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· 2025 · arXiv 2510.18421

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math.KT 1

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2026 1

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Sums of two symbols in $K_2(F)/2K_2(F)$ in characteristic two

math.KT · 2026-04-17 · unverdicted · novelty 6.0

In char 2, a chain lemma makes {a,b,c,d} a well-defined invariant in K4/2K4 that is zero iff a sum of two symbols in K2/2 is congruent to one symbol in K2/4, plus bounds on symbol length for sums of four symbols.

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  • Sums of two symbols in $K_2(F)/2K_2(F)$ in characteristic two math.KT · 2026-04-17 · unverdicted · none · ref 4

    In char 2, a chain lemma makes {a,b,c,d} a well-defined invariant in K4/2K4 that is zero iff a sum of two symbols in K2/2 is congruent to one symbol in K2/4, plus bounds on symbol length for sums of four symbols.