Template:Infobox integer sequence

{{{name}}}

Named after	{{{named_after}}}
Publication year	{{{publication_year}}}
Author of publication	{{{author}}}
No. of known terms	{{{terms_number}}}
Conjectured no. of terms	{{{con_number}}}
Total no. of terms	{{{number}}}
Subsequence of	{{{parentsequence}}}
Formula	{{{formula}}}
First terms	{{{first_terms}}}
Largest known term	{{{largest_known_term}}}
OEIS index	[{{fullurl:OEIS:{{{OEIS}}}}} {{{OEIS}}}] {{{OEIS_name}}}
References: {{{footnotes}}}

Template documentation[view] [edit] [history] [purge]

This template is designed for articles about integer sequences.

Usage

Copy and paste a blank version to use.

{{Infobox integer sequence
| image                 = 
| image_size            = 
| alt                   = 
| caption               = 
| named_after           =
| publication_year      =
| author                =
| terms_number          =
| con_number            =
| number                =
| parentsequence        =
| formula               =
| first_terms           =
| largest_known_term    =
| OEIS                  = 
| OEIS_name             = 
}}

Parameters

Required parameters

named_after

Name of the person or object the sequence is named after including a wikilink to corresponding article (include a brief explanation if necessary)

Example: Arthur Wieferich

publication_year

Year of first publication of this sequence.

Example: 1909

author

Name of the author / names of the authors of first publication.

Example: Wieferich, A.

terms_number

The number of members of this sequence currently known.

Example: 2

OEIS

Index under which the sequence is listed in the On-Line Encyclopedia of Integer Sequences.

Example: A001220

Optional parameters

con_number

to give the total number of terms of this sequence if this number is only conjectured for this sequence

Example: Infinite

number

to give the total number of terms of this sequence if this number has been proven for this sequence

Example: Infinite

parentsequence

to give the name of sequences the sequence is a subsequence of

Example: Mersenne numbers (in the case of the article on Mersenne primes)

formula

a simple expression to generate the sequence

Example: 2ⁿ-1 to generate Mersenne numbers

first_terms

lists some known small terms of the sequence

Example: 3, 7, 31, 127

largest_known_term

the largest term of this sequence currently known

Example: 2^43112609 - 1

OEIS_name

name (descriptive label) OEIS has for the OEIS sequecnce.

Example: Circular primes (numbers that remain prime under cyclic shifts of digits)

Image parameters

For further details see Template:Infobox person/doc

image

abc.jpg, xpz.png, 123.gif, etc.

image_size

This parameter should not normally need to be set.

alt

Alt text for image, for visually impaired readers. See WP:ALT.

caption

Caption for image, if needed.

See also

• {{Series (mathematics)}}
• {{Cite OEIS}}
• Category:Integer sequences (230)

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