Thomas Breuer
Thomas Breuer
It is helpful for Oscar users (in particular for beginners) if one can guess the names of functions one is interested in. According to [the general Julia conventions](https://docs.julialang.org/en/v1/manual/style-guide/), capitalized names...
Currently I find the following docstring for `gen` in [the Oscar dev documentation of the abelian closure of the rationals](https://oscar-system.github.io/Oscar.jl/dev/NumberTheory/abelian_closure/). > gen(M::SubQuo{T}, i::Int) where T > > Return the ith...
Currently `MatrixGroup` claims to cover only subgroups of the groups `GL(n,q)`, that is, matrix groups over finite fields. This means that we cannot create for example a matrix group over...
The Oscar documentation does currently not contain all links from docstrings to the source code. The links seem to be missing for docstrings that belong to AA, Nemo, and Hecke....
The two methods now give equivalent results when both are applicable (for a pc group and a finite prime field). This addresses issue #5061.
(and the other way round) by installing the current methods only for mutiplying with internal FFEs and adding new methods for multiplying with non-internal FFEs. (This addresses issue #5062.)
The following happens in GAP 4.11, GAP 4.12, and in the master branch. (It was observed by Bernhard Böhmler.) ``` gap> z:= Z(3,11);; gap> m:= [ [ Z(3)^0 ] ];;...
The following happens in GAP 4.12 and in the master branch. It was observed by Bernhard Böhmler. The documentation of `AbsolutelyIrreducibleModules` says > 71.15-2 AbsolutelyIrreducibleModules > > ‣ AbsolutelyIrreducibleModules( G,...
@frankluebeck and I have observed that computing the permutation action of a group on the right cosets of a subgroup of large index is *very* slow in GAP, compared with...
The following happens in the master branch and in GAP 4.12.0 but not in GAP 4.11.1. ``` gap> v:= [ Z(2)^0 ];; gap> ConvertToVectorRep( v, GF(2) );; gap> MTX.SpinnedBasis( v,...