Description: Table of Contents

Description: List of registrants for the 1983 Actuarial Research Conference.

Description: This paper describes the nature of a multimedia computer-based colloquium and demonstrates how the technology can be used within an actuarial science instruction setting and describes the steps taken to ease the transition into this environment. From the Actuarial Research Clearing House 1992 Vol. 1 .

Description: This is the agenda for the 28th Annual Actuarial Research Conference held in Madison, WI August 19-21, 1993. From ACTUARIAL RESEARCH CLEARING HOUSE, 1994 VOL. 1.

Description: These are abstracts of the following papers: 1. 'DISCONTINUITY AT THE BOUNDARY' by Beda Chan. 2. 'ON THE DIFFERENCE BETWEEN BALDUCCI AND UDD.' by Murray Silver. 3. 'PROBLEMS IN AND A SYLLABUS FOR DEMOGRAPHY' by John A. Beckman. 4. 'A MATHEMATICAL APPROACH TO YIELDS UNDER VARYING INVESTMENT CONDITIONS' by A. Spedding. 5. 'COUNTERPART EXPOSURE FORMULAS UNDER THE BALDUCCI AND UNIFORM DEATHS ASSUMPTIONS' by H. J. Boom. 6. 'DUALITY BETWEEN UNIFORM DEATHS AND BALDUCCI ASSUMPTIONS' by Elias S. W. Shiu. 7. 'RECENTLY PUBLISHED U.K. MORTALITY TABLES, METHODS OF CONSTRUCTION, AND POSSIBLE DEVELOPMENTS THEREFROM' by J. J. McCutcheon. From ACTUARIAL RESEARCH CLEARING HOUSE, 1980 VOL. 2.

Description: Describes purpose of ARCH and editorial policy.

Description: The main goal of the paper is to make the next edition of the textbook, 'Actuarial Mathematics' slightly better regarding the Risk Theory part. From Actuarial Research Clearing House 1993. VOL. 2.

Description: This paper is a review of actuarial mathematics and its role in actuarial education. Additionally, this article suggests some alternatives to the textbook presentation of several topics. From the Actuarial Research Clearing House 1991, Vol.1.

Description: This paper shows at a relatively low cost, computer assisted instructional techniques can materially improve both classroom instruction and independent study. This discussion is limited to the material used in a Penn State mathematics of finance course. From Actuarial Research Clearing House 1993, VOL. 1.

Description: This paper eschews using general reasoning to arrive at formulas rather than using mathematical proofs. As a demonstration, the authors explore the mathematical basis supporting increasing insurances under the assumption of a uniform distribution of deaths under each year of age. Actuarial Research Clearing House 1979 VOL. 2