shifted recursion - определение. Что такое shifted recursion
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Что (кто) такое shifted recursion - определение

Shifted gompertz; Shifted Gompertz; Shifted Gompertz Distribution
  • Cumulative distribution plots of shifted Gompertz distributions
  • Probability density plots of shifted Gompertz distributions
Найдено результатов: 76
Tail call         
SUBROUTINE THAT CALLS ITSELF AS ITS FINAL ACTION
Tail recursion; Tail recursion modulo cons; Tail-recursive; Tail recursive; Tail call optimization; Tail Recursion; Tail-call optimization; Tailcall; Tail-call optimisation; Tail-call elimination; Tail-recursion; Tail-end recursion; Tail call elimination; Tail recursion elimination; Tail recursion optimization; Tail-recursion optimization; Proper tail recursion; Tail function; Tail recursive function; Tail-recursive function
In computer science, a tail call is a subroutine call performed as the final action of a procedure. If the target of a tail is the same subroutine, the subroutine is said to be tail recursive, which is a special case of direct recursion.
tail recursion         
SUBROUTINE THAT CALLS ITSELF AS ITS FINAL ACTION
Tail recursion; Tail recursion modulo cons; Tail-recursive; Tail recursive; Tail call optimization; Tail Recursion; Tail-call optimization; Tailcall; Tail-call optimisation; Tail-call elimination; Tail-recursion; Tail-end recursion; Tail call elimination; Tail recursion elimination; Tail recursion optimization; Tail-recursion optimization; Proper tail recursion; Tail function; Tail recursive function; Tail-recursive function
<programming> When the last thing a function (or procedure) does is to call itself. Such a function is called tail recursive. A function may make several recursive calls but a call is only tail-recursive if the caller returns immediately after it. E.g. f n = if n < 2 then 1 else f (f (n-2) + 1) In this example both calls to f are recursive but only the outer one is tail recursive. Tail recursion is a useful property because it enables {tail recursion optimisation}. If you aren't sick of them already, see recursion and {tail recursion}. [Jargon File] (2006-04-16)
tail call optimization         
SUBROUTINE THAT CALLS ITSELF AS ITS FINAL ACTION
Tail recursion; Tail recursion modulo cons; Tail-recursive; Tail recursive; Tail call optimization; Tail Recursion; Tail-call optimization; Tailcall; Tail-call optimisation; Tail-call elimination; Tail-recursion; Tail-end recursion; Tail call elimination; Tail recursion elimination; Tail recursion optimization; Tail-recursion optimization; Proper tail recursion; Tail function; Tail recursive function; Tail-recursive function
tail recursion modulo cons         
SUBROUTINE THAT CALLS ITSELF AS ITS FINAL ACTION
Tail recursion; Tail recursion modulo cons; Tail-recursive; Tail recursive; Tail call optimization; Tail Recursion; Tail-call optimization; Tailcall; Tail-call optimisation; Tail-call elimination; Tail-recursion; Tail-end recursion; Tail call elimination; Tail recursion elimination; Tail recursion optimization; Tail-recursion optimization; Proper tail recursion; Tail function; Tail recursive function; Tail-recursive function
<programming, compiler> A generalisation of tail recursion introduced by D.H.D. Warren. It applies when the last thing a function does is to apply a constructor functions (e.g. cons) to an application of a non-primitive function. This is transformed into a tail call to the function which is also passed a pointer to where its result should be written. E.g. f [] = [] f (x:xs) = 1 : f xs is transformed into (pseudo C/Haskell): f [] = [] f l = f' l allocate_cons f' [] p = { *p = nil; return *p } f' (x:xs) p = { cell = allocate_cons; *p = cell; cell.head = 1; return f' xs &cell.tail } where allocate_cons returns the address of a new cons cell, *p is the location pointed to by p and &c is the address of c. [D.H.D. Warren, DAI Research Report 141, University of Edinburgh 1980]. (1995-03-06)
recursive         
  • Malyutin]], 1892
  • Front face of [[Giotto]]'s ''[[Stefaneschi Triptych]]'', 1320, recursively contains an image of itself (held up by the kneeling figure in the central panel).
  • [[Ouroboros]], an ancient symbol depicting a serpent or dragon eating its own tail.
