Montgomery's pair correlation conjecture: Difference between revisions
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The '''solvency ratio''' of an [[insurance]] company is the size of its [[Capital_requirement|capital]] relative to all risks it has taken. The solvency ratio is most often defined as: | |||
:<math>net.assets \div net.premium.written </math> | |||
The solvency ratio is a measure of the [[risk]] an insurer faces of claims that it cannot absorb. The amount of premium written is a better measure than the total amount insured because the level of premiums is linked to the likelihood of claims. | |||
Different countries use different methodologies to calculate the solvency ratio, and have different requirements. For example, in [[India]] insurers are required to maintain a minimum ratio of 1.5.<ref>http://www.irdaindia.org/Finance_And_Analysis/Annexure221107.xls</ref> | |||
==See also== | |||
<div style="-moz-column-count:4; column-count:4"> | |||
* [[Current Ratio]] | |||
* [[Solvency]] | |||
== References == | |||
{{reflist}} | |||
[[Category:Actuarial science]] | |||
Revision as of 15:13, 11 January 2014
The solvency ratio of an insurance company is the size of its capital relative to all risks it has taken. The solvency ratio is most often defined as:
The solvency ratio is a measure of the risk an insurer faces of claims that it cannot absorb. The amount of premium written is a better measure than the total amount insured because the level of premiums is linked to the likelihood of claims.
Different countries use different methodologies to calculate the solvency ratio, and have different requirements. For example, in India insurers are required to maintain a minimum ratio of 1.5.[1]
See also
References
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