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Titlebook: Mathematical Software – ICMS 2016; 5th International Co Gert-Martin Greuel,Thorsten Koch,Andrew Sommese Conference proceedings 2016 Springe

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Efficient Knot Discrimination via Quandle Coloring with SAT and #-SATe coloring instances as SAT and #-SAT instances, and produce experimental data demonstrating that a SAT-based approach to colorability is a practically efficient method for knot detection and #-SAT can be utilised for knot recognition.
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Formalizing Double Groupoids and Cross Modules in the Lean Theorem Provers is more involved. Following Ronald Brown’s book on Nonabelian Algebraic Topology, I formalized two structures: Double groupoids with thin structures and crossed modules on groupoids. I furthermore attempted to prove their equivalence. The project can be seen as a usability and performance test for the new theorem prover.
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Towards the Automatic Discovery of Theorems in GeoGebrahe approach also deals with loci constrained by implicit conditions. Hence, our proposal successfully automates a kind of bound dragging in dynamic geometry, the ‘dummy locus dragging’. In this way, the cycle of conjecturing-checking-proving will be accessible for general learners in elementary geometry.
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Automated Deduction in Ring Theoryncellation laws and near-rings. We code the corresponding axioms in Prover9, check some well-known theorems, for example, Jacobson’s commutativity theorem, give some new proofs, and also present some new results.
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