Defining Investing Risk Written by Ioannis Evangelos Haramis
"Take a chance! All life is a chance. The man who goes furthest is generally one who is willing to do and dare. The "sure thing" boat never gets far from shore." Dale Carnegie (1888 - 1955) In 1998 Economics Professor and Nobel Prize winner Paul Samuelson (1915 - ) noted that, "Many people now believe that if they simply hold stocks long enough they will not, lose money for statistics have shown that since 1926 U.S. equity market has not suffered a loss in any given 15 year." He called it a fallacy, and conceded that it is truly likely that if you hold stocks over long periods of time that they would tend to produce returns higher than other assets. But to believe that it is a God given statement ... Is simply not correct! "Risk does not go to zero over long periods," but there are many articles that reflect how risk goes down longer time period. What is seldom introduced is fact that if there is a significant onetime loss, it can be monumentally overwhelming. In any case Samuelson noted that: "The problem is that when stock prices do turn down (as inevitably happens even in strongest of bull markets!) your optimistic equity exposure can overwhelm your gut level risk tolerance, leading to poor short-term judgments and even outright panic!" Risk is a complex, multidimensional concept that manifests itself in various ways. Risk is omnipresent and includes stock market crashes, corporate bankruptcies, currency devaluations, changes in sentiment, in inflation and interest rates, and even major changes in tax code.
| | Finding Undervalued Stocks 3: Valuing Stocks using Intrinsic ValueWritten by John B Keown
In "The Intelligent Investor", Benjamin Graham describes a formula he used to value stocks. He eschewed more esoteric calculations and kept his formula pretty simple. In his words: "Our study of various methods has led us to suggest a foreshortened and quite simple formula for valuation of growth stocks, which is intended to produce figures fairly close to those resulting from more refined mathematical calculations."The formula as described by Graham, is as follows: Value = Current (Normal) Earnings x (8.5 + (2 x Expected Annual Growth Rate) Where Expected Annual Growth Rate "should be that expected over next seven to ten years." The value of 8.5 appears to be P/E ratio of a stock that has zero growth. It is not clear from text how Graham arrived at this figure, but it is likely it represents y-intercept of a normal distribution of a series of various P/E values plotted against corresponding growth figures. Graham's formula takes no account of prevailing interest rates; at time he last updated chapter, around 1971, yield on AAA Corporate Bonds was around 4.4%. We can adjust formula by normalizing it for current bond yields by multiplying by a factor of 4.40/{Current AAA Corp Bond Yield}. Bond yields can be found on Yahoo! Lets take a real-life example, using IBM. According to Yahoo!, expected growth rate for IBM over next 5 years is 10% per annum (note data is only available for 5 years ahead rather than 7-10 years Graham states, but this should not make a significant difference). EPS for IBM over last 12 months is $4.95. Taking these values and plugging in 20 year AA Corporate bond yield of 5.76% (AA Bond yields are higher than AAA so will give a more conservative estimate of IV) in our adjustment gives:
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