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22. Math Forum Discussions - Arbitrarily Weak Axiomatic Foundations? on the following page http//en.wikipedia.org/wiki/axiom_of_choice . page http//en.wikipedia.org/wiki/axiom_of_choice Law_of_the_excluded . http://mathforum.org/kb/search!execute.jspa?q=foundational&objID=f13&forumID=13&

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24. A Poosible Additional Axiom To ZFC? http//en.wikipedia.org/wiki/axiom_of_choice Let X be a collection of nonempty sets. There exists a choice function f defined on X such that for each http://www.mathkb.com/Uwe/Forum.aspx/math-logic/1243/A-poosible-additional-axiom

Home Contact Us FAQ Link to Us ... Discussion Groups Mathematics General Topics Research Operations Research Statistics ... Recreational Math Math Software Maple Mathematica MATLAB Scilab ... December 2004 Tip: Looking for answers? Try searching our database. A poosible additional axiom to ZFC? Thread view: Tree View List View (postings sorted by date) Single Message View Enable EMail Alerts Start New Thread Thread rating: uweWriteArtHdr('','','',1) namducnguyen - 10 Nov 2004 06:28 GMT Could ZFC be added with a new axiom which would say something to the effect that if a choice function c exists solely on the basis of AC, then c is unique? If we could, how would we formulate such a new axiom? Thanks. -Nam Reply to this Message uweWriteArtHdr('#nyikd168565Pl43483pd7tw1no','','#4tudnfEfjt_2cAzcRVnrgrcnnet',3) Peter Webb - 10 Nov 2004 07:09 GMT [quoted text clipped - 4 lines] Its hard to see how a system with this additional axiom could generally be consistent. For example, if we are choosing Real numbers R_n each from an infinite set of Reals, then R_1, R_2, R_3 ... may be one choice function, and

25. Axiom Of Choice Domain References On Wikipedia . American Mathematical Society Ams.org, American Mathematical......Axiom of choice references on wikipedia. Talkaxiom_of_choice. Domain Referenced, http://www.domaintools.com/en/Talk:Axiom_of_choice

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Axiom of Choice Niya Yesh (Narada World 72438-49289) It's not often you find Iran and the United States sharing the same billing on an album... such a collaboration is rare. But for guitarist and musical director Loga Ramin Torkian it just made sense. Loga was born in Iran and moved to the United States after the 1979 revolution. Axiom of Choice's latest c-d is "Niya Yesh"... meaning "spiritual oneness and knowledge." The album was recorded in Iran, California and India. Loga's inspiration came from a trip to Pushkar, India, where he collected live recordings of local musicians. Then the group's vocalist, Mamak Khadem returned to Iran where she recruited some of the best musicians in traditional persian music to record the tracks. The whole thing was then mixed together in a Los Angeles studio. Their previous album is several years old now, but one track from it, "Valeh", still resonates with listeners. That's the moodier, more atmospheric side they explore on their new CD, "Niya Yesh." On this CD, Axiom of Choice mixes Ramin Torkian's quarter-tone flamenco/Persian guitar style with ambiences from India, percussion from the middle east and the darkly alluring voice of Mamek Khadem from Iran. Singing in Persian and with wordless vocals, her voice laces many of these songs with a dark mystery. She's surrounded by tambouras, cellos, frame drums, kamancheh (spike fiddle), Buddhist chants and ney flutes creating a global chamber music sound. Vas's Greg Ellis co-produced the album and plays percussion. Axiom of Choice shares a lineage with Vas and Dead Can Dance and a future in the global music bazaar.

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29. StrangeTalk 4 • View Topic - Argument From Evil I think what that the second guy has to say about the a href= http//en.wikipedia. org/wiki/axiom_of_choice Axiom of Choice /a is hooey, which makes me http://strangetalk.net/viewtopic.php?f=6&t=69991&start=60

30. Axiom Of Choice - ᏗᎪᏪᎵ ᎦᏧᎾᎳ ᎦᏚ http//chr.wikigadugi.org/wiki/axiom_of_choice . Axiom of choice. . ; ; http://chr.wikigadugi.org/wiki/Axiom_of_Choice

