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• Mathematics
• Fibonacci retracement
• Fibonacci
• Linear regression
• Support and resistance
• Regression analysis
• Trend line
• Statistics
• Fibonacci numbers
• Econometrics

Spirolateral-Type Images from Integer Sequences Kerry Mitchell Mosaic Arts Center 12 E. Western Avenue Avondale, AZ 85323, USA E-mail: [removed]

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• Arithmetic functions
• Parity
• On-Line Encyclopedia of Integer Sequences
• Fibonacci word
• Sequence
• Kolakoski sequence
• Generalizations of Fibonacci numbers
• Lucas number
• Mathematics
• Fibonacci numbers
• Integer sequences

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• Investment
• Fibonacci retracement
• Support and resistance
• Elliott Wave Principle
• Fibonacci
• Golden ratio
• ESignal
• Technical analysis
• Fibonacci numbers
• Mathematics
• Financial economics

SOME IDENTITIES FOR r-FIBONACCI NUMBERS F. T. HOWARD AND CURTIS COOPER Abstract. Let r ≥ 1 be an integer. The r-generalized Fibonacci sequence {Gn } is defined as 8 >

Source URL: www.math-cs.ucmo.edu

• Fibonacci number
• Discrete mathematics
• Binomial coefficient
• Mathematics
• Integer sequences
• Combinatorics

Integre Technical Publishing Co., Inc. College Mathematics Journal 37:4 April 14, 2006

Source URL: math.pugetsound.edu

• Matrix
• Fibonacci
• Lucas number
• Gain
• Mathematics
• Fibonacci numbers
• Determinant

Fibonacci numbers and matrices Robert C Johnson1 [removed] June 15, [removed]formerly

Source URL: www.maths.dur.ac.uk

• Fibonacci number
• Recurrence relation
• Eigenvalues and eigenvectors
• Spectral theory of ordinary differential equations
• Algebra
• Mathematics
• Matrix theory

Solving Recurrence Relations Gilles Cazelais We want to solve the recurrence relation an = Aan−1 + Ban−2 where A and B are real numbers. The solutions depend on the nature of the roots of the characterstic equation

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• Theory of computation
• Fibonacci number
• Characteristic equation
• Master theorem
• Mathematics
• Algebra
• Recurrence relation

Information sciences. 2012, vol. 183, issue 1, p[removed]http://dx.doi.org[removed]j.ins[removed]Fast Decoding Algorithms for Variable-Lengths Codes

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• Coding theory
• Non-standard positional numeral systems
• Linguistics
• Discrete mathematics
• Fibonacci coding
• Numeral systems
• Prefix code
• Universal code
• Golomb coding
• Fibonacci numbers
• Mathematics
• Data compression

American Journal of Mathematical Analysis, 2014, Vol. 2, No. 3, 33-35 Available online at http://pubs.sciepub.com/ajma/2/3/1 © Science and Education Publishing DOI:[removed]ajma[removed]Some Identities Involving Common F

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• Recurrence relations
• Generalizations of Fibonacci numbers
• Lucas number
• Pell number
• Lucas sequence
• Summation
• Padovan sequence
• Lucas pseudoprime
• Mathematics
• Integer sequences
• Fibonacci numbers

2004 Paper 1 Question 7 Discrete Mathematics Recall the Fibonacci numbers defined by: • f0 = 0 • f1 = 1

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