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Ordinary Insurance Problems - Miscellaneous
zero - with drop in mortality under 1958 CSO, will more companies offer, mortality experience and underwriting ... distribution;Product development;Underwriting;Mortality risk; 1734 1/1/1961 12:00:00 AM ...- Authors: Everett G Brown, Jerry L Brockett, Norman Brodie, Brian L Burnell, Russell M Collins, Roland F Dorman, Robert R Gallagher, Edward T Hill, Wallace R Joyce, Charles W Kraushaar, Paul E Martin, John A Mereu, Richard G Rink, Harry M Sarason, Christopher H Wain, Raymond L Whaley, George W Wilson, W James D Lewis, N Douglas Campbell
- Date: Jan 1961
- Competency: Technical Skills & Analytical Problem Solving>Process and technique refinement
- Publication Name: Transactions of the SOA
- Topics: Life Insurance
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A Guide to Quantifying C-3 Risk
of business with appropriate assumptions for mortality, lapses, expenses, and so on. THE ASSET CASH ... APPENDIX 1 ILLUSTRATION OF THE C-3 MODEL TABLE 1A CALL AND PUT PARAMETERS Call Threshold Factor ...- Authors: John A Mereu
- Date: Oct 1989
- Competency: Technical Skills & Analytical Problem Solving>Process and technique refinement
- Publication Name: Transactions of the SOA
- Topics: Enterprise Risk Management>Capital management - ERM; Enterprise Risk Management>Risk measurement - ERM
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Discussion of Subjects of Special Interest - Underwriting
Discussion of Subjects of Special Interest - Underwriting This paper looks at underwriting ... underwriting standards in light of recent favorable mortality and recent changes in nonmedical limits. From ...- Authors: Morrison H Beach, Fred DeBartolo, George F McNamara, John A Mereu, Harry M Sarason, William White, Frank G Whitbread, Donald J Van Keuren
- Date: May 1960
- Competency: External Forces & Industry Knowledge
- Publication Name: Transactions of the SOA
- Topics: Life Insurance
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Aggregate Claims Distributions for Two Correlated Benefits
Aggregate ... A(x,y)+ wB(z ,U) y z = ~ ~ ~y[(: - ,,,)A(~, ~) + ,,,~(~, ~)1 y x ----- (I - u,)En(xg) ~ wEB(xg) ... *:~[*~1 - E, [,1.E~iy] PC = --S-L)I( X ).S DT(y) -- (1 - W)pa + u,p~ = w.pB 172 If Pc is ...- Authors: John A Mereu
- Date: Jan 1991
- Competency: Results-Oriented Solutions; Technical Skills & Analytical Problem Solving
- Publication Name: Actuarial Research Clearing House
- Topics: Health & Disability>Health insurance
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Variance of Loss Functions for Term, Pure Endowments and Regular Endowments
Variance ... fCov (L2, L3) -< 0. Proof. Let S = var L~ - var L: - var L 3 .'. S = var L 1 - var L~ - vat L 1 ... 2 - E2)(L 3 - E3) ] = -2 cov(L2, L 3) and S>0 only i fcov (L2, L0-<0 q.e.d. CASE 1 - Single ...- Authors: John A Mereu
- Date: Jan 1995
- Competency: External Forces & Industry Knowledge>Actuarial theory in business context
- Publication Name: Actuarial Research Clearing House
- Topics: Finance & Investments>Risk measurement - Finance & Investments; Life Insurance>Term life