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Next try to get docs working
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lgoettgens authored Oct 19, 2023
1 parent aad5d32 commit e766b79
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4 changes: 2 additions & 2 deletions experimental/LieAlgebras/src/root_systems.jl
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Expand Up @@ -118,7 +118,7 @@ end
cartan_matrix(S::Symbol, n::Int) -> Matrix{QQFieldElem}
Return the Cartan matrix of the root system of type `Sn`.
For the semantics of the arguments, refer to [`root_system(S::Symbol, n::Int)`](ref).
For the semantics of the arguments, refer to `root_system(S::Symbol, n::Int)` ref.
"""
function cartan_matrix(S::Symbol, n::Int)
return cartan_matrix(root_system(S, n))

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Expand All @@ -140,7 +140,7 @@ end
dynkin_diagram(S::Symbol, n::Int)
Return the Dynkin diagram of the root system of type `Sn`.
For the semantics of the arguments, refer to [`root_system(S::Symbol, n::Int)`](ref).
For the semantics of the arguments, refer to [root_system(S::Symbol, n::Int)` ref.
"""
function dynkin_diagram(S::Symbol, n::Int)
@req _root_system_type_supported_by_GAP(S, n) "Unknown Dynkin type or not supported by GAP"
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2 changes: 1 addition & 1 deletion experimental/LieAlgebras/src/simple_lie_algebra.jl
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Expand Up @@ -125,7 +125,7 @@ end
@doc raw"""
lie_algebra(R::Field, S::Symbol, n::Int; cached::Bool=true) -> SimpleLieAlgebra{elem_type(R)}
Construct the simple Lie algebra over the field `R` with root system of type `Sn` (see [`root_system(S::Symbol, n::Int)`](ref)).
Construct the simple Lie algebra over the field `R` with root system of type `Sn` (see `root_system(S::Symbol, n::Int)` ref).
The internally used basis of this Lie algebra is the Chevalley basis.
"""
function lie_algebra(R::Field, S::Symbol, n::Int; cached::Bool=true)
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