The shallow diagonals of Pascal's triangle sum to these numbers, which are expressed in closed form by Binet's [bi-NAY'z] formula. The ratio between this sequence's consecutive terms approaches the (*) golden ratio. Originally used to model breeding rabbits, it is defined recursively with the nth te
The shallow diagonals of Pascal's triangle sum to these numbers, which are expressed in closed form by Binet's [bi-NAY'z] formula. The ratio between this sequence's consecutive terms approaches the (*) golden ratio. Originally used to model breeding rabbits, it is defined recursively with the nth term equal to the sum of the n-minus-first and n-minus-second terms. For 10 points, name this sequence of numbers that begins 0, 1, 1, 2, 3, 5, 8.
The shallow diagonals of Pascal's triangle sum to these numbers, which are expressed in closed form by Binet's [bi-NAY'z] formula.
Fibonacci sequence or Fibonacci numbers (accept Fibonacci series)