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	<title>Dividend Engineering</title>
	
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	<description>Engineering my way to financial freedom.</description>
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		<title>Which Dividend Growth Rates?</title>
		<link>http://feedproxy.google.com/~r/DividendEngineering/~3/DtGP8noWkYQ/</link>
		<comments>http://dividendengineering.com/2013/05/24/which-dividend-growth-rates/#comments</comments>
		<pubDate>Fri, 24 May 2013 17:01:05 +0000</pubDate>
		<dc:creator>The Dividend Engineer</dc:creator>
				<category><![CDATA[Dividend Investing]]></category>
		<category><![CDATA[Intermediate Concepts]]></category>

		<guid isPermaLink="false">http://dividendengineering.com/?p=643</guid>
		<description><![CDATA[Investing in dividend stocks implies the use of several metrics, one of the most important being the dividend growth rate. Often, what we use is the average dividend growth rate (DGR) over a period of time. This metric allows us to make some educated guesses about the future DGR. For instance, in my analyses, I [...]]]></description>
				<content:encoded><![CDATA[<p>Investing in dividend stocks implies the use of several metrics, one of the most important being the dividend growth rate.</p>
<p>Often, what we use is the <em>average</em> dividend growth rate (DGR) over a period of time. This metric allows us to make some educated guesses about the future DGR. For instance, in my analyses, I use the average DGR over the last ten years, that is between 2003 and 2012, as a basis for estimating future DGRs.</p>
<p>But what actually is the average DGR of a stock. For instance, what is the average DGR of Wells Fargo (WFC) or of Coca-Cola (KO).</p>
<p>To say the truth, the average DGR of a stock will depend on how you actually calculate it. Different methods will yield different results.</p>
<p>So how do you calculate the average DGR of a stock?</p>
<p>There are at least three methods to calculate the average DGR of a stock over a period of time. These are:</p>
<ol>
<li>The straight-line growth rate method.</li>
<li>The year-over-year average growth rate method.</li>
<li>The compounding growth rate method.</li>
</ol>
<p>Notably, these methods also apply to calculate any average rate of growth over a period of time.</p>
<p>This week, I present each method and the mathematics behind them. Next week, I will apply these methods to two stocks, WFC and KO, and discuss their advantages and shortcomings.</p>
<h2><strong><em>The Straight Line Method</em></strong></h2>
<p>The straight line method is probably the easiest way to calculate the (or should I say an) average DGR of a stock.</p>
<p>All you need is the annual dividend at the beginning of the period (ADbeg), the annual dividend at the end of the period (ADend), and the number of years in the period (N).</p>
<p>Then, to find the average DGR, you put the numbers into the following equation:</p>
<p><a href="http://www.codecogs.com/eqnedit.php?latex=Average DGR = \frac{(AD_{end}-AD_{beg})}{AD_{beg}}*\frac{1}{N}" target="_blank"><img class="aligncenter" title="Average DGR = \frac{(AD_{end}-AD_{beg})}{AD_{beg}}*\frac{1}{N}" alt="" src="http://latex.codecogs.com/gif.latex?Average DGR = \frac{(AD_{end}-AD_{beg})}{AD_{beg}}*\frac{1}{N}" /></a><br />
This method yields the overall DGR over the period divided by the number of years in the period.</p>
<h2><strong><em>The Year-over-year Average Method</em></strong></h2>
<p>With this method, you need to calculate the annual DGR for each pair of consecutive years in the period. To do so, you need the annual dividend for a given year (ADy) and the annual dividend of the prior year (ADy-1). The annual DGR is calculated using the following equation:</p>
<p><a href="http://www.codecogs.com/eqnedit.php?latex=Annual DGR = \frac{AD_{y}-AD_{y-1}}{AD_{y-1}}" target="_blank"><img class="aligncenter" title="Annual DGR = \frac{AD_{y}-AD_{y-1}}{AD_{y-1}}" alt="" src="http://latex.codecogs.com/gif.latex?Annual DGR = \frac{AD_{y}-AD_{y-1}}{AD_{y-1}}" /></a></p>
<p>Once you have calculated the annual DGR for each pair of consecutive years, you simply add them up and divide the sum by the number of years in the period (N).</p>
<p>This method will give you the average of the annual DGR over the period.</p>
<h2><strong><em>The Compound Rate Method</em></strong></h2>
<p>This method is a bit more complicated but the inputs are the same as the <em>Straight Line Method</em>, that is the annual dividend at the beginning of the period (ADbeg), the annual dividend at the end of the period (ADend), and the number of years in the period (N).</p>
<p>To calculate the average DGR, you put the numbers in the following equation:</p>
<p><a href="http://www.codecogs.com/eqnedit.php?latex=Average DGR = \left (\frac{AD_{end}}{AD_{beg}}\right )^{\frac{1}{N}}-1" target="_blank"><img class="aligncenter" title="Average DGR = \left (\frac{AD_{end}}{AD_{beg}}\right )^{\frac{1}{N}}-1" alt="" src="http://latex.codecogs.com/gif.latex?Average DGR = \left (\frac{AD_{end}}{AD_{beg}}\right )^{\frac{1}{N}}-1" /></a></p>
