Q. What was Fibonacci childhood like?
Fibonacci (as we’ll carry on calling him) spent his childhood in North Africa where his father was a customs officer. He was educated by the Moors and travelled widely in Barbary (Algeria), and was later sent on business trips to Egypt, Syria, Greece, Sicily and Provence.
Q. What is the 32nd Fibonacci number?
The ratio of successive Fibonacci numbers converges on phi
| Sequence in the sequence | Resulting Fibonacci number (the sum of the two numbers before it) | Difference from Phi |
|---|---|---|
| 29 | 514,229 | -0.000000000004428 |
| 30 | 832,040 | +0.000000000001691 |
| 31 | 1,346,269 | -0.000000000000646 |
| 32 | 2,178,309 | +0.000000000000247 |
Q. What is the 17th Fibonacci number?
list of Fibonacci numbers
| n | f(n) |
|---|---|
| 15 | 610 |
| 16 | 987 |
| 17 | 1597 |
| 18 | 2584 |
Q. What is the 50th Fibonacci number?
12,586,269,025
Q. Does Fibonacci repeat?
The Fibonacci sequence has a pattern that repeats every 24 numbers. Numeric reduction is a technique used in analysis of numbers in which all the digits of a number are added together until only one digit remains.
Q. What is the Fibonacci of 60?
Fibonacci 60 Repeating Pattern
| 0 | 0 |
|---|---|
| 60 | 1,548,008,755,920 |
| 61 | 2,504,730,781,961 |
| 62 | 4,052,739,537,881 |
| 63 | 6,557,470,319,842 |
Q. Does Fibonacci series end?
Obviously on the integers there is no end, so let’s look at Fibonacci sequences in other number systems. In any finite additive group, the Fibonacci sequence must be a cycle.
Q. What is the golden ratio of 60?
First studied in ancient Greece and Rome 2,500 years ago, the Golden Ratio (sometimes called the Golden Number or the Golden Mean), is an equation for scale and proportion. The number is, roughly, 1.618. The ratio is, again roughly, 60/40.
