We study Aumann and Serrano’s (2008) risk index for sums of gambles that are not dependent. If the dependent parts are similarly ordered, then the risk index of the sum is always larger than the minimum of the risk indices of the two gambles. For negative dependence, the risk index of the sum is always smaller than the maximum. The above results agree with our intuitions of risk diversification well. These result points out another attractive property of Aumann and Serrano’s risk index. These properties are potentially useful for risk assessment purposes of financial securities
Foster and Hart propose a measure of riskiness for discrete random variables. Their defining equatio...
In general, models in finance assume that investors are risk averse. An example of such a recent mod...
Riedel F, Hellmann T. The Foster-Hart measure of riskiness for general gambles. Theoretical Economic...
We study Aumann and Serrano's (2008) risk index for sums of gambles that are not necessarily indepe...
We study the risk index of an additive gamble proposed in Aumann and Serrano (2008).We establish a g...
We extend the pioneering work of Aumann and Serrano by presenting an index of inherent riskiness of ...
Define the riskiness of a gamble as the reciprocal of the absolute risk aversion (ARA) of an individ...
Define the riskiness of a gamble as the reciprocal of the absolute risk aversion (ARA) of an individ...
Define the riskiness of a gamble as the reciprocal of the absolute risk aversion (ARA) of an individ...
We examine properties of risk measures that can be considered to be in line with some “best practice...
We study various decision problems regarding short-term investments in risky assets whose returns ev...
One index satisfies the duality axiom if one agent, who is uniformly more risk-averse than another, ...
We introduce a simple measure of risk aversion in the large. Besides satisfying properties which are...
Foster and Hart proposed an operational measure of riskiness for dis-crete random variables. We show...
We introduce a simple measure of risk aversion in the large. Besides satisfying properties which are...
Foster and Hart propose a measure of riskiness for discrete random variables. Their defining equatio...
In general, models in finance assume that investors are risk averse. An example of such a recent mod...
Riedel F, Hellmann T. The Foster-Hart measure of riskiness for general gambles. Theoretical Economic...
We study Aumann and Serrano's (2008) risk index for sums of gambles that are not necessarily indepe...
We study the risk index of an additive gamble proposed in Aumann and Serrano (2008).We establish a g...
We extend the pioneering work of Aumann and Serrano by presenting an index of inherent riskiness of ...
Define the riskiness of a gamble as the reciprocal of the absolute risk aversion (ARA) of an individ...
Define the riskiness of a gamble as the reciprocal of the absolute risk aversion (ARA) of an individ...
Define the riskiness of a gamble as the reciprocal of the absolute risk aversion (ARA) of an individ...
We examine properties of risk measures that can be considered to be in line with some “best practice...
We study various decision problems regarding short-term investments in risky assets whose returns ev...
One index satisfies the duality axiom if one agent, who is uniformly more risk-averse than another, ...
We introduce a simple measure of risk aversion in the large. Besides satisfying properties which are...
Foster and Hart proposed an operational measure of riskiness for dis-crete random variables. We show...
We introduce a simple measure of risk aversion in the large. Besides satisfying properties which are...
Foster and Hart propose a measure of riskiness for discrete random variables. Their defining equatio...
In general, models in finance assume that investors are risk averse. An example of such a recent mod...
Riedel F, Hellmann T. The Foster-Hart measure of riskiness for general gambles. Theoretical Economic...