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         Boolean Algebra:     more books (100)
  1. Boolean Algebra and Its Applications by J. Eldon Whitesitt, 2010-03-18
  2. Ones and Zeros: Understanding Boolean Algebra, Digital Circuits, and the Logic of Sets (IEEE Press Understanding Science & Technology Series) by John R. Gregg, 1998-03-16
  3. Boolean Reasoning: The Logic of Boolean Equations by Frank Markham Brown, 2003-04-21
  4. Introduction to Boolean Algebras by Steven Givant, 2009-11-23
  5. Practice Problems in Number: Systems, Logic and Boolean Algebra by Edward Burstein, 1977-07
  6. Boolean Algebra by R. L. Goodstein, 2007-01-15
  7. Boolean Algebra for Computer Logic by Harold E. Ennes, 1978-08
  8. ABC's of Boolean algebra, by Allan Herbert Lytel, 1972
  9. Boolean Algebra; a Self-Instructional Programed Manual by federal electric corporation, 1966
  10. Handbook of Boolean Algebras, Volume Volume 2 by Jeffrey M. Lemm, 1989-03-15
  11. Boolean Algebra with Computer Applications by Gerald E. Williams, 1970-02-27
  12. Schaum's Outline of Boolean Algebra and Switching Circuits by Elliott Mendelson, 1970-06-01
  13. Boolean Algebra Essentials by Alan D. Solomon, 1990-05-16
  14. Modern Computer Algebra by Joachim von zur Gathen, Jürgen Gerhard, 1999-01-01

1. Boolean Algebra - Wikipedia, The Free Encyclopedia
Retrieved from http//en.wikipedia.org/wiki/boolean_algebra . Categories Disambiguation Mathematical disambiguation
http://en.wikipedia.org/wiki/Boolean_algebra
Boolean algebra
From Wikipedia, the free encyclopedia
Jump to: navigation search Boolean algebra may mean: For introductory articles, see:
edit See also
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/Boolean_algebra Categories Disambiguation Mathematical disambiguation Views Personal tools Navigation Interaction Search Toolbox Languages
  • Fran§ais This page was last modified on 21 March 2008, at 00:20.

2. CiteULike: Tag Boolean_algebra [1 Article]
Recent papers classified by the tag boolean_algebra. posted to boolean_algebra history_of_logic kripke_semantics modal_logic by CLLC on 200603-27
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Tag boolean_algebra [1 article]
Recent papers classified by the tag boolean_algebra.
  • Mathematical modal logic: a view of its evolution Journal of Applied Logic , Vol. 1, No. 5-6. (2003), pp. 309-392. by Robert Goldblatt posted to by CLLC on 2006-03-27 10:38:18 as
  • Note: You may cite this page as: http://www.citeulike.org/tag/boolean_algebra
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    Tags related to: boolean_algebra Filter: CiteULike organises scholarly (or academic) papers or literature and provides bibliographic (which means it makes bibliographies) for universities and higher education establishments. It helps undergraduates and postgraduates. People studying for PhDs or in postdoctoral (postdoc) positions. The service is similar in scope to EndNote or RefWorks or any other reference manager like BibTeX, but it is a social bookmarking service for scientists and humanities researchers.

    3. MATHS: Algebras With Two Associative Operators
    if complete then we almost have a boolean_algebra(0= *Set, 1= +Set) except there is no subsets=Net{ For XSets, boolean_algebra (V=(@^X), ).
    http://www.csci.csusb.edu/dick/maths/math_41_Two_Operators.html
    Skip Navigation CSUSB CNS Comp Sci Dept ... Contact ] [Search
    Tue Sep 18 15:18:26 PDT 2007
    Contents
    Algebras with two associative operators
    This a set of rough notes on what happens when you have a set of elements with two different associative operators. Algebras like these are very common. The background is the standard notations and the rules that relate the two operations together.
  • STANDARD ::= See http://csci.csusb.edu/dick/maths/math.11.STANDARD.html
  • STANDARD
    Distributive laws
  • For S:Set,
  • For S:Set,
  • For S:Set, distributive
    o has a higher priority than *
  • For S:Set, absorbitive
    High School Identities for sum and product
    Burris & Lee 93, Stanley Burris and Simon Lee, "Tarski's High School Identities", American Math Monthly V100n3(Mar 93) pp231-236.

