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We will then have
(514-4)
À
na
where {(p) is the Riemann function
(514-5) S(p)==
As g(p) is finite for p=2, 4
For g=4, we have
Aq is a decreasing function
“1, finite for €-
a we have
so that for the particular hypothesis envisaged,
3
(514-6)
These results are of course valid when the À, — ##e,.
corresponding to equation (514-1), although unequal, are nev
ertheless of the same order of magnitude.
b) Exponential
r, .
wror€dsc
the
to
515. Now assume instead that w,
so that for exa,
(515-1,
J),
“ik
. diminishes a.
Te
Allais - pag. 21;