Knot operations

Knot operation

In knot theory, a knot move or operation is a change or changes which preserve crossing number. Operations are used to investigate whether knots are equivalent, prime or reduced. Knot moves or operations include the flype, Habiro move, Markov moves (I. conjugation and II. stabilization), pass move, Perko move, and Reidemeister moves (I. twist move, II. poke move, and III. slide move). (Wikipedia).

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From playlist Solve and Graph Inequalities | Multi-Step Without Parenthesis

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From playlist Solve and Graph Inequalities | Multi-Step With Parenthesis

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From playlist Solve and Graph Inequalities | Multi-Step With Parenthesis

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From playlist Solve and Graph Inequalities | Multi-Step With Parenthesis

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From playlist Solve and Graph Inequalities | Multi-Step With Parenthesis

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๐Ÿ‘‰ Learn how to solve multi-step linear inequalities having parenthesis. An inequality is a statement in which one value is not equal to the other value. An inequality is linear when the highest exponent in its variable(s) is 1. (i.e. there is no exponent in its variable(s)). A multi-step l

From playlist Solve and Graph Inequalities | Multi-Step With Parenthesis

Related pages

Crossing number (knot theory) | Mutation (knot theory) | Reidemeister move | Clasper (mathematics) | Prime knot | Flype | Arf invariant of a knot | Knot theory