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1. $$$dump.pvs %%% %%% Author Paul Y Gloess Paul.Gloess@ENSEIRB.Fr
IMPORTING Recursive_Functions % a fixpoint theory of recursive functions. IMPORTING append_example % illustration example of recursivity theory.
http://uuu.enseirb.fr/~gloess/pvsdir/recursivity_old/recursivity_old.14february2
$$$dump.pvs %%% %%% Author: Paul Y Gloess %%% http://www.enseirb.fr/~gloess/ %%% %%% Created Wednesday February 7, 2001, modifier February 14, 2001. %%% %%% A PVS library of recursivity theory. %%% %%% The "dump" theory is just a convenient means of %%% producing dumps. %%% dump: THEORY BEGIN IMPORTING partial_functions % relational approach to partial functions. IMPORTING recursive_functions % a fixpoint theory of recursive functions. IMPORTING append_example % illustration example of recursivity theory. IMPORTING mucalculus_sets_properties % a simple remark about " <=". END dump $$$mucalculus_sets_properties.pvs %%% %%% Author: Paul Y Gloess %%% http://www.enseirb.fr/~gloess/ %%% %%% Created Wednesday February 7, 2001. %%% %%% Relation between "mucalculus" and set theory. %%% mucalculus_sets_properties[T: TYPE]: THEORY BEGIN subset_lessp: LEMMA subset?[T] = mucalculus[T]. %%% http://www.enseirb.fr/~gloess/ %%% %%% Created Wednesday February 7, 2001, modified February 14, 2001: %%% %%% The "append_example" theory will provide an example of %%% a construction of the "app" recursive function without %%% using "RECURSIVE" or "INDUCTIVE" PVS features. %%% append_example[T: TYPE]: THEORY BEGIN %% %% The target recursive function: we wish %% to rebuild it from scratch, without %% using PVS "RECURSIVE" or "INDUCTIVE" %% PVS features. %% app(l, m: list[T]): RECURSIVE list[T] = CASES l OF null: m, cons(t, lr): cons(t, app(lr, m)) ENDCASES MEASURE (LAMBDA (l, m: list[T]): l) BY

2. O'Reilly - Safari Books Online - 0596526946 - Essential ActionScript 3.0
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3. Adobe Press - 0596526946 - Essential ActionScript 3.0
Top of Page. URL http//safari.adobepress.com/0596526946/Recursive_Functions. About Safari Terms of Service Privacy Policy Contact Us Help 508
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4. Practical PHP Programming:Recursive Functions - IpbWiki
Next Practical_PHP_ProgrammingFunctions to handle functions. Retrieved from http//www.ipbwiki.com/Practical_PHP_ProgrammingRecursive_functions
http://www.ipbwiki.com/Practical_PHP_Programming:Recursive_functions
@import url(http://www.ipbwiki.com/forums/style_images/monobook/main.css); @import url(http://www.ipbwiki.com/forums/style_images/monobook/ipb_extra.css);@import url(http://www.ipbwiki.com/forums/style_images/monobook/main.css); @import url(http://www.ipbwiki.com/forums/style_images/monobook/ipb_extra.css); var ipb_var_image_url = "http://www.ipbwiki.com/forums/style_images/monobook"; Forum Help Search Members ... Downloads Personal tools Views
Practical PHP Programming:Recursive functions
From IpbWiki
Jump to: navigation search Sometimes the easiest way to model a problem is to make a function call itself - a technique known as recursive function calling. Calculating factorials is a commonly cited example - the factorial of 6 is 6 * 5 * 4 * 3 * 2 * 1, or 720, and is usually represented as 6! So, given that factorial 6 (6!) is 720, what is factorial 7, and how does it relate to 6!? Well, clearly 7! is 7 * 6! - once you calculate 6!, it is simply a matter of multiplying the result by 7 to get 7! This equation can be represented like this: n! = n * ((n - 1)!) That is, the factorial for any given number is equal to that number multiplied by the factorial of the number one lower - this is clearly a case for recursive functions!

