<?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-1882687516656587461</id><updated>2024-10-24T01:34:03.113-07:00</updated><title type='text'>|| -::  News1-Forex.blogspot.com ::- ||</title><subtitle type='html'></subtitle><link rel='http://schemas.google.com/g/2005#feed' type='application/atom+xml' href='http://news1-forex.blogspot.com/feeds/posts/default'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/1882687516656587461/posts/default?redirect=false'/><link rel='alternate' type='text/html' href='http://news1-forex.blogspot.com/'/><link rel='hub' href='http://pubsubhubbub.appspot.com/'/><author><name>labdessamad</name><uri>http://www.blogger.com/profile/11594936150507608166</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='24' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg3cXhCVVCB9dfRaODKUY4EbKY17iTXsuYEetsF0ZzYnGjT0ESBuMqW_BVVAgmYNP1ISsj7_xBMX3KCYj2XhizspAgSCkgXGXy1DgNftpNMetDIf2UoS5vzCCpdzlOku8M/s220/254469_232109450139494_100000213222722_1173579_1780718_n.jpg'/></author><generator version='7.00' uri='http://www.blogger.com'>Blogger</generator><openSearch:totalResults>3</openSearch:totalResults><openSearch:startIndex>1</openSearch:startIndex><openSearch:itemsPerPage>25</openSearch:itemsPerPage><entry><id>tag:blogger.com,1999:blog-1882687516656587461.post-7463102471293450052</id><published>2011-08-12T08:10:00.000-07:00</published><updated>2011-08-12T08:10:46.218-07:00</updated><title type='text'></title><content type='html'>&lt;div dir=&quot;rtl&quot; style=&quot;text-align: right;&quot; trbidi=&quot;on&quot;&gt;&lt;div style=&quot;text-align: left;&quot;&gt;  &lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: left;&quot;&gt;&lt;b&gt;&lt;a href=&quot;&quot; style=&quot;clear: left; float: left; margin-bottom: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;200&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiGcCRSmUbUr25r3qqRnotOdULrq-Bd5WTFMBuTyCSt2dtcTmAsTX_991PyvmqgXv0ISpRuOKgKI97nir_fUhHtvPDkZMop5q6TyhaheR5BGt7cj63bUuDJaK19D_owsCWhO_DFJ8TrLRY/s200/swiss-franc-sets-new-records-on-forex.jpg&quot; width=&quot;200&quot; /&gt;&lt;/a&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style=&quot;text-align: left;&quot;&gt;&lt;b&gt;&lt;span class=&quot;long_text&quot; id=&quot;result_box&quot;&gt;&lt;span style=&quot;background-color: white;&quot; title=&quot;Die Schweizer Währung erreichte ein neues Allzeithoch gegenüber dem US-Dollar und hat auch gegenüber den anderen großen Währungspaare heute, da die Marktteilnehmer weiterhin ihre Positionen auf den positiven Ausblick monatlichen Bericht früher durch die Zentralbank der Schweiz veröffentlicht Basis.&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;span class=&quot;long_text&quot; id=&quot;result_box&quot;&gt;&lt;span style=&quot;background-color: white;&quot; title=&quot;Die Schweizer Währung erreichte ein neues Allzeithoch gegenüber dem US-Dollar und hat auch gegenüber den anderen großen Währungspaare heute, da die Marktteilnehmer weiterhin ihre Positionen auf den positiven Ausblick monatlichen Bericht früher durch die Zentralbank der Schweiz veröffentlicht Basis.&quot;&gt;The   Swiss currency reached an all time high against the U.S. dollar today   and also against the other major currency pairs, as market participants   continue their positions on the positive outlook monthly report  released  earlier by the Central Bank of Switzerland basis. &lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;span class=&quot;long_text&quot; id=&quot;result_box&quot;&gt;&lt;span style=&quot;background-color: white;&quot; title=&quot;Die Schweizer Währung erreichte ein neues Allzeithoch gegenüber dem US-Dollar und hat auch gegenüber den anderen großen Währungspaare heute, da die Marktteilnehmer weiterhin ihre Positionen auf den positiven Ausblick monatlichen Bericht früher durch die Zentralbank der Schweiz veröffentlicht Basis.&quot;&gt; &lt;/span&gt;&lt;span style=&quot;background-color: white;&quot; title=&quot;Die Franken stieg gegenüber dem US-Dollar, den Rekord hohem Niveau am 21.&quot;&gt;The franc rose against the U.S. dollar, a record high level on 21 &lt;/span&gt;&lt;span style=&quot;background-color: white;&quot; title=&quot;April festgelegt - der USD / CHF-Paar wird in einer konstanten bearish Welle seit Juni 2010.&quot;&gt;April set - the USD / CHF pair is in a constant wave of bearish since June 2010. &lt;/span&gt;&lt;span title=&quot;Der Schweizer Franken gewann auch gegenüber dem Euro nach 3 Tagen eher richtungslos Handel, und auch besser als der japanische Yen heute.&quot;&gt;The Swiss franc also gained against the euro after 3 days rather directionless trade, and better than the Japanese yen today. &lt;/span&gt;&lt;span title=&quot;Händler sind auf Spekulationen reagiert, dass das Land die Geldpolitik bald angezogen werden können.