Description: ['he purpose of this paper is to describe a possible Old-Age Social Security Program for Bangladesh, with financial projections through the year 2025.

Description: This paper is a report on research for undergraduate experience grants held for 8 weeks under the direction of Cecil Nesbitt. The topic of the research was Social Security Financing and Related Matters. From Actuarial Research Clearing House 1993, VOL. 1.

Description: There is growing evidence of a positive correlation between income levels and longevity. In short, high-income earners live longer. That also means that high-income earners get larger retirement-income security benefits from Social Security. This correlation raises a number of questions: if Social Security contributions are a level percentage of earnings, and high-income earners live longer and receive larger Social Security benefits, then is Social Security regressive? If higher-income actually causes enhanced longevity, then would providing more Social Security benefits enhance population life expectancy? This paper analyzes both the OASDI system of the United States and the Canada/Quebec Pension Plans in Canada to see if these systems are 'a good deal' and whether they are regressive or progressive as defined above. From Actuarial Research Clearing House 1998 Vol. 1.

Description: The projection methods used by the Social Security Administration's Office of the Chief Actuary are important. The resulting projections are cited regularly by policy-makers, academics and others interested in the long-term financial solvency of the OASDI system. However, a complete description of this projection methodology that is vital for serious policy discussions is not available to the general public. This summary was constructed in connection with the Social Security Advisory Board's 1999 Technical Panel on Methods and Assumptions. A goal of the Methods and Modeling working group of the Technical Panel was to 'work to ensure that the projection methods used by the Office of the Chief Actuary become more public.' From Actuarial Research Clearing House 2000, Vol. 1.

Description: This paper explores and develops some initial ideas of roll-forward reserve funding of Social Security. It reports on the work of actuarial students and teachers for an 8-week study period coordinated with the National Science Foundation program of Research Experience for Undergraduate grants. From Actuarial Research Clearing House 1994, VOL. 1.

Description: Concomitant with the industrial revolution, the function of providing old age income shifted from families and local institutions to government social security and private pension plans. The history of this change in the U.K. and U.S. is reviewed. A simple mathematical model provides insights into the role played by three rates [the rate of increase of the working population, the time preference rate, and the rate of real wage growth] in determining optimum funding policy. From Actuarial Research Clearing House 1994, Vol. 2.

Description: This paper reviews and compares the Canadian and U.S. Social Security systems as to their adequacy, actuarial equity and progressiveness. It concludes that the Canadian system[s] provide larger minimum benefits and, thus, greater adequacy than the U. S. On the other hand, the analysis indicates more emphasis on actuarial equity in the U.S. system [in total] than in Canada. Finally, both systems are shown to be highly progressive in that lower-wage earners get larger benefits per dollar of contribution than do higher wage earners. The paper concludes by noting that while the systems in these two countries have remarkably different actuarial formulae for determining benefits, and remarkably different structures, that the benefits that result from the two systems are surprisingly similar. From Actuarial Research Clearing House 1999, Vol. 1.

Description: This paper consists of two parts. The first concerns the financing of public systems, the second is a challenging introduction to variances encountered in life insurance and life annuity theory. The first part emerges from work by some actuarial students and faculty at the University of Michigan during the past five years. The second part was stimulated by some developments in the preparation of the second edition of Actuarial Mathematics.