Irreducible representations of finite quandles with trivial-Schur-multiplier inner automorphism groups are constructed from quandle characters and linear irreps of Inn(Q).
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2 Pith papers cite this work. Polarity classification is still indexing.
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A group of order 64 admits a symmetric 2-cocycle with values in C^x that represents a non-trivial cohomology class.
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On irreducible representations of quandles
Irreducible representations of finite quandles with trivial-Schur-multiplier inner automorphism groups are constructed from quandle characters and linear irreps of Inn(Q).
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Symmetric 2-cocycles with values in $\mathbb{C}^\times$
A group of order 64 admits a symmetric 2-cocycle with values in C^x that represents a non-trivial cohomology class.