&quot;&gt;Dealers are responding to speculation that the country&#39;s monetary policy may soon be tightened.&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;b&gt;&lt;span class=&quot;long_text&quot; id=&quot;result_box&quot;&gt;&lt;span title=&quot;Händler sind auf Spekulationen reagiert, dass das Land die Geldpolitik bald angezogen werden können.&quot;&gt;&lt;/span&gt;&lt;/span&gt;&lt;span class=&quot;long_text&quot; id=&quot;result_box&quot;&gt;&lt;span style=&quot;background-color: white;&quot; title=&quot;Schweizerische Nationalbank hat ihren April 2011 Statistisches Monatsheft 4 Tagen veröffentlicht, zeigt Optimismus in die wirtschaftliche Entwicklung des Landes.&quot;&gt;&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt; &lt;span class=&quot;long_text&quot; id=&quot;result_box&quot;&gt;&lt;span style=&quot;background-color: white;&quot; title=&quot;Schweizerische Nationalbank hat ihren April 2011 Statistisches Monatsheft 4 Tagen veröffentlicht, zeigt Optimismus in die wirtschaftliche Entwicklung des Landes.&quot;&gt;Swiss   National Bank has released its April 2011 Monthly Statistical Bulletin  4  days, showing optimism in the economic development of the country. &lt;/span&gt;&lt;span title=&quot;Gleichzeitig ist das Land der größte Gefahr noch durch die Über-Aufwertung der Währung, die die Banker aus Anhebung der Zinssätze bald behalten darf vorgestellt.&quot;&gt;At   the same time, the country&#39;s biggest danger is still present through   the appreciation of the currency is allowed to keep the bankers from   raising interest rates soon. &lt;/span&gt;&lt;span title=&quot;Dennoch sind die Devisenhändler mit der aktuellen Stimmung als Grund für die weiterhin den Kauf Franken.&quot;&gt;Nevertheless, the currency traders with the current mood is the reason for the continued purchase Swiss francs. &lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;span class=&quot;long_text&quot; id=&quot;result_box&quot;&gt;&lt;span title=&quot;Dennoch sind die Devisenhändler mit der aktuellen Stimmung als Grund für die weiterhin den Kauf Franken.&quot;&gt; &lt;/span&gt;&lt;span style=&quot;background-color: white;&quot; title=&quot;USD / CHF fiel von 0,8852 bis 0,8805 ab 16.08 GMT heute erreichte den tiefsten Punkt bei 0,8772 früher - das neue Rekordtief für das Paar.&quot;&gt;USD / CHF was 0.8852 to 0.8805 at 16:08 GMT today, the lowest point reached earlier at 0.8772 - a new record low for the pair. &lt;/span&gt;&lt;span style=&quot;background-color: white;&quot; title=&quot;EUR / CHF sank von 1,2888 bis 1,2836, während CHF / JPY stieg von 92,38 bis 93,00 heute.&quot;&gt;EUR / CHF fell from 1.2888 to 1.2836, while CHF / JPY rose from 92.38 to 93.00 today. &lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;span class=&quot;long_text&quot; id=&quot;result_box&quot;&gt;&lt;span style=&quot;background-color: white;&quot; title=&quot;EUR / CHF sank von 1,2888 bis 1,2836, während CHF / JPY stieg von 92,38 bis 93,00 heute.&quot;&gt; &lt;/span&gt;&lt;span style=&quot;background-color: white;&quot; title=&quot;Wenn Sie Fragen, Kommentare und Meinungen zu den Schweizer Franken haben, fühlen sich frei, um sie Post mit dem Kommentar untenstehende Formular aus.&quot;&gt;If you have any questions, comments and opinions about the Swiss franc, feel free to post them using the comments form below.&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://news1-forex.blogspot.com/feeds/7463102471293450052/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://news1-forex.blogspot.com/2011/08/swiss-currency-reached-all-time-high.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/1882687516656587461/posts/default/7463102471293450052'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/1882687516656587461/posts/default/7463102471293450052'/><link rel='alternate' type='text/html' href='http://news1-forex.blogspot.com/2011/08/swiss-currency-reached-all-time-high.html' title=''/><author><name>labdessamad</name><uri>http://www.blogger.com/profile/11594936150507608166</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='24' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg3cXhCVVCB9dfRaODKUY4EbKY17iTXsuYEetsF0ZzYnGjT0ESBuMqW_BVVAgmYNP1ISsj7_xBMX3KCYj2XhizspAgSCkgXGXy1DgNftpNMetDIf2UoS5vzCCpdzlOku8M/s220/254469_232109450139494_100000213222722_1173579_1780718_n.jpg'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiGcCRSmUbUr25r3qqRnotOdULrq-Bd5WTFMBuTyCSt2dtcTmAsTX_991PyvmqgXv0ISpRuOKgKI97nir_fUhHtvPDkZMop5q6TyhaheR5BGt7cj63bUuDJaK19D_owsCWhO_DFJ8TrLRY/s72-c/swiss-franc-sets-new-records-on-forex.jpg" height="72" width="72"/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-1882687516656587461.post-3627824751428924231</id><published>2011-08-11T07:33:00.003-07:00</published><updated>2011-08-11T07:33:11.502-07:00</updated><title type='text'></title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;h3 class=&quot;entry-header&quot; style=&quot;text-align: