Pascal's Formula
Each subsequent row of Pascal's Triangle is obtained by adding the two entries diagonally above. This followsimmediately from the Binomial Coefficient identity
See also Binomial Coefficient, Pascal's Triangle
- Kepler Solid
- Ker
- Keratoid Cusp
- Kernel (Integral)
- Kernel (Linear Algebra)
- Kernel Polynomial
- Kervaire's Characterization Theorem
- Ket
- k-Form
- K-Function
- K-Graph
- Khinchin Constant
- Khintchine-Lévy Constant
- Khintchine's Constant
- Khovanski's Theorem
- Kiepert's Conics
- Kiepert's Hyperbola
- Kiepert's Parabola
- Kieroid
- Killing's Equation
- Killing Vectors
- Kimberling Sequence
- Kimberling Shuffle
- Kings Problem
- King Walk