Fibonacci Hyperbolic Sine
Let
 | (1) |
is the Golden Ratio, and | (2) |
 |  |  | (3) |
 |  | (4) | |
|  | (5) |
For
, 
where 
is a Fibonacci Number. The function satisfies | (6) |
References
Trzaska, Z. W. ``On Fibonacci Hyperbolic Trigonometry and Modified Numerical Triangles.'' Fib. Quart. 34, 129-138, 1996.
- Brachistochrone Problem
- Bracket
- Bracketing
- Bracket Polynomial
- Bracket Product
- Bradley's Theorem
- Brahmagupta Identity
- Brahmagupta Matrix
- Brahmagupta Polynomial
- Brahmagupta's Formula
- Brahmagupta's Problem
- Braid
- Braid Group
- Braid Index
- Braid Word
- Braikenridge-Maclaurin Construction
- Branch
- Branch Cut
- Branch Line
- Branch Point
- Brauer Chain
- Brauer Group
- Brauer Number
- Brauer-Severi Variety
- Brauer's Theorem