Behavioral finance capm portfolio analysis
The proportion of return has varied considerably from the start, ranging from a loss of more than 6% to a gain of more than 21%. The average monthly return on this portfolio over the 241 months recorded was 1.8%. Over the entire period, the returns ranged from -31.69% to 37.04%
In the result of the CAPM model regression below, the outcome Y variable is the adjusted value weighted return-risk free rate. The predictor x variable is the market risk premium. Alpha represents the value that a portfolio adds or subtracts from the portfolio’s return. In this case alpha is 0.0091, which means the portfolio has outperformed the benchmark index by 0.91%. Beta is a measure of systematic risk of a portfolio in comparison to the market as a whole. The portfolio beta in this case is 1.2139, which means it is 21.39% more volatile than the market.
R-squared, the coefficient of determination is the ratio of the explained sum of squares to the total sum of squares. The higher R square, the closer the estimated regression equation fits the sample data. A value of R square close to one shows an excellent overall fit. R2 measures percentage of the variation of y around Y mean that is explained by the regression equation. In the case of the CAPM regression for the Portfolio A, the value of R-square is 0.3845. The relationship between X (market risk premium) and Y (portfolio return-risk free rate) is not very strong, which means the regression line is only slightly useful in describing the variation.
The t-values test the hypothesis that the coefficient is different from 0. To reject this, you need a t-value greater than 1.96 (for 95% confidence). In this case the value for t is 2.0493, so the hypothesis can be