en.wikipedia.org/wiki/Galaxy_formation_and_evolution&quot; title=&quot;Galaxy formation and evolution&quot;&gt;Galaxy formation and evolution&lt;/a&gt;&lt;/div&gt;
&lt;div class=&quot;thumb tright&quot;&gt;

&lt;div class=&quot;thumbinner&quot; style=&quot;width: 222px;&quot;&gt;
&lt;a class=&quot;image&quot; href=&quot;http://en.wikipedia.org/wiki/File:2MASS_LSS_chart-NEW_Nasa.jpg&quot;&gt;&lt;img alt=&quot;&quot; class=&quot;thumbimage&quot; height=&quot;111&quot; src=&quot;http://upload.wikimedia.org/wikipedia/commons/thumb/7/7d/2MASS_LSS_chart-NEW_Nasa.jpg/220px-2MASS_LSS_chart-NEW_Nasa.jpg&quot; width=&quot;220&quot; /&gt;&lt;/a&gt;
&lt;div class=&quot;thumbcaption&quot;&gt;

&lt;div class=&quot;magnify&quot;&gt;
&lt;a class=&quot;internal&quot; href=&quot;http://en.wikipedia.org/wiki/File:2MASS_LSS_chart-NEW_Nasa.jpg&quot; title=&quot;Enlarge&quot;&gt;&lt;img alt=&quot;&quot; height=&quot;11&quot; src=&quot;http://bits.wikimedia.org/skins-1.19/common/images/magnify-clip.png&quot; width=&quot;15&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
This panoramic view of the entire &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Near-infrared&quot; title=&quot;Near-infrared&quot;&gt;near-infrared&lt;/a&gt; sky reveals the distribution of galaxies beyond the &lt;a href=&quot;http://en.wikipedia.org/wiki/Milky_Way&quot; title=&quot;Milky Way&quot;&gt;Milky Way&lt;/a&gt;. The galaxies are color coded by &lt;a href=&quot;http://en.wikipedia.org/wiki/Redshift&quot; title=&quot;Redshift&quot;&gt;redshift&lt;/a&gt;.&lt;/div&gt;
&lt;/div&gt;
&lt;/div&gt;
Detailed observations of the &lt;a href=&quot;http://en.wikipedia.org/wiki/Galaxy_morphological_classification&quot; title=&quot;Galaxy morphological classification&quot;&gt;morphology&lt;/a&gt; and &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Large-scale_structure_of_the_cosmos&quot; title=&quot;Large-scale structure of the cosmos&quot;&gt;distribution&lt;/a&gt; of galaxies and &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Quasars&quot; title=&quot;Quasars&quot;&gt;quasars&lt;/a&gt;
 provide strong evidence for the Big Bang. A combination of observations
 and theory suggest that the first quasars and galaxies formed about a 
billion years after the Big Bang, and since then larger structures have 
been forming, such as &lt;a href=&quot;http://en.wikipedia.org/wiki/Galaxy_groups_and_clusters&quot; title=&quot;Galaxy groups and clusters&quot;&gt;galaxy clusters&lt;/a&gt; and &lt;a href=&quot;http://en.wikipedia.org/wiki/Supercluster&quot; title=&quot;Supercluster&quot;&gt;superclusters&lt;/a&gt;.
 Populations of stars have been aging and evolving, so that distant 
galaxies (which are observed as they were in the early Universe) appear 
very different from nearby galaxies (observed in a more recent state). 
Moreover, galaxies that formed relatively recently appear markedly 
different from galaxies formed at similar distances but shortly after 
the Big Bang. These observations are strong arguments against the 
steady-state model. Observations of &lt;a href=&quot;http://en.wikipedia.org/wiki/Star_formation&quot; title=&quot;Star formation&quot;&gt;star formation&lt;/a&gt;,
 galaxy and quasar distributions and larger structures agree well with 
Big Bang simulations of the formation of structure in the Universe and 
are helping to complete details of the theory.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-62&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-62&quot;&gt;&lt;span&gt;[&lt;/span&gt;59&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-63&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-63&quot;&gt;&lt;span&gt;[&lt;/span&gt;60&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;

&lt;h3&gt;
 &lt;span class=&quot;mw-headline&quot; id=&quot;Primordial_gas_clouds&quot;&gt;Primordial gas clouds&lt;/span&gt;&lt;/h3&gt;
In 2011 astronomers have found pristine clouds of the primordial gas 
that formed in the first few minutes after the Big Bang. The composition
 of the gas matches theoretical predictions, providing direct evidence 
in support of the modern cosmological explanation for the origins of 
elements in the universe. The researchers discovered the two clouds of 
pristine gas by analyzing the light from distant quasars, using the 
HIRES spectrometer on the Keck I Telescope at the W. M. Keck Observatory
 in Hawaii. They saw absorption lines in the spectrum where the light 
was absorbed by the gas, and that allows them to measure the composition
 of the gas.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-64&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-64&quot;&gt;&lt;span&gt;[&lt;/span&gt;61&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-65&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-65&quot;&gt;&lt;span&gt;[&lt;/span&gt;62&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;

&lt;h3&gt;
 &lt;span class=&quot;mw-headline&quot; id=&quot;Other_lines_of_evidence&quot;&gt;Other lines of evidence&lt;/span&gt;&lt;/h3&gt;
The age of Universe as estimated from the Hubble expansion and the &lt;a href=&quot;http://en.wikipedia.org/wiki/Cosmic_microwave_background_radiation&quot; title=&quot;Cosmic microwave background radiation&quot;&gt;CMB&lt;/a&gt; is now in good agreement with other estimates using the ages of the oldest stars, both as measured by applying the theory of &lt;a href=&quot;http://en.wikipedia.org/wiki/Stellar_evolution&quot; title=&quot;Stellar evolution&quot;&gt;stellar evolution&lt;/a&gt; to &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Globular_clusters&quot; title=&quot;Globular clusters&quot;&gt;globular clusters&lt;/a&gt; and through &lt;a href=&quot;http://en.wikipedia.org/wiki/Radiometric_dating&quot; title=&quot;Radiometric dating&quot;&gt;radiometric dating&lt;/a&gt; of individual &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Population_II&quot; title=&quot;Population II&quot;&gt;Population II&lt;/a&gt; stars.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-66&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-66&quot;&gt;&lt;span&gt;[&lt;/span&gt;63&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;

The prediction that the CMB temperature was higher in the past has 
been experimentally supported by observations of very low temperature 
absorption lines in gas clouds at high redshift.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-67&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-67&quot;&gt;&lt;span&gt;[&lt;/span&gt;64&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; This prediction also implies that the amplitude of the &lt;a href=&quot;http://en.wikipedia.org/wiki/Sunyaev%E2%80%93Zel%27dovich_effect&quot; title=&quot;Sunyaev–Zel&#39;dovich effect&quot;&gt;Sunyaev–Zel&#39;dovich effect&lt;/a&gt; in &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Clusters_of_galaxies&quot; title=&quot;Clusters of galaxies&quot;&gt;clusters of galaxies&lt;/a&gt;
 does not depend directly on redshift. Observations have found this to 
be roughly true, but this effect depends on cluster properties that do 
change with cosmic time, making precise measurements difficult.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-68&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-68&quot;&gt;&lt;span&gt;[&lt;/span&gt;65&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-69&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-69&quot;&gt;&lt;span&gt;[&lt;/span&gt;66&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;

&lt;h2&gt;
 &lt;span class=&quot;mw-headline&quot; id=&quot;Features.2C_issues_and_problems&quot;&gt;Features, issues and problems&lt;/span&gt;&lt;/h2&gt;
While scientists now support the Big Bang model over other 
cosmological models, the scientific community was once divided between 
supporters of the Big Bang and those of &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Non-standard_cosmologies&quot; title=&quot;Non-standard cosmologies&quot;&gt;alternative cosmological models&lt;/a&gt;.
 Throughout the historical development of the subject, problems with the
 Big Bang theory were posed in the context of a scientific controversy 
regarding which model could best describe the &lt;a href=&quot;http://en.wikipedia.org/wiki/Observational_cosmology&quot; title=&quot;Observational cosmology&quot;&gt;cosmological observations&lt;/a&gt;. With the overwhelming &lt;a href=&quot;http://en.wikipedia.org/wiki/Scientific_consensus&quot; title=&quot;Scientific consensus&quot;&gt;consensus&lt;/a&gt;
 in the community today supporting the Big Bang model, many of these 
problems are remembered as being mainly of historical interest; the 
solutions to them have been obtained either through modifications to the
 theory or as the result of better observations.&lt;br /&gt;

The core ideas of the Big Bang—the expansion, the early hot state, 
the formation of helium, the formation of galaxies—are derived from many
 observations that are independent from any cosmological model; these 
include the &lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang_nucleosynthesis&quot; title=&quot;Big Bang nucleosynthesis&quot;&gt;abundance of light elements&lt;/a&gt;, the &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Cosmic_microwave_background&quot; title=&quot;Cosmic microwave background&quot;&gt;cosmic microwave background&lt;/a&gt;, &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Large-scale_structure_of_the_cosmos&quot; title=&quot;Large-scale structure of the cosmos&quot;&gt;large scale structure&lt;/a&gt;, and the &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Hubble_diagram&quot; title=&quot;Hubble diagram&quot;&gt;Hubble diagram&lt;/a&gt; for &lt;a href=&quot;http://en.wikipedia.org/wiki/Type_Ia_supernova&quot; title=&quot;Type Ia supernova&quot;&gt;Type Ia supernovae&lt;/a&gt;.&lt;br /&gt;

Precise modern models of the Big Bang appeal to various exotic 
physical phenomena that have not been observed in terrestrial laboratory
 experiments or incorporated into the &lt;a href=&quot;http://en.wikipedia.org/wiki/Standard_Model&quot; title=&quot;Standard Model&quot;&gt;Standard Model&lt;/a&gt; of &lt;a href=&quot;http://en.wikipedia.org/wiki/Particle_physics&quot; title=&quot;Particle physics&quot;&gt;particle physics&lt;/a&gt;. Of these features, &lt;a href=&quot;http://en.wikipedia.org/wiki/Dark_matter&quot; title=&quot;Dark matter&quot;&gt;dark matter&lt;/a&gt; is currently the subject to the most active laboratory investigations.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-70&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-70&quot;&gt;&lt;span&gt;[&lt;/span&gt;67&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; Remaining issues, such as the &lt;a href=&quot;http://en.wikipedia.org/wiki/Cuspy_halo_problem&quot; title=&quot;Cuspy halo problem&quot;&gt;cuspy halo problem&lt;/a&gt; and the &lt;a href=&quot;http://en.wikipedia.org/wiki/Dwarf_galaxy_problem&quot; title=&quot;Dwarf galaxy problem&quot;&gt;dwarf galaxy problem&lt;/a&gt; of &lt;a href=&quot;http://en.wikipedia.org/wiki/Cold_dark_matter&quot; title=&quot;Cold dark matter&quot;&gt;cold dark matter&lt;/a&gt;,
 are not fatal to the dark matter explanation as solutions to such 
problems exist which involve only further refinements of the theory. &lt;a href=&quot;http://en.wikipedia.org/wiki/Dark_energy&quot; title=&quot;Dark energy&quot;&gt;Dark energy&lt;/a&gt;
 is also an area of intense interest for scientists, but it is not clear
 whether direct detection of dark energy will be possible.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-71&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-71&quot;&gt;&lt;span&gt;[&lt;/span&gt;68&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;