  • HSd (*) distributive(A) (+).
  • For x,y,z:A.
  • def x+y = y+x,
  • def x+(y+z) = (x+y)+z,
  • def x*1 = x,
  • def x*y = y*x,
  • def x*(y*z) =(x*y)*z,
  • def x*(y+z) =(x*y)+(x*z).
  • 4. Theory Boolean_Algebra (Isabelle2007: November 2007)
    (* ID $Id boolean_algebra.thy,v 1.4 2007/11/05 164804 ballarin Exp $ Author header {* Boolean Algebras *} theory boolean_algebra imports Main begin
    http://www.cl.cam.ac.uk/~lp15/Isabelle/dist/library/HOL/HOL-Word/Boolean_Algebra
    Theory Boolean_Algebra
    Up to index of Isabelle/HOL/HOL-Word theory
    imports Main
    begin
    lemma x y z x y z x y y x x y z y x z lemma x y z x y z x y y x x y z y x z lemma dual: boolean compl
    Complement
    lemma a x a x a y a y x y lemma x y x y x y lemma x x lemma x y x y
    Conjunction
    lemma x x x lemma x lemma lemma x lemma x x lemma x x lemma x x y x y lemma y z x y x z x lemma x y z x y x z y z x y x z x
    Disjunction
    lemma x x x lemma x lemma lemma x x lemma x lemma x x lemma x x y x y lemma y z x y x z x lemma x y z x y x z y z x y x z x
    De Morgan's Laws
    lemma x y x y lemma x y x y
    Symmetric Difference
    lemma x y x y x y lemma x y y x lemma x y z x y z lemma x y z x y z x y y x x y z y x z lemma x x lemma x x lemma x x lemma x x lemma x x lemma x x y y lemma x y x y lemma x y x y lemma x x lemma x x lemma x y z x y x z lemma y z x y x z x lemma x y z x y x z y z x y x z x

    5. ProgrammingToolBox Comp_orgI Boolean_algebra.htm -- : Open Source Web Directory
    web programming, perl sample code, php sample code, sql server administration, postgres configuration, mysql configuration, server side programming,
    http://www.sirfsup.com/programmingToolBox/comp_orgI/boolean_algebra.htm
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  • (some) theorems
  • commutative, distr. assoc. laws
  • de-morgan's laws I won't reproduce all the laws of boolean algebra here, my fingers got too tired. As luke was told, "use the force" meaning "google".
    (some) theorems
    X + = x
    x + 1 = 1
    x + x = x
    x * x = x
    X * 1 = x
    x * =
    (x')' = x
    laws of complementarity
    x + x' = 1
    x * x' =
    commutative, distr. assoc. laws
    xy = yx
    c + b = b + c
    the distributive law not applicable to normal algebra is: x + yz = (x + y)(x + z). this is very useful in manipulating expressions.
    de-morgan's laws
    do not confuse with dual; in dual, change and to or, or to and, to 1, 1 to but do not complement variables. In contrast, to apply deMorgan's laws do what's done for a dual and also complement the variables. DeMorgan's laws are :
    (x + y)' = x'y'
    (xy)' = x' + y'
    In other words
  • 6. E-Tutor - Dictionary - 'boolean_algebra'
    Definition of boolean algebra . You searched for Boolean algebra. Noun. a system of symbolic logic devised by George Boole; used in computers
    http://www.e-tutor.com/et3/dictionary/define/Boolean_algebra
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    Definition of 'boolean algebra'
    You searched for Boolean algebra
    Noun
  • a system of symbolic logic devised by George Boole; used in computers Synonyms: Boolean logic Search: Dictionary Google Get this dictionary without ads as part of the e-Tutor Virtual Learning Program
  • 7. Photos For DBpedia.org Resource Boolean_algebra
    Photos for DBpedia.org resource boolean_algebra foafDocument rdfabout= http//www4.wiwiss.fuberlin.de/flickrwrappr/photos/boolean_algebra
    http://www4.wiwiss.fu-berlin.de/flickrwrappr/photos/Boolean_algebra
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    8. Boolean Algebra
    Home, www.playhookey.com, Mon, 03-10-2008. Digital Logic Families Digital Experiments Analog Analog Experiments DC Theory AC Theory Optics
    http://www.play-hookey.com/digital/boolean_algebra.html
    Home www.play-hookey.com Sun, 03-30-2008 Digital Logic Families Digital Experiments Analog ... Test HTML Direct Links to Other Digital Pages: Combinational Logic: Basic Gates Derived Gates The XOR Function Binary Addition ... Boolean Algebra Sequential Logic: RS NAND Latch RS NOR Latch Clocked RS Latch RS Flip-Flop ... Converting Flip-Flop Inputs Alternate Flip-Flop Circuits: D Flip-Flop Using NOR Latches CMOS Flip-Flop Construction Counters: Basic 4-Bit Counter Synchronous Binary Counter Synchronous Decimal Counter Frequency Dividers ... The Johnson Counter Registers: Shift Register (S to P) Shift Register (P to S) The 555 Timer: 555 Internals and Basic Operation 555 Application: Pulse Sequencer Boolean Algebra One of the primary requirements when dealing with digital circuits is to find ways to make them as simple as possible. This constantly requires that complex logical expressions be reduced to simpler expressions that nevertheless produce the same results under all possible conditions. The simpler expression can then be implemented with a smaller, simpler circuit, which in turn saves the price of the unnecessary gates, reduces the number of gates needed, and reduces the power and the amount of space required by those gates. One tool to reduce logical expressions is the mathematics of logical expressions, introduced by George Boole in 1854 and known today as