left;&quot;&gt;&lt;b&gt;&amp;nbsp;&lt;/b&gt;&lt;/h3&gt;&lt;h3 class=&quot;entry-header&quot; style=&quot;text-align: left;&quot;&gt;&lt;b&gt;&lt;a href=&quot;http://translate.googleusercontent.com/translate_c?anno=2&amp;amp;hl=fr&amp;amp;rurl=translate.google.co.ma&amp;amp;sl=en&amp;amp;tl=fr&amp;amp;twu=1&amp;amp;u=http://www.forexblog.org/2011/06/loonie-and-aussie-share-downward-bond.html&amp;amp;usg=ALkJrhj5_Le81yOW9eNI9KdxbKvgPghDMw&quot; rel=&quot;bookmark&quot; style=&quot;color: #336600; text-decoration: none;&quot; title=&quot;Permanent Link to Loonie and Aussie Share Downward Bond&quot;&gt;Loonie and Aussie Share Downward Bond&lt;/a&gt;&amp;nbsp;&lt;/b&gt; &lt;/h3&gt;&lt;div class=&quot;entry&quot; style=&quot;text-align: left;&quot;&gt;&lt;b&gt; In yesterday&#39;s post ( &lt;i&gt;&lt;a href=&quot;http://translate.googleusercontent.com/translate_c?anno=2&amp;amp;hl=fr&amp;amp;rurl=translate.google.co.ma&amp;amp;sl=en&amp;amp;tl=fr&amp;amp;twu=1&amp;amp;u=http://www.forexblog.org/2011/06/tide-is-turning-for-the-aussie.html&amp;amp;usg=ALkJrhgfViCJh65VPp0bX3eeCBUKkCUsQg&quot;&gt;Tide is Turning for the Aussie&lt;/a&gt;&lt;/i&gt;   ), I explained how a prevailing sense of uncertainty in the markets  has  manifested itself in the form of a declining Australian Dollar.   With today&#39;s post, I&#39;d like to carry that argument forward to the  Canadian Dollar.&lt;/b&gt; &lt;br /&gt;
&lt;b&gt;&lt;a href=&quot;http://www.forexblog.org/wp-content/uploads/2011/06/CAD-AUD-Commodities-2010-2011.jpg&quot;&gt;&lt;img alt=&quot;&quot; class=&quot;aligncenter size-full wp-image-4241&quot; height=&quot;155&quot; src=&quot;http://www.forexblog.org/wp-content/uploads/2011/06/CAD-AUD-Commodities-2010-2011.jpg&quot; title=&quot;CAD AUD Commodities 2010 - 2011&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;/b&gt; &lt;b&gt;&lt;br /&gt;
As it turns out, the forex markets are currently treating the Loonie and the Aussie as inseparable.&lt;/b&gt; &lt;b&gt;  According to &lt;a href=&quot;http://translate.googleusercontent.com/translate_c?anno=2&amp;amp;hl=fr&amp;amp;rurl=translate.google.co.ma&amp;amp;sl=en&amp;amp;tl=fr&amp;amp;twu=1&amp;amp;u=http://www.mataf.net/en/tools/01-01-correlation&amp;amp;usg=ALkJrhg8eugjEcvhx89Vd3RLiH7vDNlg-A&quot;&gt;Mataf.net&lt;/a&gt;   , the AUD/USD and CAD/USD are trading with a 92.5% correlation, the   second highest in forex (behind only the CHFUSD and AUDUSD).   The fact  that the two have been numerically correlated (see chart  below) for the  better part of 2011 can also be discerned with a cursory  glance at the  charts above.&lt;/b&gt; &lt;br /&gt;
&lt;b&gt;&lt;a href=&quot;http://www.forexblog.org/wp-content/uploads/2011/06/Currency-Correlations-June-2011.jpg&quot;&gt;&lt;img alt=&quot;&quot; class=&quot;aligncenter size-full wp-image-4242&quot; height=&quot;107&quot; src=&quot;http://www.forexblog.org/wp-content/uploads/2011/06/Currency-Correlations-June-2011.jpg&quot; title=&quot;Currency Correlations June 2011&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;/b&gt; &lt;b&gt;&lt;br /&gt;
&lt;i&gt;Why is this the case?&lt;/i&gt; As it turns out, there are a handful of reasons.&lt;/b&gt; &lt;b&gt;    First of all, both have earned the dubious characterization of   “commodity currency,” which basically means that a rise in commodity   prices is matched by a proportionate appreciation in the Aussie and   Loonie, relative to the US dollar.   You can see from the chart above  that the year-long commodities boom  and sudden drop corresponded with  similar movement in commodity  currencies.  Likewise, yesterday&#39;s rally  coincided with the biggest one-day rise in the Canadian Dollar in the  year-to-date.&lt;/b&gt; &lt;br /&gt;
&lt;b&gt; Beyond this, both currencies are seen as attractive proxies for  risk.   Even though the chaos in the eurozone has very little actual  connection  to the Loonie and Aussie (which are fiscally sound,  geographically  distinct, and economically insulated from the crisis),  the two  currencies have recently taken their cues from political  developments in  Greece, of all things.   Given the heightened  sensitivity to risk that has arisen both from the  sovereign debt crisis  and global economic slowdown, it&#39;s no surprise  that investors have  responded cautiously by unwinding bets on the  Canadian dollar.&lt;/b&gt; &lt;br /&gt;
&lt;b&gt;&lt;a href=&quot;http://www.forexblog.org/wp-content/uploads/2011/06/Canada-inflation-rate-2008-2011.jpg&quot;&gt;&lt;img alt=&quot;&quot; class=&quot;aligncenter size-full wp-image-4246&quot; height=&quot;183&quot; src=&quot;http://www.forexblog.org/wp-content/uploads/2011/06/Canada-inflation-rate-2008-2011.jpg&quot; title=&quot;Canada inflation rate 2008 - 2011&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;/b&gt; &lt;b&gt;&lt;br /&gt;
