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- Riemann-Roch Theorem
- Riemann Series Theorem
- Riemann's Formula
- Riemann-Siegel Functions
- Riemann's Integral Theorem
- Riemann's Moduli Problem
- Riemann's Moduli Space
- Riemann Space
- Riemann Sphere
- Riemann-Stieltjes Integral
- Riemann Sum
- Riemann Surface
- Riemann Tensor
- Riemann Theta Function
- Riemann Weighted Prime-Power Counting Function
- Riemann Xi Function
- Riemann Zeta Function
- Riesel Number
- Riesz-Fischer Theorem
- Riesz Representation Theorem
- Riesz's Theorem
- Riffle Shuffle
- Rigby Points
- Right Angle
- Right Conoid