arithmetic sequence


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Related to arithmetic sequence: Geometric sequence, Arithmetic series

arithmetic sequence

[¦a·rith¦med·ik ′sē·kwəns]
(mathematics)
arithmetic progression
McGraw-Hill Dictionary of Scientific & Technical Terms, 6E, Copyright © 2003 by The McGraw-Hill Companies, Inc.
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Moreover, we proved that each partial limit of this sequence is achievable on a certain subsequence of any sequence satisfying condition (20), in particular on certain subsequence of any arithmetic sequence (Theorem 8).
On the Sequences Realizing Perron and Lyapunov Exponents of Discrete Linear Time-Varying Systems
An (a,d)-edge-antimagic total labeling ((a,d)-EAT for short) of G is the total labeling with the property that the edge-weights form an arithmetic sequence starting from a and having common difference d, where a greater than 0 and d [greater than or equal to] 0 are two given integers.
TOTAL LABELINGS OF TOROIDAL POLYHEXES
Summary: TEHRAN (FNA)- A group of researchers at the Iranian University of Kashan successfully discovered the geometrical pattern governing the structures of fullerenes and carbon nanotubes and formulated the number of carbon atoms constituting fullerenes/CNTs as arithmetic sequences.
Pattern Governing Fullerene/CNT Structures Unveiled
The arithmetic sequence has a constant rate of change while the rate of change of the geometric sequence increases or decreases.
Substantive knowledge and mindful use of logarithms: a conceptual analysis for mathematics educators
(d) formulas for the nth term solution are considered leading to the construction of the traditional formula for the nth term of an arithmetic sequence;
A constructivist lesson to introduce arithmetic sequences with patterns
Solak, On the circulant matrices with arithmetic sequence, International Journal of Contemporary Matematical Sciences, 5(2010), No.
On the convergence of some right circulant matrices
A bijective mapping (Equation) is called an (Equation) -edge-antimagic vertex labeling, if the set of edge-weights (Equation) forms an arithmetic sequence with the intial term (Equation) and the difference (Equation), where (Equation) is a positive and is a nonnegative integer.
RELATION BETWEEN MEAN LABELING AND (A,D)-EDGE-ANTIMAGIC VERTEX LABELING
The analogy further required that the product of the terms of a geometric progression in an MIA be matched to the sum of the terms of an arithmetic sequence in an AIA.
Something different on arrays

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