Finally, the Bank of Canada is in a very similar position to the Reserve Bank of Australia (RBA).&lt;/b&gt; &lt;b&gt;    Both central banks embarked on a cycle of monetary tightening in  2010,  only to suspend rate hikes in 2011, due to uncertainty over  near-term  growth prospects.  While GDP growth has indeed moderated in  both countries, price inflation has not.  In fact, the most recent  reading of Canadian CPI was 3.7%, which is well above the BOC&#39;s comfort  zone.   Further complicating the picture is the fact that the Loonie is  near a  record high, and the BOC remains wary of further stoking the  fires of  appreciation by making it more attractive to carry traders.&lt;/b&gt; &lt;br /&gt;
&lt;b&gt; In the near-term, then, the prospects for further appreciation are  not good.  The currency&#39;s rise was so solid in 2009-2010 that it now  seems the forex markets may have gotten ahead of themselves.  A pullback  towards parity – and beyond – seems like the only realistic  possibility.   If/when the global economy stabilizes, central banks  resume  heightening, and risk appetite increases, you can be sure that  the  Loonie (and the Aussie) will pick up where they left off.&lt;/b&gt; &lt;br /&gt;
&lt;div id=&quot;_mcePaste&quot; style=&quot;height: 1px; left: -10000px; overflow: hidden; position: absolute; top: 0px; width: 1px;&quot;&gt;&lt;b&gt;&lt;img alt=&quot;&quot; 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&quot; /&gt;&lt;/b&gt;&lt;/div&gt;&lt;b&gt;  &lt;/b&gt; &lt;/div&gt;&lt;div class=&quot;post&quot; id=&quot;post-4234&quot; style=&quot;text-align: left;&quot;&gt;&lt;h3 class=&quot;entry-header&quot;&gt;&lt;b&gt; &lt;a href=&quot;http://translate.googleusercontent.com/translate_c?anno=2&amp;amp;hl=fr&amp;amp;rurl=translate.google.co.ma&amp;amp;sl=en&amp;amp;tl=fr&amp;amp;twu=1&amp;amp;u=http://www.forexblog.org/2011/06/tide-is-turning-for-the-aussie.html&amp;amp;usg=ALkJrhgfViCJh65VPp0bX3eeCBUKkCUsQg&quot; rel=&quot;bookmark&quot; style=&quot;color: #336600; text-decoration: none;&quot; title=&quot;Permanent Link to Tide is Turning for the Aussie&quot;&gt;Tide is Turning for the Aussie&lt;/a&gt;&lt;/b&gt; &lt;/h3&gt;&lt;div class=&quot;entry&quot;&gt;&lt;b&gt;   “Australia is about to enter a boom that should last decades…The   Australian dollar is unlikely to go back to where it was, and   manufacturing will shrink in importance to the economy, perhaps even   faster than it has been.” This, according to &lt;a href=&quot;http://translate.googleusercontent.com/translate_c?anno=2&amp;amp;hl=fr&amp;amp;rurl=translate.google.co.ma&amp;amp;sl=en&amp;amp;tl=fr&amp;amp;twu=1&amp;amp;u=http://www.smh.com.au/business/australia-entering-decades-of-boom-20110602-1fiwp.html&amp;amp;usg=ALkJrhgsfJyjxxD5aR4LuRokTsrbWf6Ueg&quot;&gt;Martin Parkinson, Treasury Minister of Australia&lt;/a&gt;  .   While 30 years from now, Mr. Parkinson&#39;s prognosis might probe to  be  accurate, I&#39;m not so sure it applies to the period 3 months from  now.  Here&#39;s why:&lt;/b&gt; &lt;br /&gt;
&lt;b&gt;  First of all, the putative economic boom that is taking place in   Australia is being driven entirely by high commodity prices and surging   production and exports.  Since peaking at the end of April, commodity  prices have fallen mightily.  You can see from the chart above that  there continues to exist a tight correlation between the AUD/USD and  commodities prices.  As commodities prices have fallen over the last two  months, so has the Australian Dollar.&lt;/b&gt; &lt;br /&gt;
&lt;b&gt;&lt;a href=&quot;http://www.forexblog.org/wp-content/uploads/2011/06/Australian-Dollar-Vs-Commodities-Prices-2010-2011.jpg&quot;&gt;&lt;img alt=&quot;&quot; class=&quot;aligncenter size-full wp-image-4235&quot; height=&quot;155&quot; src=&quot;http://www.forexblog.org/wp-content/uploads/2011/06/Australian-Dollar-Vs-Commodities-Prices-2010-2011.jpg&quot; title=&quot;Australian Dollar Vs Commodities Prices 2010 - 2011&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;/b&gt; &lt;b&gt;&lt;br /&gt;
In addition, while demand will probably remain strong over the   long-term, it may very well slacken over the short-term, due to   declining economic growth across the industrialized world.&lt;/b&gt; &lt;b&gt;    Consider also that Australia&#39;s largest market for commodity exports –   China – may have difficulty sustaining a GDP growth rate of 10%, and at   the very least, new fixed-asset investment (which necessitates demand   for raw materials) will temporarily peak in the immediate future.&lt;/b&gt; &lt;br /&gt;