5. Recursive Functions - Practical PHP Programming
Next Functions to handle functions. Retrieved from http//hudzilla.org/phpwiki/index. php?title=Recursive_Functions
http://www.hudzilla.org/phpwiki/index.php?title=Recursive_functions

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7. Recursive Functions - Biocrawler
From Biocrawler. Recursive function. Retrieved from http//www.biocrawler. com/encyclopedia/Recursive_Functions
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8. Recursive Functions - Storming Media
Pentagon reports and documents about recursive functions.
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9. Recursive Functions
What is a Function? In mathematics, a function describes a relationship between two things. For example, there is a function that relates the weight of a
http://www.tonyballantyne.com/recursive_functions.htm

10. Contents
Main work today was within the new Recursive_Functions theory and the Recursive_Functions new theory we introduce recursor as the main tool for
http://www.enseirb.fr/~gloess/enseignement/spp/2000_2001/index.html
mercredi 14h-17h salle TD13
(exceptionnellement salle TD7 le 3 mars 2001)

en construction, version du 9 march 2001
minor link correction December 14, 2001 http://prof/lspace/igl-spp/schedule.nsf
Contents
The Foundations of Program Verification
Second Edition
Jacques Loeckx and Kurt Sieber
Wiley - Teubner Series in Computer Science Back to Top
Wednesday january 3, 2001
Introduction to the course. Purpose of the course: learn how to formalize knowledge, in a typed higher order logic such as PVS. Evaluation will be based upon participation of students in a cooperative project (see syllabus for details). Beginning of presentation of PVS language (slides 122, expressions and types) and PVS inference (slides 112, sequent, inference rules). Participation was about 50%, probably because of 50% of the students had not yet recovered from their vacation. Back to Top
Wednesday january 10, 2001
Continuation of PVS theory:

11. /bin/sh Bourn (or POSIX, If Applicable) Shell Script Declare
/bin/sh Bourn (or POSIX, if applicable) shell script declare the function using Bourne shell syntax moveup () { thisdir=`pwd` if $thisdir
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12. Recursive Functions
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Recursive Functions
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  • Programming An index of all articles in the Programming Category.
What is a Recursive Function?
It's a function that calls itself.
Why would you want a function to call itself?
Aside from a great way to lock up a computer, recursive functions are useful as a way to iterate through a dataset and create a superstructure based on that data set.
This still isn't interesting. How about an example
My first actually useful implementation was more than a decade ago. I used recursion to dynamically generate a tree structure based on database values. Unfortunately, it wasn't very efficient as it generated an unknown amount of database queries. Still it got the job done and it's a decent example of one of the caveats involved with recursing functions - they can cause a performance hit if you don't make an effort to reign them in. Let's say you have a data object describing people: Person => Name: Ed Phone Number: 867-5309 Eyes: Brown Hair: Blue Siblings: [*Mary, *Jim, *Henry]

13. Recursive Functions
How to build recursive functions. Ultimate Robolab allows the use of recursive functions. For those not being familiar with the expression recursive
http://www.restena.lu/convict/Jeunes/ultimate_stuff/recursive_functions.htm
How to build recursive functions Ultimate Robolab allows the use of recursive functions. For those not being familiar with the expression "recursive function", let's propose the following definition :
  • a recursive function roughly represents a function that is calling itself
Imagine that you want to program your RCX to compute the sum of all the numbers from 1 to 100. In fact, it is reported that one of the greatest mathematicians of all the times, Carl Friedrich Gauss, was imposed this exercise by his teacher, when he was an eight year old boy. He found a well-known short-hand solution. He wrote down the numbers to a list in ascending and in descending order. He then added the list items by couples from the bottom to the top, recognizing that the small sums always were identical (=101) : S = 101 * 100 / 2 = 5050 (divide by two, because the numbers all are counted twice) It is easy to prove the general formula: S n = 1+2+3+4+...+n = (n+1) * n / 2 by induction : I : S I n : we suppose the hypothesis to be true for n: S n (n+1) * n / 2, let's prove it for n+1 :