Axiom of choice Axiom of Choice This article is about the mathematical concept. For the band named after it, see Axiom of Choice (band) axiom (ᎧᏁᎬᎢ) ᎠᏑᏰᏛ AC axiom (ᎧᏁᎬᎢ) . Intuitively (ᎠᏓᏠᏖᏗ) ᎦᏬᏂᏍᎬ, ᎯᎠ axiom (ᎧᏁᎬᎢ) ᎠᏑᏰᏛ ᎠᏗᎭ Ꮎ ᎠᏓᏁᎸ ᏂᎦᎵᏍᏗᏍᎬᎫ ᎤᏓᏂᏝᏠbins (ᏧᎬᏩᎶᏗ ᎠᎦᏘᏯ), ᎠᏂᏏᏴᏫᎭ ᎢᎦᎢ ᏕᎨᏒᎢ ᎤᏍᏗ ᏌᏊ ᏗᎦᏘᎴᏍᏗ, ᎧᎵ ᏗᏙᎳᎩ ᏌᏊ ᏗᎦᏘᎴᏍᏗ ᏰᎵᏇ ᎾᏍᏋ ᎠᏑᏰᏛ ᏂᏛᎴᏠᏓ ᎠᏂᏏᏴᏫᎭ bin (ᏧᎬᏩᎶᏗ ᎠᎦᏘᏯ), ᎢᏧᎳᎭ ᎢᏳᏃ ᏀᎾᎢ infinitely (ᎢᎪᎯᏓ ᎨᏒ) ᎤᎪᏗᏗ bins (ᏧᎬᏩᎶᏗ ᎠᎦᏘᏯ) ᎠᎴ ᎤᏚᎳᏗ Ꮭ "ᎠᏍᏓᏩᏛᏍᏙᏗ" ᎾᏍᎩᎾᎢ ᎦᏙ ᎤᏍᏗ ᏂᎦᎸᏉᏛᎾ ᎠᏑᏰᏍᏗ ᏂᏛᎴᏠᏓ ᎠᏂᏏᏴᏫᎭ. ᎯᎠ axiom (ᎧᏁᎬᎢ) ᎠᏑᏰᏛ ᎨᏒᎢ ᎬᏙᏗ ᎢᏳᏃ ᎯᎠ ᏎᏍᏗ bins (ᏧᎬᏩᎶᏗ ᎠᎦᏘᏯ) ᎨᏒᎢ finite (ᏎᏍᏗ) ᎠᎴ ᎢᏳᏃ ᏯᏛᎿ ᎠᏑᏰᏍᏗ "ᎠᏍᏓᏩᏛᏍᏙᏗ" ᎨᏒᎢ ᏰᎵ ᎠᏩᏛᏗ. ᎾᏍᎩ ᏥᏄᏍᏛᎩ formulated (ᎠᏃᏪᎵᏍᎬ) ᎭᏫᎾᏗᏢ 1904 ᎾᎥᎢ Ernst Zermelo ᏀᎢᏳᎢ ᎾᏍᎩ ᏥᏄᏍᏛᎩ ᎠᎴᏠᏔᏠcontroversial (ᎠᏓᏠᏖᏗ), ᎾᏍᎩ ᎨᏒᎢ ᎾᏊ ᎬᏔᏠᎯ ᏄᏠᏯᏍᏛᎾ ᎧᏃᎯᏴᎯ ᎾᎥᎢ ᎤᎪᏗᏗ mathematicians (ᏗᏎᏍᏗ).

31. Reference For Axiom Of Choice - Search.com a/x/i/axiom_of_choice.html . Categories Axiom of choice Model theory. help. advanced search » preferences ». search within these results http://memradassoc.com/reference/Axiom_of_choice

about this page Search.com Web Images ... Video Reference Directory Downloads Searching reference Reference Sources open directory project Help build the largest human-edited directory on the web. Submit a site Become an editor Wikipedia. Licensed under the GNU Free Documentation License Are you an expert in this subject? Join the discussion and share your knowledge at Wikipedia.org Axiom of choice From Wikipedia, the free encyclopedia In mathematics , the axiom of choice , or AC , is an axiom of set theory . Intuitively speaking, AC says that given a collection of bins each containing at least one object, exactly one object from each bin can be picked and gathered in another bin—even if there are infinitely many bins and there is no "rule" for which object to pick from each. AC is not required if the number of bins is finite or if such a selection "rule" is available. It was formulated in 1904 by Ernst Zermelo While it was originally controversial, it is now used without reservation by most mathematicians. However, there are schools of mathematical thought, primarily within set theory, that either reject the axiom of choice or investigate consequences of axioms inconsistent with AC. Contents Statement Variants Usage Independence ... External links The axiom of choice states: Let X be a set of non-empty sets . Then we can choose a single member from each set in X A choice function is a function f on a collection of sets X such that for every set s in X f s ) is an element of s . With this concept, the axiom can be stated:

