Minimal Matrix
A Matrix with 0 Determinant whose Determinant becomes Nonzero when any element on or below thediagonal is changed from 0 to 1. An example is
There are
minimal Special Matrices of size 
.See also Special Matrix
References
Knuth, D. E. ``Problem 10470.'' Amer. Math. Monthly 102, 655, 1995.
- Flag Manifold
- Flat
- Flat Norm
- Flat Space Theorem
- Flat Surface
- Flattening
- Flemish Knot
- Fletcher Point
- Flexagon
- Flexatube
- Flexible Polyhedron
- Flip Bifurcation
- Floor Function
- Floquet Analysis
- Floquet's Theorem
- Flow
- Flower
- Flower of Life
- Flow Line
- Flowsnake
- Flowsnake Fractal
- Floyd's Algorithm
- Fluent
- Fluxion
- Flype