Astin Bulletin · 1975 · 13 citations · 2 references
EngineeringRisk MetricMultiplicative Ratemaking ModelRisk AnalysisFire Insurance UEmerging RiskStochastic SimulationComputational EconomicsRisk ManagementRisk ModelingManagementEconomic AnalysisMotor InsuranceInsuranceStatisticsEconomicsRisk AnalyticsIndustrial RiskRiskProbability TheoryRisk GovernancePolicy YearsBusinessRisk Analysis (Business)Economics And ComputationRisk DecisionsFinancial Risk
The multiplicative ratemaking, model we have in mind is the following one. Within a certain branch of insurance we have, say for simplicity, two tarif arguments U and V . For example, in motor insurance we could think of U and V as being make of car and geographical district respectively. In fire insurance U could be class of construction for buildings and V could relate to fire defense capacities. The arguments are of a qualitative nature and argument U has r levels, while argument V has k levels. To our disposal we have statistical experience of the business for a certain period of time, consisting of —risk exposures n ij ( i = 1 … r , j = 1 … k ). Risk exposure n ij thus corresponds to the i th U -level and the j th V -level. It could be e.g. number of policy years or sum insured during the period of observation for objects belonging simultaneously to U -level i and V -level j . The n ij S are known non-random quantities. —(relative) risk measures p ij ( i = 1 … r , j = 1 … k ). Risk measure p ij could be e.g. claims frequency, i.e. number of Claims divided by number of policy years, or claims cost per policy year or claims cost as a percentage of sum insured. In general p ij is thus the observed number or the observed amount of claims belonging simultaneously to U-level i and V -level j , divided by the corresponding risk exposure n ij .
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Two Studies in Automobile Insurance Ratemaking
Robert A. Bailey, LeRoy J. Simon · Astin Bulletin · 1960 · 89 citations · Full text
On automobile insurance ratemaking
J. Jung · Astin Bulletin · 1968 · 39 citations · Full text