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docs/src/free_associative_algebra.md

@@ -246,7 +246,8 @@ The implementation uses a non-commutative version of the Buchberger algorithm as
 
 ```jldoctest; setup = :(using AbstractAlgebra)
 julia> R = @free_associative_algebra(GF(2), [:x, :y, :u, :v, :t, :s])
-(Free associative algebra on 6 indeterminates over finite field F_2, AbstractAlgebra.Generic.FreeAssociativeAlgebraElem{AbstractAlgebra.GFElem{Int64}}[x, y, u, v, t, s])
+Free associative algebra on 6 indeterminates x, y, u, v, ..., s
+  over finite field F_2
 
 julia> g = Generic.groebner_basis([u*(x*y)^3 + u*(x*y)^2 + u + v, (y*x)^3*t + (y*x)^2*t + t + s])
 5-element Vector{AbstractAlgebra.Generic.FreeAssociativeAlgebraElem{AbstractAlgebra.GFElem{Int64}}}: