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None of the claims about this injective function from x to a*x being different sorts of homomorphisms are correct, which could be part of why they didn't make any sense. I removed the references to different types of homomorphisms, since although it is possible, there is no guarantee some arbitrary
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Otherwise I can't make sense of this sentence. In any case, it would be desirable to split this sentence in few shorter ones. It's hard to follow the thought of the author otherwise.
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permutation of a magma will preserve its algebraic structure. I added the citation for a book that gives these interpretations.
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This article may be a bit difficult for a non-mathematician to understand. Perhaps it would be good to either
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on
Knowledge. If you would like to participate, please visit the project page, where you can join
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add a short introduction (what does 'cancel' mean in mathematics, plus easy example like
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I wouldn't worry about slight overlap between articles, provided it's only slight. --
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265:* so a set monomorphism but as it is a set endomorphism it is a set section,
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use this information to create a separate 'easy' article about canellation?
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a set monomorphism but as it is a set endomorphism it is a set section,
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It was the "1, 2, 5" bit that muddled me. I'm sorry. --
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Possibly a syntax error in "Interpretation" section
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