Fibonacci Numbers

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Fibonacci Numbers

A sequence of numbers in which each number is the sum of the two previous numbers (1, 1, 2 and so on). Some technical analysts use Fibonacci numbers to determine which securities are bullish or bearish. Some of the ways they use Fibonacci numbers are Fibonacci time zones, Fibonacci retracement, Fibonacci fans, and Fibonacci arcs.
References in periodicals archive ?
has taken a fresh look at Fibonacci numbers and unexpectedly discovered a new mathematical constant: the number 1.
The columns are the Pascal triangle numbers, while adding the diagonals from left to right produces the Fibonacci numbers.
Two sequences are of great importance: the Fibonacci numbers F = [f.
Any college-level collection strong in science and nature--and many a public lending library--will find this a fascinating review of the history of the Fibonacci numbers and their applications to everything from nature to art and the stock market.
A function which returns a stream of the Fibonacci numbers in linear time:
These are called Fibonacci numbers and are generated by adding the previous two numbers in the list together to form the next and so on.
The numbers of spirals are most often two consecutive Fibonacci numbers.
And with its stunning range of topics (early Greek fascination with flowery perfumes, the intriguing number patterns found in nature known as Fibonacci numbers, the relationship between colors and emotion) it offers many interdisciplinary tie-ins between science and other classes such as world studies, math and health.
The appearance here of the Fibonacci numbers may well be a simple coincidence; or this may be one of those "redundant" convergences of diverse planning methods seen elsewhere in Florentine planning (Trachtenberg, 1997, 62; 1980).
The author explains the relationship of the Fibonacci numbers to compositions and palindromes, tilings, graph theory, and the Lucas numbers.
From the repetition on the florets of a flower to the scales of a pineapple's skin, Fibonacci numbers are found in the pattern of growth of every living thing in nature.
For the Fibonacci numbers, applications are discussed in relation to set theory, the composition of integers, graph theory, matrix theory, trigonometry, botany, chemistry, physics, probability, and computational complexity.