Asset pricing with stochastic differential utility

Asset pricing theory is presented with representative-agentutility given by a stochastic differential formulation of recursiveutility. Asset returns are characterized from general first-orderconditions of the Hamilton-Bellman-Jacobi equation for optimalcontrol. Homothetic representative agent recursive utility functionsare shown to imply that excess expected rates of return on securitiesare given by a linear combination of the continuous-time market-portfolio-basedcapital asset pricing model (CAPM) and the consumption-basedCAPM. The Cox, Ingersoll and Ross characterization of the termstructure is examined with a recursive generalization, showingthe response of the term structure to variations in risk aversion.Also, a new multicommodity factor-return model, as well as anextension of the 'usual' discounted expected value formula forasset prices, is introduced.     

The health care cost "problem"

This serves as an introduction to this special issue devoted to a selection of papers chosen and revised from a conference on public policy entitled "Health Care Policy: Where Is the Revolution Headed?" sponsored by the Thomas Jefferson Program in Public Policy at the College of William and Mary, Williamsburg, VA, November 12-14, 1987.