QEtaQuotientMonoidExponentVectorsΒΆ
QEtaQuotientMonoidExponentVectors helps to do computations with eta functions and quotients of eta functions expressed in terms of the q
-series. An alternative version can be found as QEtaQuotientMonoidExponentVectors4ti2.
- etaQuotientMonoidExponentVectors: PositiveInteger -> List List Integer
etaQuotientMonoidExponentVectors(m)
returnsZ
-vectors $r
$ (of dimensionn+1
, where #(divisorsm
)=n+1
) that correspond to the formula (16) from cite{Radu:RamanujanKolberg:2015
}, i.e. (together with the zero vector) they describe the monoid E^infty(m
) and theN
-moduleR^
infty(N
), respectively.