Krull Dimension
If 
is a Ring (commutative with 1), the height of a Prime Ideal 
is defined as the Supremum ofall 
so that there is a chain 
where all 
are distinct PrimeIdeals. Then, the Krull dimension of is defined as the Supremum of all the heights of all itsPrime Ideals.
References
Eisenbud, D. Commutative Algebra with a View Toward Algebraic Geometry. New York: Springer-Verlag, 1995. Macdonald, I. G. and Atiyah, M. F. Introduction to Commutative Algebra. Reading, MA: Addison-Wesley, 1969.
- Betti Group
- Betti Number
- Bezout Numbers
- Bezout's Theorem
- Bhargava's Theorem
- Bhaskara-Brouckner Algorithm
- Bianchi Identities
- Bianchi Identities (Contracted)
- Biased
- Bias (Estimator)
- Bias (Series)
- Biaugmented Pentagonal Prism
- Biaugmented Triangular Prism
- Biaugmented Truncated Cube
- BIBD
- Bicentric Polygon
- Bicentric Quadrilateral
- Bichromatic Graph
- Bicollared
- Bi-Connected Component
- Bicorn
- Bicubic Spline
- Bicupola
- Bicuspid Curve
- Bicylinder