14. Code Library - Recursive Functions
Download source code for Assembly, C, C++, Basic, Visual Basic, Delphi, Pascal, Java, etc.. various languages and platforms.
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Software Library Script Library Code Library Languages Platforms Applications WEB Development ... Coding Standards
Recursive Functions
download important code information author:
Gonzales Cenelia minimum requirements: Recursive Functions description
This code features a few examples of functions that might help you improve your knowledge of recursive functions
File List:
@PSC_ReadMe_9016_3.txt Recursive Functions/ Recursive Functions/Recursive Functions.cpp Recursive Functions/Recursive Functions.dsp Recursive Functions/Recursive Functions.dsw Recursive Functions/Recursive Functions.ncb Recursive Functions/Recursive Functions.opt Recursive Functions/Recursive Functions.plg
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Remember, when you purchase multiple books from the same bookseller, you may be eligible for discounted shipping. Look for the Shipping Saver icon to find items eligible for discounted shipping! Theory of Computation Walter S. Brainerd, Lawrence Hugh Landweber Wiley. 01/01/1974. Illustrated. 336 pgs. $3.50 economy shipping in the U.S. (and only $1.75 for each additional book from this seller)! Book condition: Used - Good
Offered by Better World Books (Indiana, United States) Shipping rates Computability with Pascal Mallozzi, John S Prentice-Hall. 01/01/1984. Illustrated. 193 pgs.

16. MATHEMATICS : Calculus : Recursive Functions Books
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17. Recursive Function - Indopedia, The Indological Knowledgebase
Indopedia, Main Page FORUM Help FAQ Special pages Log in. The Indology CMS, Categories Computability Printable version Disclaimers Wikipedia
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Recursive function
(Redirected from Recursive functions In mathematical logic and computer science , the recursive functions are a class of functions from natural numbers to natural numbers which are "computable" in some intuitive sense. In fact, in computability theory it is shown that the recursive functions are precisely the functions that can be computed by Turing machines . Recursive functions are related to primitive recursive functions , and their inductive definition (below) builds upon that of the primitive recursive functions. Not every recursive function is primitive recursive as well - the most famous example is the Ackermann function Other equivalent function classes are the and the functions that can be computed by Markov algorithms edit
Definition
Take as axioms the axioms of the primitive recursive functions , but extend the definitions so as to allow for partial functions . Add one further operator, the unbounded search operator , defined as follows:
If f x z z z n ) is a partial function on the natural numbers with n +1 arguments x z z n x f is the partial function with arguments z z n that returns the least x such that f z z z n f z z z n f x z z z n ) are all defined and f x z z z n ) = 0, if such an

18. Recursive Functions | English | Dictionary & Translation By Babylon
recursive functions. Dictionary terms for recursive functions in English, English definition for recursive functions, Thesaurus and Translations of
http://www.babylon.com/definition/recursive_functions/English
recursive functions
Define recursive functions
Translate recursive functions
recursive functions in Chinese recursive functions in French recursive functions in Italian recursive functions in Spanish ... Download this dictionary Recursive function
Recursive function may refer to:A recursive function , a function implemented in a programming language, which references itself.A μ-recursive function , a particular formal model of computable functions using primitive recursion and the μ operator.A function using some other form of recursion
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19. λ-recursive Functions
A selection of articles related to recursive functions.
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λ-recursive functions
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λ-recursive functions A selection of articles related to λ-recursive functions More material related to -recursive Functions can be found here: Index of Articles
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-recursive Functions
λ-recursive functions
ARTICLES RELATED TO λ-recursive functions
λ-recursive functions: Encyclopedia II - Recursive function - Definition Take as axioms the axioms of the primitive recursive functions, but extend the definitions so as to allow for partial functions. Add one further operator, the unbounded search operator, defined as follows: If f(x,z1,z2,...,zn) is a partial function on the natural numbers with n+1 arguments x, z1,...,zn, then the function μx f is the partial function with arguments z ...
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Recursive function Recursive function - Definition Recursive function - Examples Recursive function - External link Read more here: More material related to -recursive Functions can be found here: Index of Articles
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20. Math ? [Archive] - Flash Kit Community Forums
http//www.armisteadtanner.ws/Recursive_Functions.html Then checkout this link for using prototype by Branden Hall
http://board.flashkit.com/board/archive/index.php/t-196071.html
Flash Kit Community Forums Flash Help Flash ActionScript PDA Click to See Complete Forum and Search > math ? grvdgr 08-25-2001, 09:30 PM Hello,
Thx in advance!
~GD~ grvdgr 08-26-2001, 09:18 PM Someone better at calculations must have an idea how to do this. It seems it shouldn't be as difficult as I'm making it.
Anyone? Dickee 08-26-2001, 11:56 PM Hey grvgdr!
Oh dear! After working on your code, I see that the functionality isn't what you require (no mouseover coding, for instance)... owel, the invalid code that you've used is dealt with, and perhaps you can use this to ask more questions! ... I've left your invalid code snippets in place with an explanation as to why they are not valid. BTW this could also be accomplished with localToGlobal, but I haven't used it, opting for 'x upon x' parentage instead:
http://members.shaw.ca/flashmath101/dragScale.swf
http://members.shaw.ca/flashmath101/dragScale.fla
// main MC
// (although I haven't used it in the code ... it's not being dragged,
// so it will always be at 100% ... it's only acting as conditional to
// fire the rest of the code): // upper left of their respective graphic areas: // this code is placed on another mc (main MC) that has it's registration // point at (0.0) of the main stage (_root), and is 100x100 pixels

