Invertible Knot

A knot which can be deformed into itself but with the orientation reversed. The simplest noninvertible knot is08-017. No general technique is known for determining if a Knot is invertible. Burde and Zieschang (1985)give a tabulation from which it is possible to extract the invertible knots up to 10 crossings.

References

Burde, G. and Zieschang, H. Knots. Berlin: de Gruyter, 1985.

• Orthocentric Quadrilateral
• Orthocentric System
• Orthocupolarotunda
• Orthodrome
• Orthogonal Array
• Orthogonal Basis
• Orthogonal Circles
• Orthogonal Curves
• Orthogonal Functions
• Orthogonal Group
• Orthogonal Group Representations
• Orthogonality Condition
• Orthogonality Theorem
• Orthogonal Lines
• Orthogonal Matrix
• Orthogonal Polynomials
• Orthogonal Projection
• Orthogonal Rotation Group
• Orthogonal Tensors
• Orthogonal Transformation
• Orthogonal Vectors
• Orthographic Projection
• Orthologic
• Orthonormal Basis
• Orthonormal Functions