On the other hand, &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Cosmic_inflation&quot; title=&quot;Cosmic inflation&quot;&gt;inflation&lt;/a&gt; and &lt;a href=&quot;http://en.wikipedia.org/wiki/Baryogenesis&quot; title=&quot;Baryogenesis&quot;&gt;baryogenesis&lt;/a&gt;
 remain somewhat more speculative features of current Big Bang models: 
they explain important features of the early universe, but could be 
replaced by alternative ideas without affecting the rest of the theory.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-72&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-72&quot;&gt;&lt;span&gt;[&lt;/span&gt;notes 5&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;sup class=&quot;Template-Fact&quot; style=&quot;white-space: nowrap;&quot;&gt;[&lt;i&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Wikipedia:Citation_needed&quot; title=&quot;Wikipedia:Citation needed&quot;&gt;&lt;span title=&quot;This claim needs references to reliable sources from March 2012&quot;&gt;citation needed&lt;/span&gt;&lt;/a&gt;&lt;/i&gt;]&lt;/sup&gt; Viable, quantitative explanations for such phenomena are still being sought. These are currently &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Unsolved_problems_in_physics&quot; title=&quot;Unsolved problems in physics&quot;&gt;unsolved problems in physics&lt;/a&gt;.&lt;br /&gt;

&lt;h3&gt;
 &lt;span class=&quot;mw-headline&quot; id=&quot;Horizon_problem&quot;&gt;Horizon problem&lt;/span&gt;&lt;/h3&gt;
&lt;div class=&quot;rellink relarticle mainarticle&quot;&gt;
Main article: &lt;a href=&quot;http://en.wikipedia.org/wiki/Horizon_problem&quot; title=&quot;Horizon problem&quot;&gt;Horizon problem&lt;/a&gt;&lt;/div&gt;
The horizon problem results from the premise that information cannot travel &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Faster_than_light&quot; title=&quot;Faster than light&quot;&gt;faster than light&lt;/a&gt;. In a Universe of finite age this sets a limit—the &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Particle_horizon&quot; title=&quot;Particle horizon&quot;&gt;particle horizon&lt;/a&gt;—on the separation of any two regions of space that are in &lt;a href=&quot;http://en.wikipedia.org/wiki/Causality_%28physics%29&quot; title=&quot;Causality (physics)&quot;&gt;causal&lt;/a&gt; contact.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-kolb_c8_73-0&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-kolb_c8-73&quot;&gt;&lt;span&gt;[&lt;/span&gt;69&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;
 The observed isotropy of the CMB is problematic in this regard: if the 
Universe had been dominated by radiation or matter at all times up to 
the epoch of last scattering, the particle horizon at that time would 
correspond to about 2 degrees on the sky. There would then be no 
mechanism to cause wider regions to have the same temperature.&lt;br /&gt;

A resolution to this apparent inconsistency is offered by &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Inflationary_theory&quot; title=&quot;Inflationary theory&quot;&gt;inflationary theory&lt;/a&gt;
 in which a homogeneous and isotropic scalar energy field dominates the 
Universe at some very early period (before baryogenesis). During 
inflation, the Universe undergoes exponential expansion, and the 
particle horizon expands much more rapidly than previously assumed, so 
that regions presently on opposite sides of the observable Universe are 
well inside each other&#39;s particle horizon. The observed isotropy of the 
CMB then follows from the fact that this larger region was in causal 
contact before the beginning of inflation.&lt;br /&gt;

&lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Heisenberg%27s_uncertainty_principle&quot; title=&quot;Heisenberg&#39;s uncertainty principle&quot;&gt;Heisenberg&#39;s uncertainty principle&lt;/a&gt; predicts that during the inflationary phase there would be &lt;a href=&quot;http://en.wikipedia.org/wiki/Primordial_fluctuations&quot; title=&quot;Primordial fluctuations&quot;&gt;quantum thermal fluctuations&lt;/a&gt;,
 which would be magnified to cosmic scale. These fluctuations serve as 
the seeds of all current structure in the Universe. Inflation predicts 
that the &lt;a href=&quot;http://en.wikipedia.org/wiki/Primordial_fluctuations&quot; title=&quot;Primordial fluctuations&quot;&gt;primordial fluctuations&lt;/a&gt; are nearly &lt;a href=&quot;http://en.wikipedia.org/wiki/Scale_invariance&quot; title=&quot;Scale invariance&quot;&gt;scale invariant&lt;/a&gt; and &lt;a href=&quot;http://en.wikipedia.org/wiki/Normal_distribution&quot; title=&quot;Normal distribution&quot;&gt;Gaussian&lt;/a&gt;, which has been accurately confirmed by measurements of the CMB.&lt;br /&gt;

If inflation occurred, exponential expansion would push large regions of space well beyond our observable horizon.&lt;br /&gt;

&lt;h3&gt;
 &lt;span class=&quot;mw-headline&quot; id=&quot;Flatness_.28oldness.29_problem&quot;&gt;Flatness (oldness) problem&lt;/span&gt;&lt;/h3&gt;
&lt;div class=&quot;rellink relarticle mainarticle&quot;&gt;
Main article: &lt;a href=&quot;http://en.wikipedia.org/wiki/Flatness_problem&quot; title=&quot;Flatness problem&quot;&gt;Flatness problem&lt;/a&gt;&lt;/div&gt;
&lt;div class=&quot;thumb tright&quot;&gt;

&lt;div class=&quot;thumbinner&quot; style=&quot;width: 277px;&quot;&gt;
&lt;a class=&quot;image&quot; href=&quot;http://en.wikipedia.org/wiki/File:End_of_universe.jpg&quot;&gt;&lt;img alt=&quot;&quot; class=&quot;thumbimage&quot; height=&quot;247&quot; src=&quot;http://upload.wikimedia.org/wikipedia/commons/thumb/9/98/End_of_universe.jpg/275px-End_of_universe.jpg&quot; width=&quot;275&quot; /&gt;&lt;/a&gt;
&lt;div class=&quot;thumbcaption&quot;&gt;

&lt;div class=&quot;magnify&quot;&gt;
&lt;a class=&quot;internal&quot; href=&quot;http://en.wikipedia.org/wiki/File:End_of_universe.jpg&quot; title=&quot;Enlarge&quot;&gt;&lt;img alt=&quot;&quot; height=&quot;11&quot; src=&quot;http://bits.wikimedia.org/skins-1.19/common/images/magnify-clip.png&quot; width=&quot;15&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
The overall &lt;a href=&quot;http://en.wikipedia.org/wiki/Shape_of_the_Universe&quot; title=&quot;Shape of the Universe&quot;&gt;geometry of the Universe&lt;/a&gt; is determined by whether the &lt;a href=&quot;http://en.wikipedia.org/wiki/Friedmann_equations#Density_parameter&quot; title=&quot;Friedmann equations&quot;&gt;Omega cosmological parameter&lt;/a&gt; is less than, equal to or greater than 1. Shown from top to bottom are a &lt;a href=&quot;http://en.wikipedia.org/wiki/Shape_of_the_Universe#Spherical_universe&quot; title=&quot;Shape of the Universe&quot;&gt;closed Universe&lt;/a&gt; with positive curvature, a &lt;a href=&quot;http://en.wikipedia.org/wiki/Shape_of_the_Universe#Hyperbolic_universe&quot; title=&quot;Shape of the Universe&quot;&gt;hyperbolic Universe&lt;/a&gt; with negative curvature and a &lt;a href=&quot;http://en.wikipedia.org/wiki/Shape_of_the_Universe#Flat_universe&quot; title=&quot;Shape of the Universe&quot;&gt;flat Universe&lt;/a&gt; with zero curvature.&lt;/div&gt;
&lt;/div&gt;
&lt;/div&gt;
The flatness problem (also known as the oldness problem) is an observational problem associated with a &lt;a href=&quot;http://en.wikipedia.org/wiki/Friedmann%E2%80%93Lema%C3%AEtre%E2%80%93Robertson%E2%80%93Walker_metric&quot; title=&quot;Friedmann–Lemaître–Robertson–Walker metric&quot;&gt;Friedmann–Lemaître–Robertson–Walker metric&lt;/a&gt;.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-kolb_c8_73-1&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-kolb_c8-73&quot;&gt;&lt;span&gt;[&lt;/span&gt;69&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; The Universe may have positive, negative or zero spatial &lt;a href=&quot;http://en.wikipedia.org/wiki/Curvature&quot; title=&quot;Curvature&quot;&gt;curvature&lt;/a&gt; depending on its total energy density. Curvature is negative if its density is less than the &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Critical_density&quot; title=&quot;Critical density&quot;&gt;critical density&lt;/a&gt;, positive if greater, and zero at the critical density, in which case space is said to be &lt;i&gt;flat&lt;/i&gt;.
 The problem is that any small departure from the critical density grows
 with time, and yet the Universe today remains very close to flat.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-74&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-74&quot;&gt;&lt;span&gt;[&lt;/span&gt;notes 6&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; Given that a natural timescale for departure from flatness might be the &lt;a href=&quot;http://en.wikipedia.org/wiki/Planck_time&quot; title=&quot;Planck time&quot;&gt;Planck time&lt;/a&gt;, 10&lt;sup&gt;−43&lt;/sup&gt; seconds, the fact that the Universe has reached neither a &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Heat_death&quot; title=&quot;Heat death&quot;&gt;heat death&lt;/a&gt; nor a &lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Crunch&quot; title=&quot;Big Crunch&quot;&gt;Big Crunch&lt;/a&gt;
 after billions of years requires some explanation. For instance, even 
at the relatively late age of a few minutes (the time of 
nucleosynthesis), the Universe density must have been within one part in
 10&lt;sup&gt;14&lt;/sup&gt; of its critical value, or it would not exist as it does today.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-75&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-75&quot;&gt;&lt;span&gt;[&lt;/span&gt;70&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;

A resolution to this problem is offered by &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Inflationary_theory&quot; title=&quot;Inflationary theory&quot;&gt;inflationary theory&lt;/a&gt;. During the inflationary period, spacetime expanded to such an extent that its &lt;a href=&quot;http://en.wikipedia.org/wiki/Curvature&quot; title=&quot;Curvature&quot;&gt;curvature&lt;/a&gt;
 would have been smoothed out. Thus, it is theorized that inflation 
drove the Universe to a very nearly spatially flat state, with almost 
exactly the critical density.&lt;br /&gt;

&lt;h3&gt;
 &lt;span class=&quot;mw-headline&quot; id=&quot;Magnetic_monopoles&quot;&gt;Magnetic monopoles&lt;/span&gt;&lt;/h3&gt;
&lt;div class=&quot;rellink relarticle mainarticle&quot;&gt;
Main article: &lt;a href=&quot;http://en.wikipedia.org/wiki/Magnetic_monopole&quot; title=&quot;Magnetic monopole&quot;&gt;Magnetic monopole&lt;/a&gt;&lt;/div&gt;
The magnetic monopole objection was raised in the late 1970s. &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Grand_unification_theory&quot; title=&quot;Grand unification theory&quot;&gt;Grand unification theories&lt;/a&gt; predicted &lt;a href=&quot;http://en.wikipedia.org/wiki/Topological_defect&quot; title=&quot;Topological defect&quot;&gt;topological defects&lt;/a&gt; in space that would manifest as &lt;a href=&quot;http://en.wikipedia.org/wiki/Magnetic_monopole&quot; title=&quot;Magnetic monopole&quot;&gt;magnetic monopoles&lt;/a&gt;.
 These objects would be produced efficiently in the hot early Universe, 
resulting in a density much higher than is consistent with observations,
 given that searches have never found any monopoles. This problem is 
also resolved by &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Cosmic_inflation&quot; title=&quot;Cosmic inflation&quot;&gt;cosmic inflation&lt;/a&gt;, which removes all point defects from the observable Universe in the same way that it drives the geometry to flatness.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-kolb_c8_73-2&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-kolb_c8-73&quot;&gt;&lt;span&gt;[&lt;/span&gt;69&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;

A resolution to the horizon, flatness, and magnetic monopole problems alternative to cosmic inflation is offered by the &lt;a href=&quot;http://en.wikipedia.org/wiki/Weyl_curvature_hypothesis&quot; title=&quot;Weyl curvature hypothesis&quot;&gt;Weyl curvature hypothesis&lt;/a&gt;.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-76&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-76&quot;&gt;&lt;span&gt;[&lt;/span&gt;71&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-77&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-77&quot;&gt;&lt;span&gt;[&lt;/span&gt;72&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;

