Eisenstein’s continued fraction
where we just show this but we have to
verify it like
and
.
in special form
As m approaches infinity, it is going to converge to
in special form mentioned yesterday.
Recall that
in special form of continued fraction in 0412. That is derived from
in regular series. That is converted into continued fraction by the formula
(regular
expression)
in
special form
as in 0218 regarding
and
.
There is another relation.
in special form of continued fraction
Or
where