  • The [[Sierpinski triangle]]—a confined recursion of triangles that form a fractal
  • Recently refreshed [[sourdough]], bubbling through [[fermentation]]: the recipe calls for some sourdough left over from the last time the same recipe was made.
PROCESS OF REPEATING ITEMS IN A SELF-SIMILAR WAY
Recursion definition; Recursive; Recursivity; Recursionism; Recursively; Infinite Recursion; Recursion, infinite; Recursor function; Recursionisms; Recursion (Concept); Recursion (concept); Recursive routine; Recursions; Recursion principle; Recursive structure; Infinite loop motif; Infinite-loop motif; Recursiveness; Mathematical recursion; Base case (recursion); Recursoin; Recursive step; Recurson; Recursive humour; Recursion in natural languages; Recursion (linguistics)
recursion         
  • Malyutin]], 1892
  • Front face of [[Giotto]]'s ''[[Stefaneschi Triptych]]'', 1320, recursively contains an image of itself (held up by the kneeling figure in the central panel).
  • [[Ouroboros]], an ancient symbol depicting a serpent or dragon eating its own tail.
  • The [[Sierpinski triangle]]—a confined recursion of triangles that form a fractal
  • Recently refreshed [[sourdough]], bubbling through [[fermentation]]: the recipe calls for some sourdough left over from the last time the same recipe was made.
PROCESS OF REPEATING ITEMS IN A SELF-SIMILAR WAY
Recursion definition; Recursive; Recursivity; Recursionism; Recursively; Infinite Recursion; Recursion, infinite; Recursor function; Recursionisms; Recursion (Concept); Recursion (concept); Recursive routine; Recursions; Recursion principle; Recursive structure; Infinite loop motif; Infinite-loop motif; Recursiveness; Mathematical recursion; Base case (recursion); Recursoin; Recursive step; Recurson; Recursive humour; Recursion in natural languages; Recursion (linguistics)
[r?'k?:?(?)n]
¦ noun chiefly Mathematics & Linguistics the repeated application of a procedure or rule to successive results of the process.
?a recursive procedure or formula.
recursion         
  • Malyutin]], 1892
  • Front face of [[Giotto]]'s ''[[Stefaneschi Triptych]]'', 1320, recursively contains an image of itself (held up by the kneeling figure in the central panel).
  • [[Ouroboros]], an ancient symbol depicting a serpent or dragon eating its own tail.
  • The [[Sierpinski triangle]]—a confined recursion of triangles that form a fractal
  • Recently refreshed [[sourdough]], bubbling through [[fermentation]]: the recipe calls for some sourdough left over from the last time the same recipe was made.
PROCESS OF REPEATING ITEMS IN A SELF-SIMILAR WAY
Recursion definition; Recursive; Recursivity; Recursionism; Recursively; Infinite Recursion; Recursion, infinite; Recursor function; Recursionisms; Recursion (Concept); Recursion (concept); Recursive routine; Recursions; Recursion principle; Recursive structure; Infinite loop motif; Infinite-loop motif; Recursiveness; Mathematical recursion; Base case (recursion); Recursoin; Recursive step; Recurson; Recursive humour; Recursion in natural languages; Recursion (linguistics)
<mathematics, programming> When a function (or procedure) calls itself. Such a function is called "recursive". If the call is via one or more other functions then this group of functions are called "mutually recursive". If a function will always call itself, however it is called, then it will never terminate. Usually however, it first performs some test on its arguments to check for a "base case" - a condition under which it can return a value without calling itself. The canonical example of a recursive function is factorial: factorial 0 = 1 factorial n = n * factorial (n-1) Functional programming languages rely heavily on recursion, using it where a procedural language would use iteration. See also recursion, recursive definition, tail recursion. [Jargon File] (1996-05-11)
Recursion         
  • Malyutin]], 1892
  • Front face of [[Giotto]]'s ''[[Stefaneschi Triptych]]'', 1320, recursively contains an image of itself (held up by the kneeling figure in the central panel).
  • [[Ouroboros]], an ancient symbol depicting a serpent or dragon eating its own tail.
  • The [[Sierpinski triangle]]—a confined recursion of triangles that form a fractal
