Numeric and counting systems
From Just Solve the File Format Problem
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* [[Roman numerals]] | * [[Roman numerals]] | ||
| − | == | + | ==Bases== |
| − | + | {| class='wikitable' | |
| − | + | ! name !! base | |
| − | + | |- | |
| − | + | | [[binary base]] || 2 | |
| − | + | |- | |
| + | | [[octal base]] || 8 | ||
| + | |- | ||
| + | | [[decimal base]] || 10 | ||
| + | |- | ||
| + | | [[dozenal base]] || 12 | ||
| + | |- | ||
| + | | [[hexadecimal base]] || 16 | ||
| + | |- | ||
| + | | [[vigesimal base]] || 20 | ||
| + | |} | ||
==Number classes== | ==Number classes== | ||
Revision as of 19:38, 9 June 2015
Contents |
Number systems
Position based
- Bengali numerals
- Devanagari numerals
- Gujarati numerals
- Gurmukhi numerals
- Hindu-Arabic numerals
- Kannada numerals
- Kayah numerals
- Khmer numerals
- Lao numerals
- Malayalam numerals
- Myanmar numerals
- Nko numerals
- Oriya numerals
- Osmanya numerals
- Tamil numerals
- Telugu numerals
- Thai numerals
- Tibetan numerals
- Vai numerals
Positionless
Bases
| name | base |
|---|---|
| binary base | 2 |
| octal base | 8 |
| decimal base | 10 |
| dozenal base | 12 |
| hexadecimal base | 16 |
| vigesimal base | 20 |
Number classes
- natural number
- whole number
- real number
- transedental number
- fraction
- imaginary number
- algebraic number
- computable number
- definable number
