Slice Knot
A Knot 
in 
is a slice knot if it bounds a Disk 
in 
which has a Tubular Neighborhood 
whose intersection with 
isa Tubular Neighborhood 
for .
Every Ribbon Knot is a slice knot, and it is conjectured that every slice knot is a Ribbon Knot.
See also Ribbon Knot, Tubular Neighborhood
References
Rolfsen, D. Knots and Links. Wilmington, DE: Publish or Perish Press, p. 218, 1976.
- Grenz-Formel
- Griffiths Points
- Griffiths' Theorem
- Grimm's Conjecture
- Grinberg Formula
- Groemer Packing
- Groemer Theorem
- Gronwall's Theorem
- Gross
- Grossman's Constant
- Grothendieck's Constant
- Grothendieck's Theorem
- Ground Set
- Group
- Group Convolution
- Groupoid
- Group Orthogonality Theorem
- Group Ring
- Group Theory
- Growth
- Growth Function
- Growth Spiral
- Grundy's Game
- Grundy-Sprague Number
- Gröbner Basis