<p>The result of this method will be the constant annual DGR that has allowed the annual dividend to <em>compound</em> from the annual dividend at the beginning of the period (ADbeg) to the annual dividend at the end of the period (ADend). In other words, this method gives you the constant compounding rate over the period.</p>
<h2><strong><em>Conclusion<br />
</em></strong></h2>
<p>Though these methods use similar and sometimes identical inputs, they are more than likely to yield different results.</p>
<p>Which method is the best, which method is the worst? We will see next week when we apply these methods to WFC and KO.</p>
<img src="http://feeds.feedburner.com/~r/DividendEngineering/~4/DtGP8noWkYQ" height="1" width="1"/>]]></content:encoded>
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		<title>General Dynamics – Dividend Fact Sheets</title>
		<link>http://feedproxy.google.com/~r/DividendEngineering/~3/PeKSOdWe-0s/</link>
		<comments>http://dividendengineering.com/2013/05/21/general-dynamics-dividend-fact-sheets/#comments</comments>
		<pubDate>Wed, 22 May 2013 02:11:59 +0000</pubDate>
		<dc:creator>The Dividend Engineer</dc:creator>
				<category><![CDATA[Dividend Fact Sheet]]></category>
		<category><![CDATA[Industrials]]></category>

		<guid isPermaLink="false">http://dividendengineering.com/?p=629</guid>
		<description><![CDATA[Overview General Dynamics is an aerospace and weapon systems supplier. With a market cap around $27G, General Dynamics is a midsize player in the industry. General Dynamics is divided into four main business units: aerospace, combat systems, marine systems, and information sytems and technology. Notably, though most of the business units are mainly defense-oriented, the [...]]]></description>
				<content:encoded><![CDATA[<h2><a href="http://www.generaldynamics.com/"><img class="alignleft" alt="" 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" width="285" height="94" /></a><strong><em>Overview</em></strong></h2>
<p><a href="http://www.generaldynamics.com/">General Dynamics</a> is an aerospace and weapon systems supplier.</p>
<p>With a market cap around $27G, General Dynamics is a midsize player in the industry.</p>
<p>General Dynamics is divided into four main business units: aerospace, combat systems, marine systems, and information sytems and technology.</p>
<p>Notably, though most of the business units are mainly defense-oriented, the aerospace unit is mostly civilian. In that sense, General Dynamics is the company behind the Gulfstream airplanes.</p>
<p>General Dynamics is headquartered in Falls Church, in the state of Virginia, USA.</p>
<p>Shares of General Dynamics are traded on the New York Stock Exchange (NYSE) under the ticker “GD”.</p>
<p>GD is part of the <a href="http://en.wikipedia.org/wiki/List_of_S%26P_500_companies">S&amp;P500 index</a>.</p>
<p>GD is classified in the <em>industrials </em>sector according to the Global Industry Classification Standard (<a href="http://en.wikipedia.org/wiki/Global_Industry_Classification_Standard">GICS</a>).</p>
<h2><strong><em>Dividend Calendar</em></strong></h2>
<p>GD pays dividends four times per year.</p>
<p>GD generally declares its dividends in December, March, June and August and generally pays its dividends in February, May, August and November.</p>
<p>GD typically increases its dividend once a year, in March. The last increase, in March 2013, was of 9.8%.</p>
<p>GD has increased its dividend for 22 consecutive years, making it a dividend contender, i.e. 10 to 24 years of consecutive increases.</p>
<h2><em><strong>Financials</strong><br />
</em></h2>
<ul>
<li>Earning growth (10 year average): -189.62%</li>
<li>Free cash flow growth (10 year average): 5.96%</li>
<li>Dividend growth (10 year average): 16.60%</li>
<li>Return on equity (10 year average): 17.63%</li>
</ul>
<p>The evolution of the earnings, dividends and earning payout ratio over the last 10 years is presented below.</p>
<p><img alt="" src="data:image/png;base64,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" /></p>
<p>As can be seen, over the past ten years, the earnings have been growing relatively smoothly, that is until 2012. I assume that 2012 was more an anomaly than the norm.</p>
<p>If we ignore 2012, the payout ratio has been hovering between 20% and 27%, which is relatively low. However, having a low payout ratio does help when things get though as in 2012.</p>
<p>Also, the payout ratio appears relatively stable, indicating that the dividend has not be growing much faster than the earnings, which is good.</p>
<p>The evolution of the free cash flow, dividends and free cash flow payout ratio over the last 10 years is presented below.</p>
<p><img alt="" src="data:image/png;base64,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" /></p>
<p>Contrary to the earnings, the free cash flow has always been positive over the last ten years. However, the average growth rate has been modest at around 6%. This is much less than the average dividend growth rate which stands at 16.6%.</p>
<p>The difference between the two growth rates translates in a rising payout ratio. In that sense, the payout ratio has been slowly but steadily increasing. From a low 17% in 2003 to near 40% in 2012.</p>
