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Theorem 9
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Theorem 8
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Theorem 8
Corollary 8
If
, where
w
(
x
) is a proper
W
-function,
w
(
x
) is everywhere continuous.
Proof:
The proof follows from an inspection of the possible types permitted by Theorem
8
.
Leon Borgman
3/10/1998
![$n \left[ 1 - F (a_n x + b_n) \right] \Rightarrow w(x)$](img429.gif){kind=small}
, where
w(x) is a proper W-function, w(x) is everywhere continuous.