&lt;h3&gt;
 &lt;span class=&quot;mw-headline&quot; id=&quot;Baryon_asymmetry&quot;&gt;Baryon asymmetry&lt;/span&gt;&lt;/h3&gt;
&lt;div class=&quot;rellink relarticle mainarticle&quot;&gt;
Main article: &lt;a href=&quot;http://en.wikipedia.org/wiki/Baryon_asymmetry&quot; title=&quot;Baryon asymmetry&quot;&gt;Baryon asymmetry&lt;/a&gt;&lt;/div&gt;
It is not yet understood why the Universe has more &lt;a href=&quot;http://en.wikipedia.org/wiki/Matter&quot; title=&quot;Matter&quot;&gt;matter&lt;/a&gt; than &lt;a href=&quot;http://en.wikipedia.org/wiki/Antimatter&quot; title=&quot;Antimatter&quot;&gt;antimatter&lt;/a&gt;.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-kolb_c6_45-1&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-kolb_c6-45&quot;&gt;&lt;span&gt;[&lt;/span&gt;44&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;
 It is generally assumed that when the Universe was young and very hot, 
it was in statistical equilibrium and contained equal numbers of &lt;a href=&quot;http://en.wikipedia.org/wiki/Baryon&quot; title=&quot;Baryon&quot;&gt;baryons&lt;/a&gt;
 and antibaryons. However, observations suggest that the Universe, 
including its most distant parts, is made almost entirely of matter. A 
process called &lt;a href=&quot;http://en.wikipedia.org/wiki/Baryogenesis&quot; title=&quot;Baryogenesis&quot;&gt;baryogenesis&lt;/a&gt; was hypothesized to account for the asymmetry. For baryogenesis to occur, the &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Sakharov_conditions&quot; title=&quot;Sakharov conditions&quot;&gt;Sakharov conditions&lt;/a&gt; must be satisfied. These require that &lt;a href=&quot;http://en.wikipedia.org/wiki/Baryon_number&quot; title=&quot;Baryon number&quot;&gt;baryon number&lt;/a&gt; is not conserved, that &lt;a href=&quot;http://en.wikipedia.org/wiki/C-symmetry&quot; title=&quot;C-symmetry&quot;&gt;C-symmetry&lt;/a&gt; and &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/CP-symmetry&quot; title=&quot;CP-symmetry&quot;&gt;CP-symmetry&lt;/a&gt; are violated and that the Universe depart from &lt;a href=&quot;http://en.wikipedia.org/wiki/Thermodynamic_equilibrium&quot; title=&quot;Thermodynamic equilibrium&quot;&gt;thermodynamic equilibrium&lt;/a&gt;.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-sakharov_78-0&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-sakharov-78&quot;&gt;&lt;span&gt;[&lt;/span&gt;73&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; All these conditions occur in the &lt;a href=&quot;http://en.wikipedia.org/wiki/Standard_Model&quot; title=&quot;Standard Model&quot;&gt;Standard Model&lt;/a&gt;, but the effect is not strong enough to explain the present baryon asymmetry.&lt;br /&gt;

&lt;h3&gt;
 &lt;span class=&quot;mw-headline&quot; id=&quot;Globular_cluster_age&quot;&gt;Globular cluster age&lt;/span&gt;&lt;/h3&gt;
In the mid-1990s observations of &lt;a href=&quot;http://en.wikipedia.org/wiki/Globular_cluster&quot; title=&quot;Globular cluster&quot;&gt;globular clusters&lt;/a&gt; appeared to be inconsistent with the Big Bang. Computer simulations that matched the observations of the &lt;a href=&quot;http://en.wikipedia.org/wiki/Star&quot; title=&quot;Star&quot;&gt;stellar&lt;/a&gt;
 populations of globular clusters suggested that they were about 
15&amp;nbsp;billion years old, which conflicted with the 13.7&amp;nbsp;billion year age of
 the Universe. This issue was generally resolved in the late 1990s when 
new computer simulations, which included the effects of mass loss due to
 &lt;a href=&quot;http://en.wikipedia.org/wiki/Stellar_wind&quot; title=&quot;Stellar wind&quot;&gt;stellar winds&lt;/a&gt;, indicated a much younger age for globular clusters.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-79&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-79&quot;&gt;&lt;span&gt;[&lt;/span&gt;74&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;
 There still remain some questions as to how accurately the ages of the 
clusters are measured, but it is clear that these objects are some of 
the oldest in the Universe.&lt;br /&gt;

&lt;h3&gt;
 &lt;span class=&quot;mw-headline&quot; id=&quot;Dark_matter&quot;&gt;Dark matter&lt;/span&gt;&lt;/h3&gt;
&lt;div class=&quot;rellink relarticle mainarticle&quot;&gt;
Main article: &lt;a href=&quot;http://en.wikipedia.org/wiki/Dark_matter&quot; title=&quot;Dark matter&quot;&gt;Dark matter&lt;/a&gt;&lt;/div&gt;
&lt;div class=&quot;thumb tright&quot;&gt;

&lt;div class=&quot;thumbinner&quot; style=&quot;width: 377px;&quot;&gt;
&lt;a class=&quot;image&quot; href=&quot;http://en.wikipedia.org/wiki/File:Cosmological_Composition_-_Pie_Chart.png&quot;&gt;&lt;img alt=&quot;&quot; class=&quot;thumbimage&quot; height=&quot;158&quot; src=&quot;http://upload.wikimedia.org/wikipedia/commons/thumb/d/d7/Cosmological_Composition_-_Pie_Chart.png/375px-Cosmological_Composition_-_Pie_Chart.png&quot; width=&quot;375&quot; /&gt;&lt;/a&gt;
&lt;div class=&quot;thumbcaption&quot;&gt;

&lt;div class=&quot;magnify&quot;&gt;
&lt;a class=&quot;internal&quot; href=&quot;http://en.wikipedia.org/wiki/File:Cosmological_Composition_-_Pie_Chart.png&quot; title=&quot;Enlarge&quot;&gt;&lt;img alt=&quot;&quot; height=&quot;11&quot; src=&quot;http://bits.wikimedia.org/skins-1.19/common/images/magnify-clip.png&quot; width=&quot;15&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
A &lt;a href=&quot;http://en.wikipedia.org/wiki/Pie_chart&quot; title=&quot;Pie chart&quot;&gt;pie chart&lt;/a&gt; indicating the proportional composition of different energy-density components of the Universe, according to the best &lt;a href=&quot;http://en.wikipedia.org/wiki/Lambda-CDM_model&quot; title=&quot;Lambda-CDM model&quot;&gt;ΛCDM model&lt;/a&gt; fits&amp;nbsp;–  roughly 95% is in the exotic forms of dark matter and &lt;a href=&quot;http://en.wikipedia.org/wiki/Dark_energy&quot; title=&quot;Dark energy&quot;&gt;dark energy&lt;/a&gt;&lt;/div&gt;
&lt;/div&gt;
&lt;/div&gt;
During the 1970s and 1980s, various observations showed that there is
 not sufficient visible matter in the Universe to account for the 
apparent strength of gravitational forces within and between galaxies. 
This led to the idea that up to 90% of the matter in the Universe is 
dark matter that does not emit light or interact with normal &lt;a href=&quot;http://en.wikipedia.org/wiki/Baryon&quot; title=&quot;Baryon&quot;&gt;baryonic&lt;/a&gt;
 matter. In addition, the assumption that the Universe is mostly normal 
matter led to predictions that were strongly inconsistent with 
observations. In particular, the Universe today is far more lumpy and 
contains far less &lt;a href=&quot;http://en.wikipedia.org/wiki/Deuterium&quot; title=&quot;Deuterium&quot;&gt;deuterium&lt;/a&gt;
 than can be accounted for without dark matter. While dark matter was 
initially controversial, it is now indicated by numerous observations: 
the anisotropies in the CMB, &lt;a href=&quot;http://en.wikipedia.org/wiki/Galaxy_groups_and_clusters&quot; title=&quot;Galaxy groups and clusters&quot;&gt;galaxy cluster&lt;/a&gt; velocity dispersions, large-scale structure distributions, &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Gravitational_lensing&quot; title=&quot;Gravitational lensing&quot;&gt;gravitational lensing&lt;/a&gt; studies, and &lt;a href=&quot;http://en.wikipedia.org/wiki/X-ray_astronomy&quot; title=&quot;X-ray astronomy&quot;&gt;X-ray measurements&lt;/a&gt; of galaxy clusters.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-80&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-80&quot;&gt;&lt;span&gt;[&lt;/span&gt;75&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;

The evidence for dark matter comes from its gravitational influence 
on other matter, and no dark matter particles have been observed in 
laboratories. Many &lt;a href=&quot;http://en.wikipedia.org/wiki/Particle_physics&quot; title=&quot;Particle physics&quot;&gt;particle physics&lt;/a&gt; candidates for dark matter have been proposed, and several projects to detect them directly are underway.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-pdg_81-0&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-pdg-81&quot;&gt;&lt;span&gt;[&lt;/span&gt;76&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;

&lt;h3&gt;
 &lt;span class=&quot;mw-headline&quot; id=&quot;Dark_energy&quot;&gt;Dark energy&lt;/span&gt;&lt;/h3&gt;
&lt;div class=&quot;rellink relarticle mainarticle&quot;&gt;
Main article: &lt;a href=&quot;http://en.wikipedia.org/wiki/Dark_energy&quot; title=&quot;Dark energy&quot;&gt;Dark energy&lt;/a&gt;&lt;/div&gt;
Measurements of the &lt;a href=&quot;http://en.wikipedia.org/wiki/Redshift&quot; title=&quot;Redshift&quot;&gt;redshift&lt;/a&gt;–&lt;a href=&quot;http://en.wikipedia.org/wiki/Apparent_magnitude&quot; title=&quot;Apparent magnitude&quot;&gt;magnitude&lt;/a&gt; relation for &lt;a href=&quot;http://en.wikipedia.org/wiki/Type_Ia_supernova&quot; title=&quot;Type Ia supernova&quot;&gt;type Ia supernovae&lt;/a&gt; indicate that the expansion of the Universe has been &lt;a href=&quot;http://en.wikipedia.org/wiki/Accelerating_universe&quot; title=&quot;Accelerating universe&quot;&gt;accelerating&lt;/a&gt; since the Universe was about half its present age. To explain this acceleration, &lt;a href=&quot;http://en.wikipedia.org/wiki/General_relativity&quot; title=&quot;General relativity&quot;&gt;general relativity&lt;/a&gt; requires that much of the energy in the Universe consists of a component with large &lt;a href=&quot;http://en.wikipedia.org/wiki/Equation_of_state_%28cosmology%29&quot; title=&quot;Equation of state (cosmology)&quot;&gt;negative pressure&lt;/a&gt;, dubbed &quot;&lt;a href=&quot;http://en.wikipedia.org/wiki/Dark_energy&quot; title=&quot;Dark energy&quot;&gt;dark energy&lt;/a&gt;&quot;. Dark energy is indicated by several other lines of evidence. Measurements of the &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Cosmic_microwave_background&quot; title=&quot;Cosmic microwave background&quot;&gt;cosmic microwave background&lt;/a&gt;
 indicate that the Universe is very nearly spatially flat, and therefore
 according to general relativity the Universe must have almost exactly 
the &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Critical_density&quot; title=&quot;Critical density&quot;&gt;critical density&lt;/a&gt; of mass/energy. But the &lt;a href=&quot;http://en.wikipedia.org/wiki/Density&quot; title=&quot;Density&quot;&gt;mass density&lt;/a&gt; of the Universe can be measured from its gravitational clustering, and is found to have only about 30% of the critical density.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-peebles_20-2&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-peebles-20&quot;&gt;&lt;span&gt;[&lt;/span&gt;21&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;
 Since dark energy does not cluster in the usual way it is the best 
explanation for the &quot;missing&quot; energy density. Dark energy is also 
required by two geometrical measures of the overall curvature of the 
Universe, one using the frequency of &lt;a href=&quot;http://en.wikipedia.org/wiki/Gravitational_lens&quot; title=&quot;Gravitational lens&quot;&gt;gravitational lenses&lt;/a&gt;, and the other using the characteristic pattern of the &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Large-scale_structure&quot; title=&quot;Large-scale structure&quot;&gt;large-scale structure&lt;/a&gt; as a cosmic ruler.&lt;br /&gt;