<p>Though a payout ratio of 40% is safe, I prefer a stable payout ratio since it shows that the growth in dividends is not fuled by expansion of the payout ratio.</p>
<p>It remains that 2012 seemed to have been a bad year for GD. Maybe GD will resume its typically growth patten in 2013.</p>
<h2><strong><em>Valuation</em></strong></h2>
<p>To calculate a fair value for GD, I calculate how much one share will return in cumulative dividends over the next 20 years, adjusted for inflation.</p>
<p>For GD, I’ve used the following inputs:</p>
<ul>
<li>Share price: $78.50</li>
<li>Dividend rate: $2.24</li>
<li>Dividend growth rate:
<ul>
<li>Optimistic scenario: 16.0%</li>
<li>Realistic scenario: 12.8%</li>
<li>Pessimistic scenario: 9.6%</li>
</ul>
</li>
<li>Inflation rate: 3.5%</li>
</ul>
<p>The optimistic DGR generally corresponds to the 10-year average, while the realistic and pessimistic DGRs respectively correspond to 80% and 60% of the optimistic DGR.</p>
<p>According to the inputs, the estimated fair values of GD range from $81.46 (pessimistic) to $162.85 (optimistic) with a realistic value of $114.41.</p>
<p>With a current share price at about $78.50, GD appears slightly undervalued.</p>
<p>In that sense, I’ve calculated that the DGR would need to be 9.24% over the next 20 to justify the current price of $78.50.</p>
<h2><strong><em>Estimated Cash Return</em></strong></h2>
<p>To calculate the ECR of GD, I’ve taken the following inputs:</p>
<ol>
<li>Initial investment: $1000</li>
<li>Current yield: 2.85%</li>
<li>Estimated dividend growth rates:
<ul>
<li>Optimistic scenario: 16.0%</li>
<li>Realistic scenario: 12.8%</li>
<li>Pessimistic scenario: 9.6%</li>
</ul>
</li>
</ol>
<p>Notably, the estimated DGRs are the same as the DGRs used for valuation.</p>
<p><img alt="" 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" /></p>
<p>With a current yield around 2.85% and with the dividend growth rates used above, the ECR of GD will equal the initial investment between 13 to 17 years, which is reasonable.</p>
<p>However, given the recent earning and free cash flow growth rates, the 17 year scenario is more probable. In such a scenario, a $1000 investment in GD would return more than $4000 over 30 years, which is not bad.</p>
<h2><strong><em>Currency and Withholding Tax Considerations</em></strong></h2>
<p>As a US corporation, GD pays its dividends in US dollars.</p>
<p>For Canadian residents, the basic withholding tax rate of 15% will apply unless the shares are held in a registered account.</p>
<p>For US residents, there is no withholding tax on dividends paid by GD.</p>
<p>For foreign residents, the basic withholding tax rate of 15% will likely apply (assuming that a tax treaty exists).</p>
<h2><strong><em>Conclusion</em></strong></h2>
<p>Being a supplier of military and civilian products, GD is probably less sensitive to defense budget cuts that always seem to loom.</p>
<p>However, GD appears to have maintained a relatively safe payout ratio, making the dividend safe for the moment.</p>
<p>Still, I would prefer to see steady earning growth over the next few years to see if 2012 was only a bad year or a sign of things to come.</p>
<p>For the time being, I will keep GD on my watchlist.</p>
<p>What do you think of GD?</p>
<h2><strong><em>Full Disclosure</em></strong></h2>
<p>I currently own shares of GD.</p>
<h2><strong><em>Disclaimer</em></strong></h2>
<p>I am not a financial advisor. All the information presented here are not financial advices. They represent my own opinion regarding a particular stock. Please do your own research before buying and selling stocks.</p>
<img src="http://feeds.feedburner.com/~r/DividendEngineering/~4/PeKSOdWe-0s" height="1" width="1"/>]]></content:encoded>
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		<slash:comments>2</slash:comments>
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		<item>
		<title>Eight Must-Read Books</title>
		<link>http://feedproxy.google.com/~r/DividendEngineering/~3/9MnCN3XurcY/</link>
		<comments>http://dividendengineering.com/2013/05/16/eight-must-read-books/#comments</comments>
		<pubDate>Fri, 17 May 2013 01:30:44 +0000</pubDate>
		<dc:creator>The Dividend Engineer</dc:creator>
				<category><![CDATA[Book Review]]></category>

		<guid isPermaLink="false">http://dividendengineering.com/?p=593</guid>
		<description><![CDATA[Since I&#8217;ve begun investing, I&#8217;ve read numerous books about investing, dividend investing and other business-related subjects. Understandably, not all the books I&#8217;ve read have been instrumental to my current investing philosophy. In fact, some of them I wish I had not purchased and read in the first place. But to judge a book, you have [...]]]></description>
				<content:encoded><![CDATA[<p>Since I&#8217;ve begun investing, I&#8217;ve read numerous books about investing, dividend investing and other business-related subjects. Understandably, not all the books I&#8217;ve read have been instrumental to my current investing philosophy. In fact, some of them I wish I had not purchased and read in the first place. But to judge a book, you have to read it!</p>
