Post ARDA1d9Py4Ns8jfcWW by [email protected] | |
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Post #ARDA1d9Py4Ns8jfcWW by [email protected] | |
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So, @mc recently talked about q-addition: \[ x+_qy=x+y+(1-q)(xy) \] I think, i… | |
Post #ARDA1dHZTkuEY1U8ES by [email protected] | |
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@maddemaddigger yeah I think I agree with you, \(+_q\) is better thought as a m… | |
Post #ARDA1dQQwnzkzVdD2u by [email protected] | |
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@maddemaddigger That \(\alpha\) map you define, does it have anything to do wit… | |
Post #ARDA1dXWWRfNLUws64 by [email protected] | |
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@mc well, in terms of homomorphy, I figured that the exponent \(1-q\) did not m… | |
Post #ARDA1dfg28BjkmlNo0 by [email protected] | |
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@maddemaddigger I see, uhm. It look like a sensible move. It highlights a Mobiu… | |
Post #ARDA1dmPd5Zm5fulIu by [email protected] | |
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If we use this map to transfer the normal addition via \(x\oplus_q y:=\alpha(\a… | |
Post #ARDA1dmlblrM6m52rA by [email protected] | |
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@mc @maddemaddigger - btw, Jim Dolan is the only one I know who says "Riem… | |
Post #ARENQnkBDJWunM9rTk by [email protected] | |
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@johncarlosbaez @maddemaddigger I'll take it as endorsement :D |