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・ Crossing Continents
・ Crossing Creek
・ Crossing Delancey
・ Crossing East
・ Crossing Europe
・ Crossing guard
・ Crossing Hennessy
・ Crossing Jordan
・ Crossing Knob
・ Crossing Lines
・ Crossing Midnight
・ Crossing Muddy Waters
・ Crossing network
・ Crossing number
・ Crossing number (graph theory)
Crossing number (knot theory)
・ Crossing of cheques
・ Crossing of the Andes
・ Crossing of the Düna
・ Crossing of the Fathers
・ Crossing of the Red Sea (Bronzino)
・ Crossing of the Rhine
・ Crossing of the Rhine (disambiguation)
・ Crossing of the Somme
・ Crossing Over
・ Crossing Over (film)
・ Crossing sequence
・ Crossing sequence (railways)
・ Crossing sequence (Turing machines)
・ Crossing South


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Crossing number (knot theory) : ウィキペディア英語版
Crossing number (knot theory)

In the mathematical area of knot theory, the crossing number of a knot is the smallest number of crossings of any diagram of the knot. It is a knot invariant.
==Examples==
By way of example, the unknot has crossing number zero, the trefoil knot three and the figure-eight knot four. There are no other knots with a crossing number this low, and just two knots have crossing number five, but the number of knots with a particular crossing number increases rapidly as the crossing number increases.

抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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