<p>Among them, some have stood out more than others. Below are eights books that have shaped and changed my investing philosophy. I think that these books should be part of any dividend investor bookshelf (or e-reader).</p>
<p>Please note that I&#8217;ve personally purchased all these books.</p>
<h2><strong><em>General Investing Books</em></strong></h2>
<p><a href="http://www.amazon.com/gp/product/B000FC12C8/ref=as_li_qf_sp_asin_il_tl?ie=UTF8&amp;camp=1789&amp;creative=9325&amp;creativeASIN=B000FC12C8&amp;linkCode=as2&amp;tag=divideengine-20">The Intelligent Investor</a> by Benjamin Graham</p>
<p>This is one of the first investing book I&#8217;ve read. It should be a must-read for anyone wishing to buy and sell stocks on the stock market. It is the reference.</p>
<p>The chapter on Mr. Market is worth the price of the book.</p>
<p>To read and re-read!</p>
<p><a href="http://www.amazon.com/gp/product/087034126X/ref=as_li_qf_sp_asin_il_tl?ie=UTF8&amp;camp=1789&amp;creative=9325&amp;creativeASIN=087034126X&amp;linkCode=as2&amp;tag=divideengine-20">The Theory of Investment Value</a> by John Burr Williams</p>
<p>I&#8217;ve purchased this book after reading <em>The Warren Buffett Way</em> by Robert Hagstrom.</p>
<p>This book is full of maths but it clearly explains that the value of a stock is the value of its future dividend payments. I use the teachings of this book to value my dividend stocks.</p>
<h2><strong><em>Dividend Investing Books</em></strong></h2>
<p><a href="http://www.amazon.com/gp/product/0470125128/ref=as_li_qf_sp_asin_il_tl?ie=UTF8&amp;camp=1789&amp;creative=9325&amp;creativeASIN=0470125128&amp;linkCode=as2&amp;tag=divideengine-20">The Ultimate Dividend Playbook</a> by Josh Peters</p>
<p>I&#8217;ve bought this book with <em>The Single Best Investment</em>, below. This was the first book I read that was focused on dividend investing. It probably changed the course of my investing journey.</p>
<p>The book makes a great case about the benefits of dividend investing.</p>
<p>It also present a process to evaluate dividend stock. A great book.</p>
<p><a href="http://www.amazon.com/gp/product/0965175081/ref=as_li_qf_sp_asin_il_tl?ie=UTF8&amp;camp=1789&amp;creative=9325&amp;creativeASIN=0965175081&amp;linkCode=as2&amp;tag=divideengine-20">The Single Best Investment</a> by Lowell Miller</p>
<p>I&#8217;ve read this book shortly after <em>The Ultimate Dividend Playbook</em>, above. Though I preferred the <em>The Ultimate Dividend Playbook</em></p>
<p><a href="http://www.amazon.com/gp/product/0071769609/ref=as_li_qf_sp_asin_il_tl?ie=UTF8&amp;camp=1789&amp;creative=9325&amp;creativeASIN=0071769609&amp;linkCode=as2&amp;tag=divideengine-20">The Strategic Dividend Investor</a> by Daniel Peris</p>
<p>What I like from this book is that the author, a historian before being a fund manager, explains with clarity that dividend investing is not a new fad, it is what stock investing should be.</p>
<h2><strong><em>General Books</em></strong></h2>
<p><a href="http://www.amazon.com/gp/product/0062120999/ref=as_li_qf_sp_asin_il_tl?ie=UTF8&amp;camp=1789&amp;creative=9325&amp;creativeASIN=0062120999&amp;linkCode=as2&amp;tag=divideengine-20">Great By Choice</a> by Jim Collins and Morten T. Hansen</p>
<p>This book thought me a principle that I since follow: Set a pace and follow it, through thick and thin. This is a trait of great companies and I try to apply it to my dividend investing philosophy. Pick this one up. It is worth it.</p>
<p><a href="http://www.amazon.com/gp/product/1422160599/ref=as_li_qf_sp_asin_il_tl?ie=UTF8&amp;camp=1789&amp;creative=9325&amp;creativeASIN=1422160599&amp;linkCode=as2&amp;tag=divideengine-20">Understanding Michael Porter</a> by Joan Magretta</p>
<p>This book is all you always wanted to know about Michael Porter&#8217;s competition theory without having to read the real stuff (I&#8217;ve tried but it&#8217;s tough!).</p>
<p>More seriously, what I&#8217;ve learned from this book is that competing to be the best is a losing proposition.</p>
<p><a href="http://www.amazon.com/gp/product/0385516223/ref=as_li_qf_sp_asin_il_tl?ie=UTF8&amp;camp=1789&amp;creative=9325&amp;creativeASIN=0385516223&amp;linkCode=as2&amp;tag=divideengine-20">The Strategy Paradox</a> by Michael E. Raynor</p>
<p>The key concept of this book is that having a strategy that depends only one possible future is a recipe for disaster if the futrue unfolds differently.</p>
<p>This book also made me realize that companies that appear to be involved in seemingly unrelated businesses (e.g. Microsoft) may do it on purpose because they understand that they cannot predict the future. They make several bets.</p>
<p>So, these were my eight must-read books.</p>
<p>What books have changed your investing philosophy?</p>
<img src="http://feeds.feedburner.com/~r/DividendEngineering/~4/9MnCN3XurcY" height="1" width="1"/>]]></content:encoded>
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		<slash:comments>4</slash:comments>
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		<item>
		<title>Lockheed Martin – Dividend Fact Sheet</title>
		<link>http://feedproxy.google.com/~r/DividendEngineering/~3/UWmDE6lScGQ/</link>