Negative pressure is a property of &lt;a href=&quot;http://en.wikipedia.org/wiki/Vacuum_energy&quot; title=&quot;Vacuum energy&quot;&gt;vacuum energy&lt;/a&gt;, but the exact nature of dark energy remains one of the great mysteries of the Big Bang. Possible candidates include a &lt;a href=&quot;http://en.wikipedia.org/wiki/Cosmological_constant&quot; title=&quot;Cosmological constant&quot;&gt;cosmological constant&lt;/a&gt; and &lt;a href=&quot;http://en.wikipedia.org/wiki/Quintessence_%28physics%29&quot; title=&quot;Quintessence (physics)&quot;&gt;quintessence&lt;/a&gt;.
 Results from the WMAP team in 2008, which combined data from the CMB 
and other sources, indicate that the contributions to mass/energy 
density in the Universe today are approximately 73% dark energy, 23% 
dark matter, 4.6% regular matter and less than 1% neutrinos.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-wmap7year_42-4&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-wmap7year-42&quot;&gt;&lt;span&gt;[&lt;/span&gt;41&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;
 The energy density in matter decreases with the expansion of the 
Universe, but the dark energy density remains constant (or nearly so) as
 the Universe expands. Therefore matter made up a larger fraction of the
 total energy of the Universe in the past than it does today, but its 
fractional contribution will fall in the far future as dark energy 
becomes even more dominant.&lt;br /&gt;

In the &lt;a href=&quot;http://en.wikipedia.org/wiki/Lambda-CDM_model&quot; title=&quot;Lambda-CDM model&quot;&gt;ΛCDM&lt;/a&gt;, the best current model of the Big Bang, dark energy is explained by the presence of a &lt;a href=&quot;http://en.wikipedia.org/wiki/Cosmological_constant&quot; title=&quot;Cosmological constant&quot;&gt;cosmological constant&lt;/a&gt; in the &lt;a href=&quot;http://en.wikipedia.org/wiki/General_relativity&quot; title=&quot;General relativity&quot;&gt;general theory of relativity&lt;/a&gt;.
 However, the size of the constant that properly explains dark energy is
 surprisingly small relative to naive estimates based on ideas about &lt;a href=&quot;http://en.wikipedia.org/wiki/Quantum_gravity&quot; title=&quot;Quantum gravity&quot;&gt;quantum gravity&lt;/a&gt;. Distinguishing between the cosmological constant and other explanations of dark energy is an active area of current research.&lt;br /&gt;

&lt;h2&gt;
 &lt;span class=&quot;mw-headline&quot; id=&quot;The_future_according_to_the_Big_Bang_theory&quot;&gt;The future according to the Big Bang theory&lt;/span&gt;&lt;/h2&gt;
&lt;div class=&quot;rellink relarticle mainarticle&quot;&gt;
Main article: &lt;a href=&quot;http://en.wikipedia.org/wiki/Ultimate_fate_of_the_universe&quot; title=&quot;Ultimate fate of the universe&quot;&gt;Ultimate fate of the universe&lt;/a&gt;&lt;/div&gt;
Before observations of &lt;a href=&quot;http://en.wikipedia.org/wiki/Dark_energy&quot; title=&quot;Dark energy&quot;&gt;dark energy&lt;/a&gt;, cosmologists considered two scenarios for the future of the Universe. If the mass &lt;a href=&quot;http://en.wikipedia.org/wiki/Density&quot; title=&quot;Density&quot;&gt;density&lt;/a&gt; of the Universe were greater than the &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Critical_density&quot; title=&quot;Critical density&quot;&gt;critical density&lt;/a&gt;,
 then the Universe would reach a maximum size and then begin to 
collapse. It would become denser and hotter again, ending with a state 
that was similar to that in which it started—a &lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Crunch&quot; title=&quot;Big Crunch&quot;&gt;Big Crunch&lt;/a&gt;.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-kolb_c3_55-1&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-kolb_c3-55&quot;&gt;&lt;span&gt;[&lt;/span&gt;52&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;
 Alternatively, if the density in the Universe were equal to or below 
the critical density, the expansion would slow down, but never stop. 
Star formation would cease as all the interstellar gas in each galaxy is
 consumed; stars would burn out leaving &lt;a href=&quot;http://en.wikipedia.org/wiki/White_dwarf&quot; title=&quot;White dwarf&quot;&gt;white dwarfs&lt;/a&gt;, &lt;a href=&quot;http://en.wikipedia.org/wiki/Neutron_star&quot; title=&quot;Neutron star&quot;&gt;neutron stars&lt;/a&gt;, and &lt;a href=&quot;http://en.wikipedia.org/wiki/Black_hole&quot; title=&quot;Black hole&quot;&gt;black holes&lt;/a&gt;.
 Very gradually, collisions between these would result in mass 
accumulating into larger and larger black holes. The average temperature
 of the Universe would asymptotically approach &lt;a href=&quot;http://en.wikipedia.org/wiki/Absolute_zero&quot; title=&quot;Absolute zero&quot;&gt;absolute zero&lt;/a&gt;—a &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Big_Freeze&quot; title=&quot;Big Freeze&quot;&gt;Big Freeze&lt;/a&gt;. Moreover, if the proton were &lt;a href=&quot;http://en.wikipedia.org/wiki/Proton_decay&quot; title=&quot;Proton decay&quot;&gt;unstable&lt;/a&gt;,
 then baryonic matter would disappear, leaving only radiation and black 
holes. Eventually, black holes would evaporate by emitting &lt;a href=&quot;http://en.wikipedia.org/wiki/Hawking_radiation&quot; title=&quot;Hawking radiation&quot;&gt;Hawking radiation&lt;/a&gt;. The &lt;a href=&quot;http://en.wikipedia.org/wiki/Entropy&quot; title=&quot;Entropy&quot;&gt;entropy&lt;/a&gt; of the Universe would increase to the point where no organized form of energy could be extracted from it, a scenario known as &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Heat_death&quot; title=&quot;Heat death&quot;&gt;heat death&lt;/a&gt;.&lt;br /&gt;

Modern observations of &lt;a href=&quot;http://en.wikipedia.org/wiki/Accelerating_universe&quot; title=&quot;Accelerating universe&quot;&gt;accelerated expansion&lt;/a&gt; imply that more and more of the currently visible Universe will pass beyond our &lt;a href=&quot;http://en.wikipedia.org/wiki/Event_horizon&quot; title=&quot;Event horizon&quot;&gt;event horizon&lt;/a&gt; and out of contact with us. The eventual result is not known. The &lt;a href=&quot;http://en.wikipedia.org/wiki/Lambda-CDM_model&quot; title=&quot;Lambda-CDM model&quot;&gt;ΛCDM model&lt;/a&gt; of the Universe contains &lt;a href=&quot;http://en.wikipedia.org/wiki/Dark_energy&quot; title=&quot;Dark energy&quot;&gt;dark energy&lt;/a&gt; in the form of a &lt;a href=&quot;http://en.wikipedia.org/wiki/Cosmological_constant&quot; title=&quot;Cosmological constant&quot;&gt;cosmological constant&lt;/a&gt;.
 This theory suggests that only gravitationally bound systems, such as 
galaxies, would remain together, and they too would be subject to &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Heat_death&quot; title=&quot;Heat death&quot;&gt;heat death&lt;/a&gt;, as the Universe expands and cools. Other explanations of dark energy—so-called &lt;a href=&quot;http://en.wikipedia.org/wiki/Phantom_energy&quot; title=&quot;Phantom energy&quot;&gt;phantom energy&lt;/a&gt; theories—suggest that ultimately &lt;a href=&quot;http://en.wikipedia.org/wiki/Galaxy_groups_and_clusters&quot; title=&quot;Galaxy groups and clusters&quot;&gt;galaxy clusters&lt;/a&gt;, stars, planets, atoms, nuclei and matter itself will be torn apart by the ever-increasing expansion in a so-called &lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Rip&quot; title=&quot;Big Rip&quot;&gt;Big Rip&lt;/a&gt;.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-82&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-82&quot;&gt;&lt;span&gt;[&lt;/span&gt;77&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;

&lt;h2&gt;
 &lt;span class=&quot;mw-headline&quot; id=&quot;Speculative_physics_beyond_Big_Bang_theory&quot;&gt;Speculative physics beyond Big Bang theory&lt;/span&gt;&lt;/h2&gt;
&lt;div class=&quot;thumb tright&quot;&gt;

&lt;div class=&quot;thumbinner&quot; style=&quot;width: 352px;&quot;&gt;
&lt;a class=&quot;image&quot; href=&quot;http://en.wikipedia.org/wiki/File:CMB_Timeline300_no_WMAP.jpg&quot;&gt;&lt;img alt=&quot;&quot; class=&quot;thumbimage&quot; height=&quot;227&quot; src=&quot;http://upload.wikimedia.org/wikipedia/commons/thumb/6/6f/CMB_Timeline300_no_WMAP.jpg/350px-CMB_Timeline300_no_WMAP.jpg&quot; width=&quot;350&quot; /&gt;&lt;/a&gt;
&lt;div class=&quot;thumbcaption&quot;&gt;

&lt;div class=&quot;magnify&quot;&gt;
&lt;a class=&quot;internal&quot; href=&quot;http://en.wikipedia.org/wiki/File:CMB_Timeline300_no_WMAP.jpg&quot; title=&quot;Enlarge&quot;&gt;&lt;img alt=&quot;&quot; height=&quot;11&quot; src=&quot;http://bits.wikimedia.org/skins-1.19/common/images/magnify-clip.png&quot; width=&quot;15&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
This is an artist&#39;s concept of the Universe expansion, where space 
(including hypothetical non-observable portions of the Universe) is 
represented at each time by the circular sections. Note on the left the 
dramatic expansion (not to scale) occurring in the inflationary epoch, 
and at the center the expansion acceleration. The scheme is decorated 
with &lt;a href=&quot;http://en.wikipedia.org/wiki/Wilkinson_Microwave_Anisotropy_Probe&quot; title=&quot;Wilkinson Microwave Anisotropy Probe&quot;&gt;WMAP&lt;/a&gt; images on the left and with the representation of stars at the appropriate level of development.&lt;/div&gt;
&lt;/div&gt;
&lt;/div&gt;
While the Big Bang model is well established in cosmology, it is 
likely to be refined in the future. Little is known about the earliest 
moments of the Universe&#39;s history. The equations of classical &lt;a href=&quot;http://en.wikipedia.org/wiki/General_relativity&quot; title=&quot;General relativity&quot;&gt;general relativity&lt;/a&gt; indicate a &lt;a href=&quot;http://en.wikipedia.org/wiki/Gravitational_singularity&quot; title=&quot;Gravitational singularity&quot;&gt;singularity&lt;/a&gt;
 at the origin of cosmic time, although this conclusion depends on 
several assumptions. Moreover, general relativity must break down before
 the Universe reaches the &lt;a href=&quot;http://en.wikipedia.org/wiki/Planck_temperature&quot; title=&quot;Planck temperature&quot;&gt;Planck temperature&lt;/a&gt;, and a correct treatment of &lt;a href=&quot;http://en.wikipedia.org/wiki/Quantum_gravity&quot; title=&quot;Quantum gravity&quot;&gt;quantum gravity&lt;/a&gt; may avoid the would-be singularity.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-83&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-83&quot;&gt;&lt;span&gt;[&lt;/span&gt;78&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;

Some proposals, each of which entails untested hypotheses, are:&lt;br /&gt;

