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hyperoperations造句

"hyperoperations"是什么意思   

例句与造句

  1. Several of these numbers represent the number of values representable using common lower hyperoperations.
  2. In common terms, the hyperoperations are ways of compounding numbers that increase in growth based on the iteration of the previous hyperoperation.
  3. The successor function is the level-0 foundation of the infinite hierarchy of hyperoperations ( used to build addition, multiplication, exponentiation, tetration, etc . ).
  4. :There exists commutative versions of hyperoperations, for example in Hyper operator # Commutative hyperoperations .-- talk ) 20 : 00, 10 April 2014 ( UTC)
  5. :There exists commutative versions of hyperoperations, for example in Hyper operator # Commutative hyperoperations .-- talk ) 20 : 00, 10 April 2014 ( UTC)
  6. It's difficult to find hyperoperations in a sentence. 用hyperoperations造句挺难的
  7. Inbetween exponential and hyperbolic growth lie more classes of growth behavior, like the hyperoperations beginning at tetration, and A ( n, n ), the diagonal of the Ackermann function.
  8. Ackermann function \ phi was less similar to modern hyperoperations, because his initial conditions start with \ phi ( a, 0, n ) = a for all " n " > 2.
  9. Like all other hyperoperations of order 3 ( exponentiation ) and higher, pentation has the following trivial cases ( identities ) which holds for all values of " a " and " b " within its domain:
  10. In his 1947 paper, R . L . Goodstein introduced the specific sequence of operations that are now called " hyperoperations ", and also suggested the Greek names tetration, pentation, etc ., for the extended operations beyond exponentiation ( because they correspond to the indices 4, 5, etc . ).
  11. The concepts of successor, addition, multiplication and exponentiation are all hyperoperations; the successor operation ( producing " x " + 1 from " x " ) is the most primitive, the addition operator specifies the number of times 1 is to be added to itself to produce a final value, multiplication specifies the number of times a number is to be added to itself, and exponentiation refers to the number of times a number is to be multiplied by itself.

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