		<comments>http://dividendengineering.com/2013/05/14/lockheed-martin-dividend-fact-sheet-2/#comments</comments>
		<pubDate>Wed, 15 May 2013 01:50:43 +0000</pubDate>
		<dc:creator>The Dividend Engineer</dc:creator>
				<category><![CDATA[Dividend Fact Sheet]]></category>
		<category><![CDATA[Industrials]]></category>
		<category><![CDATA[LMT]]></category>

		<guid isPermaLink="false">http://dividendengineering.com/?p=584</guid>
		<description><![CDATA[Overview Lockheed Martin is a military contractor mainly involved in the development of aerospace and other weapon systems. With a market cap around $33G, Lockheed Martin is a midsize player in the aerospace and defense business. Though based in the USA, Lockheed Martin has operations and partnerships in several other countries (e.g. Australia, Canada and [...]]]></description>
				<content:encoded><![CDATA[<h2><strong><em><a href="http://www.lockheedmartin.com/"><img class="alignleft" alt="" 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" width="285" height="202" /></a>Overview</em></strong></h2>
<p><a href="http://www.lockheedmartin.com/">Lockheed Martin</a> is a military contractor mainly involved in the development of aerospace and other weapon systems.</p>
<p>With a market cap around $33G, Lockheed Martin is a midsize player in the aerospace and defense business.</p>
<p>Though based in the USA, Lockheed Martin has operations and partnerships in several other countries (e.g. Australia, Canada and the United Kingdom). Lockheed Martin is the company behind the development of the F-35 next-generation fighter aircraft.</p>
<p>Lockheed Martin is headquartered in Bethesda, in the state of Maryland, USA.</p>
<p>Shares of Lockheed Martin are traded on the New York Stock Exchange (NYSE) under the ticker &#8220;LMT&#8221;.</p>
<p>LMT is part of the <a href="http://en.wikipedia.org/wiki/List_of_S%26P_500_companies">S&amp;P500 index</a>.</p>
<p>LMT is classified in the <em>industrials </em>sector according to the Global Industry Classification Standard (<a href="http://en.wikipedia.org/wiki/Global_Industry_Classification_Standard">GICS</a>).</p>
<h2><strong><em>Dividend Calendar</em></strong></h2>
<p>LMT pays dividends four times per year.</p>
<p>It generally declares its dividends in January, April, June and September, and pays its dividends in March, June, September and December.</p>
<p>LMT typically increases its dividend once a year, in September. The last increase, in September 2012, was of 15%.</p>
<p>LMT has been increasing its dividend for 10 consecutive years, making it a dividend contender, i.e. 10 to 24 years of consecutive increases.</p>
<h2><em><strong>Financials</strong><br />
</em></h2>
<ul>
<li>Earning growth (10 year average): 15.20%</li>
<li>Free cash flow growth (10 year average): -3.07%</li>
<li>Dividend growth (10 year average): 24.44%</li>
<li>Return on equity (10 year average): 98.58%</li>
</ul>
<p>The evolution of the earnings, dividends and earning payout ratio over the last 10 years is presented below.</p>
<p><img alt="" src="data:image/png;base64,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" /></p>
<p>Over the last 10 years, the dividend has grown much faster than the earnings (24.44% vs. 15.20%). This is clearly apparent from the rising payout ratio which has grown from a relatively low 20% to a still reasonable 50%.</p>
<p>Though the payout ratio is still reasonable at 50%, it remains that there is a clear uptrend that should be watched. In the long-term, the dividend growth will likely have to converge toward the earnings growth. Otherwise, the dividend will become unsustainable.</p>
<p>The evolution of the free cash flow, dividends and free cash flow payout ratio over the last 10 years is presented below.</p>
<p><img alt="" 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" /></p>
<p>Though the free cash flow average growth rate over the last 10 years is -3.07%, this is mostly due to the free cash flow of 2012 which was significantly lower than usual.</p>
<p>However, overall, the free cash flow shows an upward trend.</p>
<p>In that sense, the payout ratio was relatively stable under 50% over most of the last decade, except for 2012.</p>
<p>If we assume that 2012 was more of an outlier than a sign of things to come, LMT dividend appears safe. However, the dividend growth will likely need to slow down to allow the earnings and free cash flow to catch up.</p>
<h2><strong><em>Valuation</em></strong></h2>
<p>To calculate a fair value for LMT, I calculate how much one share will return in cumulative dividends over the next 20 years, adjusted for inflation.</p>
<p>For LMT, I&#8217;ve used the following inputs:</p>
<ul>
<li>Share price: $102.00</li>
<li>Dividend rate: $4.60</li>
<li>Dividend growth rate:
<ul>
<li>Optimistic scenario: 24.0%</li>
<li>Realistic scenario: 19.2%</li>
<li>Pessimistic scenario: 14.4%</li>
</ul>
</li>
<li>Inflation rate: 3.5%</li>
</ul>
<p>The optimistic DGR generally corresponds to the 10-year average, while the realistic and pessimistic DGRs respectively correspond to 80% and 60% of the optimistic DGR.</p>
<p>According to the inputs, the estimated fair values of LMT range from $279.90 (pessimistic) to $838.90 (optimistic) with a realistic value of $480.79.</p>
