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· 2005

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math.AG 1

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2019 1

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REJECT 1

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Probabilistic Saturations and Alt's Problem

math.AG · 2019-08-15 · reject · novelty 5.0

Randomized finite-field Groebner computations give g0(X,C8)=8652, so Alt's problem has at most 4,326 four-bar linkages and 1,442 coupler curves, matching prior numerical results.

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  • Probabilistic Saturations and Alt's Problem math.AG · 2019-08-15 · reject · none · ref 1

    Randomized finite-field Groebner computations give g0(X,C8)=8652, so Alt's problem has at most 4,326 four-bar linkages and 1,442 coupler curves, matching prior numerical results.