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Divided Differences by Contour Integration
result generalizes Example 5.2 on page 106 of [5] . 17 An elegant application of formula (2) arises ... Divided differences and determinants, ARCH, 1981.2, 17. 4. F.B. Hildebrand, Int~oduct~on to Nume~~cal ...- Authors: Elias Shiu
- Date: Jan 1983
- Competency: Technical Skills & Analytical Problem Solving
- Publication Name: Actuarial Research Clearing House
- Topics: Modeling & Statistical Methods>Estimation methods
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An Extension of the Whittaker-Henderson Method of Graduation
An Extension of ... . . . . 14 . . . . 15 . . . . 16 . . . . 17 . . . . 18 . . . . 19 . . . . 20 . . . . ... . . . . . . 99 ,414 .88 I -259 .72 21 .70 - .17 99 ,434 0 . . . . . . . . 99 ,155 .16 ' -238 ...- Authors: Walter B Lowrie
- Date: Oct 1982
- Competency: Technical Skills & Analytical Problem Solving
- Publication Name: Transactions of the SOA
- Topics: Life Insurance>Claims - Life Insurance; Modeling & Statistical Methods>Estimation methods
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An Approximation to the Distribution of Annuity Costs
052084 8 .13988 18 .35100 14 .34436 .0570771 7.795811 17 .57279 17.47832 .0624271 7.459431 16 .78795 20 ... 36794 8 .15189 19 .06040 177787 4 .18526 7 .55737 17 .67183 188919 4 .00960 6 .98789 16 .27107 .200594 ...- Authors: Newton L Bowers
- Date: Oct 1967
- Competency: Technical Skills & Analytical Problem Solving
- Publication Name: Transactions of the SOA
- Topics: Modeling & Statistical Methods>Estimation methods
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Some Instances of the Superiority of Geometric Methods over Arithmetic Methods of Interpolation and Extrapolation
Some Instances ... TRANSACTIONS OF SOCIETY OF ACTUARIES 1965 VOL. 17 PT. 1 NO. 48 VOL. XVII, P~T I TRANSACTIONS ... 7643 6. 5447 48. 90344 18. 59589 53. 51374 17. 65383 13.1508 3.1741 • 49420 .87792 .03610 ...- Authors: Charles B Baughman
- Date: May 1965
- Competency: Technical Skills & Analytical Problem Solving
- Publication Name: Transactions of the SOA
- Topics: Modeling & Statistical Methods>Estimation methods
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Periodograms of Graduation Operators
TRANSACTIONS OF SOCIETY OF ACTUARIES 1965 VOL. 17 PT. 1 NO. 47AB VOL. XVII, PART I MEETINGS No. 47A ... sin (~rm/B)/sin (r/B) 6'tml(~) = (-- 1)m+'m o=1 (17) ¢. (~) = cos (~-/3), (18) and ¢., . (p) ...- Authors: George H Andrews, Cecil J Nesbitt
- Date: Apr 1965
- Competency: Technical Skills & Analytical Problem Solving>Innovative solutions
- Publication Name: Transactions of the SOA
- Topics: Experience Studies & Data; Modeling & Statistical Methods>Estimation methods
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A Class of Asymmetric Distributions
was further explored in blittnik and Rachev [16, 17] and Kozubowski and Rachev [8]. In Section 3, we ... were inspi,'ed by the ideas of Mittnik and Rachev [17], regarding the interest rate chang(.' as the random ...- Authors: Tomasz J Kozubowski, Application Administrator
- Date: Jan 1999
- Competency: Technical Skills & Analytical Problem Solving
- Publication Name: Actuarial Research Clearing House
- Topics: Modeling & Statistical Methods>Estimation methods
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Towards Computerized Underwriting - A Biological Age Model
Towards Computerized ... Small Medium Large lj' I' F ··~ ..__, -· 17 1 B ABBREV. DRUGS DRUGS/MED !\ND ~l:lllCI\TION ... never ---- ------------------------- 3S 36 17 I'J\I'SMJ:rdl ECONOMIC At:o S0CIAL ST_l\TUS ...- Authors: Robert Brown, KEVIN SHAWN BROWN
- Date: Jan 1983
- Competency: Technical Skills & Analytical Problem Solving
- Publication Name: Actuarial Research Clearing House
- Topics: Experience Studies & Data>Mortality; Modeling & Statistical Methods>Estimation methods; Technology & Applications>Analytics and informatics
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Efficient Estimation of Ultimate Ruin Probability
l t imate Ruin Probabi l i ty M. A. I;sAm,;1. 17('M SI'A[N Key word,s and phra, scs: Monte Carlo ... ]](' Annals ()J" ,St.alisl.i(:s 1, {J73-68 I. [17] l Tsz4t)el, M.A. (1995). (:d[c tdo numg~'ico d~ ...- Authors: Miguel Usabel
- Date: Jan 1999
- Competency: Technical Skills & Analytical Problem Solving
- Publication Name: Actuarial Research Clearing House
- Topics: Modeling & Statistical Methods>Estimation methods
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Increasing and Increasing Convex Bayesian Graduation
Increasing ... post(6) k lq O~J e-~J°J, g(6ia,r ) j= l k 17 O~J ~ J - ' e-bJ~J, ~j > O, j = 1 , . . . , k, ... given by prior(C) = g(~la,r) . Then k post(~) = 17 0~J e-ej6 " g(¢[a,r ) j=l k ~ l l o~J ¢~J-l ...- Authors: James D Broffitt
- Date: Oct 1988
- Competency: Technical Skills & Analytical Problem Solving>Innovative solutions
- Publication Name: Transactions of the SOA
- Topics: Modeling & Statistical Methods>Estimation methods
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A Simple Monte Carlo Approach to Bayesian Graduation
Kimeldorf and Jones [20] and Hickman and Miller [17], summaries of which appear in the textbook by London ... 16 50 4 1516.0 0.0026385 36 1 2126.5 0.0004703 17 51 7 1371.5 0.0051039 37 3 2743.5 0.0010935 18 52 ...- Authors: Bradley P Carlin
- Date: Oct 1992
- Competency: Technical Skills & Analytical Problem Solving
- Publication Name: Transactions of the SOA
- Topics: Modeling & Statistical Methods>Estimation methods