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Beta is the regression coefficient of a security against the market. For example, a linear regression will yield y=alpha+beta(*)x+episilon. Alpha is the y intercept and should theoretically be zero (if it is not zero, it is yielding abnormal returns), beta is the said security's sensitivity to movements in the market, it is the slope of the line, x is the excess market return (market-risk free rate) and epsilon is an error term (random variable, generally normally distributed).

To find these things either run a regression or pull it from capiq/bloomberg/yahoo finance, which is what most people do.

It's been a while, so someone please correct me if I overlooked something.

fdba Emory Blaine and BBA or otherwise trying to find the perfect pseudonym.
 

Asset beta is the same thing as unlevered beta. It is the opposite of the Hamada equation

"One should recognize reality even when one doesn't like it, indeed, especially when one doesn't like it." - Charlie Munger
 

Asset Beta = Equity Beta * % of equity in capital structure + Debt Beta * % of debt in the capital structure

For inv-grade debt, beta is usually taken as 0, and so Asset Beta = Equity Beta * % of equity in capital structure (aka E/E+D or E/V).

So let's say the equity beta is 1.5, and equity represents 50% of the company's capitalization. Asset beta would be 0.75.

Not sure about leveraged companies' debt betas.

 
FaustusBeta is the regression coefficient of a security against the market. For example, a linear regression will yield y=alpha+beta(*)x+episilon. Alpha is the y intercept and should theoretically be zero (if it is not zero, it is yielding abnormal returns), beta is the said security's sensitivity to movements in the market, it is the slope of the line, x is the excess market return (market-risk free rate) and epsilon is an error term (random variable, generally normally distributed).

To find these things either run a regression or pull it from capiq/bloomberg/yahoo finance, which is what most people do.

It's been a while, so someone please correct me if I overlooked something.

Whops, obviously was talking about basic equity beta – I should have read the question more carefully.

fdba Emory Blaine and BBA or otherwise trying to find the perfect pseudonym.
 

a) thanks for semi-stealing my user name

b) you can do this several ways. i'm assuming you're using excel, because otherwise, wow that's a headache...so here goes...

simple way to get a beta: create two columns with teh adj close prices and then in a new box enter correl(__, ___) putting in the arrays where the blanks are ie. a1:a31 for a month or however long your data is

more complex: go to excel options, and you'll find a place to install plug ins. install data analysis, run that, and put your variables in the x/y spots. Your beta and alpha will be calculated for you as well as r-squared etc

you theoretically can also do a regression graph and calculate the slope/etc in excel

all will give you within a very small number the same thing so its kinda depends on how much info you need

c) good luck

 

Thanks!! I get the calculation of beta itself, I'm more uncertain about the confidence interval/p-value test to determine with statistical significance whether the stock is more or less risky than the market. Any advice on that?

 

At the risk of stating the obvious, a Beta 1 is less risky than the market, beta = 1 is equally risky and a beta > 1 is riskier than the market.

You can use your p-value to determine the highest confidence interval that the regression is statistically significant at by subtracting the p-value from 1 (1-p). For example, if your p-value is .01, that means the test is relevant at a 99% confidence interval.

 

H0: Beta = 0 H1: Beta not= 0

if p0.25 reject null hypothesis. therefore beta is significant and can be used as a good indicator to determine riskiness of the stock.

I pulled that out of my old notes and just wrote down whatever little sense I could make out of it. Hope that helped.

 

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