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18(3)
18(3)

10-1 Sequences, Series, and Sigma Notation
10-1 Sequences, Series, and Sigma Notation

Hidden structure in the randomness of the prime number sequence?
Hidden structure in the randomness of the prime number sequence?

DUCCI SEQUENCES IN HIGHER DIMENSIONS Florian Breuer
DUCCI SEQUENCES IN HIGHER DIMENSIONS Florian Breuer

Slonimsky`s Multiplying Device, an impressive Example
Slonimsky`s Multiplying Device, an impressive Example

Sequences of Numbers Involved in Unsolved Problems, Hexis, 1990, 2006
Sequences of Numbers Involved in Unsolved Problems, Hexis, 1990, 2006

Integer Sequences Related to Compositions without 2`s
Integer Sequences Related to Compositions without 2`s

on-line
on-line

Sequences, Series, and Mathematical Induction
Sequences, Series, and Mathematical Induction

PDF only - at www.arxiv.org.
PDF only - at www.arxiv.org.

The bounds of the set of equivalent resistances of n equal resistors
The bounds of the set of equivalent resistances of n equal resistors

Fibonacci Pitch Sequences: Beyond Mod 12
Fibonacci Pitch Sequences: Beyond Mod 12

Word Format
Word Format

The Number Of Certain k-Combinations Of An n-Set
The Number Of Certain k-Combinations Of An n-Set

Constructive Analysis Ch.2
Constructive Analysis Ch.2

Example
Example

4CCM115A and 5CCM115B Numbers and Functions
4CCM115A and 5CCM115B Numbers and Functions

to read Mike`s final report for his project.
to read Mike`s final report for his project.

How to Create a New Integer Sequence
How to Create a New Integer Sequence

Numbers and Vectors - University of Leeds
Numbers and Vectors - University of Leeds

GENERALIZING ZECKENDORF`S THEOREM TO
GENERALIZING ZECKENDORF`S THEOREM TO

Irrationality measures for some automatic real numbers
Irrationality measures for some automatic real numbers

Full text
Full text

Sequence entropy pairs and complexity pairs for a measure
Sequence entropy pairs and complexity pairs for a measure

Countable and Uncountable Sets What follows is a different, and I
Countable and Uncountable Sets What follows is a different, and I

< 1 2 3 4 5 6 7 8 ... 46 >

Sequence



In mathematics, a sequence is an ordered collection of objects in which repetitions are allowed. Like a set, it contains members (also called elements, or terms). The number of elements (possibly infinite) is called the length of the sequence. Unlike a set, order matters, and exactly the same elements can appear multiple times at different positions in the sequence. Formally, a sequence can be defined as a function whose domain is a countable totally ordered set, such as the natural numbers.For example, (M, A, R, Y) is a sequence of letters with the letter 'M' first and 'Y' last. This sequence differs from (A, R, M, Y). Also, the sequence (1, 1, 2, 3, 5, 8), which contains the number 1 at two different positions, is a valid sequence. Sequences can be finite, as in these examples, or infinite, such as the sequence of all even positive integers (2, 4, 6,...). In computing and computer science, finite sequences are sometimes called strings, words or lists, the different names commonly corresponding to different ways to represent them into computer memory; infinite sequences are also called streams. The empty sequence ( ) is included in most notions of sequence, but may be excluded depending on the context.
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