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#1




Another question: ASM Problem 14.3
Given that and for end of year insurance (EOYI), in the solution we have
. For EOYI the pure endowment is given by This is correct isn't it? Now for EOYI, is it true in general that the pure endowment is given by . I cannot figure out how ? Can anyone help me with this? Am I missing something? Thanks! 
#2




Quote:
Quote:
** This is easier to understand if you first rewrite the sum as
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The Poisson distribution wasn't named after a fish  it was named after a man ... who was named after a fish. 
#4




Ok your right that the equality is not given anywhere in 14.3.... but the implication (so I thought) was.
So to change the question ..... is the following correct for an end of year pure endowment.. In the continuous case we sum with but on eoy we don't... is that correct? 
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