&lt;ul&gt;
&lt;li&gt;models including the &lt;a href=&quot;http://en.wikipedia.org/wiki/Hartle%E2%80%93Hawking_state&quot; title=&quot;Hartle–Hawking state&quot;&gt;Hartle–Hawking no-boundary condition&lt;/a&gt;
 in which the whole of space-time is finite; the Big Bang does represent
 the limit of time, but without the need for a singularity.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-84&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-84&quot;&gt;&lt;span&gt;[&lt;/span&gt;79&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;/li&gt;
&lt;li&gt;Big Bang lattice model &lt;sup class=&quot;reference&quot; id=&quot;cite_ref-85&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-85&quot;&gt;&lt;span&gt;[&lt;/span&gt;80&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; states that the Universe at the moment of the Big Bang consists of an infinite lattice of &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Fermions&quot; title=&quot;Fermions&quot;&gt;fermions&lt;/a&gt; which is smeared over the &lt;a href=&quot;http://en.wikipedia.org/wiki/Fundamental_domain&quot; title=&quot;Fundamental domain&quot;&gt;fundamental domain&lt;/a&gt;
 so it has both rotational, translational and gauge symmetry. The 
symmetry is the largest symmetry possible and hence the lowest entropy 
of any state.&lt;/li&gt;
&lt;/ul&gt;
&lt;ul&gt;
&lt;li&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Brane_cosmology&quot; title=&quot;Brane cosmology&quot;&gt;brane cosmology&lt;/a&gt; models&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-86&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-86&quot;&gt;&lt;span&gt;[&lt;/span&gt;81&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; in which inflation is due to the movement of branes in &lt;a href=&quot;http://en.wikipedia.org/wiki/String_theory&quot; title=&quot;String theory&quot;&gt;string theory&lt;/a&gt;; the pre-Big Bang model; the &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Ekpyrotic&quot; title=&quot;Ekpyrotic&quot;&gt;ekpyrotic&lt;/a&gt; model, in which the Big Bang is the result of a collision between branes; and the &lt;a href=&quot;http://en.wikipedia.org/wiki/Cyclic_model&quot; title=&quot;Cyclic model&quot;&gt;cyclic model&lt;/a&gt;, a variant of the ekpyrotic model in which collisions occur periodically. In the latter model the Big Bang was preceded by a &lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Crunch&quot; title=&quot;Big Crunch&quot;&gt;Big Crunch&lt;/a&gt; and the Universe endlessly cycles from one process to the other.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-87&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-87&quot;&gt;&lt;span&gt;[&lt;/span&gt;82&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-rebirth_88-0&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-rebirth-88&quot;&gt;&lt;span&gt;[&lt;/span&gt;83&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-rebirth2_89-0&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-rebirth2-89&quot;&gt;&lt;span&gt;[&lt;/span&gt;84&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;/li&gt;
&lt;li&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Eternal_inflation&quot; title=&quot;Eternal inflation&quot;&gt;eternal inflation&lt;/a&gt;, in which universal inflation ends locally here and there in a random fashion, each end-point leading to a &lt;i&gt;bubble universe&lt;/i&gt; expanding from its own big bang.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-90&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-90&quot;&gt;&lt;span&gt;[&lt;/span&gt;85&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-91&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-91&quot;&gt;&lt;span&gt;[&lt;/span&gt;86&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;/li&gt;
&lt;/ul&gt;
Proposals in the last two categories see the Big Bang as an event in a much larger and older Universe, or &lt;a href=&quot;http://en.wikipedia.org/wiki/Multiverse&quot; title=&quot;Multiverse&quot;&gt;multiverse&lt;/a&gt;, and not the literal beginning.&lt;br /&gt;

&lt;h2&gt;
 &lt;span class=&quot;mw-headline&quot; id=&quot;Religious_and_philosophical_implications&quot;&gt;Religious and philosophical implications&lt;/span&gt;&lt;/h2&gt;
&lt;div class=&quot;rellink relarticle mainarticle&quot;&gt;
Main article: &lt;a href=&quot;http://en.wikipedia.org/wiki/Religious_interpretations_of_the_Big_Bang_theory&quot; title=&quot;Religious interpretations of the Big Bang theory&quot;&gt;Religious interpretations of the Big Bang theory&lt;/a&gt;&lt;/div&gt;
The Big Bang is a &lt;a href=&quot;http://en.wikipedia.org/wiki/Scientific_theory&quot; title=&quot;Scientific theory&quot;&gt;scientific theory&lt;/a&gt;,
 and as such is dependent on its agreement with observations. But as a 
theory which addresses the origins of reality it carries theological 
implications regarding the concept of creation &lt;i&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Ex_nihilo&quot; title=&quot;Ex nihilo&quot;&gt;ex nihilo&lt;/a&gt;&lt;/i&gt; (a Latin phrase meaning &quot;out of nothing&quot;);&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-92&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-92&quot;&gt;&lt;span&gt;[&lt;/span&gt;87&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-93&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-93&quot;&gt;&lt;span&gt;[&lt;/span&gt;88&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-Manson_-_Theological_Implications_94-0&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-Manson_-_Theological_Implications-94&quot;&gt;&lt;span&gt;[&lt;/span&gt;89&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; according to the Oxford professor &lt;a href=&quot;http://en.wikipedia.org/wiki/Peter_Harrison_%28historian%29&quot; title=&quot;Peter Harrison (historian)&quot;&gt;Peter Harrison&lt;/a&gt;,
 discussions of the Big Bang&#39;s religious implications &quot;constitute one of
 the liveliest areas of contemporary science-religion interchange.&quot;&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-Cambridge_-_Theological_Implications_95-0&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Big_Bang#cite_note-Cambridge_-_Theological_Implications-95&quot;&gt;&lt;span&gt;[&lt;/span&gt;90&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;
&lt;h3&gt;
&lt;span class=&quot;mw-headline&quot; id=&quot;Timeline_of_the_Big_Bang&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;/h3&gt;
&lt;br /&gt;
&lt;h2&gt;
&lt;span class=&quot;mw-headline&quot; id=&quot;History_and_development&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;/h2&gt;
&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://jomonjoseph003.blogspot.com/feeds/8505824386486139360/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/03/big-bang-theory.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/8505824386486139360'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/8505824386486139360'/><link rel='alternate' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/03/big-bang-theory.html' title='Big Bang Theory'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/08130264968775577141</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-5295137275419661938.post-6889916588063499203</id><published>2012-03-31T10:26:00.000-07:00</published><updated>2012-03-31T10:26:25.219-07:00</updated><title type='text'>Lighter</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;img alt=&quot;&quot; src=&quot;data:image/png;base64,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&quot; /&gt;A &lt;b&gt;lighter&lt;/b&gt; is a portable device used to generate a &lt;a href=&quot;http://en.wikipedia.org/wiki/Flame&quot; title=&quot;Flame&quot;&gt;flame&lt;/a&gt;. It consists of a metal or plastic container filled with a flammable fluid or pressurized liquid gas, a means of &lt;a href=&quot;http://en.wikipedia.org/wiki/Combustion&quot; title=&quot;Combustion&quot;&gt;ignition&lt;/a&gt;, and some provision for extinguishing the flame.&lt;br /&gt;
&lt;h2&gt;
&lt;span class=&quot;mw-headline&quot; id=&quot;History&quot;&gt;History&lt;/span&gt;&lt;/h2&gt;
The first lighters were invented in the 16th century and were converted &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Flintlock_pistol&quot; title=&quot;Flintlock pistol&quot;&gt;flintlock pistols&lt;/a&gt; that used gunpowder. One of the first lighters was invented by the German chemist named &lt;a href=&quot;http://en.wikipedia.org/wiki/Johann_Wolfgang_D%C3%B6bereiner&quot; title=&quot;Johann Wolfgang Döbereiner&quot;&gt;Johann Wolfgang Döbereiner&lt;/a&gt; in 1823 and was often called &lt;a href=&quot;http://en.wikipedia.org/wiki/D%C3%B6bereiner%27s_lamp&quot; title=&quot;Döbereiner&#39;s lamp&quot;&gt;Döbereiner&#39;s lamp&lt;/a&gt;.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-Hoffman_0-0&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Lighter#cite_note-Hoffman-0&quot;&gt;&lt;span&gt;[&lt;/span&gt;1&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;
 This lighter worked by a reaction of hydrogen to platinum sponge, which
 gave off a great amount of heat. The device was very large and highly 
dangerous and fell out of production by the end of the 19th century.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-Hoffman_0-1&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Lighter#cite_note-Hoffman-0&quot;&gt;&lt;span&gt;[&lt;/span&gt;1&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;

The patenting of &lt;a href=&quot;http://en.wikipedia.org/wiki/Ferrocerium&quot; title=&quot;Ferrocerium&quot;&gt;ferrocerium&lt;/a&gt; (often misidentified as &lt;a href=&quot;http://en.wikipedia.org/wiki/Flint&quot; title=&quot;Flint&quot;&gt;flint&lt;/a&gt;) by &lt;a href=&quot;http://en.wikipedia.org/wiki/Carl_Auer_von_Welsbach&quot; title=&quot;Carl Auer von Welsbach&quot;&gt;Carl Auer von Welsbach&lt;/a&gt; in 1903 has made modern lighters possible. When scratched, it produces a large &lt;a href=&quot;http://en.wikipedia.org/wiki/Spark_%28fire%29&quot; title=&quot;Spark (fire)&quot;&gt;spark&lt;/a&gt; which is responsible for lighting the fuel of many lighters, and is suitably inexpensive for use in disposable items.&lt;br /&gt;

Using Carl Auer von Welsbach&#39;s flint, companies like &lt;a href=&quot;http://en.wikipedia.org/wiki/Ronson_%28company%29&quot; title=&quot;Ronson (company)&quot;&gt;Ronson&lt;/a&gt; were able to develop practical and easy to use lighters. In 1910 &lt;a href=&quot;http://en.wikipedia.org/wiki/Ronson_%28company%29&quot; title=&quot;Ronson (company)&quot;&gt;Ronson&lt;/a&gt;
 released the first Pist-O-Liter and in 1913 the company developed its 
first lighter, called the &quot;Wonderlite&quot;, which was a permanent match 
style of lighter.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-1&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Lighter#cite_note-1&quot;&gt;&lt;span&gt;[&lt;/span&gt;2&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;

The &lt;a href=&quot;http://en.wikipedia.org/wiki/Zippo&quot; title=&quot;Zippo&quot;&gt;Zippo&lt;/a&gt;
 lighter and company were invented and founded by George G. Blaisdell in
 1932. The Zippo was noted for its reliability, &quot;Life Time Warranty&quot; and
 marketing as &quot;Wind-Proof&quot;.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-2&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Lighter#cite_note-2&quot;&gt;&lt;span&gt;[&lt;/span&gt;3&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; Most early Zippos used naphtha as a fuel source.&lt;br /&gt;

In the 1950s there was a switch in fuel choice from &lt;a href=&quot;http://en.wikipedia.org/wiki/Naphtha&quot; title=&quot;Naphtha&quot;&gt;naphtha&lt;/a&gt; to &lt;a href=&quot;http://en.wikipedia.org/wiki/Butane&quot; title=&quot;Butane&quot;&gt;butane&lt;/a&gt;, as butane allows for a controllable flame and has less odour.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-3&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Lighter#cite_note-3&quot;&gt;&lt;span&gt;[&lt;/span&gt;4&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; This also led to the use of &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Piezoelectric&quot; title=&quot;Piezoelectric&quot;&gt;piezoelectric&lt;/a&gt; &lt;a href=&quot;http://en.wikipedia.org/wiki/Electric_spark&quot; title=&quot;Electric spark&quot;&gt;spark&lt;/a&gt;, which replaced the need for a flint wheel in some lighters and was used in many &lt;a href=&quot;http://en.wikipedia.org/wiki/Ronson_%28company%29&quot; title=&quot;Ronson (company)&quot;&gt;Ronson&lt;/a&gt; lighters.&lt;br /&gt;
&lt;img alt=&quot;&quot; src=&quot;data:image/png;base64,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&quot; /&gt;&lt;br /&gt;
&lt;h2&gt;
&lt;span class=&quot;mw-headline&quot; id=&quot;Operation&quot;&gt;Operation&lt;/span&gt;&lt;/h2&gt;
&lt;a href=&quot;http://en.wikipedia.org/wiki/Naphtha&quot; title=&quot;Naphtha&quot;&gt;Naphtha&lt;/a&gt; (very similar to gasoline) based lighters employ a saturated cloth &lt;a href=&quot;http://en.wikipedia.org/wiki/Candle_wick&quot; title=&quot;Candle wick&quot;&gt;wick&lt;/a&gt; and fibre packing to absorb the fluid and prevent it from leaking. They employ an enclosed top to prevent the &lt;a href=&quot;http://en.wikipedia.org/wiki/Volatility_%28chemistry%29&quot; title=&quot;Volatility (chemistry)&quot;&gt;volatile&lt;/a&gt; liquid from evaporating, and to conveniently extinguish the flame. &lt;a href=&quot;http://en.wikipedia.org/wiki/Butane&quot; title=&quot;Butane&quot;&gt;Butane&lt;/a&gt; lighters have a valved orifice that meters the butane gas as it escapes.&lt;br /&gt;