    9. Boolean Algebra - Wikiversity
    Retrieved from http//en.wikiversity.org/wiki/boolean_algebra . Categories Electronic engineering Mathematics Algebra
    http://en.wikiversity.org/wiki/Boolean_algebra
    Boolean algebra
    From Wikiversity
    Jump to: navigation search
    Contents
    edit Introduction
    Boolean algebra is a specialized algebraic system which deals with boolean values, i.e. values that are either true or false. It forms part of a system called w:Boolean_logic , but we will discuss it here as part of a course on digital electronics. Boolean algebra describes logical and set operations. A logical operation might be for example: "I have flour and water, I can make dough". In a case where I have flour and water, this statement is true. If one of the elements is not true then it is clearly false.
    Another might be: "I have eggs or bacon, I have food" In a case where I had eggs but not bacon, or if I had only bacon, or if I had eggs and bacon, the statement I have food would be true. Only if I did not have eggs nor bacon would "I have food" be false. Boolean Algebra works like this. One creates statements which are true only if all their component statements are true. Now, taking the first example, lets replace flour with a letter representative of it: F, water with W, and dough with D. In order to write it out we need a symbol for "and". The symbol for "and" in boolean algebra is

    10. Boolean Algebra
    http//encarta.msn.com/encyclopedia_761558504/boolean_algebra.html . http//www.essentialresults.com/article/boolean_algebra
    http://www.scienceoxygen.com/electrical/18.html
    Science Oxygen Home Science Projects Study Reference Notes ...
  • Boolean Algebra...
    http://134.193.15.25/vu/course/cs281/lectures/boolean-algebra/boolean-algeb
  • ADAM: Boolean search tips...
    http://adam.ac.uk/info/boolean.html
  • Howstuffworks "How Boolean Logic Works"...
    http://computer.howstuffworks.com/boolean.htm
  • Null03 1/7/03 4:35 PM Page 93 ...
    http://computerscience.jbpub.com/ecoa/Null03.pdf
  • Boolean Algebra...
    http://cs-people.bu.edu/jconsidi/teaching/notes/cs210/node6.html
  • boolean algebra - definition by dict.die.net... http://dict.die.net/boolean%20algebra/
  • Boolean Algebra... http://ecen3233.okstate.edu/Boolean%20Algebra.htm
  • Logic Gates and Boolean Algebra... http://educ.queensu.ca/~compsci/resources/BoolLogic/titlepage.html
  • MSN Encarta - Dictionary - Boolean algebra... http://encarta.msn.com/encnet/features/dictionary/DictionaryResults.aspx?re
  • MSN Encarta - Boolean Algebra... http://encarta.msn.com/encyclopedia_761558504/Boolean_Algebra.html
  • MSN Encarta - Related Items - Algebra... http://encarta.msn.com/related_761552816_2/Boolean_Algebra.html
  • Boolean algebra - definition of Boolean algebra in Encyclopedia...
  • 11. Boolean Algebra - Simple English Wikipedia, The Free Encyclopedia
    Retrieved from http//simple.wikipedia.org/wiki/boolean_algebra . Category Algebra. Views. Page Talk Change this page History. Personal tools
    http://simple.wikipedia.org/wiki/Boolean_algebra
    Boolean algebra
    From the Simple English Wikipedia, the free encyclopedia that anyone can change
    Jump to: navigation search Boolean algebra is algebra with variables (things which can be changed) that have only two states (or two numbers ). To make things easy, in this article they will be called TRUE or 1, and FALSE or 0. Boolean algebra is named after its creator, George Boole
    change Rules of Boolean algebra
    In Digital Electronics the signals of computer i.e given here true and false are denoted by 1 and respectively. TRUE + TRUE = TRUE TRUE + FALSE = TRUE FALSE + TRUE = TRUE FALSE + FALSE = FALSE Hence the T.T. will be This is the equivalent of an OR gate, which is why + is considered a binary OR operator TRUE - TRUE = FALSE TRUE - FALSE = TRUE FALSE - TRUE = TRUE FALSE - FALSE = FALSE This is the equivalent of an XOR gate, which is why - is considered a binary XOR operator. TRUE * TRUE = TRUE TRUE * FALSE = FALSE FALSE * TRUE = FALSE FALSE * FALSE = FALSE This is the equivalent of an AND gate, which is why * is considered a binary AND gate. NOT (FALSE) = TRUE NOT (TRUE) = FALSE Division is best thought of as the reverse of multiplication, for now.

