Binet Forms
The two Recurrence Sequences
 |  |  | (1) |
 | |  | (2) |
with
, 
and 
, 
, can be solved for the individual 
and 
. They are given by | |  | (3) |
| |  | (4) |
where
 |  |  | (5) |
 | |  | (6) |
 | |  | (7) |
A useful related identity is
 | (8) |
corresponding to 
.See also Fibonacci Q-Matrix- Bernoulli Lemniscate
- Bernoulli Number
- Bernoulli Polynomial
- Bernoulli's Paradox
- Bernoulli's Theorem
- Bernoulli Trial
- Bernstein-Bézier Curve
- Bernstein Minimal Surface Theorem
- Bernstein Polynomial
- Bernstein's Constant
- Bernstein's Inequality
- Bernstein's Polynomial Theorem
- Bernstein-Szegö Polynomials
- Berry-Osseen Inequality
- Berry Paradox
- Bertelsen's Number
- Bertini's Theorem
- Bertrand Curves
- Bertrand's Paradox
- Bertrand's Postulate
- Bertrand's Problem
- Bertrand's Test
- Bertrand's Theorem
- Besov Space
- Bessel Differential Equation