| Author |
Comment/Response |
yga
|
 07/05/12 06:32am
Hi, I don't understand the output of mathematica to the following input
Assuming[r > 0 &&
Subscript[\[Sigma], AA] + Subscript[\[Sigma], pr] > 0 &&
Subscript[\[Mu], A] > (1 + r) (Subscript[H, p] + Subscript[p, 0]) &&
Subscript[\[Mu], p] > Subscript[\[Mu],
A] && (1 + r) (Subscript[H, p] + Subscript[p, 0]) > 0,
FullSimplify[
Subscript[\[Mu], p] Subscript[\[Sigma], AA] +
Subscript[\[Mu], A] Subscript[\[Sigma],
pr] >= (1 + r) (Subscript[H, p] + Subscript[p,
0]) (Subscript[\[Sigma], AA] + Subscript[\[Sigma], pr])]]
Indeed, it returns the same expression without simplification, i.e.
Subscript[\[Mu], p] Subscript[\[Sigma], AA] +
Subscript[\[Mu], A] Subscript[\[Sigma],
pr] >= (1 + r) (Subscript[H, p] + Subscript[p,
0]) (Subscript[\[Sigma], AA] + Subscript[\[Sigma], pr])
while it should return True, in my optinion. Does anyone have an explanation?
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