&lt;b&gt;  Finally, the mining sector directly accounts for only 8% of  Australia&#39;s  economy, which means that only to a limited extent to high  commodities  prices contribute to the bottom line of Australian GDP.    This notion is reinforced by the 1.2% economic contraction in the   second quarter – the biggest decline in 20 years – and the fact that GDP   is basically flat over the last three quarters.  Many non-mining  economic indicators are sagging, and the number of &lt;a href=&quot;http://translate.googleusercontent.com/translate_c?anno=2&amp;amp;hl=fr&amp;amp;rurl=translate.google.co.ma&amp;amp;sl=en&amp;amp;tl=fr&amp;amp;twu=1&amp;amp;u=http://news.smh.com.au/breaking-news-business/more-australian-companies-collapsing-data-20110606-1fou2.html&amp;amp;usg=ALkJrhg-3FNSZJzFL7c1pwbS9d_mN_JeuQ&quot;&gt;corporate bankruptcies is 10% higher&lt;/a&gt;  than in 2010.  In the end, then, the ebb and flow of Australia&#39;s  fortune depends less on commodities, and more on other sectors.&lt;/b&gt; &lt;br /&gt;
&lt;b&gt;&lt;a href=&quot;http://www.forexblog.org/wp-content/uploads/2011/06/Australia-GDP-Growth-Rate-2007-2011.jpg&quot;&gt;&lt;img alt=&quot;&quot; class=&quot;aligncenter size-full wp-image-4237&quot; height=&quot;182&quot; src=&quot;http://www.forexblog.org/wp-content/uploads/2011/06/Australia-GDP-Growth-Rate-2007-2011.jpg&quot; title=&quot;Australia GDP Growth Rate 2007 - 2011&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;/b&gt; &lt;b&gt;&lt;br /&gt;
Mr. Parkinson&#39;s optimistic forecasts might also be undermined in the short-term by a looser-than-expected monetary policy.&lt;/b&gt; &lt;b&gt;  The Reserve Bank of Australia last hiked its benchmark interest rate in November 2010, and &lt;a href=&quot;http://translate.googleusercontent.com/translate_c?anno=2&amp;amp;hl=fr&amp;amp;rurl=translate.google.co.ma&amp;amp;sl=en&amp;amp;tl=fr&amp;amp;twu=1&amp;amp;u=http://www.theaustralian.com.au/business-old/rba-signals-rates-will-rise-this-year-barring-disaster-in-europe/story-e6frg8zx-1226079509278&amp;amp;usg=ALkJrhjY_u3qIRiJbaTsaVqOSTYLvTuv7g&quot;&gt;may not hike again for a few more months&lt;/a&gt;  due to moderating economic growth and proportionally moderate  inflation.   Given that an attractive interest rate differential may be  driving some  of the speculative activity that has girded the Aussie&#39;s  rise, a  decline in this differential could likewise propel it downward.&lt;/b&gt; &lt;br /&gt;
&lt;b&gt;  That&#39;s because anecdotal reports suggest that the Australian Dollar   remains a popular long currency for carry traders, funded by shorting   the US Dollar, and to a lesser extent, Japanese Yen.   Given that many  of these carry trades are heavily leveraged, it  wouldn&#39;t take much to  trigger a short squeeze and a rapid decline in the  AUD/USD.   For  evidence of this phenomenon, one has to look no further back than  May  2010, when the Aussie fell 10-15% in only three weeks.&lt;/b&gt; &lt;br /&gt;
&lt;b&gt;&lt;a href=&quot;http://www.forexblog.org/wp-content/uploads/2011/06/Australian-Dollar-Short-Squeeze-May-2010.jpg&quot;&gt;&lt;img alt=&quot;&quot; class=&quot;aligncenter size-full wp-image-4236&quot; height=&quot;155&quot; src=&quot;http://www.forexblog.org/wp-content/uploads/2011/06/Australian-Dollar-Short-Squeeze-May-2010.jpg&quot; title=&quot;Australian Dollar Short Squeeze May 2010&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;/b&gt; &lt;b&gt;&lt;br /&gt;
Ultimately, as &lt;a href=&quot;http://translate.googleusercontent.com/translate_c?anno=2&amp;amp;hl=fr&amp;amp;rurl=translate.google.co.ma&amp;amp;sl=en&amp;amp;tl=fr&amp;amp;twu=1&amp;amp;u=http://www.businessinsider.com/sea-change-for-the-australian-dollar-2011-6&amp;amp;usg=ALkJrhjrsjr1bBQZgUXEaGYiQz_Csk_jIw&quot;&gt;one commentator&lt;/a&gt;   recently pointed out, the Aussie&#39;s 70% rise since 2008 might better be   seen as US Dollar weakness (which also catalyzed the rise in commodity   prices).&lt;/b&gt; &lt;b&gt;  The &lt;a href=&quot;http://translate.googleusercontent.com/translate_c?anno=2&amp;amp;hl=fr&amp;amp;rurl=translate.google.co.ma&amp;amp;sl=en&amp;amp;tl=fr&amp;amp;twu=1&amp;amp;u=http://www.forexblog.org/2011/06/no-qe3-what-are-the-implications-for-the-dollar.html&amp;amp;usg=ALkJrhhaLqiTWjXumIF9DyF1z7tARo7IBg&quot;&gt;apparent stabilizing of the dollar&lt;/a&gt; , then, might let some air out of the currency down under.&lt;/b&gt; &lt;/div&gt;&lt;/div&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://news1-forex.blogspot.com/feeds/3627824751428924231/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://news1-forex.blogspot.com/2011/08/loonie-and-aussie-share-downward-bond.