  • Recently refreshed [[sourdough]], bubbling through [[fermentation]]: the recipe calls for some sourdough left over from the last time the same recipe was made.
PROCESS OF REPEATING ITEMS IN A SELF-SIMILAR WAY
Recursion definition; Recursive; Recursivity; Recursionism; Recursively; Infinite Recursion; Recursion, infinite; Recursor function; Recursionisms; Recursion (Concept); Recursion (concept); Recursive routine; Recursions; Recursion principle; Recursive structure; Infinite loop motif; Infinite-loop motif; Recursiveness; Mathematical recursion; Base case (recursion); Recursoin; Recursive step; Recurson; Recursive humour; Recursion in natural languages; Recursion (linguistics)
Recursion (adjective: recursive) occurs when a thing is defined in terms of itself or of its type. Recursion is used in a variety of disciplines ranging from linguistics to logic.
Recursion         
  • Malyutin]], 1892
  • Front face of [[Giotto]]'s ''[[Stefaneschi Triptych]]'', 1320, recursively contains an image of itself (held up by the kneeling figure in the central panel).
  • [[Ouroboros]], an ancient symbol depicting a serpent or dragon eating its own tail.
  • The [[Sierpinski triangle]]—a confined recursion of triangles that form a fractal
  • Recently refreshed [[sourdough]], bubbling through [[fermentation]]: the recipe calls for some sourdough left over from the last time the same recipe was made.
PROCESS OF REPEATING ITEMS IN A SELF-SIMILAR WAY
Recursion definition; Recursive; Recursivity; Recursionism; Recursively; Infinite Recursion; Recursion, infinite; Recursor function; Recursionisms; Recursion (Concept); Recursion (concept); Recursive routine; Recursions; Recursion principle; Recursive structure; Infinite loop motif; Infinite-loop motif; Recursiveness; Mathematical recursion; Base case (recursion); Recursoin; Recursive step; Recurson; Recursive humour; Recursion in natural languages; Recursion (linguistics)
·noun The act of recurring; return.
recursive         
  • Malyutin]], 1892
  • Front face of [[Giotto]]'s ''[[Stefaneschi Triptych]]'', 1320, recursively contains an image of itself (held up by the kneeling figure in the central panel).
  • [[Ouroboros]], an ancient symbol depicting a serpent or dragon eating its own tail.
  • The [[Sierpinski triangle]]—a confined recursion of triangles that form a fractal
  • Recently refreshed [[sourdough]], bubbling through [[fermentation]]: the recipe calls for some sourdough left over from the last time the same recipe was made.
PROCESS OF REPEATING ITEMS IN A SELF-SIMILAR WAY
Recursion definition; Recursive; Recursivity; Recursionism; Recursively; Infinite Recursion; Recursion, infinite; Recursor function; Recursionisms; Recursion (Concept); Recursion (concept); Recursive routine; Recursions; Recursion principle; Recursive structure; Infinite loop motif; Infinite-loop motif; Recursiveness; Mathematical recursion; Base case (recursion); Recursoin; Recursive step; Recurson; Recursive humour; Recursion in natural languages; Recursion (linguistics)
¦ adjective
1. chiefly Mathematics & Linguistics relating to or characterized by recursion.
2. Computing relating to or denoting a program or routine a part of which requires the application of the whole.
Derivatives
recursively adverb

Википедия

Shifted Gompertz distribution

The shifted Gompertz distribution is the distribution of the larger of two independent random variables one of which has an exponential distribution with parameter b {\displaystyle b} and the other has a Gumbel distribution with parameters η {\displaystyle \eta } and b {\displaystyle b} . In its original formulation the distribution was expressed referring to the Gompertz distribution instead of the Gumbel distribution but, since the Gompertz distribution is a reverted Gumbel distribution, the labelling can be considered as accurate. It has been used as a model of adoption of innovations. It was proposed by Bemmaor (1994). Some of its statistical properties have been studied further by Jiménez and Jodrá (2009) and Jiménez Torres (2014).

It has been used to predict the growth and decline of social networks and on-line services and shown to be superior to the Bass model and Weibull distribution (Bauckhage and Kersting 2014).