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Now that you mention it, it seems pretty unlikely that the sense intended in
Boolean algebra has anything to do with vector spaces so copying the definition there wouldn't make sense. I still think the redirect should exist, but the definition should be rewritten and added to the Boolean algebra
279:, also Boolean algebra related) that links to this one and it could just as well point to the a definition in the Boolean algebras article. The notation section can be deleted, basically there is no standard notation and an unreferenced list of possible notations has little value.--
275:. The term is used that article and Boolean algebras seem to be the only area where it's used in a non-trivial way. I suggest adding the definition to the Boolean algebras article even though the term is self-explanatory, if only for completeness. There is an article (
297:: "The all-ones vector for a specific basis of a specific vector space is the vector with a length of one when projected onto each basis vector." I had to read it twice the first time to figure out what it was saying, but then, I'm not a mathematician.
246:, on the reference desk, after which the questioner then seemed to think it was worthy of its own article. In some ways almost notable in a "how not to follow up on a unresolved RD post" way. But as a maths topic no.--
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Self-explanatory notion. Even though it's used in many books, I couldn't find any engaging in the pedantry of defining it, so a separate article seems unwarranted as a trivial mathematical
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I'm not sure a merge+redirect is necessary. You can clarify the target article without much need to include the rater opaque definition from
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Subsequent comments should be made on the appropriate discussion page (such as the article's talk page or in a
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The following discussion is an archived debate of the proposed deletion of the article below.
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Not suitable for
Knowledge; maybe suitable for Wiktionary. Delete it. — Carl
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This definition is unsourced (and clumsy, so it may not be sourceable).
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but deprodded by an uninvolved admin. So here we go by the book.
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The above discussion is preserved as an archive of the debate.
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242:: It started with this question,
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