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/1882687516656587461/posts/default/3627824751428924231'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/1882687516656587461/posts/default/3627824751428924231'/><link rel='alternate' type='text/html' href='http://news1-forex.blogspot.com/2011/08/loonie-and-aussie-share-downward-bond.html' title=''/><author><name>labdessamad</name><uri>http://www.blogger.com/profile/11594936150507608166</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='24' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg3cXhCVVCB9dfRaODKUY4EbKY17iTXsuYEetsF0ZzYnGjT0ESBuMqW_BVVAgmYNP1ISsj7_xBMX3KCYj2XhizspAgSCkgXGXy1DgNftpNMetDIf2UoS5vzCCpdzlOku8M/s220/254469_232109450139494_100000213222722_1173579_1780718_n.jpg'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-1882687516656587461.post-1110971873292929431</id><published>2011-08-11T07:31:00.001-07:00</published><updated>2011-08-11T07:31:37.877-07:00</updated><title type='text'></title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;h3 class=&quot;entry-header&quot; style=&quot;text-align: center;&quot;&gt;&lt;b&gt;&amp;nbsp;&lt;/b&gt;&lt;/h3&gt;&lt;h3 class=&quot;entry-header&quot; style=&quot;text-align: center;&quot;&gt;&lt;b&gt;&lt;a href=&quot;http://www.forexblog.org/2011/06/tide-is-turning-for-the-aussie.html&quot; rel=&quot;bookmark&quot; style=&quot;color: #336600; text-decoration: none;&quot; title=&quot;Permanent Link to Tide is Turning for the Aussie&quot;&gt;Tide is Turning for the Aussie&lt;/a&gt; &lt;/b&gt;&lt;/h3&gt;&lt;div style=&quot;text-align: center;&quot;&gt;&lt;b&gt;“Australia  is about to enter a boom that should last decades…The  Australian  dollar is unlikely to go back to where it was, and  manufacturing will  shrink in importance to the economy, perhaps even  faster than it has  been.” This, according to &lt;a href=&quot;http://www.smh.com.au/business/australia-entering-decades-of-boom-20110602-1fiwp.html&quot;&gt;Martin Parkinson, Treasury Minister of Australia&lt;/a&gt;.   While 30 years from now, Mr. Parkinson’s prognosis might probe to be   accurate, I’m not so sure it applies to the period 3 months from now.   Here’s why:&lt;/b&gt;&lt;/div&gt;&lt;div style=&quot;text-align: center;&quot;&gt;&lt;b&gt;First of all,  the putative economic boom that is taking place in  Australia is being  driven entirely by high commodity prices and surging  production and  exports. Since peaking at the end of April, commodity  prices have  fallen mightily. You can see from the chart above that there  continues  to exist a tight correlation between the AUD/USD and  commodities  prices. As commodities prices have fallen over the last two  months, so  has the Australian Dollar.&lt;/b&gt;&lt;/div&gt;&lt;div style=&quot;text-align: center;&quot;&gt;&lt;b&gt;&lt;a href=&quot;http://www.forexblog.org/wp-content/uploads/2011/06/Australian-Dollar-Vs-Commodities-Prices-2010-2011.jpg&quot;&gt;&lt;img alt=&quot;&quot; class=&quot;aligncenter size-full wp-image-4235&quot; height=&quot;155&quot; src=&quot;http://www.forexblog.org/wp-content/uploads/2011/06/Australian-Dollar-Vs-Commodities-Prices-2010-2011.jpg&quot; title=&quot;Australian Dollar Vs Commodities Prices 2010 - 2011&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;br /&gt;
In addition, while demand will probably remain strong over the   long-term, it may very well slacken over the short-term, due to   declining economic growth across the industrialized world.&amp;nbsp; Consider   also that Australia’s largest market for commodity exports – China – may   have difficulty sustaining a GDP growth rate of 10%, and at the very   least, new fixed-asset investment (which necessitates demand for raw   materials) will temporarily peak in the immediate future.&lt;/b&gt;&lt;/div&gt;&lt;div style=&quot;text-align: center;&quot;&gt;&lt;b&gt;Finally,  the mining sector directly accounts for only 8% of  Australia’s  economy, which means that only to a limited extent to high  commodities  prices contribute to the bottom line of Australian GDP. This  notion is  reinforced by the 1.2% economic contraction in the second  quarter – the  biggest decline in 20 years – and the fact that GDP is  basically flat  over the last three quarters. Many non-mining economic  indicators are  sagging, and the number of &lt;a href=&quot;http://news.smh.com.au/breaking-news-business/more-australian-companies-collapsing-data-20110606-1fou2.html&quot;&gt;corporate bankruptcies is 10% higher&lt;/a&gt; than in 2010. In the end, then, the ebb and flow of Australia’s fortune depends less on commodities, and more on other sectors.&lt;/b&gt;&lt;/div&gt;&lt;div style=&quot;text-align: center;&quot;&gt;&lt;b&gt;&lt;a href=&quot;http://www.forexblog.org/wp-content/uploads/2011/06/Australia-GDP-Growth-Rate-2007-2011.jpg&quot;&gt;&lt;img alt=&quot;&quot; class=&quot;aligncenter size-full wp-image-4237&quot; height=&quot;182&quot; src=&quot;http://www.forexblog.org/wp-content/uploads/2011/06/Australia-GDP-Growth-Rate-2007-2011.jpg&quot; title=&quot;Australia GDP Growth Rate 2007 - 2011&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;br /&gt;
