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- 7₁_knot abstract "In knot theory, the 71 knot, also known as the septoil knot, the septafoil knot, or the (7, 2)-torus knot, is one of seven prime knots with crossing number seven. It is the simplest torus knot after the trefoil and cinquefoil.The 71 knot is invertible but not amphichiral. Its Alexander polynomial isits Conway polynomial isand its Jones polynomial is".
- 7₁_knot thumbnail Blue_7_1_Knot.png?width=300.
- 7₁_knot wikiPageID "26657115".
- 7₁_knot wikiPageRevisionID "605454628".
- 7₁_knot abNotation "71".
- 7₁_knot alternating "alternating".
- 7₁_knot arfInvariant "0".
- 7₁_knot braidLength "7".
- 7₁_knot braidNumber "2".
- 7₁_knot bridgeNumber "2".
- 7₁_knot class "torus".
- 7₁_knot conwayNotation "[7]".
- 7₁_knot crosscapNumber "1".
- 7₁_knot crossingNumber "7".
- 7₁_knot dowkerNotation "8101214246".
- 7₁_knot fibered "fibered".
- 7₁_knot genus "3".
- 7₁_knot hyperbolicVolume "0".
- 7₁_knot lastCrossing "6".
- 7₁_knot lastOrder "3".
- 7₁_knot name "7".
- 7₁_knot nextCrossing "7".
- 7₁_knot nextOrder "2".
- 7₁_knot prime "prime".
- 7₁_knot stickNumber "9".
- 7₁_knot symmetry "reversible".
- 7₁_knot unknottingNumber "3".
- 7₁_knot subject Category:0_hyperbolic_volume_knots_and_links.
- 7₁_knot comment "In knot theory, the 71 knot, also known as the septoil knot, the septafoil knot, or the (7, 2)-torus knot, is one of seven prime knots with crossing number seven. It is the simplest torus knot after the trefoil and cinquefoil.The 71 knot is invertible but not amphichiral. Its Alexander polynomial isits Conway polynomial isand its Jones polynomial is".
- 7₁_knot label "7₁ knot".
- 7₁_knot sameAs 7%E2%82%81_knot.
- 7₁_knot sameAs Q4644246.
- 7₁_knot sameAs Q4644246.
- 7₁_knot wasDerivedFrom 7₁_knot?oldid=605454628.
- 7₁_knot depiction Blue_7_1_Knot.png.