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The Prediction of Systematic and Specific Risk in Common Stocks

Journal of Financial and Quantitative Analysis 1973 8(2), 317
Ex ante predictions of the riskiness of returns on common stocks — or, in more general terms, predictions of the probability distribution of returns — can be based on fundamental (accounting) data for the firm and also on the previous history of stock prices. In this article, we attempt to combine both sources of information to provide efficient predictions of the probability distribution of returns. We predict two parameters of the distribution of returns for each security in each year: the response to the overall market return (β), and the variance of the part of risk, specific to the security, that is uncorrelated with the market return. A cross section of time series data on returns and accounting variables, taken primarily from the Compustat tape, is used. Several recent developments in statistical methodology are applied.

On the Pricing of Unseasoned Equity Issues: 1965-1969

Journal of Financial and Quantitative Analysis 1973 8(1), 91
Recent research focused on the market for first public offerings of common stock has indicated that investors who purchase new issues at the offering price will quickly achieve relatively large systematic profits. This is attributable to either the inability or the reluctance of investment bankers to reoffer the shares in which they deal at market-clearing prices. This paper examines factors that influence investment bankers in their pricing decisions and subsequently determine the short-run performance of new issues.

The Fundamental Theorem of Parameter-Preference Security Valuation

Journal of Financial and Quantitative Analysis 1973 8(1), 61
Under the assumption that individuals are single-period maximizers of the expected utility of their future wealth, this essay extends the mean-variance security valuation model developed by Sharpe [10], Lintner [4, 5, and 6], and Mossin [7 and 8] to a general parameter-preference model, with and without the simplifications of homogeneous subjective probabilities and the existence of a risk-free security. Results with quadratic and cubic utility are developed as special cases.