Separation Theorem
There exist numbers 
, 
, 
, such that
where
, 2, ..., 
, 
and 
. Furthermore, the zeros 
, ..., 
, arranged in increasingorder, alternate with the numbers 
, ...
, so
More precisely,
for
, ..., 
.See also Poincaré Separation Theorem, Sturmian Separation Theorem
References
Szegö, G. Orthogonal Polynomials, 4th ed. Providence, RI: Amer. Math. Soc., p. 50, 1975.
- Bell Curve
- Bell Number
- Bellows Conjecture
- Bell Polynomial
- Bell Triangle
- Beltrami Differential Equation
- Beltrami Field
- Beltrami Identity
- Bend (Curvature)
- Bend (Knot)
- Benford's Law
- Benham's Wheel
- Bennequin's Conjecture
- Benson's Formula
- Ber
- Beraha Constants
- Berger-Kazdan Comparison Theorem
- Bergman Kernel
- Bergman Space
- Bernoulli Differential Equation
- Bernoulli Distribution
- Bernoulli Function
- Bernoulli Inequality
- Bernoulli Lemniscate
- Bernoulli Number