Mr. Parkinson’s optimistic forecasts might also be undermined in the   short-term by a looser-than-expected monetary policy. The Reserve Bank   of Australia last hiked its benchmark interest rate in November 2010,   and &lt;a href=&quot;http://www.theaustralian.com.au/business-old/rba-signals-rates-will-rise-this-year-barring-disaster-in-europe/story-e6frg8zx-1226079509278&quot;&gt;may not hike again for a few more months&lt;/a&gt;   due to moderating economic growth and proportionally moderate   inflation. Given that an attractive interest rate differential may be   driving some of the speculative activity that has girded the Aussie’s   rise, a decline in this differential could likewise propel it downward.&lt;/b&gt;&lt;/div&gt;&lt;div style=&quot;text-align: center;&quot;&gt;&lt;b&gt;That’s  because anecdotal reports suggest that the Australian Dollar  remains a  popular long currency for carry traders, funded by shorting  the US  Dollar, and to a lesser extent, Japanese Yen. Given that many of  these  carry trades are heavily leveraged, it wouldn’t take much to  trigger a  short squeeze and a rapid decline in the AUD/USD. For evidence  of this  phenomenon, one has to look no further back than May 2010, when  the  Aussie fell 10-15% in only three weeks.&lt;/b&gt;&lt;/div&gt;&lt;div style=&quot;text-align: center;&quot;&gt;&lt;b&gt;&lt;a href=&quot;http://www.forexblog.org/wp-content/uploads/2011/06/Australian-Dollar-Short-Squeeze-May-2010.jpg&quot;&gt;&lt;img alt=&quot;&quot; class=&quot;aligncenter size-full wp-image-4236&quot; height=&quot;155&quot; src=&quot;http://www.forexblog.org/wp-content/uploads/2011/06/Australian-Dollar-Short-Squeeze-May-2010.jpg&quot; title=&quot;Australian Dollar Short Squeeze May 2010&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;br /&gt;
Ultimately, as &lt;a href=&quot;http://www.businessinsider.com/sea-change-for-the-australian-dollar-2011-6&quot;&gt;one commentator&lt;/a&gt;   recently pointed out, the Aussie’s 70% rise since 2008 might better be   seen as US Dollar weakness (which also catalyzed the rise in commodity   prices). The &lt;a href=&quot;http://www.forexblog.org/2011/06/no-qe3-what-are-the-implications-for-the-dollar.html&quot;&gt;apparent stabilizing of the dollar&lt;/a&gt;, then, might let some air out of the currency down under.&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;h3 class=&quot;entry-header&quot; style=&quot;text-align: center;&quot;&gt;&lt;b&gt;&lt;a href=&quot;http://www.forexblog.org/2011/06/emerging-market-currencies-brace-for-correction.html&quot; rel=&quot;bookmark&quot; style=&quot;color: #336600; text-decoration: none;&quot; title=&quot;Permanent Link to Emerging Market Currencies Brace for Correction&quot;&gt;Emerging Market Currencies Brace for Correction&lt;/a&gt;&lt;/b&gt;&lt;/h3&gt;&lt;div&gt;				 				 					&lt;/div&gt;&lt;div style=&quot;text-align: center;&quot;&gt;&lt;b&gt;“It was the spring of hope, it was the winter of despair,” begins Charles Dickens’ &lt;em&gt;The Tale of Two Cities&lt;/em&gt;.   In 2011, the winter of despair was followed by the spring of   uncertainty. Due to the earthquake/tsunami in Japan, the continued   tribulations of Greece, rising commodity prices, and growing concern   over the global economic recovery, volatility in the forex markets has   risen, and investors are unclear as to how to proceed. For now at least,   they are responding by dumping emerging market currencies.&lt;/b&gt;&lt;/div&gt;&lt;div style=&quot;text-align: center;&quot;&gt;&lt;b&gt;&lt;a href=&quot;http://www.forexblog.org/wp-content/uploads/2011/06/Emerging-Market-Currencies-vs-USD-2011.jpg&quot;&gt;&lt;img alt=&quot;&quot; class=&quot;aligncenter size-full wp-image-4228&quot; height=&quot;155&quot; src=&quot;http://www.forexblog.org/wp-content/uploads/2011/06/Emerging-Market-Currencies-vs-USD-2011.jpg&quot; title=&quot;Emerging Market Currencies vs USD 2011&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;br /&gt;
As you can see from the chart above (which shows a cross-section of   emerging market forex), most currencies peaked in the beginning of May   and have since sold-off significantly. If not for the rally that started   off the year, all emerging market currencies would probably be down  for  the year-to-date, and in fact many of them are anyway. Still, the   returns for even the top performers are much less spectacular than in   2009 and 2010. Similarly, the MSCI Emerging Markets Stock Index is down   3.5% in the YTD, and the JP Morgan Emerging Market Bond Index (EMBI+)   has risen 4.5% (which is reflects declining growth forecasts as much as   perceptions of increasing creditworthiness).&lt;/b&gt;&lt;/div&gt;&lt;div style=&quot;text-align: center;&quot;&gt;&lt;b&gt;There  are a couple of factors that are driving this ebbing of  sentiment.  First of all, risk appetite is waning. Over the last couple  months,  every flareup in the eurozone debt crisis coincided with a  sell-off in  emerging markets. According to the &lt;a href=&quot;http://online.wsj.com/article/BT-CO-20110623-712221.html&quot;&gt;Wall Street Journal&lt;/a&gt;,   “Central and eastern European currencies that are seen as being most   vulnerable to financial turmoil in the euro zone have underperformed.”   