A spark is created by striking metal against a &lt;a href=&quot;http://en.wikipedia.org/wiki/Ferrocerium&quot; title=&quot;Ferrocerium&quot;&gt;flint&lt;/a&gt;, or by pressing a button that compresses a &lt;a href=&quot;http://en.wikipedia.org/wiki/Piezoelectricity&quot; title=&quot;Piezoelectricity&quot;&gt;piezoelectric&lt;/a&gt; &lt;a href=&quot;http://en.wikipedia.org/wiki/Crystal&quot; title=&quot;Crystal&quot;&gt;crystal&lt;/a&gt; (&lt;a href=&quot;http://en.wikipedia.org/wiki/Piezo_ignition&quot; title=&quot;Piezo ignition&quot;&gt;piezo ignition&lt;/a&gt;), generating an &lt;a href=&quot;http://en.wikipedia.org/wiki/Electric_arc&quot; title=&quot;Electric arc&quot;&gt;electric arc&lt;/a&gt;.
 In naphtha lighters, the liquid is sufficiently volatile, and flammable
 vapour is present as soon as the top of the lighter is opened. Butane 
lighters combine the striking action with the opening of the valve to 
release gas. The spark ignites the flammable gas causing a flame to come
 out of the lighter which continues until either the top is closed 
(naphtha type), or the valve is released (butane type).&lt;br /&gt;

A metal enclosure with air holes generally surrounds the flame, and 
is designed to allow mixing of fuel and air while making the lighter 
less sensitive to wind. The high energy jet in butane lighters allows 
mixing to be accomplished by using &lt;a href=&quot;http://en.wikipedia.org/wiki/Bernoulli%27s_principle&quot; title=&quot;Bernoulli&#39;s principle&quot;&gt;Bernoulli&#39;s principle&lt;/a&gt;, so that the air hole(s) in this type tend to be much smaller and farther from the flame.&lt;br /&gt;

Specialized &quot;windproof&quot; butane lighters are manufactured for 
demanding conditions such as shipboard, high altitude, and wet climates.
 Some dedicated models double as synthetic rope cutters. Such lighters 
are often far hotter than normal lighters (those that use a &quot;soft 
flame&quot;) and can burn in excess of 1100&amp;nbsp;°C. Contrary to common 
misconception, the windproof capabilities are not achieved from &quot;higher 
pressure&quot; fuel. Windproof lighters use the same fuel (butane) as 
standard lighters, and therefore develop the same vapour pressure. The 
difference is that windproof lighters &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Bunsen_Burner#Operation&quot; title=&quot;Bunsen Burner&quot;&gt;mix the fuel with air&lt;/a&gt;,
 and may also pass the butane/air mixture through a catalytic coil. An 
electric spark starts the initial flame, and soon after the coil is hot 
enough to sustain a catalytic reaction and cause the fuel/air mixture to
 burn on contact. In essence, the flame is constantly reignited by the 
coil.&lt;br /&gt;
&lt;h2&gt;
&lt;span class=&quot;mw-headline&quot; id=&quot;Other_types&quot;&gt;Other types&lt;/span&gt;&lt;/h2&gt;
&lt;h3&gt;
&lt;span class=&quot;mw-headline&quot; id=&quot;Permanent_match&quot;&gt;Permanent match&lt;/span&gt;&lt;/h3&gt;
A typical form of lighter is the &lt;i&gt;everlasting match&lt;/i&gt;, consisting of a &lt;a href=&quot;http://en.wikipedia.org/wiki/Naphtha&quot; title=&quot;Naphtha&quot;&gt;naphtha&lt;/a&gt;
 fuel-filled metal shell and a separate threaded metal rod assembly —the
 &quot;match&quot;— serving as the striker and wick. This &quot;metal match&quot; is stored 
screwed into the fuel storage compartment, the shell. (see photo)&lt;br /&gt;

The fuel-saturated striker/wick assembly is unscrewed to remove, and 
scratched against a flint on the side of the case to create a spark. Its
 concealed wick catches fire, resembling a &lt;a href=&quot;http://en.wikipedia.org/wiki/Match&quot; title=&quot;Match&quot;&gt;match&lt;/a&gt;.
 The flame is extinguished by screwing the &quot;match&quot; back into the shell, 
where it absorbs fuel for the next use. An advantage over other naphtha 
lighters is that the fuel compartment is sealed shut with a rubber &lt;a href=&quot;http://en.wikipedia.org/wiki/O-ring&quot; title=&quot;O-ring&quot;&gt;o-ring&lt;/a&gt;, which slows or stops fuel evaporation.&lt;br /&gt;
&lt;img alt=&quot;&quot; src=&quot;data:image/png;base64,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&quot; /&gt;&lt;br /&gt;
&lt;h3&gt;
&lt;span class=&quot;mw-headline&quot; id=&quot;Flame-less_lighter&quot;&gt;Flame-less lighter&lt;/span&gt;&lt;/h3&gt;
A &lt;i&gt;flame-less lighter&lt;/i&gt; is the safe alternative to traditional lighters. The &lt;i&gt;flameless lighter&lt;/i&gt;
 uses an enclosed heating element, thus, the device does not emit an 
open flame. Typical flameless heating elements are an electrically 
heated wire or an artificial coal.&lt;br /&gt;

Flameless lighters are designed for use in any environment where an 
open flame must not exist or where conventional lighters or matches are 
not permitted.&lt;br /&gt;

Many advertised so-called flameless lighters are not flameless at 
all, but the flame is invisible. If a piece of paper can be easily 
ignited, it is probably not a true flameless lighter, and certainly not 
safe in explosive environments and so forth.&lt;br /&gt;
&lt;h3&gt;
&lt;span class=&quot;mw-headline&quot; id=&quot;Automobile_lighter&quot;&gt;Automobile lighter&lt;/span&gt;&lt;/h3&gt;
Some automobiles are equipped with an electric lighter housed in a 12&amp;nbsp;&lt;a href=&quot;http://en.wikipedia.org/wiki/Volt&quot; title=&quot;Volt&quot;&gt;V&lt;/a&gt; &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Cigar_lighter_receptacle&quot; title=&quot;Cigar lighter receptacle&quot;&gt;receptacle&lt;/a&gt;.
 Its electric heating element becomes hot in seconds upon activation. 
The car lighter was claimed to have been invented by Alexander Kucala, a
 tavern owner/ inventor, on the south side of Chicago in the early 
1920&#39;s called the AL Lighter.&lt;br /&gt;
&lt;h2&gt;
&lt;span class=&quot;mw-headline&quot; id=&quot;Safety&quot;&gt;Safety&lt;/span&gt;&lt;/h2&gt;
Two technical standards relate to the safety of lighters: the International Standard EN ISO 9994:2002&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-4&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Lighter#cite_note-4&quot;&gt;&lt;span&gt;[&lt;/span&gt;5&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; and the European standard EN 13869:2002.&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-13869:2002_5-0&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Lighter#cite_note-13869:2002-5&quot;&gt;&lt;span&gt;[&lt;/span&gt;6&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;

The International Standard establishes non-functional specifications 
on quality, reliability and safety of lighters and appropriate test 
procedures. For instance, a lighter should generate flame only through 
positive action on the part of the user, two or more independent actions
 by the user, or an actuating force greater than or equal to 15 N. The 
standard also specifies other safety features, such as the lighter&#39;s 
maximum flame height and its resistance to elevated temperatures, 
dropping, and damages from continuous burning. However, the standard 
does not include child resistance specifications.&lt;br /&gt;

The European standard EN 13869:2002&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-13869:2002_5-1&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Lighter#cite_note-13869:2002-5&quot;&gt;&lt;span&gt;[&lt;/span&gt;6&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;
 establishes child-resistance specifications and defines as novelty 
lighters those that resemble another object commonly recognized as 
appealing to children younger than 51 months, or those that have 
entertaining audio or animated effects.&lt;br /&gt;

As &lt;a class=&quot;mw-redirect&quot; href=&quot;http://en.wikipedia.org/wiki/Matches&quot; title=&quot;Matches&quot;&gt;matches&lt;/a&gt;, lighters, and other heat sources are the leading causes of fire deaths for children,&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-6&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Lighter#cite_note-6&quot;&gt;&lt;span&gt;[&lt;/span&gt;7&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt; many jurisdictions, such as the EU,&lt;sup class=&quot;reference&quot; id=&quot;cite_ref-7&quot;&gt;&lt;a href=&quot;http://en.wikipedia.org/wiki/Lighter#cite_note-7&quot;&gt;&lt;span&gt;[&lt;/span&gt;8&lt;span&gt;]&lt;/span&gt;&lt;/a&gt;&lt;/sup&gt;
 have forbidden the marketing of novelty or non-child resistant 
lighters. Examples of child resistance features, include the use of a 
smooth or shielded &lt;a href=&quot;http://en.wikipedia.org/wiki/Ember&quot; title=&quot;Ember&quot;&gt;spark&lt;/a&gt;
 wheel. Many people remove the child proofing from lighters by prying 
off the metal with scissors or keys, making the lighter easier to 
ignite.&lt;br /&gt;

In 2005 the fourth edition of the ISO standard was released 
(ISO9994:2005). The main change to the 2004 Standard is the inclusion of
 specifications on safety symbols.&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;h2&gt;
&lt;span class=&quot;mw-headline&quot; id=&quot;Other_types&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;/h2&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://jomonjoseph003.blogspot.com/feeds/6889916588063499203/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/03/lighter.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/6889916588063499203'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/6889916588063499203'/><link rel='alternate' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/03/lighter.html' title='Lighter'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/08130264968775577141</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-5295137275419661938.post-8958760931507000234</id><published>2012-03-30T06:56:00.001-07:00</published><updated>2012-03-30T06:56:21.574-07:00</updated><title type='text'>Why is the Sky Blue</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
A clear cloudless day-time sky is blue because molecules in the air scatter blue light
from the sun more than they scatter red light.&amp;nbsp; When we look towards the sun at
sunset, we see red and orange colours because the blue light has been scattered out and
away from the line of sight.&lt;br /&gt;


&lt;div align=&quot;center&quot;&gt;
&lt;img height=&quot;308&quot; src=&quot;http://math.ucr.edu/home/baez/physics/General/BlueSky/blue_sky.gif&quot; width=&quot;591&quot; /&gt;&lt;/div&gt;
The white light from the sun is a mixture of all colours of the rainbow.&amp;nbsp; This was
demonstrated by Isaac Newton, who used a prism to separate the different colours and so
form a spectrum.&amp;nbsp; The colours of light are distinguished by their different
wavelengths.&amp;nbsp; The visible part of the spectrum ranges from red light with a
wavelength of about 720 nm, to violet with a wavelength of about 380 nm, with orange,
yellow, green, blue and indigo between.&amp;nbsp; The three different types of colour
receptors in the retina of the human eye respond most strongly to red, green and blue
wavelengths, giving us our colour vision.&lt;br /&gt;



