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Simplify and fix similar and zero for our matrix types #1890

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merged 9 commits into from
Nov 12, 2024
Merged

Simplify and fix similar and zero for our matrix types #1890

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addab0c
Simplify and fix `similar` for our matrix types
fingolfin Oct 31, 2024
edf1130
untangle
fingolfin Nov 8, 2024
8d64442
preserve Generic.MatSpaceElem
fingolfin Nov 8, 2024
bcdee6b
Test more variants of 'similar'
fingolfin Nov 8, 2024
23d055c
Fix zero(MatrixElem) to call suitable similar methods
fingolfin Nov 8, 2024
f7da828
Remove redundant similar method
fingolfin Nov 8, 2024
cea07e2
Untangle docstrings for similar, zero; MatElem, MatRingElem
fingolfin Nov 12, 2024
71d6f09
Restore similar/zero method for MatRingElem with row *and* column arg
fingolfin Nov 12, 2024
fd156e4
fix
fingolfin Nov 12, 2024
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11 changes: 9 additions & 2 deletions src/MatRing.jl
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Expand Up @@ -79,16 +79,23 @@ is_finite(R::MatRing) = iszero(nrows(a)) || is_finite(base_ring(R))
###############################################################################

@doc raw"""
similar(x::Generic.MatrixElem, R::NCRing=base_ring(x))
similar(x::Generic.MatrixElem, R::NCRing, r::Int, c::Int)
similar(x::Generic.MatrixElem, R::NCRing)
similar(x::Generic.MatrixElem, r::Int, c::Int)
similar(x::Generic.MatrixElem)
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similar(x::MatRingElem, R::NCRing, n::Int)
similar(x::MatRingElem, R::NCRing)
similar(x::MatRingElem, n::Int)
similar(x::MatRingElem)

Create an uninitialized matrix over the given ring and dimensions,
with defaults based upon the given source matrix `x`.
"""
similar(x::MatRingElem, R::NCRing, n::Int) = _similar(x, R, n, n)
function similar(x::MatRingElem, R::NCRing, n::Int)
TT = elem_type(R)
M = Matrix{TT}(undef, (n, n))
return Generic.MatRingElem{TT}(R, M)
end

similar(x::MatRingElem, R::NCRing=base_ring(x)) = similar(x, R, degree(x))

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21 changes: 9 additions & 12 deletions src/Matrix.jl
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Expand Up @@ -231,15 +231,17 @@ zero(a::MatSpace) = a()

@doc raw"""
zero(x::MatrixElem{T}, R::NCRing, r::Int, c::Int) where T <: NCRingElement
zero(x::MatrixElem{T}, R::NCRing=base_ring(x)) where T <: NCRingElement
zero(x::MatrixElem{T}, r::Int, c::Int) where T <: NCRingElement
zero(x::MatrixElem{T}, R::NCRing) where T <: NCRingElement
zero(x::MatrixElem{T}) where T <: NCRingElement

Return a zero matrix similar to the given matrix, with optionally different
base ring or dimensions.
"""
zero(x::MatrixElem{T}, R::NCRing=base_ring(x)) where T <: NCRingElement = zero(x, R, nrows(x), ncols(x))
zero(x::MatrixElem{T}, R::NCRing) where T <: NCRingElement = zero(x, R, nrows(x), ncols(x))
zero(x::MatrixElem{T}) where T <: NCRingElement = zero(x, nrows(x), ncols(x))
zero(x::MatrixElem{T}, R::NCRing, r::Int, c::Int) where T <: NCRingElement = zero!(similar(x, R, r, c))
zero(x::MatrixElem{T}, r::Int, c::Int) where T <: NCRingElement = zero(x, base_ring(x), r, c)
zero(x::MatrixElem{T}, r::Int, c::Int) where T <: NCRingElement = zero!(similar(x, r, c))

@doc raw"""
one(a::MatSpace)
Expand Down Expand Up @@ -398,19 +400,14 @@ end
#
###############################################################################

function _similar(x::MatrixElem{T}, R::NCRing, r::Int, c::Int) where T <: NCRingElement
TT = elem_type(R)
M = Matrix{TT}(undef, (r, c))
z = x isa MatElem ? Generic.MatSpaceElem{TT}(R, M) : Generic.MatRingElem{TT}(R, M)
return z
end
similar(x::MatElem, R::NCRing, r::Int, c::Int) = zero_matrix(R, r, c)
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This could be changed in the future to use the UndefInitializer, right? (but not needed right now)
so something like dense_matrix_type(R)(R, undef, r, c)

