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Post Made Community Wiki by S. Carnahan♦
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5 | improved wording | ||
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In "continuous" mathematics there are several important notions such as covering space, fibre bundle, Morse theory, simplicial complex, differential equation, real numbers, real projective plane, etc. that have a "discrete" analog: covering graph, graph bundle, discrete Morse theory, abstract simplicial complex, difference equation, finite field, finite projective plane, etc. I would like to know if there are others. But the real question is: Are there any important "continuous" mathematical concepts without discrete "discrete" analog and vice versa? |
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4 | corrected spelling, improved wording | ||
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In "continuous" mathematics there are several important notions such as covering space, fibre bundle, Morse theory, simplicial complex, differential equation, real numbers, real projective plane, etc. that have a discrete "discrete" analog: covering graph, graph bundle, discrete Morse theory, abstract simplicial complex, difference equation, finite field, finite projecitve projective plane, etc. I would like to know if there are others. But the real question is: Are there any important mathematical concepts without discrete analog? |
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edited tags
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2 | replaced "field" by "real numbers" | ||
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