&lt;h3&gt;
Tyndall Effect&lt;/h3&gt;
The first steps towards correctly explaining the colour of the sky were taken by John
Tyndall in 1859.&amp;nbsp; He discovered that when light passes through a clear fluid holding
small particles in suspension, the shorter blue wavelengths are scattered more strongly
than the red.&amp;nbsp; This can be demonstrated by shining a beam of white light through a
tank of water with a little milk or soap mixed in.&amp;nbsp; From the side, the beam can be
seen by the blue light it scatters; but the light seen directly from the end is reddened
after it has passed through the tank.&amp;nbsp; The scattered light can also be shown to be
polarised using a filter of polarised light, just as the sky appears a deeper blue through
polaroid sun glasses.&lt;br /&gt;


This is most correctly called the Tyndall effect, but it is more commonly known to
physicists as Rayleigh scattering—after Lord Rayleigh, who studied it in more detail a few
years later.&amp;nbsp; He showed that the amount of light scattered is inversely proportional
to the fourth power of wavelength for sufficiently small particles.&amp;nbsp; It follows that
blue light is scattered more than red light by a factor of (700/400)&lt;sup&gt;4&lt;/sup&gt; ~=
10.&lt;br /&gt;



&lt;h3&gt;
Dust or Molecules?&lt;/h3&gt;
Tyndall and Rayleigh thought that the blue colour of the sky must be due to small
particles of dust and droplets of water vapour in the atmosphere.&amp;nbsp; Even today, people
sometimes incorrectly say that this is the case.&amp;nbsp; Later scientists realised that if
this were true, there would be more variation of sky colour with humidity or haze
conditions than was actually observed, so they supposed correctly that the molecules of
oxygen and nitrogen in the air are sufficient to account for the scattering.&amp;nbsp; The
case was finally settled by Einstein in 1911, who calculated the detailed formula for the
scattering of light from molecules; and this was found to be in agreement with
experiment.&amp;nbsp; He was even able to use the calculation as a further verification of
Avogadro&#39;s number when compared with observation.&amp;nbsp; The molecules are able to scatter
light because the electromagnetic field of the light waves induces electric dipole moments
in the molecules.&lt;br /&gt;



&lt;h3&gt;
Why not violet?&lt;/h3&gt;
If shorter wavelengths are scattered most strongly, then there is a puzzle as to why
the sky does not appear violet, the colour with the shortest visible wavelength.&amp;nbsp; The
spectrum of light emission from the sun is not constant at all wavelengths, and
additionally is absorbed by the high atmosphere, so there is less violet in the
light.&amp;nbsp; Our eyes are also less sensitive to violet.&amp;nbsp; That&#39;s part of the answer;
yet a rainbow shows that there remains a significant amount of visible light coloured
indigo and violet beyond the blue.&amp;nbsp; The rest of the answer to this puzzle lies in the
way our vision works.&amp;nbsp; We have three types of colour receptors, or cones, in our
retina.&amp;nbsp; They are called red, blue and green because they respond most strongly to
light at those wavelengths.&amp;nbsp; As they are stimulated in different proportions, our
visual system constructs the colours we see.&lt;br /&gt;

 
&lt;div align=&quot;center&quot;&gt;
&lt;img height=&quot;250&quot; src=&quot;http://math.ucr.edu/home/baez/physics/General/BlueSky/vision.jpg&quot; width=&quot;374&quot; /&gt;&lt;br /&gt;Response curves for the
three types of cone in the human eye&lt;/div&gt;
When we look up at the sky, the red cones respond to the small amount of scattered red
light, but also less strongly to orange and yellow wavelengths.&amp;nbsp; The green cones
respond to yellow and the more strongly scattered green and green-blue wavelengths.&amp;nbsp;
The blue cones are stimulated by colours near blue wavelengths, which are very strongly
scattered.&amp;nbsp; If there were no indigo and violet in the spectrum, the sky would appear
blue with a slight green tinge.&amp;nbsp; However, the most strongly scattered indigo and
violet wavelengths stimulate the red cones slightly as well as the blue, which is why
these colours appear blue with an added red tinge.&amp;nbsp; The net effect is that the red
and green cones are stimulated about equally by the light from the sky, while the blue is
stimulated more strongly.&amp;nbsp; This combination accounts for the pale sky blue
colour.&amp;nbsp; It may not be a coincidence that our vision is adjusted to see the sky as a
pure hue.&amp;nbsp; We have evolved to fit in with our environment; and the ability to
separate natural colours most clearly is probably a survival advantage.&lt;br /&gt;


&lt;div align=&quot;center&quot;&gt;
&lt;img height=&quot;249&quot; src=&quot;http://math.ucr.edu/home/baez/physics/General/BlueSky/sunset.jpg&quot; width=&quot;398&quot; /&gt;&lt;br /&gt; A multicoloured sunset
over the Firth of Forth in Scotland.&lt;/div&gt;
&lt;h3&gt;
Sunsets&lt;/h3&gt;
When the air is clear the sunset will appear yellow, because the light from the sun has
passed a long distance through air and some of the blue light has been scattered
away.&amp;nbsp; If the air is polluted with small particles, natural or otherwise, the sunset
will be more red.&amp;nbsp; Sunsets over the sea may also be orange, due to salt particles in
the air, which are effective Tyndall scatterers.&amp;nbsp; The sky around the sun is seen
reddened, as well as the light coming directly from the sun.&amp;nbsp; This is because all
light is scattered relatively well through small angles—but blue light is then more
likely to be scattered twice or more over the greater distances, leaving the yellow, red
and orange colours.&lt;br /&gt;


&lt;div align=&quot;center&quot;&gt;
&lt;img height=&quot;249&quot; src=&quot;http://math.ucr.edu/home/baez/physics/General/BlueSky/bluehaze.jpg&quot; width=&quot;390&quot; /&gt;&lt;br /&gt; A blue haze over the
mountains of Les Vosges in France.&lt;/div&gt;
&lt;h3&gt;
Blue Haze and Blue Moon&lt;/h3&gt;
Clouds and dust haze appear white because they consist of particles larger than the
wavelengths of light, which scatter all wavelengths equally (Mie scattering).&amp;nbsp; But
sometimes there might be other particles in the air that are much smaller.&amp;nbsp; Some
mountainous regions are famous for their blue haze.&amp;nbsp; Aerosols of terpenes from the
vegetation react with ozone in the atmosphere to form small particles about 200 nm across,
and these particles scatter the blue light.&amp;nbsp; A forest fire or volcanic eruption may
occasionally fill the atmosphere with fine particles of 500—800 nm across, being the right
size to scatter red light.&amp;nbsp; This gives the opposite to the usual Tyndall effect, and
may cause the moon to have a blue tinge since the red light has been scattered out.&amp;nbsp;
This is a very rare phenomenon, occurring literally once in a blue moon.&lt;br /&gt;



&lt;h3&gt;
Opalescence&lt;/h3&gt;
The Tyndall effect is responsible for some other blue coloration&#39;s in nature: such as
blue eyes, the opalescence of some gem stones, and the colour in the blue jay&#39;s
wing.&amp;nbsp; The colours can vary according to the size of the scattering particles.&amp;nbsp;
When a fluid is near its critical temperature and pressure, tiny density fluctuations are
responsible for a blue coloration known as critical opalescence.&amp;nbsp; People have also
copied these natural effects by making ornamental glasses impregnated with particles, to
give the glass a blue sheen.&amp;nbsp; But not all blue colouring in nature is caused by
scattering.&amp;nbsp; Light under the sea is blue because water absorbs longer wavelength of
light through distances over about 20 metres.&amp;nbsp; When viewed from the beach, the sea is
also blue because it reflects the sky, of course.&amp;nbsp; Some birds and butterflies get
their blue colorations by diffraction effects.&lt;br /&gt;



&lt;h3&gt;
Why is the Mars sky red?&lt;/h3&gt;
Images sent back from the Viking Mars landers in 1977 and from Pathfinder in 1997
showed a red sky seen from the Martian surface.&amp;nbsp; This was due to red iron-rich dusts
thrown up in the dust storms occurring from time to time on Mars.&amp;nbsp; The colour of the
Mars sky will change according to weather conditions.&amp;nbsp; It should be blue when there
have been no recent storms, but it will be darker than the earth&#39;s daytime sky because of
Mars&#39; thinner atmosphere.&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://jomonjoseph003.blogspot.com/feeds/8958760931507000234/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/03/why-is-sky-blue.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/8958760931507000234'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/8958760931507000234'/><link rel='alternate' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/03/why-is-sky-blue.html' title='Why is the Sky Blue'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/08130264968775577141</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-5295137275419661938.post-6899498464093347236</id><published>2012-03-30T00:51:00.001-07:00</published><updated>2012-03-30T00:51:29.680-07:00</updated><title type='text'>Hydophone: Designs And Principle</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;strong&gt;Introduction&lt;/strong&gt;&lt;br /&gt;
 &lt;div align=&quot;justify&quot;&gt;
Any systems 
(except for communication) which employ underwater acoustics energy are 
called sonar. It is a branch of applied acoustics that utilizes water as
 propagating medium [1]. Receiver (hydrophone) is compulsory for every 
sonar system to detect underwater sound. Only active sonar system 
utilizes transmitter [2]. Sonar system manipulates longitudinal 
characteristics of acoustical waves underwater. Longitudinal 
(irrotational) parameters include pressure, particle displacement, 
particle velocity, medium density, specific impedance, energy transfer 
speed, wavelength and temperature [3]. Physics behind sonar receiver is 
as simple as converting acoustics signal into electrical signals. The 
design should comply correct resolution and enough sensitivity to detect
 not only transmitted signal by transmitter (in active sonar system), 
but whole underwater noises within desired range. Hydrophones age nearly
 reach 100 years. From the first design patented in 1919 until the 
latest one; there were just too great advancements made in both 
performance and size, only a little will be discuss here.&lt;/div&gt;
&lt;strong&gt;Materials and Designs&lt;/strong&gt;&lt;br /&gt;
  &lt;div align=&quot;justify&quot;&gt;
The
 heart of hydrophone is piezoelectric (pressure-electric) 
device/material. Piezoelectric effect occurs naturally in a material 
when it physical dimensions changes upon application of pressure and 
produces electrical field. Piezoelectric effect is also reversible 
theoretically and in many occasions practically. This effect could be 
achieved using mechanically assemble components. However, in natural 
piezoelectric materials, effect occurs when a material consist of 
innumerable electric dipoles. A stress could cause a deformation of a 
material and reorientation of the dipoles induces net charges between 
electrodes. Several piezoelectric materials (not natural) are lead 
zirconate titanate ceramic (Pb(Zr,Ti)O3) or PZT, lead metaniobate 
(PbNb2O6),  barium titanite (BaTiO3) and lithium niobate (LiNbO3). 
Certain PZT can be doped for better piezoelectric properties. &lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
One
 of the earliest hydrophones [4] was sealed in the container for 
complete submersible operation as shown in Fig. 1. It contains circular 
metal diaphragm placed in the circular rim and tightly attached to the 
metal plate, with button type microphone placed in the center chamber.&lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;