    12. Boolean Algebra
    An algebra in which the binary operations are chosen to model the union and intersection operations in set theory. For any set A, the subsets of A form a
    http://www.daviddarling.info/encyclopedia/B/Boolean_algebra.html
    MATHEMATICS A B C ... CONTACT
    entire Web this site
    Boolean algebra
    An algebra in which the binary operations are chosen to model the union and intersection operations in set theory . For any set A , the subsets of A form a Boolean algebra under the operations of union, intersection, and complement.
    Related category
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    13. Boolean Algebra - English To Russian Dictionary
    english to russian dictionary containing references.
    http://www.online-dictionary.biz/english/russian/vocabulary/reference/boolean_al
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    Boolean Algebra - English To Russian Dictionary
    boolean algebra
    A
    B C D ... Z
    All content on this website is property of LocalTranslation unless stated otherwise.
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    14. Boolean Algebra - Indopedia, The Indological Knowledgebase
    Retrieved from http//www.indopedia.org/boolean_algebra.html . This page has been accessed 4836 times. This page was last modified 0004, 30 Nov 2004 by
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    Boolean algebra Order theory ... Wikipedia Article
    Boolean algebra
    ज्ञानकोश: - The Indological Knowledgebase In mathematics and computer science Boolean algebras , or Boolean lattices , are algebraic structures which "capture the essence" of the logical operations AND OR and NOT as well as the corresponding set theoretic operations intersection union and complement They are named after George Boole , an English mathematician at University College Cork, who first defined them as part of a system of logic in the mid 19th century . Specifically, Boolean algebra was an attempt to use algebraic techniques to deal with expressions in the propositional calculus . Today, Boolean algebras find many applications in electronic design. They were first applied to switching by Claude Shannon in the 20th century The operators of Boolean algebra may be represented in various ways. Often they are simply written as AND, OR and NOT. In describing circuits, NAND (NOT AND), NOR (NOT OR) and XOR (exclusive OR) may also be used. Mathematicians often use + for OR and . for AND (since in some ways those operations are analogous to addition and multiplication in other algebraic structures ) and represent NOT by a line drawn above the expression being negated.

    15. Boolean Algebra - Wikipedia
    Boolean algebra. In mathematics and computer science, Boolean algebras are algebraic structures which capture the essence of the logical operations AND,
    http://facetroughgemstones.com/wikipedia/bo/Boolean_algebra.html
    Office Supplies Buy Posters A-Z Products Website Advertising ...
    Boolean algebra
    In mathematics and computer science Boolean algebras are algebraic structures which "capture the essence" of the logical operations AND OR and NOT as well as the set theoretic operations union intersection and complement Specifically, Boolean algebra was an attempt to use algebraic techniques to deal with expressions in the propositional calculus Today, Boolean algebras find many applications in electronic design. They were first defined by George Boole in the middle of the 19th century and first applied to switching by Claude Shannon in the 20th century The operators of Boolean algebra may be repesented in various ways. Often they are simply written as AND, OR and NOT. In describing circuits, NAND (NOT AND), NOR (NOT OR) and XOR (exclusive OR) may also be used. Mathematicians often use + for OR and . for AND (since in some ways those operations are analogous to addition and multiplication in other algebraic structures ) and represent NOT by a line drawn above the expression being negated. Table of contents showTocToggle("show","hide")

