One of the key factors in valuation is the required rate of
return, k. It is inversely proportional
to the value of the stock. There are few
methods to estimate k, the most common one is Capital Asset Pricing Model
(CAPM).
The formula for CAPM is
where,
k = required rate
of return
Rf =
Risk Free Rate
β = Beta
Rm =
Market Return
Rf and Rm are the invariant to all
investors. The factor that differentiate
analyst and retail investor is the β.
Beta (“β”) is a measure of the risk arising from exposure to
general market movements as opposed to idiosyncratic factors. β is measured through the eyes of the
marginal investor in equity (rather than the retail investor). The marginal
investor is an investor who owns a well-diversified portfolio and trades
frequently, for example, a Fund Manager.
If you are a retail investor who does not hold a
well-diversified portfolio, the beta has to be adjusted to reflect your
risk. Aswath Damodaran, the valuation
guru from NYU Stern Business School, stated that “total beta” is more
appropriate for the average investor (Read
more here). The “total beta” is derived by dividing the
beta with the correlation coefficient of the stock and the market portfolio.
The mathematics involved in calculating “total beta” may be discouraging, so what could a retail investor do in order to correctly adjust for the risk? Since the correlation coefficient is always less than 1, which means the “total beta” will be always higher than beta.
As such, the required rate of return, k, is relatively
higher for a retail investor. This means
that the value of the stock from the eyes of retail investor shall always be
lower than the number reported by an analyst!
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