 Conducting leads was attached as output terminals and sent from 
container through water-proof clamp. Operating principles is very 
simple. Acoustics pressure will vibrate the diaphragm. Vibrating 
diaphragm then generates sound inside the center chamber, and the 
secondary generated sounds will be detected by microphone. &lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
This
 design suffered from several weaknesses. It confused by the noise 
generated by ship engine. Proper calibration could not be done properly 
since it contains moving mechanical parts as transducer which worsens 
the resolution and sensitivity. During 1950s, capacitive-type hydrophone
 was introduced [5]. Details cross-section design of hydrophone shows in
 Fig. 2.&lt;/div&gt;
&lt;div align=&quot;center&quot;&gt;
 &lt;img border=&quot;0&quot; src=&quot;http://nurn.eng.usm.my/imagesnurn/bulletin/vol2_aug/p4_2.jpg&quot; /&gt; &lt;img border=&quot;0&quot; src=&quot;http://nurn.eng.usm.my/imagesnurn/bulletin/vol2_aug/p4_3.jpg&quot; /&gt; &lt;img border=&quot;0&quot; src=&quot;http://nurn.eng.usm.my/imagesnurn/bulletin/vol2_aug/p4_4.jpg&quot; /&gt; &lt;img border=&quot;0&quot; src=&quot;http://nurn.eng.usm.my/imagesnurn/bulletin/vol2_aug/p4_5.jpg&quot; /&gt; &lt;img border=&quot;0&quot; src=&quot;http://nurn.eng.usm.my/imagesnurn/bulletin/vol2_aug/p4_6.jpg&quot; /&gt; &lt;img border=&quot;0&quot; src=&quot;http://nurn.eng.usm.my/imagesnurn/bulletin/vol2_aug/p4_7.jpg&quot; /&gt;&lt;br /&gt;Fig. 1: First patented hydrophone design.&lt;br /&gt; &lt;/div&gt;
&lt;div align=&quot;center&quot;&gt;
&lt;img border=&quot;0&quot; src=&quot;http://nurn.eng.usm.my/imagesnurn/bulletin/vol2_aug/p4_8.jpg&quot; /&gt;&lt;br /&gt; &lt;img border=&quot;0&quot; src=&quot;http://nurn.eng.usm.my/imagesnurn/bulletin/vol2_aug/p4_9.jpg&quot; /&gt;&lt;br /&gt; &lt;img border=&quot;0&quot; src=&quot;http://nurn.eng.usm.my/imagesnurn/bulletin/vol2_aug/p4_10.jpg&quot; /&gt;&lt;br /&gt; &lt;img border=&quot;0&quot; src=&quot;http://nurn.eng.usm.my/imagesnurn/bulletin/vol2_aug/p4_11.jpg&quot; /&gt;&lt;/div&gt;
&lt;div align=&quot;center&quot;&gt;
&lt;img border=&quot;0&quot; src=&quot;http://nurn.eng.usm.my/imagesnurn/bulletin/vol2_aug/p4_12.jpg&quot; /&gt;&lt;br /&gt;     &lt;img border=&quot;0&quot; src=&quot;http://nurn.eng.usm.my/imagesnurn/bulletin/vol2_aug/p4_13.jpg&quot; /&gt;&lt;br /&gt;     &lt;img border=&quot;0&quot; src=&quot;http://nurn.eng.usm.my/imagesnurn/bulletin/vol2_aug/p4_14.jpg&quot; /&gt;&lt;br /&gt;     &lt;img border=&quot;0&quot; src=&quot;http://nurn.eng.usm.my/imagesnurn/bulletin/vol2_aug/p4_15.jpg&quot; /&gt;&lt;/div&gt;
&lt;br /&gt;
  &lt;div align=&quot;justify&quot;&gt;
When
 immersed in the water, any pressure changes detected by bag, as a 
diaphragm. Capacitance between water and electrode will change as the 
function of the pressure, since the size of air cells also changed. 
Capacitance changes are then converted in electrical signal by any 
method. Compare to the previous design, it was simpler and cheaper, but 
lack of versatility when only capable of detecting low frequency signal.
 During 1960s, hydrophone design is totally depends on piezoelectric 
materials [6]. Almost all design follows the same pattern as shown in 
Fig. 3. This design employs a stack of piezoelectric plates as active 
material. By using stacked configuration, higher capacitance or lower 
impedance is obtainable. Cover and housing usually is made from flexible
 material such as rubber to sustain hydrostatic pressure. Fluid medium 
fills the entire volume between stack and cover. Produced electrical 
field by plates was sent through electrodes to the pre-amplifier, filter
 and conditioning circuits.&lt;/div&gt;
&lt;strong&gt;Arrays&lt;/strong&gt;&lt;br /&gt;
 &lt;div align=&quot;justify&quot;&gt;
Arrays
 are transducer assemblies with more than one element. These elements 
may be in line, rectangular and square in shapes, ring shaped and 
circular array. Hydrophone array also may be a combination of one of 
those for example linear array in three-dimensional arrangements. By 
using array, signals can be added from the desired direction while 
subtracted signals from other directions. Usually, array of hydrophones 
(and transmitter) is controlled by beamformer. Studying array requires 
deeper knowledge in signal processing. It deals with complicated 
mathematical model, complex analyses and parametric estimation, 
depending to the type of array [7-9].&lt;/div&gt;
&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://jomonjoseph003.blogspot.com/feeds/6899498464093347236/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/03/hydophone-designs-and-principle.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/6899498464093347236'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/6899498464093347236'/><link rel='alternate' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/03/hydophone-designs-and-principle.html' title='Hydophone: Designs And Principle'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/08130264968775577141</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-5295137275419661938.post-7638497449127649095</id><published>2012-03-30T00:47:00.000-07:00</published><updated>2012-03-30T00:47:32.414-07:00</updated><title type='text'>Submarine Principles and Design</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
       &lt;strong&gt;&lt;/strong&gt;A &lt;strong&gt;submarine&lt;/strong&gt;
 is a watercraft capable of independent operation below the  surface of 
the water. It differs from a submersible, which has only limited  
underwater capability. &lt;br /&gt;
&lt;div align=&quot;justify&quot;&gt;
         The  term
 submarine most commonly refers to large crewed autonomous vessels;  
however, historically or more casually, submarine can also refer to 
medium  sized or smaller vessels (midget submarines, wet subs), Remotely
 Operated  Vehicles or robots.&lt;/div&gt;
&lt;br /&gt;
&lt;div align=&quot;justify&quot;&gt;

         The  word submarine was originally an adjective meaning &quot;under 
the sea” and so  consequently other uses such as &quot;submarine engineering&quot;
 or &quot;submarine  cable&quot; may not actually refer to submarines at all. 
Submarine was  shortened from the term &quot;submarine boat&quot;, and is often 
further  shortened to &quot;sub&quot;. &lt;/div&gt;
&lt;br /&gt;
&lt;div align=&quot;justify&quot;&gt;
 
        Submarines  are referred to as &quot;boats&quot; for historical reasons 
because vessels  deployed from a ship are referred to as boats. The 
first submarines were  launched in such a manner. The English term &lt;em&gt;U-boat&lt;/em&gt; for a German  submarine comes from the German word for submarine, &lt;em&gt;U-Boot&lt;/em&gt;, itself an abbreviation  for &lt;strong&gt;Unterseeboot&lt;/strong&gt; (&quot;undersea boat&quot;). [&lt;em&gt;wikipedia&lt;/em&gt;]. &lt;/div&gt;
&lt;div align=&quot;center&quot;&gt;
&lt;img border=&quot;0&quot; height=&quot;91&quot; src=&quot;http://nurn.eng.usm.my/imagesnurn/bulletin/vol2_oct/p6_2_1.jpg&quot; width=&quot;278&quot; /&gt;&lt;br /&gt;    &lt;img border=&quot;0&quot; src=&quot;http://nurn.eng.usm.my/imagesnurn/bulletin/vol2_oct/p6_2_2.jpg&quot; /&gt;&lt;/div&gt;
The  submarine operates using the &lt;strong&gt;Archimedes&#39;  principle by manipulating the buoyancy. &lt;/strong&gt;&lt;br /&gt;
       &lt;br /&gt;
&lt;div align=&quot;justify&quot;&gt;
&lt;strong&gt;The  buoyancy&lt;/strong&gt; is controlled by the &lt;strong&gt;ballast tank system. &lt;/strong&gt;A submarine resting on the surface  has &lt;strong&gt;positive buoyancy&lt;/strong&gt;,
 which means it is less dense than the water  around it and will float. 
At this time, the ballast tanks are mainly full of  air. To submerge, 
the submarine must have &lt;strong&gt;negative buoyancy&lt;/strong&gt;. Vents of  the ballast tanks are opened. &lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;

       Seawater coming in through the flood ports forces  air out the 
vents, and the submarine begins to sink. The submarine ballast  tanks 
now filled with seawater is denser than the surrounding water. The exact
  depth can be controlled by adjusting the water to air ratio in the 
ballast  tanks. Submerged,      &lt;/div&gt;
&lt;div align=&quot;center&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
 the  submarine can obtain &lt;strong&gt;neutral buoyancy&lt;/strong&gt;.
 That means the weight of the  submarine equals the amount of water it 
displaces. The submarine will neither  rise nor sink in this state. To 
make the submarine rise again, compressed air  is simply blown into the 
tanks forcing the seawater out. The submarine gains &lt;strong&gt;positive  buoyancy&lt;/strong&gt; becomes less dense than the water and rises. &lt;/div&gt;
&lt;br /&gt;
  &lt;div align=&quot;center&quot;&gt;
&lt;img border=&quot;0&quot; height=&quot;189&quot; src=&quot;http://nurn.eng.usm.my/imagesnurn/bulletin/vol2_oct/p6_4_1.jpg&quot; width=&quot;184&quot; /&gt;       &lt;/div&gt;
In
  current design concept of the submarines modularity at design level,  
construction and manufacturing contributes the main factor for 
efficiency in  building a submarine.&lt;br /&gt;
          For  example 
Malaysian Scorpene Submarines constructions are being held at France  
and Spain shipyards. Beside the modularity the main factor for safety 
design is  to improve acoustic detection by improving the sonar 
performances, data  computations performances, reduce the hydrodynamics 
and self noise.&lt;br /&gt;
    In  most submarines design all the equipments 
shall not linked directly to the  pressure hull and elastic mounting 
system to reduce the vibration level on  ship. Some design used the 
suspended platforms and cradles to fit these  requirements.&lt;br /&gt;
    &lt;div align=&quot;center&quot;&gt;
&lt;img border=&quot;0&quot; height=&quot;114&quot; src=&quot;http://nurn.eng.usm.my/imagesnurn/bulletin/vol2_oct/p7_1_1.jpg&quot; width=&quot;260&quot; /&gt;&lt;br /&gt;    &lt;img border=&quot;0&quot; src=&quot;http://nurn.eng.usm.my/imagesnurn/bulletin/vol2_oct/p7_1_2.jpg&quot; /&gt;&lt;/div&gt;
Sonar
  stands for (Sound Navigation &amp;amp; Ranging) are the main navigation 
subsystem  for submarine. It becomes an eye for the submarine during 
underwater operation  since there is no direct manual visibility.&lt;br /&gt;
    
      For  underwater applications the acoustic signals are being 
manipulated for ensuring  safety for the submarine to avoid any 
obstacles and threats. &lt;br /&gt;
    The  main functions for sonar 
subsystem are for detection in active or passive mode,  tracking, 
localization, acoustic classification and obstacle avoidance.     &lt;br /&gt;
    &lt;div align=&quot;center&quot;&gt;
&lt;img border=&quot;0&quot; height=&quot;89&quot; src=&quot;http://nurn.eng.usm.my/imagesnurn/bulletin/vol2_oct/p7_2_1.jpg&quot; width=&quot;275&quot; /&gt;&lt;br /&gt;    &lt;img border=&quot;0&quot; src=&quot;http://nurn.eng.usm.my/imagesnurn/bulletin/vol2_oct/p7_2_2.jpg&quot; /&gt;&lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;br /&gt;
&lt;table border=&quot;0&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; style=&quot;width: 0px;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td class=&quot;boxinfo&quot; valign=&quot;top&quot;&gt;
&lt;li&gt;Cylindrical Array: Main sonar for  medium range detection.&lt;/li&gt;
&lt;li&gt;Frank Array: Second main sonar for  long range detection.&lt;/li&gt;
&lt;li&gt;Distributed Array: Sonar for short and  medium range detection.&lt;/li&gt;
&lt;li&gt;Intercept Array: Sensor for pulse  detection.&lt;/li&gt;
&lt;li&gt;Active Array: Sonar for active  ranging.&lt;/li&gt;
&lt;li&gt;Mine Avoidance Array: Sonar for short  range and objects detection.&lt;/li&gt;
&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;table border=&quot;0&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; style=&quot;width: 0px;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://jomonjoseph003.blogspot.com/feeds/7638497449127649095/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/03/submarine-principles-and-design.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/7638497449127649095'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/5295137275419661938/posts/default/7638497449127649095'/><link rel='alternate' type='text/html' href='http://jomonjoseph003.blogspot.com/2012/03/submarine-principles-and-design.html' title='Submarine Principles and Design'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/08130264968775577141</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry></feed>