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Documentation update and sfbndfix included in Dw.
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# Groups and Algebras
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The module `Groups` contain generic data types to deal with group and
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The module `Groups` contains generic data types to deal with group and
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algebra elements. Group elements $$g\in SU(N)$$ are represented in
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some compact notation. For the case $$N=2$$ we use two complex numbers
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(Caley-Dickson representation, i.e. $$g=(z_1,z_2)$$ with
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@ -79,7 +79,7 @@ elements. The objective is to get an idea on how group operations
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We can generate some random group elements.
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```@repl exs
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# Generate random groups elements,
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# check they are actually from the grup
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# check they are actually from the group
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g = rand(SU2{Float64})
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println("Are we in a group?: ", isgroup(g))
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g = rand(SU3{Float64})
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