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- Hyperoperation abstract "In mathematics, the hyperoperation sequenceis an infinite sequence of arithmetic operations (called hyperoperations) that starts with the unary operation of successor, then continues with the binary operations of addition, multiplication and exponentiation, after which the sequence proceeds with further binary operations extending beyond exponentiation, using right-associativity. For the operations beyond exponentiation, the nth member of this sequence is named by Reuben Goodstein after the Greek prefix of n suffixed with -ation (such as tetration, pentation) and can be written using n-2 arrows in Knuth's up-arrow notation (if the latter is properly extended to negative arrow-indices for the first three hyperoperations).Each hyperoperation may be understood recursively in terms of the previous one by: with b occurrences of a on the right hand side of the equationIt may also be defined according to the recursion rule part of the definition, as in Knuth's up-arrow version of the Ackermann function:This recursion rule is common to many variants of hyperoperations (see below).".
- Hyperoperation wikiPageID "33731923".
- Hyperoperation wikiPageRevisionID "606396197".
- Hyperoperation group "Inverse, group 1".
- Hyperoperation group "Inverse, group 2".
- Hyperoperation group "Primary".
- Hyperoperation hasPhotoCollection Hyperoperation.
- Hyperoperation list "1234".
- Hyperoperation list "123456".
- Hyperoperation name "Hyperoperations".
- Hyperoperation navbar "plain".
- Hyperoperation title "Hyperoperations".
- Hyperoperation subject Category:Arithmetic.
- Hyperoperation subject Category:Large_numbers.
- Hyperoperation type Abstraction100002137.
- Hyperoperation type Battalion113775093.
- Hyperoperation type IndefiniteQuantity113576355.
- Hyperoperation type LargeIndefiniteQuantity113757724.
- Hyperoperation type LargeNumbers.
- Hyperoperation type Measure100033615.
- Hyperoperation comment "In mathematics, the hyperoperation sequenceis an infinite sequence of arithmetic operations (called hyperoperations) that starts with the unary operation of successor, then continues with the binary operations of addition, multiplication and exponentiation, after which the sequence proceeds with further binary operations extending beyond exponentiation, using right-associativity.".
- Hyperoperation label "Hiperoperação".
- Hyperoperation label "Hyper-Operator".
- Hyperoperation label "Hyperoperation".
- Hyperoperation label "Hyperopération".
- Hyperoperation label "Notazione a frecce di Knuth".
- Hyperoperation label "Гипероператор".
- Hyperoperation label "ハイパー演算子".
- Hyperoperation label "超运算".
- Hyperoperation sameAs Hyper-Operator.
- Hyperoperation sameAs Hyperopération.
- Hyperoperation sameAs Notazione_a_frecce_di_Knuth.
- Hyperoperation sameAs ハイパー演算子.
- Hyperoperation sameAs 하이퍼_연산.
- Hyperoperation sameAs Hiperoperação.
- Hyperoperation sameAs m.05_5v_r.
- Hyperoperation sameAs Q1569997.
- Hyperoperation sameAs Q1569997.
- Hyperoperation sameAs Hyperoperation.
- Hyperoperation wasDerivedFrom Hyperoperation?oldid=606396197.
- Hyperoperation isPrimaryTopicOf Hyperoperation.