21. Recursive Functions
McFLY. Title page. recursive functions. REDIRECT recursive function. The McFLY Encyclopedia is based on Wikipedia. See McFly copyrights for more info.
http://en.mcfly.org/recursive_functions
McFLY Title page recursive functions #REDIRECT recursive function
The McFLY Encyclopedia is based on Wikipedia. See for more info.

22. The Ultimate Recursive Function - American History Information Guide And Referen
The Ultimate Recursive function American History Online Reference Guide.
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Recursive function
(Redirected from Recursive functions In mathematical logic and computer science , the recursive functions are a class of functions from natural numbers to natural numbers which are "computable" in some intuitive sense. In fact, in computability theory it is shown that the recursive functions are precisely the functions that can be computed by Turing machines . Recursive functions are related to primitive recursive functions Ackermann function Other equivalent function classes are the and the functions that can be computed by Markov algorithms
Definition
Take as axioms the axioms of the primitive recursive functions , but extend the definitions so as to allow for partial functions . Add one further operator, the unbounded search operator , defined as follows:
If f x z z z n ) is a partial function on the natural numbers with n +1 arguments x z z n x f is the partial function with arguments z z n that returns the least x such that f z z z n f z z z n f x z z z n ) are all defined and f x z z z n ) = 0, if such an

23. IBM Press - 0596526946 - Essential ActionScript 3.0
URL http//safari.ibmpressbooks.com/0596526946/Recursive_Functions About Safari Terms of Service Privacy Policy Contact Us Help 508 Compliance
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24. Recursive Functions Download, ASP, Development Tools Free Scripts, Resources, Co
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ASP >> Development Tools Script Category : ASP Script Sub Category : Development Tools A function that calls itself repeatedly, satisfying some condition is called a Recursive Function. Using recursion, we split a complex problem into its single simplest case. The recursive function only knows how to solve tsolve that simplest case. You'll see the difference between solving a problem iteratively and recursively later.
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25. Information On Recursive Functions
This page provides free information about recursive functions.
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26. Young, Paul, Books On 'Recursive Functions'
ISBNDB.COM Books search engine taking data from hundreds of libraries.
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Books on 'Recursive functions':
This is the alphabetically ordered list of books of this author on ' Recursive functions ' subject (click to see subject information and books of other authors). An introduction to the general theory of algorithms
Michael Machtey
Paul Young
Publisher: New York : North-Holland
ISBN: 044400226X LCC: QA76.7 An introduction to the general theory of algorithms
Michael Machtey
Paul Young
Publisher: New York : North-Holland
ISBN: 0444002278 DDC: 511.8 LCC: QA76.7 Edition: pbk FAQ Contact ISBNdb.com

27. Math Lessons - Recursive Functions
algebra. arithmetic. calculus. equations. geometry. differential equations. trigonometry. number theory. probability theory
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28. Chemistry - Recursive Functions
Periodic Table. standard table. - large table. Chemical Elements. - by name. - by symbol. - by atomic number. Chemical Properties. Chemical Reactions
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29. Online Encyclopedia And Dictionary - Recursive Functions
Online Encyclopedia and Dictionary Recursive functions.
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30. Recursive Functions - Art History Online Reference And Guide
Recursive functions Art History Online Reference and Guide.
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31. Recursive Function - Wikipedia, The Free Encyclopedia
From Wikipedia, the free encyclopedia. (Redirected from Recursive functions). Jump to navigation, search. Recursive function may refer to
http://en.wikipedia.org/wiki/Recursive_functions
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Recursive function
From Wikipedia, the free encyclopedia
(Redirected from Recursive functions Jump to: navigation search Recursive function may refer to:
  • A recursive function , a function implemented in a programming language, which references itself. A μ-recursive function , defined from a particular formal model of computable functions using primitive recursion and the μ operator. A function computable by a Turing machine, as a synonym for computable function A function using some other form of recursion
This disambiguation page lists articles associated with the same title. If an internal link led you here, you may wish to change the link to point directly to the intended article. Retrieved from " http://en.wikipedia.org/wiki/Recursive_function Category Disambiguation Views Personal tools Navigation interaction Search Toolbox Languages
  • Česky This page was last modified 01:23, 2 March 2007.