Economies further afield, such as Turkey and Russia, have also   experienced weakness in their respective currencies. Some analysts   believe that because emerging economies are generally more fiscally   sound than their fundamental counterparts, that they are inherently less   risky. Unfortunately, while this proposition makes theoretical sense,   you can be assured that a default by a member of the eurozone will   trigger a mass exodus into safe havens – NOT into emerging markets.&lt;/b&gt;&lt;/div&gt;&lt;div style=&quot;text-align: center;&quot;&gt;&lt;b&gt;&lt;a href=&quot;http://www.forexblog.org/wp-content/uploads/2011/06/World-Inflation-Chart-2011.jpg&quot;&gt;&lt;img alt=&quot;&quot; class=&quot;aligncenter size-full wp-image-4229&quot; height=&quot;231&quot; src=&quot;http://www.forexblog.org/wp-content/uploads/2011/06/World-Inflation-Chart-2011.jpg&quot; title=&quot;World Inflation Chart 2011&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;br /&gt;
While emerging market Asia and South America is somewhat insulated from   eurozone fiscal problems. On the other hand, they remain vulnerable to   an economic slowdown in China and to rising inflation. Emerging market   central banks have avoided making significant interest rate hikes   (hence, rising bond prices) – for fear of inviting further capital   inflow and stoking currency appreciation – and the result has been   rising price inflation. You can see from the chart above that the   darkest areas (symbolizing higher inflation) are all located in emerging   economic regions. While high inflation is not inherently problematic,   it is not difficult to conceive of a downward spiral into   hyperinflation. Again, a sudden bout of monetary instability would send   investors rushing to the exits.&lt;/b&gt;&lt;/div&gt;&lt;div style=&quot;text-align: left;&quot;&gt;&lt;b&gt;&lt;a href=&quot;http://www.forexblog.org/wp-content/uploads/2011/06/Forex-Volume-Summer-Slowdown.jpg&quot;&gt;&lt;img alt=&quot;&quot; class=&quot;aligncenter size-full wp-image-4227&quot; height=&quot;265&quot; src=&quot;http://www.forexblog.org/wp-content/uploads/2011/06/Forex-Volume-Summer-Slowdown.jpg&quot; title=&quot;Forex Volume - Summer Slowdown&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;br /&gt;
While most analysts (myself included) remain &lt;a href=&quot;http://www.forexblog.org/2011/06/emerging-market-currencies-still-look-good-for-the-long-term.html&quot;&gt;bullish on emerging markets over the long-term&lt;/a&gt;, many are laying off in the short-term. “&lt;a href=&quot;http://online.wsj.com/article/BT-CO-20110623-712221.html&quot;&gt;RBC emerging market strategist&lt;/a&gt;   Nick Chamie says his team has recommended ‘defensive posturing’ to   clients since May 5 and isn’t recommending new bullish emerging currency   bets right now….HSBC said Thursday that it isn’t recommending outright   short positions on emerging market currencies to clients but suggested  a  more ‘cautious’ and selective approach in making currency bets.”  This  phenomenon will be exacerbated by the fact that market activity   typically slows down in the summer chart above courtesy of &lt;a href=&quot;http://forexmagnates.com/hotspot-may-2010-forex-volume-over-1-trillion/&quot;&gt;Forex Magnates&lt;/a&gt;)   as traders go on vacation. With less liquidity and an inability to   constantly monitor one’s portfolio, traders will be loathe to take on   risky positions.&lt;/b&gt;&lt;/div&gt;&lt;div style=&quot;text-align: left;&quot;&gt;&lt;b&gt;&amp;nbsp;&lt;/b&gt;&lt;/div&gt;&lt;div style=&quot;text-align: left;&quot;&gt;&lt;b&gt;&amp;nbsp;&lt;/b&gt;&lt;/div&gt;&lt;/div&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://news1-forex.blogspot.com/feeds/1110971873292929431/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://news1-forex.blogspot.com/2011/08/tide-is-turning-for-aussie-australia-is.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/1882687516656587461/posts/default/1110971873292929431'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/1882687516656587461/posts/default/1110971873292929431'/><link rel='alternate' type='text/html' href='http://news1-forex.blogspot.com/2011/08/tide-is-turning-for-aussie-australia-is.html' title=''/><author><name>labdessamad</name><uri>http://www.blogger.com/profile/11594936150507608166</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='24' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg3cXhCVVCB9dfRaODKUY4EbKY17iTXsuYEetsF0ZzYnGjT0ESBuMqW_BVVAgmYNP1ISsj7_xBMX3KCYj2XhizspAgSCkgXGXy1DgNftpNMetDIf2UoS5vzCCpdzlOku8M/s220/254469_232109450139494_100000213222722_1173579_1780718_n.jpg'/></author><thr:total>0</thr:total></entry></feed>