Description: This article from The Actuary, November 1970, volume 4, Issue 9 is about CBMS. CBMS is the abbreviation for the Conference Board of the Mathematical Sciences of which the Society of Actuaries is an affiliate member. The Conference Board maintains a Washington office, publishes reports and surveys concerning mathematics and mathematical education, is studying computer education in high schools and a national information system for the mathematics sciences, and is developing a Newsletter which it proposes to issue quarterly.

Description: Research on the elementary models of the reserve fund for the old-age, survivors and disability insurance OASDI in the United States. From the Actuarial Research Clearing House 1991, Vol.1.

Description: This is a discussion of the paper, The Mathematical Risk of Lump-Sum Death Benefits in a Trusteed Pension Plan by Hilary L. Seal. From Transactions of Society of Actuaries 1953, Vol. 5, No. 13.

Description: This is a discussion of the paper, Actuarial Note: The Valuation of Self-Insured Retirement Plans by Joseph C. Noback. From Transactions of Society of Actuaries 1950, Vol. 2, No. 4.

Description: Gross premium calculation methods may be arbitrarily separated into: a- Type 1 methods those which initially have commissions and other per cent of premium expenses in the denominator and b- Type 2 methods those which initially have commissions and other per cent of premium expenses in the numerator. The traditional Type 1 methods directly calculate the gross premium. The purpose of this paper is: 1. to present a Type 1 method of gross premium calculation which does the following: a Incorporates the cost of reinsurance into the gross premium calculation and may be shown as a level annual cost over the gross premium calculation period. b Calculates the effect on profit margins of a change in the retention limit without redoing the original calculation. c Calculates the premiums needed to break even e.g., amortize the initial investment in surplus at the end of each policy year as a by-product. d Calculates the profit or loss generated in each policy year or over any number of policy years for any gross premium without redoing the original calculation or first using a trial gross premium. e Directly solves for the gross premium that will produce any specified profit over any number of policy years without redoing the original calculation or first using a trial gross premium. f Directly solves for the premium that will produce a specified yield on surplus invested in new business by a flexible technique not first involving the use of the renewal net premium or any other preliminary gross premium. 2. to provide a mathematical definition of a financially meaningful average policy size which recognizes the cost of reinsurance. 3. to provide for mathematical definitions of common measures of profit, and the mathematical relationships between them. 4. To establish formulas expressing the effect of changes in various assumptions used in the gross premium calculation as a lev

Description: This is a discussion of the paper, On Computing the Probability that Exactly k of n Independent Events will Occur by Robert P. White and T. N. E. Greville. From Transactions of Society of Actuaries 1959, Vol. 11, No. 29 AB.

Description: This is a discussion of the paper, 'Insurance for Face Amount or Paid-Up Insurance Amount if Greater' by Cecil Nesbitt and Marjorie Van Eenam.

Description: This paper contains a collection of book reviews published in Transactions of the Society of Actuaries 1981, Vol. 33.

Description: In an increasing population the number of persons falls off from age to age more rapidly than does the stationary population of the life table. This can introduce a systematic bias into life table calculations. The first part of the paper describes an iterative procedure to correct for the bias, extends the method to multiple decrement and associated single decrement life tables, and demonstrates the magnitude of the bias involved. The second part of the paper summarizes the results of applying iterative life table techniques to 165 populations which encompass over a century's experience and include countries from all parts of the world. Followed by discussions submitted by several people

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.