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For insurance, the loss ratio is the ratio of total losses incurred (paid and reserved) in claims plus adjustment expenses divided by the total premiums earned. [1] For example, if an insurance company pays $60 in claims for every $100 in collected premiums, then its loss ratio is 60% with a profit ratio/gross margin of 40% or $40.
If a loss of $3 million were then to occur, the insurer would bear $1 million of the loss and would recover $2 million from its reinsurer. In this example, the insurer also retains any loss over $5 million unless it has purchased a further excess layer of reinsurance. The main forms of non-proportional reinsurance are excess of loss and stop loss.
The chain-ladder or development [1] method is a prominent [2] [3] actuarial loss reserving technique. The chain-ladder method is used in both the property and casualty [1] [4] and health insurance [5] fields. Its intent is to estimate incurred but not reported claims and project ultimate loss amounts. [5]
Reinsurance pure premium rate computing, add charges, taxes and reduction of treaty "As if" data involves the recalculation of prior years of loss experience to demonstrate what the underwriting results of a particular program would have been if the proposed program had been in force during that period.
It is returned to the ceding company - minus a pre-determined profit margin for the reinsurer - either when the period has elapsed, or when the ceding company suffers a loss. 'Fin re' therefore differs from conventional reinsurance because most of the premium is returned whether there is a loss or not: little or no risk-transfer has taken place.
Loss reserving is the calculation of the required reserves for a tranche of insurance business, [1] including outstanding claims reserves.. Typically, the claims reserves represent the money which should be held by the insurer so as to be able to meet all future claims arising from policies currently in force and policies written in the past.
There are two algebraically equivalent approaches to calculating the Bornhuetter–Ferguson ultimate loss. In the first approach, undeveloped reported (or paid) losses are added directly to expected losses (based on an a priori loss ratio) multiplied by an estimated percent unreported.
A reinsurance policy would allow a second insurer to share in the gain and potential loss of the policy, much like an investor. The secondary insurer would share invested interest and risk. [ 2 ] The reinsurance of policies offers additional risk capital and high returns for the policy originator, and minimizes their liability , while also ...