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Explanation:
The primary challenge posed by extreme values is that there are only a few observations from which a credible, reliable analytical model can be built. Extreme values, by their very nature, are rare occurrences. This rarity makes it difficult to gather a substantial amount of data on these events. Without a significant amount of data, it becomes challenging to build an analytical model that can accurately predict these events. Furthermore, there are some extreme values that have never occurred, but that does not necessarily imply there’s no chance of occurrence in the future. Trying to model such events can be quite an uphill task. This lack of data and the unpredictability of these events make extreme values a significant challenge in risk management.
Choice A is incorrect. Extreme values, while rare and potentially catastrophic, can still conform to established loss distributions. The challenge lies not in their non-conformity but in the limited data available for modeling these extreme events.
Choice B is incorrect. While it's true that multiple loss distributions can be used to characterize different aspects of risk, it's not necessary for extreme values to be fully characterized by multiple loss distributions. The primary difficulty with extreme values lies in the scarcity of data points rather than the complexity of their characterization.
Choice C is incorrect. Although extreme values represent significant potential losses, they do not result in infinitely large loss estimates. Risk management models are designed to estimate potential losses from these events, even if they are substantial. The main issue with extreme values is the lack of sufficient observations for reliable modeling rather than the magnitude of potential losses.
Things to Remember
Q.3994 In FRM parlance, an extreme value is one that has a low probability of occurrence but potentially disastrous (catastrophic) effects. The main challenge posed by extreme values is that:
A
They do not conform to any of the established loss distributions
B
They can only be fully characterized by multiple loss distributions
C
They are too big such that the resulting loss estimates are infinitely large
D
There are only a few observations from which a credible, reliable analytical model can be built
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