User talk:Dwight

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Again, welcome! - UtherSRG 15:42, 12 Apr 2004 (UTC)

"As the word axiom is understood in mathematics, an axiom is not a proposition that is self-evident."
The Liddell and Scott entry for (axioma) says the exact opposite

This remark of yours seems very silly. The only "Liddell and Scott" I've been able to find is a lexicon translating ancient Greek words into English. They would therefore be expected to write about what the word meant in Ancient Greek, not about what it means in the usage of modern mathematicians. Liddell and Scott are probably right, and the statement you quote above about use in mathematics is also right. They do not contradict each other; they are about two different things. Liddell and Scott do not appear to be mathematicians and cannot be supposed to have expertise in that area. I, on the other hand, am a mathematician, and I am quite familiar with both usages. I suggest you read the whole Wikipedia article, and you will see that there is no contradiction between these points. Michael Hardy 22:31, 12 Apr 2004 (UTC)