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Yes, that's the plan (but we can't change it now because that'd be a breaking change and wouldn't work with older Nemo versions.


similar(x::MatElem, R::NCRing, r::Int, c::Int) = _similar(x, R, r, c)

similar(x::MatElem, R::NCRing=base_ring(x)) = similar(x, R, nrows(x), ncols(x))
similar(x::MatElem, R::NCRing) = similar(x, R, nrows(x), ncols(x))

similar(x::MatElem, r::Int, c::Int) = similar(x, base_ring(x), r, c)

similar(x::MatElem) = similar(x, nrows(x), ncols(x))

###############################################################################
#
# Canonicalisation
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5 changes: 5 additions & 0 deletions src/generic/Matrix.jl
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Expand Up @@ -58,6 +58,11 @@ Base.isassigned(a::Union{Mat,MatRingElem}, i, j) = isassigned(a.entries, i, j)
#
################################################################################

function similar(x::MatSpaceElem{T}, r::Int, c::Int) where T <: NCRingElement
M = Matrix{T}(undef, (r, c))
return MatSpaceElem{T}(base_ring(x), M)
end
Comment on lines +61 to +64
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This method would go if we agree on the proposal to forbid MatSpaceElem{T} instances if dense_matrix_type(T) != MatSpaceElem{T}.

But in the meantime it is necessary to preserve Nemo tests.


function copy(d::MatSpaceElem{T}) where T <: NCRingElement
z = similar(d)
for i = 1:nrows(d)
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37 changes: 36 additions & 1 deletion test/Rings-conformance-tests.jl
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Expand Up @@ -703,6 +703,10 @@ function test_MatSpace_interface(S::MatSpace; reps = 20)
R = base_ring(S)
T = elem_type(R)

@test base_ring_type(S) == typeof(R)
@test parent_type(ST) == typeof(S)
@test dense_matrix_type(R) == ST

@testset "MatSpace interface for $(S) of type $(typeof(S))" begin

@testset "Constructors" begin
Expand All @@ -715,6 +719,29 @@ function test_MatSpace_interface(S::MatSpace; reps = 20)
@test a == matrix(R, T[a[i, j] for i in 1:nrows(a), j in 1:ncols(a)])
@test a == matrix(R, nrows(S), ncols(S),
T[a[i, j] for i in 1:nrows(a) for j in 1:ncols(a)])

b = similar(a)
@test b isa ST
@test nrows(b) == nrows(S)
@test ncols(b) == ncols(S)

b = similar(a, nrows(S)+1, ncols(S)+1)
@test b isa ST
@test nrows(b) == nrows(S)+1
@test ncols(b) == ncols(S)+1

b = similar(a, R)
@test b isa MatElem
#@test b isa ST # undefined
@test nrows(b) == nrows(S)
@test ncols(b) == ncols(S)

b = similar(a, R, nrows(S)+1, ncols(S)+1)
@test b isa MatElem
#@test b isa ST # undefined
@test nrows(b) == nrows(S)+1
@test ncols(b) == ncols(S)+1

end
@test iszero(zero_matrix(R, nrows(S), ncols(S)))
end
Expand All @@ -730,12 +757,20 @@ function test_MatSpace_interface(S::MatSpace; reps = 20)
for k in 1:reps
a = test_elem(S)::ST
A = deepcopy(a)
@test A isa ST

b = zero_matrix(R, nrows(a), ncols(a))
@test b isa ST
for i in 1:nrows(a), j in 1:ncols(a)
b[i, j] = a[i, j]
end
@test b == a
@test transpose(transpose(a)) == a

t = transpose(a)
@test t isa ST
@test nrows(t) == ncols(S)
@test ncols(t) == nrows(S)
@test transpose(t) == a
@test a == A
end
end
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1 change: 0 additions & 1 deletion test/generic/Matrix-test.jl
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Expand Up @@ -86,7 +86,6 @@ AbstractAlgebra.base_ring(::F2Matrix) = F2()

Base.getindex(a::F2Matrix, r::Int64, c::Int64) = a.m[r, c]
Base.setindex!(a::F2Matrix, x::F2Elem, r::Int64, c::Int64) = a.m[r, c] = x
Base.similar(x::F2Matrix, R::F2, r::Int, c::Int) = F2Matrix(similar(x.m, r, c))

function AbstractAlgebra.zero_matrix(R::F2, r::Int, c::Int)
mat = Matrix{F2Elem}(undef, r, c)
Expand Down
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