Updates to FreeAssAlgIdeal

Project.toml

@@ -25,7 +25,7 @@ UUIDs = "cf7118a7-6976-5b1a-9a39-7adc72f591a4"
 cohomCalg_jll = "5558cf25-a90e-53b0-b813-cadaa3ae7ade"
 
 [compat]
-AbstractAlgebra = "0.42.0"
+AbstractAlgebra = "0.42.3"
 AlgebraicSolving = "0.5.1"
 Distributed = "1.6"
 GAP = "0.10.2"

docs/src/NoncommutativeAlgebra/free_associative_algebra.md

@@ -9,13 +9,13 @@ CurrentModule = Oscar
 ### Types
 
 The OSCAR type for two-sided ideals in a free associative algebra is
-`FreeAssAlgIdeal{T}`, where `T` is the element type of the algebra.
+`FreeAssociativeAlgebraIdeal{T}`, where `T` is the element type of the algebra.
 
 ### Constructors
 
 ```julia
-ideal(R::FreeAssAlgebra, g::Vector{T}) where T <: FreeAssAlgElem
-ideal(g::Vector{T}) where T <: FreeAssAlgElem
+ideal(R::FreeAssociativeAlgebra, g::Vector{T}) where T <: FreeAssociativeAlgebraElem
+ideal(g::Vector{T}) where T <: FreeAssociativeAlgebraElem
 ```
 
 ### Ideal Membership
@@ -25,11 +25,11 @@ Non-commutative polynomial rings are not Noetherian.  Hence, in general, Groebne
 Setting the parameter `deg_bound` to a positive value yields the truncation of the Groebner bases to a fixed degree.  Such a truncation is always finite.
 
 ```@docs
-groebner_basis(I::FreeAssAlgIdeal, deg_bound::Int=-1; protocol::Bool=false)
+groebner_basis(I::FreeAssociativeAlgebraIdeal, deg_bound::Int=-1; protocol::Bool=false)
 ```
 
 If a finite Gröbner basis exists, it solves the ideal membership problem.
 
 ```@docs
-ideal_membership(a::FreeAssAlgElem, I::FreeAssAlgIdeal, deg_bound::Int)
+ideal_membership(a::FreeAssociativeAlgebraElem, I::FreeAssociativeAlgebraIdeal, deg_bound::Int)
 ```

src/Groups/action.jl

@@ -256,12 +256,12 @@ end
 @doc raw"""
     on_indeterminates(f::GapObj, p::PermGroupElem)
     on_indeterminates(f::MPolyRingElem, p::PermGroupElem)
-    on_indeterminates(f::FreeAssAlgElem, p::PermGroupElem)
+    on_indeterminates(f::FreeAssociativeAlgebraElem, p::PermGroupElem)
     on_indeterminates(f::MPolyIdeal, p::PermGroupElem)
 
 Return the image of `f` under `p` where `p` acts via permuting the indeterminates.
 
-For `MPolyRingElem`, `FreeAssAlgElem`, and `MPolyIdeal` objects,
+For `MPolyRingElem`, `FreeAssociativeAlgebraElem`, and `MPolyIdeal` objects,
 one can also call `^` instead of `on_indeterminates`.
 
 # Examples
@@ -303,7 +303,7 @@ function on_indeterminates(f::MPolyRingElem, s::PermGroupElem)
   return finish(g)
 end
 
-function on_indeterminates(f::FreeAssAlgElem{T}, s::PermGroupElem) where T
+function on_indeterminates(f::FreeAssociativeAlgebraElem{T}, s::PermGroupElem) where T
   G = parent(s)
   S = parent(f)
   @assert ngens(S) == degree(G)
@@ -374,7 +374,7 @@ end
 
 ^(f::MPolyRingElem, p::PermGroupElem) = on_indeterminates(f, p)
 
-^(f::FreeAssAlgElem, p::PermGroupElem) = on_indeterminates(f, p)
+^(f::FreeAssociativeAlgebraElem, p::PermGroupElem) = on_indeterminates(f, p)
 
 ^(f::MPolyRingElem{T}, p::MatrixGroupElem{T, S}) where T where S = on_indeterminates(f, p)