    16. 2006-05-18 Wikipedia/ Elistrzewo_(PKP_station) Mrzezino Never
    boolean_algebra. name. Proposition. name. Structure_(mathematical_logic) Categoryboolean_algebra. cat 1.0 1.079480 5.393287 3.568724 7.083505 20.174561
    http://www.alvis.info/alvis_docs/wp_18052006/2025.xml.gz

    17. Boolean Algebra - Wikipedia
    Retrieved from http//nostalgia.wikipedia.org/wiki/boolean_algebra . This page was last modified 0440, 15 January 2005. Content is available under GNU
    http://nostalgia.wikipedia.org/wiki/Boolean_algebra
    Boolean algebra
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    Printable version

    A Boolean algebra is a lattice A , ^, v) which has the following properties: There exists an element 0, such that a v = a for all a in A (bounded below) There exists an element 1, such that a ^ 1 = a for all a in A (bounded above) For all a, b, c in A: (a v b) ^ c = (a ^ c) v (b ^ c) (distributive law) For every a in A there exists an element ~a in A such that a v ~a = 1 and a ^ ~a = (existence of complements)

    18. Boolean Algebra - CoreOntoWiki
    Translate this page boolean_algebra Inspec A type of algebra that deals with Retrieved from http//korterm.kaist.ac.kr/ontowiki/index.php/boolean_algebra
    http://korterm.kaist.ac.kr/ontowiki/index.php/Boolean_algebra
    var skin = 'monobook';var stylepath = '/ontowiki/skins';
    Boolean algebra
    From CoreOntoWiki
    Jump to: navigation search boolean_algebra 논리 대수 Inspec A type of algebra that deals with logical rather than numerical relationship. [작업자]KAIST : TERMIUM 형식 논리학에 기호법을 도입하여 논리를 해석하려고 한불(Boole)의 착상(1847년)을 바탕으로 그 후 수학자나 논리학자가 개량을 가하여 발전시킨 추상적인 대수계. [작업자]KAIST : 컴퓨터용어사전_성안당 edit
    Taxonomic relation
    is subclass of: is superclass of: edit
    Non-taxonomic Relation
    has relations of:
    edit
    See also
    Retrieved from " http://korterm.kaist.ac.kr/ontowiki/index.php/Boolean_algebra Views Personal tools CoreOnto Navigation Search Toolbox

    19. Boolean Algebra - Wiktionary
    Retrieved from http//en.wiktionary.org/wiki/boolean_algebra . Categories English nouns Computing Logic Algebra
    http://en.wiktionary.org/wiki/Boolean_algebra
    Boolean algebra
    From Wiktionary
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    edit English
    edit Noun
    Wikipedia has an article on: Boolean algebra Wikipedia Singular
    Boolean
    algebra Plural
    uncountable
    Boolean algebra uncountable
  • algebra logic computing An algebra in which all elements can take only one of two values (typically and 1, or "true" and "false") and are subject to operations based on AND OR and NOT
  • edit Translations
    Retrieved from " http://en.wiktionary.org/wiki/Boolean_algebra Categories English nouns Computing ... Algebra Views Personal tools Navigation Search Toolbox In other languages

    20. Talk:Electronics/Boolean Algebra - Wikibooks, Collection Of Open-content Textboo
    unsigned comment was added by 198.104.64.238 (talk • contribs) . Retrieved from http//en.wikibooks.org/wiki/TalkElectronics/boolean_algebra
    http://en.wikibooks.org/wiki/Talk:Electronics/Boolean_Algebra
    Talk:Electronics/Boolean Algebra
    From Wikibooks, the open-content textbooks collection
    Talk:Electronics Jump to: navigation search The section on De Morgan's law is confusing. "De Morgan's Law is a consequence of the fact that the not or negation operator is not distributive." yet the examples shown are the opposite and there is nothing to say the examples are what cannot be done. —The preceding unsigned comment was added by talk contribs Retrieved from " http://en.wikibooks.org/wiki/Talk:Electronics/Boolean_Algebra Views Personal tools Navigation Community Search Toolbox

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