32. TPTP Syntax intro_type definition axiom_of_choice tautology assumption %This should be used to record the symbol being defined, or the function http://www.cs.miami.edu/~tptp/TPTP/SyntaxBNF.html

%v3.4.0.1 (TPTP version.internal development number) %README ... this header provides important meta- and usage information %Intended uses of the various parts of the TPTP syntax are explained %in the TPTP technical manual, linked from www.tptp.org. %Four kinds of separators are used, to indicate different types of rules: % ::= is used for regular grammar rules, for syntactic parsing. % :== is used for semantic grammar rules. These define specific values % that make semantic sense when more general syntactic rules apply. % ::- is used for rules that produce tokens. % ::: is used for rules that define character classes used in the % construction of tokens. %White space may occur between any two tokens. White space is not specified %in the grammar, but there are some restrictions to ensure that the grammar %read/1. %occur between any two tokens, but do not act as white space. Comments %will normally be discarded at the lexical level, but may be processed %by systems that understand them (e.g., if the system comment convention %is followed).

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35. Comp.compilers: Problem With Flex, Parsing A Large File axiom_of_choice { return TK_axiom_of_choice ; } axiom { return TK_AXIOM ; } cnf { return TK_CNF ; } conjecture { return TK_CONJECTURE ; } http://compilers.iecc.com/comparch/article/06-02-036

Problem with flex, parsing a large file 3 Feb 2006 18:43:44 -0500 From comp.compilers Related articles Problem with flex, parsing a large file Re: Problem with flex, parsing a large file Re: Problem with flex, parsing a large file List of all articles for this month From: Newsgroups: comp.compilers Date: 3 Feb 2006 18:43:44 -0500 Organization: Compilers Central Keywords: flex, question Posted-Date: 03 Feb 2006 18:43:44 EST Dear all, I am writing a compiler for TSTP, a small language (or format), for theorem provers. I am using flex-2.5.4 and GNU bison-1.28, and I am encountering a problem that seems to be related to flex. Currently, I have developped the following files: - tstp.lex: input to flex - tstp.y: input to bison - test.c: a program that open a given file, and calls the generated parser on this file. following message: "input buffer overflow, can't enlarge buffer because scanner uses REJECT". I was puzzled, as the scanner does not use REJECT explicitly. I googled the error message and found out that this may be caused by the yylineno option. So I rewrote the scanner and coded myself the yyline

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37. Wiki Axiom Of Choice Wiki Axiom of choice. Contents 1. Statement 1. 1. Variants 2. Usage 3. Drawbacks 3. 1. Alternatives Weaker forms 4. Independence 5. Stronger axioms http://wapedia.mobi/en/Axiom_of_choice

Wiki: Axiom of choice Contents: 1. Statement 1. 1. Variants 2. Usage 3. Nonconstructive aspects ... Wapedia: For Wikipedia on mobile phones

38. Undecidable Statement Made Into Axiom? Text - Physics Forums Library http//en.wikipedia.org/wiki/axiom_of_choice Independence_of_AC quote from article By work of Kurt Gödel and Paul Cohen, the axiom of choice is logically http://www.physicsforums.com/archive/index.php/t-112083.html

Physics Help and Math Help - Physics Forums Mathematics Set Theory, Logic, Probability, Statistics PDA View Full Version : undecidable statement made into axiom? gravenewworld i am a little bit confused on 1 thing. can a statement that is undecidable in a axiomatic system just be added as a axiom to the original system and never lead to a contridiction? this is the wiki article that is confusing me- http://en.wikipedia.org/wiki/Axiom_of_choice#Independence_of_AC quote from article: "By work of Kurt Gödel and Paul Cohen, the axiom of choice is logically independent of the other axioms of Zermelo-Fraenkel set theory (ZF). This means that neither it nor its negation can be proven to be true in ZF. Consequently, assuming the axiom of choice, or its negation, will never lead to a contradiction that could not be obtained without that assumption." so if the CH( or ~CH) can be added to ZFC(since it was proven independent just like AC), then why is it still unsolved? Hurkyl i am a little bit confused on 1 thing. can a statement that is undecidable in a axiomatic system just be added as a axiom to the original system and never lead to a contridiction? You are correct.

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