<p>With a current share price at about $102.00, LMT appears significantly undervalued.</p>
<p>In that sense, I&#8217;ve calculated that the DGR would need to be only 4.61% over the next 20 to justify the current price of $102.00.</p>
<p>Notably, a DGR of 4.61% is about a third of the recent growth in earnings.</p>
<h2><strong><em>Estimated Cash Return</em></strong></h2>
<p>To calculate the ECR of LMT, I&#8217;ve taken the following inputs:</p>
<ol>
<li>Initial investment: $1000</li>
<li>Current yield: 4.51%</li>
<li>Estimated dividend growth rates:
<ul>
<li>Optimistic scenario: 24.0%</li>
<li>Realistic scenario: 19.2%</li>
<li>Pessimistic scenario: 14.4%</li>
</ul>
</li>
</ol>
<p>Notably, the estimated DGRs are the same as the DGRs used for valuation.</p>
<p><img alt="" 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nrisqU2XNXYgvce8f9mPnsvAoACqdLjlROm/f7r3Do2MTElsdSGqxpccHD+QcIUAPYgTI9XSJj2M66MMJ1CmALAHoTp8QoJ05owBQA2oUpPIUxH15BeatcwnX6B6U2YAsAOhOkphOnoGtJL7RemzU2JPK0AgD09nz2AaxKmo2tIL7XhqgYNzj8259n/vAGA0jw7vJ5BmI6uIb3UfmHanlOYAsDxVOlZhOnoGtJLCVMAKJUwPUuxYXr790LM9MRlS42tqvlx2QDa80x81GfvRQBQFGF6lqLCNBMTg3KrlQhTANiQKj2RMN3eJmE66+7O3osAoBzC9ETCNDxhCgAbEqYnEqbhCVMA2IoqPZcwDU+YAsBWhOm5hGl4whQANvFcVcL0XMI0PGEKAOvVVSpMzyVMwxOmALCeMM2BMA1PmALASk2VCtNzCdPwhCkArNQOU216ImEanjAFgDU6VSpMTyRMwxOmALBGP0y16VmEaXjCFADWE6M5EKbhCVMAWEmVZkKYhidMAWAlYZoJYRqeMAWAlYRpJoRpeMIUANZQpfkQpuEJUwBYQ5jmQ5iGJ0wBYA1hmg9hGp4wBYA1hGk+hGl4whQAFlOlWRGm4QlTAFhMmGZFmIYnTAFgMWGaFWEanjAFgGVUaW6EaXjCFACWEaa5EabhCVMAWEaY5kaYhidMAWABVZohYRqeMAWABYRphoRpeMIUAOZSpXkSpuEJUwCYS5jmSZiGJ0wBYC5hmidhGp4wBYBZVGm2hGl4whQAZhGm2RKm4QlTAJhOleZMmIYnTAFgOmGaM2EanjAFgOmEac6EaXjCFAAmUqWZE6bhCVMAmEiYZk6YhidMAWAKVZo/YRqeMAWAKYRp/oRpeMIUAKYQpvkTpuEJUwC4S5WGIEzDE6YAcJcwDUGYhidMASBNlUYhTMMTpgCQJkyjEKbhCVMASFClgQjT8IQpACQI00CEaXjCFAAShGkgwjQ8YQoAY1RpLMI0PGEKAGOEaSzCNDxhCgCDVGk4wjQ8YQoAg4RpOMI0PGEKAH2qNCJhGp4wBYA+YRpRyWFataQnLltqw1WNLTjxYZ69FwFAdoRpRMWGaafq6h8HJy5basNVDS44OP8gYQoAHao0KGG6cKljwnQKYQoAHcI0KGG6cClhCgDZEqZBFRumt6GrOaOE6fQLTG/CFAD+pUrjKjZM454xbW5K5GkFAIx4PnsALCZMFy614aoS40/M0J7z7H/eAEAunh0WIxOmC5faL0zbcwpTAJhFmIYmTBcuJUwBIEPCNLRiw/Q29OGnsYnLlhpbVfPjsgG055n4MM/eiwAgC6o0upLD9CwTg3KrlQhTAHh/f3+uKmEanTDd3iZhOuvuzt6LAOBkdZUK0+iEaXjCFACEaRmEaXjCFICLa6pUmEYnTMMTpgBcXDtMtWlowjQ8YQrAlXWqVJiGJkzDE6YAXFk/TLVpXHmF6ff39+vr69PTU/NFni8vL29vbz8/P5usv0jCFICLU6LFyCVMv76+Hh8fq3FPT0/f39+bjLUwwhSAixOmxcglTB8fH19fXz8/P/v1+f39/fn5+fb29vj4uPJeiiRMAbg4YVqMXMKUxYQpAFemSkuSS5j+/Pw0J0R/fn5eXl7qd/D//PnjAtM0YQrAlQnTkuQSpo+Pj5+fn/Xf6yp9fX293W7f39/ewU8TpgBcmTAtSRZhmvjMU2OTURZJmAJwWaq0MFmE6a11xrT+rqj6dOntdvv8/HTGNE2YAnBZwrQwuYTpz89PnaQPDw9vb2/N9MfHx6+vr5UrL5swBeCaVGl5cglTFhOmAFyTMC1PLmHqe0wXE6YAXJAqLVIuYXr3Nz89Pj76zU+DhCkAFyRMi5RLmNa+v79fX1/ri01rLy8vb29vvso0QZgCcDWqtFR5hSkLCFMArkaYlir3MP39/X15edlp5WUQpgBciiotWC5h+vv7++fPn+bXkNYT397efLv+XcIUgEsRpgXLJUzrX0PavrS0+VrTv3//bjLEUglTAK5DlZYtlzCtqqr5Iv2Pj486TyXpFMIUgOsQpmXLKEw7P/pyqImEKQAXoUqLl2+YrlzhdQhTAC5CmBYvozBN2GSIpRKmAFyBKr0CYRqeMAXgCoTpFeQSpiwmTAG4AmF6BRmF6eAX6ft2/buEKQDFU6UXkUuYvr6+Dr5l70uj7hKmABRPmF5ELmH6+Pj48fHRn/7x8fH4+Lhy5WUTpgCUTZVeRy5hmviEkw8/pQlTAMomTK8jlzB9eHj4/f3tT//9/RWmacIUgIKp0kvJJUxfX18fHx+b30pa+/r6enx8fH19XbnysglTAAomTC8llzC93W5PT0/9bzB9eHhYv+ayCVMACiZMLyWjML3dbn///m3y9PHx8e3tbZPVlk2YAlAqVXo1eYUpCwhTAEolTK9GmIYnTAEokiq9IGEanjAFoEjC9IJyCdP2d0J1vh/K10WlCVMAyqNKr0mYhidMASiPML0mYRqeMAWgMKr0soRpeMIUgMII08vKKEwTNhliqYQpAIURppclTMMTpgCURJVeWS5hymLCFICSCNMrE6bhCVMAyvBcVar04oRpeMIUgALUVSpML06YhidMASiAMOVdmBZAmAIQXVOlwvTihGl4whSA6Nphqk2vTJiGJ0wBCK1TpcL0ykoO08FvQr379ajTl9pwVWMLTnyYZ+9FALBcP0y16WUVG6bV0O81HZy4bKkNVzW44OD8g4QpANEpUWpXCdPBifmH6RTCFIDQVCkNYXp/BmEKAPsRpjQKD9POxZpRwnT6BaY3YQpAZKqUtpLDtPORo1uQMG2Pf2yGCgCK8Hz2AMhKyWHa/3Fw4rKlNlxVYvyJGdpznv3PGwBY4tkhjH8J04VL7Rem7TmFKQAFE6Z0CNOFSwlTAFhDldJXbJje/r0QMz1x2VJjq2p+XDaA9jwTH+bZexEAzCZM6Ss5TM8yMSi3WokwBSAcVcogYbq9TcJ01t2dvRcBwDzClEHCNDxhCkAsqpQxwjQ8YQpALMKUMcI0PGEKQCCqlARhGp4wBSAQYUqCMA1PmAIQhSolTZiGJ0wBiEKYkiZMwxOmAISgSrlLmIYnTAHInyplCmEanjAFIH/ClCmEaXjCFIDMqVImEqbhCVMAMidMmUiYhidMAciZKmU6YRqeMAUgW6qUWYRpeMIUgGwJU2YRpuEJUwDypEqZS5iGJ0wByJAqZQFhGp4wBSBDwpQFhGl4whSA3KhSlhGm4QlTAHIjTFlGmIYnTAHIiiplMWEanjAFIB+qlDWEaXjCFIAc1EkqTFlDmIYnTAE43XNV1X/OHgixCdPwhCkApxOmbEKYhidMAThXU6XClJWEaXjCFIBztcNUm7KGMA1PmAJwok6VClPWEKbhCVMATtQPU23KYsI0PGEKwIlkKBsSpuEJUwBOJEzZkDANT5gCcBZVyraEaXjCFIBTqFI2J0zDE6YAHE+VsgdhGp4wBeB4wpQ9CNPwhCkAB1Ol7ESYhidMATiSKmU/wjQ8YQrAkYQp+xGm4QlTAA6jSvtu1a3z5+wRBSZMwxOmABxDlQ4SphsSpuEJUwCOIUwHCdMNCdPwhCkAB1ClY4TphoRpeMIUgL2p0gRhuiFhGp4wBWBvwjRBmG5ImIYnTAHYlSpNU6IbEqbhCVMA9qNK7xKmGxKm4QlTAPYjTNNU6baEaXjCFICdqNI0Vbo5YRqeMAVgD6o0TZXuQZiGJ0wB2IMwTVClOxGm4QlTADanShNU6X6EaXjCFIBtqdI0YbofYRqeMAVgW8I0QZXu6hJhWlVV+++NsZn7M0yfuGxVYwtOfHRn70UAlKDuUVWaoEr3Vn6Ytguvk3r98hucYfrEZasaXHBw/kHCFID1nquq/nP2QPKlSg8gTLsz9388MUynEKYArCdM01TpMQoP007kCVMA6GuqVJgOUqWHEaYD848tfnfislX1F5x+gelNmAKwWjtMtWmHKj1SyWHa79EQYdrclMjTCgA28tz7Q+NWOeYeSpgOL9L+cfrEZatKDD4xQ3vOs/95A0Bgz0NtevagsuBc6fGKDdN+g9+ChGl7TmEKwN5k6CBVeopiw7Qt1hlTYQrAYVTp+/v7rbr1/5w9qIu6Vpje/j2TOjZzf4bpE2//dvD0pQbHMPHRnb0XARCSKq2p0nxcIkwPNjEot1qJMAVgAVXaEKb5EKbb2yRMZ93d2XsRAPEI04YwzYcwDU+YAjCXKm0TpvkQpuEJUwBmUaUdwjQfwjQ8YQrAdKq0T4nmQ5iGJ0wBmE6YdqjSrAjT8IQpABOp0jbv2mdImIYnTAGYQpW2SdI8CdPwhCkAd6nSNlWaLWEanjAFIE2VtqnSnAnT8IQpAAmqtE2VZk6YhidMARijSttUaf6EaXjCFIBBqrRNlYYgTMMTpgD0qdI2VRqFMA1PmALQJ0wbqjQQYRqeMAWgQ5U2VGkswjQ8YQrAeytGVWnNL3aKSJiGJ0wBeK6qukdVaU2SBiVMwxOmANRhes0qrc+Mdv6cPSgWEqbhCVOAi2uqVJiq0uiEaXjCFODi2mF6wTYVpiURpuEJU4Ar61SpMBWmoQnT8IQpwJX1w/RqbSpMSyJMwxOmAJd1tQYdJExLIkzDE6YA16RK330tVHGEaXjCFOCCVOm7Ki2RMA1PmAJcjSp9V6WFEqbhCVOAS1Gl76q0XMI0PGEKcB2q1MebyiZMwxOmABehSiVp8YRpeMIU4ApUqSq9AmEanjAFKJ4qVaUXIUzDE6YABbvgb3LqcFHppQjT8IQpQKkunqTvTpRejzANT5gCFEmVqtILEqbhCVOA8lyqSgd/2b0qvSZhGp4wBShAu0QvVaXvQ2GqSi9LmIYnTAGiaz7hdM2POqlSGsI0PGEKEF3doxdM0powpSFMwxOmAKE1VSpMhSnCNDxhChBaO0yv2abClIYwDU+YAsTVqdKrhakMpUOYhidMAYLqV+l12lSSMkiYhidMAcK5ToAOkqSMEabhCVOAWC6epKqUBGEanjAFCOTiVXr2EMidMA1PmAKEcOW3750oZSJhGp4wBcifJIUphGl4whQgc2VX6di3kEpSFhCm4QlTgGxd4e37fphKUhYTpuEJU4A8FZ+kNUnKhoRpeMIUIEMXqdJ3YcqmhGl4whQgB+0SvU6VvgtTNiVMwxOmAKdrriW9wkWlba4uZVslh2nVkp64bKkNVzW24MSHefZeBHB1l/o19zUNyh6KDdNO1dU/Dk5cttSGqxpccHD+QcIU4FxNlV4kTCUp+yk2TDuChukUwhTgXO0wLbtNJSl7E6YDs01ZSpgC8N6r0oLDVJJyAGE6MNuUpXYN0+kXmN6EKcBJ+klaaps6UcphLhGmTeSFCNPmpkSeVgCc57mqns8ewzHqJD17FFxI+WFa/fuJ+LGbEjNMn7hsVYlhJ2Zoz3n2P28ALuS5uFfdxC+7P3dgXFDhYZoOwTzDtD2nMAXIx3OJb9O/+2X35KTkMJ0Yi3dnEKYAFJmkNUlKPooN0/5VC/3pdxdcMPH27yWt05caHMPER3r2XgRQslJPlDaEKfkoNkxPNDEot1qJMAXYT9lJWhOmW6mq57OHEJ4w3d4mYTrr7s7eiwAKVPyJ0ndXl26q+bqwswcSmzANT5gCrNdu0Osk6dmjKEfnq2zPHk5gwjQ8YQqwUrtEJSlzDf6ahbMHFZUwDU+YAqz0XO4vbWp4m34nqnRbwjQ8YQqwRvFVqkf30G9QVboJYRqeMAVYrH+y6+wRzZb46JIk3Vy6PlXpesI0PGEKsMDA+68FhakkXSZRnM6GHkOYhidMAWbpfNQpepv6vqeteHc+B8I0PGEKMFHE7rxLlW7CZ5gyIUzDE6YAaUFPhU7hdOkmVGk+hGl4whRgTKk9+t66ilSYrqRKsyJMwxOmAO+9L8YvNUnV54ZcUZohYRqeMAXof57pzNHsQI9uKBGgqvR0wjQ8YQpQ0mfqB289a3ixpLPSCdEQhGl4whS4uLhV+j4epnp0rsHudNloOMI0PGEKXFmR38zilZcAAA2wSURBVEIqSeca+W0Jz2ePi9mEaXjCFLimMn51kyRdT5KWRJiGJ0yBqynmVzc5V7qSE6XlEabhCVPgOmJ155j+L7UXprUpTTkWoKq0DMI0PGEKFC/cqdBB0jMt/S1OU7pTlRZAmIYnTIECDEZniB69e8pTj04x9qa8k6BXI0zDE6ZAdP36zL9HG+nve9KjU4hRGsI0PGEKRBf300vvvu9pHadI6RCm4QlTILSgPdqQpI2JQenTSyQI0/CEKRBU6G96eneu9F/prPTpJSYSpuEJUyCWdoOGC9PEtaRXDtP0R5fkJtMJ0/CEKRDCYHqeftJ0YlZeOTrvUqJsSJiGJ0yBHIwFZeanQhNhesGToNOD0vlRdiJMwxOmwOkSp0LPGdBkY9eJXidGGxO/3/7uPDsPk8IJ0/CEKXC6cJeKNvRobZMzoKqU9YRpeMIUOFcZPXrlMPV2PPkQpuEJU+AUY6fXDh7G9LK8eyFp9DDd6gpRVcqJhGl4whRYb2JQ9gM08zAtozinmP41onfn2W2McJ8wDU+YAiulgzIdnaefNE28KV98jDa2OgOqSjmdMA1PmAIrtYPy9DOgcxUTo4uj0HvxlESYhidMgTVyfiN+4iIFhOmUoEycDVWlFEOYhidMgQUCfXQpPUMBYXo3NKfkpiqlDMI0PGEKvE/79FKIjy7FDc1lUbjhG/GqlAII0/CEKZBoyr0/urSyI+NmaMfi9+L70w8ZL2RKmIYnTIHEp5f2vutlXyOa4fnRNUW4/r14VQo1YRqeMIUCrCnI3N6LH5w4VpyZhOmyLhz7NNLi9/QXLAWFEabhCVOIblZQjqbQGW/ED67hxLhcvOBgU97b0qNzrnkUcHHCNDxhCtENNuXE7jw+TPN8L35BFE7vzp0GAPQJ0/CEKeRg2Xvo6098rjxpmsjKid25VZhue4nn4PS9z3eqUlhPmIYnTOF0U3JwrCDXnO98X9GFWZ343PwSz8VnT2cNANicMA1PmMLpOlk5/Szmyjfi3xed8mzPtmGPLq66Zec7Nz/lqUohB8I0PGEK6y17I75ZdnFcrnkjfpNTnhu+Ee8ST2A9YRqeMIWVZuVgp55u1W3NKc/F5zu3PeW5/lyjSzyBTQjT8IQpvC895VmXXLsy2yuccjrz3POdg+uZuGBj/XWZ6095Ot8J1IRpeMKUAqx5J/195inP9iKd853tH2etZ7BNjz/fmW67ux0598/cAdx9FMsWBEoiTMMTppzu+KxsLDjl2WnHsfOdd89o7n2J534d2bFVVjrlCawnTMMTpqy3rAvbUbjsbF8iK/sjHPyz+JRn567ba9jpnfStOvLumqcv2F/DgmXbK1mzOMC7MC2AMGWT040LynLXrBw7kdkfw7JTnomB1TdNzMf+moOesJSVQA6E6XJVy/QZ7i7VnmfiMM7ei65uZRfWabWyC085YblrVg4Otf9ncFSDW2NuVk7fjE5YAmxFmC7UqcZ+RA7OcHepzpxT2jRumG6SZYsX32oAW3XhticsxwJxcVlO7ML0ScpZWTnxNOTgVCcsAYISpgsdE6bJEWSRZesHsEmWnT6AThduvoa5WTnxrqeX5cQonNbDW2Zlf6hzn4V3JywBsiFMF8okTDPJsvUDWBB2+3XhxKqafrpx+hrGWm3iGcdq6L3pRGiOReHEDTg41AVPwcqsfHfCEqAUwnShXcO0dm8Ex52um7v4MWE3vermrmFi2yW6cPo2XFN1K6Nw7Jmau5JNonDlGt6VJUARhOlC+4Vpc1MiT6s9s2z94hPXMRh2//v/CYYWn2flGp57f+ZauYb+4gvG8O+aFluz7FZrACA8YbpQtX+YpmcYuDpwrpVrWD2A515UHbn4HgM4fg21qlr7n/HKNaR2VKaxDdezDdezDVeyAdfbahte7pnYL0zbcyaengyzbP0AZq2kpC6MzmvxerbherbherbhSjbgesJ0odPDNL0SZrENV7IB17MN17MN17MNV7IB1xOmy1UtnemJGcaWGlzzxGEsGj7/zzZcyQZczzZczzZczzZcyQZcT5hub5NtaucGAFhGRf0/TQkAcCIpBgBAFoQpAABZEKYAAGRBmAIAkAVhCgBAFoQpAABZEKYAAGRBmJ5gyi+RIq3619nDiaT/C89sxrkS29BmvGvxr9ajcXcb2oxpdsL19tsJbf2j9Q9pZ40kNNttmf6LSOfWw0cUT/8F13abbnDT2Z6zjG0u220iO+F6u+6ENv3R7P2bsN0W6L/+2hvncgzblu25njBdyU64njCNzd6/no22hjBdL7ENmUUTrDe4DZnOTrjetjuhTX80e/96LqVaQ5iut/k1VZelCdZrtqH9cJbOtrITLtDfhpvshDb90ez969mGawjT9WzDTWiC9WzD9fzraL1tt6FNfzR7/+Zsw1lE1XqJDWUbTmQ/XM9+uAlhut7g5hKmYdj7N2cbziII1hMEK6V3PNtwivRWsg2nE6brCdPY7P3r2YZrCNP1bMM1+pvINpzLNlxjcFvZgLPsug1t+hO4RH0923Cx/muHLTmXbbhY1dOffu4I82cbrje4rWzAWfbbhrY+AABZEKYAAGRBmAIAkAVhCgBAFoQpAABZEKYAAGRBmAIAkAVhCgBAFoQpAABZEKYAAGRBmAIAkAVhCgBAFoQpAABZEKYAMfz8/FRV9fT01J749PRUVdXPz89ZowLYkDAFCOPt7a2qqo+Pj/rHj4+Pqqre3t7OHRXAVoQpQCQPDw8PDw/9vwMUQJgCRPL5+VlV1evr6+vra1VVn5+fzU1//vypqqpzDvXn5+fl5aWe/vj4+PX1VU+vp7y8vDw9Pf38/NSXBNRTXBgAnEWYAgTThObLy0szse7Uj4+Pulz//v1bT396eqpjtL5EtTnDWq+hvunx8bGqqtvIZawAhxGmAMHU+dj5zNPDw0Mdl7fbrT452tz0/f399vbWnBNt5mn+Xi/79PTUPv8KcDxhChBPOyvbU9rq6fUJ1D9//jQ521/D5+dn3ab1KVV5CpxFmALE0w/T9hnTsTnH/l77+vqqrwfwgSrgLMIUIJ5+VjbXmNZnRpu38utg/fn5qb9bajBMmy9D/f397VwGAHAkYQoQTz9Mb/+1aeeT9fXb9A8PD/V3oA6G6e/vb/OJ/vpD+oc9EIA2YQoAQBaEKQAAWRCmAABkQZgCAJAFYQoAQBaEKQAAWRCmAABkQZgCAJAFYQoAQBaEKQAAWRCmAABkQZgCAJAFYQoAQBaEKQAAWRCmAABkQZgCAJAFYQoAQBaEKQAAWRCmAABkQZiSuwoAznP2YfBabG5y50UBgLM4Bh3M5iZ3XhQAOItj0MFsbnLnRQGAszgGHczmJndeFAA4i2PQwWxucudFAYCzOAYdzOYmd8e/KAx+ErM/jOkDG5sz8cHPwbu7O8+UkaQ/apoYz7KPqSYe+6wFN3n427Kf7Lef3F1DegCJNR/PfrLJfnL3jmYtNevhn74LXY3NTe4OflFo313ilWvWUSTxojlxkebH/l9mSb8Wz3q8048l06ePzbDVw9+Q/WTwx032k7vFMP1R208GFwm3n9xd85RaXbyfnL4XXY3NTe6OfFFIv1wecyCpJx5zILm7wsStdwcw+ECam0KHqf1k+q0L9pO7YXr33u0nnYkF7CeJmYVpYWxucrf0FfN5j/saPIj2JeafeF/pl9TFL5RzDyR3F0w//PSC6ftKhOkGx4mq92fW0vaTmQvO2k/u7kJ3x7bZfvKf5426bXAG+8lt8n7SX3z6Nlm8n2y4IzGFzU3uFrwoVNVz/Wfz+5r7Op5+0Uy8+A5Omfiif3c8g1OWHUgW32Ni8cEZNnn4rdUdHaaL57/gftL5+6xu2Hg/ud1ut1v9arJgQfvJggXn3u+CML3NfPjC9GA2N7mb+6LQVOmCNp1yX3OPImOLJF400/fSXu38jTPpQNI/wlU9y+7x7sFg1gzLDxg7h+nEeTpz2k/6ax4cTHqo/QGvDIvm1WTugvaT9po32U/6ax4bSX9iep7EMFbuP8xlc5O73ovL87Z/Evc1bTwDOnMuW216zsTKE6/1Ew8k6VvHDjmD9zv2491jQHqG+9u2n54r/4w/qPQDaX60n0zfT7a66e62fd76BWXi8MbmsZ/M2k8m3t3deWath73Z3ORu7ovCtmdMp0wZW1Xi5fXuXY/Nv+wolVjtggPJrDtNH3X6M9+dYcqwJwwr1Z33l7afTLt12X4y8aYpi6zdT3rlOmtZ+8nEW6dvhM6PE18upo82PWyOYXOTuwUvCouvMe3c3VYvUlPWc8qBZPqPmwfH3CNrZ+K5YXqzn4z8uMl+cnfb3l3zVvvJc/KE6BT2k8EfF+wnE5/x6eO5TX74wvRgNje5W/aisKxKm3tMnJNYeSDp/H3iv/UHJyYGmRhJ4k4TQ5o4wrtjHps+Zf3rH/627Cf77Sfpx1v13F3VlDH0Pd97s34K+8n6/ST9jPcXb36ctciGzxFr2NzkzovCFXiWmcJ+whTb7if2uoPZ3OTOi8IVeJaZwn7CFMI0NJub3HlRAOAsjkEHs7nJnRcFAM7iGHQwm5vceVEA4CyOQQezucmdFwUAzuIYdDCbm9x5UQDgLI5BB7O5yV3/G+wA4DBnHwavxeYGACALwhQAgCwIUwAAsiBMAQDIgjAFACALwhQAgCwIUwAAsiBMAQDIwv8B/Q00ySDkG08AAAAASUVORK5CYII=" /></p>
<p>With a current yield around 4.51% and with the dividend growth rates used above, the ECR of LMT will equal the initial investment between 9 to 11 years, which is pretty fast.</p>
<p>In that sense, the faster a stock returns its purchase price in dividends, the better. That reduces the risk as you depend less upon future dividend growth to justify the current price. Understandably, the farther you look in the future, the more unpredictable the DGR will be.</p>
<h2><strong><em>Currency and Withholding Tax Considerations</em></strong></h2>
<p>As a US corporation, LMT pays its dividends in US dollars.</p>
<p>For Canadian residents, the basic withholding tax rate of 15% will apply unless the shares are held in a registered account.</p>
<p>For US residents, there is no withholding tax on dividends paid by LMT.</p>
<p>For foreign residents, the basic withholding tax rate of 15% will likely apply (assuming that a tax treaty exists).</p>
<h2><strong><em>Conclusion</em></strong></h2>
<p>Being in the defense business, LMT is always likely to suffer budget cuts from the governments which buy its products.</p>
<p>However, countries will always maintain armies which always need to buy new and improved weapon systems. So long as humans remain human, I think that LMT has a bright future.</p>
<p>Also, at the current price, it seems that LMT is significantly undervalued. I will definitely further investigate this stock. LMT looks like a diamond in the rough. Maybe this is where value is hidden in the current richly valued market.</p>
<p>What do you think?</p>
<h2><strong><em>Full Disclosure</em></strong></h2>
<p>I don&#8217;t currently own shares of LMT.</p>
<h2><strong><em>Disclaimer</em></strong></h2>
<p>I am not a financial advisor. All the information presented here are not financial advices. They represent my own opinion regarding a particular stock. Please do your own research before buying and selling stocks.</p>
<img src="http://feeds.feedburner.com/~r/DividendEngineering/~4/UWmDE6lScGQ" height="1" width="1"/>]]></content:encoded>
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		<item>
		<title>Recent Buy – AFLAC</title>
		<link>http://feedproxy.google.com/~r/DividendEngineering/~3/UhoJwMTOMwA/</link>
		<comments>http://dividendengineering.com/2013/05/10/recent-buy-aflac-2/#comments</comments>
		<pubDate>Fri, 10 May 2013 21:34:01 +0000</pubDate>
		<dc:creator>The Dividend Engineer</dc:creator>
				<category><![CDATA[Recent Buy]]></category>
		<category><![CDATA[AFL]]></category>

		<guid isPermaLink="false">http://dividendengineering.com/?p=554</guid>
		<description><![CDATA[About a month ago, I’ve initiated a small position in AFLAC (AFL) (see my post here). Back then, I&#8217;ve estimated the value of AFL to be between $57.73$ and $127.58$. I&#8217;ve also mentioned that should the price of AFL remain under $57, I would add to my stake. Well this week, true to my words, [...]]]></description>
				<content:encoded><![CDATA[<p><a href="http://www.aflac.com/investors/default.aspx"><img class="alignleft" alt="" 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" width="250" height="123" /></a></p>
<p>About a month ago, I’ve initiated a small position in AFLAC (AFL) (see my post <a href="http://dividendengineering.com/2013/04/12/recent-buy-aflac/">here</a>).</p>
<p>Back then, I&#8217;ve estimated the value of AFL to be between $57.73$ and $127.58$. I&#8217;ve also mentioned that should the price of AFL remain under $57, I would add to my stake.</p>
<p>Well this week, true to my words, since the price of AFL was below $57, I&#8217;ve added to my stake. With this purchase, AFL now represents about 2% of my dividend portfolio.</p>
<p>What do you think of this purchase? Do you own AFL?</p>
<img src="http://feeds.feedburner.com/~r/DividendEngineering/~4/UhoJwMTOMwA" height="1" width="1"/>]]></content:encoded>
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