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To calculate a company?s intrinsic value
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iPunter
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01-Apr-2007 18:11
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ten4one... :) There you go again... :) Good insight!... |
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ten4one
Master |
01-Apr-2007 17:12
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I'm sure W. Buffett would certainly agree with me that the true value of a Company must factor in 'the human values' which is very important to lead the Company going forward and protecting its 'intrinsic' values. In today's Globalization environments and modern technologies and M&A, Companies' values change at a much faster pace. Therefore, 10years could be a target too far away! Cheers! | |||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||
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CharmaineLim
Member |
01-Apr-2007 16:23
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Very informative , thks for sharing... |
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lg_6273
Elite |
01-Apr-2007 16:15
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How Do You Know When To Buy And Sell a Stock?
As quote in the book of Buffettology, "Warren has defined the intrinsic value of a business as the sum of all the business's future earning discounted to present value."
The answer is to calculate the intrinsic value of the company, or how much does the company exactly worth minus off all the hype from the market. Why is calculating the intrinsic value of a company stock important? With the intrinsic value, you can determine when is the right time to enter into a market. And with the intrinsic value, you can determine when to sell off the stock.
Let us an example of a company A stock to illustrate the point.
If earning per share for a Company A is $2.21 a share. And that the government bonds is 7%, then the value of the share relative to bond is ($2.21 / 0.07) = $35.71, which mean that if you paid $35.71 for Company A share, you would be getting a return equal to that of the government bond. If you paid $54 per share for Company A share, then your initial rate of return would be ($2.21 / $54) = 0.041.
Let assume you paid $54 per share for Company A share (this is what the company share is trading in the market now ) and paid another $54 to buy government bonds, which will give you a better return at the end of 10 years? Let's investigate:
So you may think that it is better to invest in goverment bond giving 7% rate of return than Company A stock giving 4.1% rate of return. However, you are wrong! Government bond is not able to compound for your advantage while Company A share could. If company A share per share earning growth rate is 14%, then in 10 years time, it would have a per share earning of $8.20. If the average P/E ratio of Company A share is around 17, then we can project that the market price for company A share ten years later is ($8.20 * 17) = $139.4. The compound rate of return will be around 9.8%. Take out your PV Calculator, punching $54 as PV and $139.4 as FV, and 10 for the number of years, you would get 9.8%.
As compare to $54 invested in governemt bonds, every year you will receive interest of $3.78. For the next ten years, you will received a total interest of $37.8 which give you a total return (plus your initial investment) of $91.8. The rate of return for the government bond would be 5.7%.
So in the above case, which one will you choose?
In reference to Mary Buffett in the book Buffettology, the compound rate of return is what Warren Buffett use for estimating whether a stock is overprice or not. He normally look out for company that can generate a compound rate of return of greater than 15%.
However, to be more accurate, you should calculate the intrinic value of the stock. To calculate the intrinic value of the stock, you should project the Earning per share for the next 10 years and then factor in a Discount factor (as we know that money received in the future is worth less today) of 5%.
In our example, the project Earning per shre for next year is 114% x $2.21 = $2.87 and 114% x $2.87 = $3.73 for the subsequent year after next. The discount value can be extracted from Present value table. A discount rate of 5% will be us 0.95 for the first year, 0.91 for the 2nd year, 0.86 for the 3rd year etc.... Then we can caculated teh discount rate of each year by multiplying the projected EPS and Discounted factor for that year. Finally, we can add up all the discounted values for the next 10 years to give us the intrnic value. In our calculation, the intrinic value for Stock A is $35.65. Stock A share is price at $54 per share in our example, which is higher than the intrinic value in our calculation of $35.65. However, if you factor into a the good P/E ratio of 17, then even though it is trading above the intrinic value, it could still be a good buy provided the company can substain an average P/E ration of 17. P/E ratio is highly influenced by Market valuation of the stock.
In conclusion, if the company is of good economic Moat, give good ROE evey year and have sustainable competitive advantage, then if the company A stock is trading below $35.65, then it will be a very good buy indeed.
I have a spreadsheet that help me to calculate the intrinic value. The output is shown below:
An Important point to note is that in our example here, we use the Company A earning per share to calculate the intrinic value. Note that Earning per share comes from the profit and Loss section of the company financial statement. As Earning can be manufacture and it is dangerous to just accept the company earning reported as it is. To be more accurate, we should use the Operating Cash flow or Free Cash Flow to calculate the intrinic value. Why? Cash flow statement reflect how much money the company is holding, which under normal circumstance, it really reflect the true state of the company financial health. |
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lg_6273
Elite |
31-Mar-2007 18:35
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x 0 Alert Admin |
Benjamin Graham formula In the ?Intelligent Investor?, Benjamin Graham describes a formula he used to value stocks. He disregarded complicated calculations and kept his formula simple. In his words: ?Our study of the various methods has led us to suggest a foreshortened and quite simple formula for the evaluation of growth stocks, which is intended to produce figures fairly close to those resulting from the more refined mathematical calculations.? The formula as described by Graham in 1962 edition of ?Security Analysis?, is as follows: V* = EPS (8.5 + 2g) Where the expected annual growth rate ?should be that expected over the next seven to ten years.? Graham?s formula took no account of prevailing interest rates. Then, he revised his formula in 1974 (Benjamin Graham, ?The Decade 1965-1974: Its significance for Financial Analysts,? The Renaissance of Value) as follows: Graham suggested a straight forward practical tool for evaluating a stock?s intrinsic value. His model represents a down-to-earth valuation approach that focuses on the key market-related and company-specific variables. The Graham formula proposes to calculate a company?s intrinsic value V* as: V* = EPS (8.5 + 2g) 4.4 / Y Where: EPS : the company?s last 12-month earnings per share. g : the company?s long-term (five years) earnings growth estimate. 8.5 : the constant represents the appropriate P-E ratio for a no-growth company as proposed by Graham. 4.4 : the average yield of high-grade corporate bonds in 1962, when this model was introduced. Y : the current yield on AAA corporate bonds To apply this approach to a buy-sell decision, each company?s relative Graham value (RGV) can be determined by dividing the stock?s intrinsic value V* by its current price P: RGV = V* / P An RGV of less than one indicates an overvalued stock and should not be bought, while an RGV of greater than one indicates an undervalued stock and should be bought. Because of the measures it uses, difficulties may be encountered in evaluating both new and small company stocks using this model as well as any stock with inconsistent EPS growth. It?s efficient because of it?s simplicity but it also limits it: the model doesn?t work well for every stock. Thus, the calculation is subjective when considered on its own. It should never be used in isolation; the investor must take into account other factors such as: Net Current Asset Value in order to determine the financial viability of the firm in question Current Asset Value in order to determine short-term financial viability of the firm Debt to equity ratio Quality of the Current Assets. |
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