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we act on MatAlgElem now; use MatAlgebra

This commit is contained in:
kalmarek 2019-07-01 01:37:33 +02:00
parent 88b460a959
commit cc9d3db846
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2 changed files with 9 additions and 7 deletions

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@ -213,7 +213,7 @@ function (g::perm)(y::GroupRingElem{T, <:SparseVector}) where T
return result return result
end end
function (p::perm)(A::MatElem) function (p::perm)(A::MatAlgElem)
length(p.d) == size(A, 1) == size(A,2) || throw("Can't act via $p on matrix of size $(size(A))") length(p.d) == size(A, 1) == size(A,2) || throw("Can't act via $p on matrix of size $(size(A))")
result = similar(A) result = similar(A)
@inbounds for i in 1:size(A, 1) @inbounds for i in 1:size(A, 1)
@ -226,7 +226,7 @@ end
############################################################################### ###############################################################################
# #
# WreathProductElems action on Nemo.MatElem # WreathProductElems action on MatAlgElem
# #
############################################################################### ###############################################################################
@ -242,7 +242,7 @@ function (g::WreathProductElem)(y::GroupRingElem)
return result return result
end end
function (g::WreathProductElem{N})(A::MatElem) where N function (g::WreathProductElem{N})(A::MatAlgElem) where N
# @assert N == size(A,1) == size(A,2) # @assert N == size(A,1) == size(A,2)
flips = ntuple(i->(g.n[i].d[1]==1 && g.n[i].d[2]==2 ? 1 : -1), N) flips = ntuple(i->(g.n[i].d[1]==1 && g.n[i].d[2]==2 ? 1 : -1), N)
result = similar(A) result = similar(A)

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@ -9,7 +9,7 @@ function generating_set(G::AutGroup{N}, n=N) where N
return [gen_set; inv.(gen_set)] return [gen_set; inv.(gen_set)]
end end
function E(M::MatSpace, i::Integer, j::Integer, val=1) function E(M::MatAlgebra, i::Integer, j::Integer, val=1)
@assert i j @assert i j
@assert 1 i nrows(M) @assert 1 i nrows(M)
@assert 1 j ncols(M) @assert 1 j ncols(M)
@ -18,8 +18,7 @@ function E(M::MatSpace, i::Integer, j::Integer, val=1)
return m return m
end end
function generating_set(M::MatSpace, n=nrows(M)) function generating_set(M::MatAlgebra, n=M.n)
@assert nrows(M) == ncols(M)
elts = [E(M, i,j) for (i,j) in indexing(n)] elts = [E(M, i,j) for (i,j) in indexing(n)]
return elem_type(M)[elts; inv.(elts)] return elem_type(M)[elts; inv.(elts)]
@ -92,10 +91,13 @@ function Op(RG::GroupRing, N::Integer)
return op÷factorial(N-2)^2 return op÷factorial(N-2)^2
end end
AbstractAlgebra.nrows(M::MatAlgebra) = M.n
AbstractAlgebra.ncols(M::MatAlgebra) = M.n
for Elt in [:Sq, :Adj, :Op] for Elt in [:Sq, :Adj, :Op]
@eval begin @eval begin
$Elt(RG::GroupRing{AutGroup{N}}) where N = $Elt(RG, N) $Elt(RG::GroupRing{AutGroup{N}}) where N = $Elt(RG, N)
$Elt(RG::GroupRing{<:MatSpace}) = $Elt(RG, nrows(RG.group)) $Elt(RG::GroupRing{<:MatAlgebra}) = $Elt(RG, nrows(RG.group))
end end
end end