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The nonlinearity profile of Boolean functions is an important cryptographic criterion, whose role against attacks on stream and block ciphers has been illustrated by many papers. We introduce a method for lower bounding its values and we deduce bounds on the second order nonlinearity for several classes of cryptographic Boolean functions, including the Welch and the inverse functions (which are used in the S-boxes of the AES). In the case of inverse function, we are able to bound the whole profile and to show the good behavior of this function with respect to this criterion.
http://eprint.iacr.org/2006/459
Recursive XML by kotechaparmar
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33. FUNCTION NOTATION
One of the most useful was devised by Euler. In Euler s notation, the time taken to cook a chicken www.tonyballantyne.com/Recursive_Functions.htm
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Enter your search terms Submit search form FUNCTION NOTATION Results um math prep: s10 Instead of saying to get y, multiply x by m and then add b, we use function notation: f(x) = mx + b. This is more concise, and gives us a powerful notation
Relations, Functions, and Function Notation
Relations, Functions, and Function Notation. Definition of a Relation, Domain, and Range. Examples. Consider the relation that sends a student to that
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Using Function Notation

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Common Types of Mistakes: Misunderstanding Function Notation
But the function notation f(2) does not mean "f multiplied by 2". There is no common factor. The function notation f(2) does mean "apply the function (that
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Function Notation and Terminology
Function Notation and Terminology. A function (or map) is a rule or correspondence that associates each element of a set X called the domain with a unique
www.math.csusb.edu/notes/func/node1.html

34. Recursive Function - TheBestLinks.com - Recursive Functions
Recursive function. In mathematical logic and computer science, the recursive functions are a class of functions from natural numbers to natural numbers
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35. Recursive Function - Wikipedia, The Free Encyclopedia
From Wikipedia, the free encyclopedia. (Redirected from Recursive functions). In mathematical logic and computer science, the recursive functions are a
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Recursive function
From Wikipedia, the free encyclopedia.
(Redirected from Recursive functions In mathematical logic and computer science , the recursive functions are a class of functions from natural numbers to natural numbers which are "computable" in some intuitive sense. In fact, in computability theory it is shown that the recursive functions are precisely the functions that can be computed by Turing machines Recursive functions are related to primitive recursive functions Ackermann function Other equivalent function classes are the and the functions that can be computed by Markov algorithms edit
Definition
Take as axioms the axioms of the primitive recursive functions , but extend the definitions so as to allow for partial functions . Add one further operator, the unbounded search operator , defined as follows:
If f x z z z n ) is a partial function on the natural numbers with n +1 arguments x z z n x f is the partial function with arguments z z n that returns the least x such that f z z z n f z z z n f x z z z n ) are all defined and f x z z z n ) = 0, if such an x exists; if no such

36. SingaporeMoms - Parenting Encyclopedia - Recursive Function
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Recursive function
(Redirected from Recursive functions In mathematical logic and computer science , the recursive functions are a class of functions from natural numbers to natural numbers which are "computable" in some intuitive sense. In fact, in computability theory it is shown that the recursive functions are precisely the functions that can be computed by Turing machines . Recursive functions are related to primitive recursive functions Ackermann function Other equivalent function classes are the and the functions that can be computed by Markov algorithms
Definition
Take as axioms the axioms of the primitive recursive functions , but extend the definitions so as to allow for partial functions . Add one further operator, the

37. Recursive Functions [Definition]
This page defines Recursive functions, as well as providing detailed articles on topics related to Recursive functions.
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Recursive functions information on Wikimirror.com
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