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Value at Risk

I just want to check whether:

(a) the CBOK requires; and

(b) the curriculum provides the method and assumptions for;

the calculation of 10 per cent yearly VAR of a particular risk exposure given data on 1 per cent daily VAR of that risk exposure. I am unable to find anything in the curriculum so far.



Edited 1 time(s). Last edit at Thursday, June 9, 2011 at 08:08AM by stevenevans.

Yes, it does.

Take the daily data and turn that into annual, bing bang boom. Daily st dev x sqrt 250

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I dont think they had any example similar to this...i would say this is pretty tricky

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kh.asif Wrote:
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> I dont think they had any example similar to
> this...i would say this is pretty tricky

Exactly -- although I get the logic, I don't think its intuitive. And where does it say about the mean reverting value? The curriculum has no examples or sample questions or blue box examples on anything similar. Quite tricky.

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cpk123 Wrote:
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> level of significance only affects the number used
> - 1.645 vs. 1.96 vs. 2.33
>
> an assumption they mention in the curriculum is
> that if expected return had a mean reverting value
> of 0 - you could just do it with the std.
> deviation.
>
> daily return std deviation = x
> annual return std deviation = x*sqrt(250).
>
> as blanders above has stated.


+2 Not tricky.

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Ok. My question to you guys saying its not tricky is -- are you'll drawing from you from the CBOK or practical experience or elsewhere? I studied the curriculum, did samples, mocks and what not -- but haven't come across a question like this at all.

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it is a read between the lines thing in the curriculum on a particular left hand side page...

that is all I remember ... can look it up later when I have the textbook to provide with the reference. where it talks about the mean reverting value of 0, and also goes on to state in no uncertain terms that using a mean value of 0 - is a more CONSERVATIVE VAR estimate -- since when you use a non-zero value - your VAR value will be a lower number.

e.g. say mean = 10, stddev = 10, and 1% var
10 - 10(2.33) = -13.33 --> VAR of 13.33

if mean = 0 --> VAR = 23.33 -- so you are more conservative

CP

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Well! If its in the schweser I should go bury myself.

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good thing that my common sense clicked worked in the exam...i guess all those school years where I checked the answer first and calculated backwards to do the math did help after all..

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don't forget to multiply by the value of the portfolio in your VaR calculation.

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