…
►that is, for every arbitrarily
small positive constant
there exists
(
) such that
…
►Suppose also that
converges and
converges uniformly on
, that is, given any positive number
, however
small, we can find a number
that is independent of
and is such that
…
►let
denote any point in the rectangle
,
,
.
…
►
1.5.27
…
…
►In the following expansions, obtained from
Olver (1959),
is large and positive, and
is again an arbitrary
small positive constant.
…
►
12.14.31
►uniformly for
, with
given by (
12.10.23) and
given by (
12.10.24).
…