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- Bijective_numeration abstract "Bijective numeration is any numeral system in which every non-negative integer can be represented in exactly one way using a finite string of digits. The name derives from this bijection (one-to-one correspondence) between the set of non-negative integers and the set of finite strings using a finite set of symbols (the "digits").A bijective base-k numeration is a bijective positional notation. It uses a string of digits from the set {1, 2, ..., k} (where k ≥ 1) to encode each positive integer; a digit's position in the string defines its value as a multiple of a power of k. Bijective base-k numeration is also called k-adic notation, not to be confused with the p-adic number system.Most ordinary numeral systems, such as the common decimal system, are not bijective because more than one string of digits can represent the same positive integer. In particular, adding leading zeroes does not change the value represented, so "1", "01" and "001" all represent the number one. Even though only the first is usual, the fact that the others are possible means that decimal is not bijective. However, unary, with only one digit, is bijective.".
- Bijective_numeration wikiPageExternalLink vol1-95.html.
- Bijective_numeration wikiPageID "2260933".
- Bijective_numeration wikiPageRevisionID "597607890".
- Bijective_numeration hasPhotoCollection Bijective_numeration.
- Bijective_numeration subject Category:Non-standard_positional_numeral_systems.
- Bijective_numeration subject Category:Numeral_systems.
- Bijective_numeration type Artifact100021939.
- Bijective_numeration type Instrumentality103575240.
- Bijective_numeration type Non-standardPositionalNumeralSystems.
- Bijective_numeration type NumeralSystems.
- Bijective_numeration type Object100002684.
- Bijective_numeration type PhysicalEntity100001930.
- Bijective_numeration type System104377057.
- Bijective_numeration type Whole100003553.
- Bijective_numeration comment "Bijective numeration is any numeral system in which every non-negative integer can be represented in exactly one way using a finite string of digits. The name derives from this bijection (one-to-one correspondence) between the set of non-negative integers and the set of finite strings using a finite set of symbols (the "digits").A bijective base-k numeration is a bijective positional notation.".
- Bijective_numeration label "Bijective numeration".
- Bijective_numeration label "Système de numération bijectif".
- Bijective_numeration sameAs Système_de_numération_bijectif.
- Bijective_numeration sameAs 전단사_기수법.
- Bijective_numeration sameAs m.06_0yt.
- Bijective_numeration sameAs Q3509335.
- Bijective_numeration sameAs Q3509335.
- Bijective_numeration sameAs Bijective_numeration.
- Bijective_numeration wasDerivedFrom Bijective_numeration?oldid=597607890.
- Bijective_numeration isPrimaryTopicOf Bijective_numeration.