Home  - Math_Discover - Boolean Algebra

Books Baby Camera Phones Computers Games DVD Electronics Kitchen Magazines Music Garden Software Tools Toys Video Apparel & Accessories Jewelry & Watches Musical Instruments Health & Personal Care Beauty Sports & Outdoors Office Products

e99.com Bookstore

Images

Newsgroups

1-20 of 105    1  | 2  | 3  | 4  | 5  | 6  | Next 20

Boolean Algebra:     more books (100)

Schaum's Outline of Modern Abstract Algebra (Schaum's) by Frank Ayres, 1965-06-01 Boolean Algebra and Its Applications (Dover Books on Mathematics) by J. Eldon Whitesitt, 1995-03-27 Schaum's Outline of Boolean Algebra and Switching Circuits by Elliott Mendelson, 1970-06-01 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 Boolean Algebra by R. L. Goodstein, 2007-01-15 Sets and Boolean algebra, (Mathematical studies: a series for teachers and students, no. 4) by Marcel Rueff, 1970 Handbook of Boolean Algebras, Volume Volume 2 by MONK, 1989-03-01 Boolean Algebras in Analysis (Mathematics and Its Applications) by D.A. Vladimirov, 2002-03-31 Digital Circuits: Numbering Systems, Binary Codes, Logic Gates, Boolean Algebra (Engineer's Tutor Series) by Amalou Abdelilah, 1989-08 Boolean Algebra for Computer Logic by Harold E. Ennes, 1978-08 Applied Boolean Algebra an Elementar 2ND Edition by Franz Hohn, 1966 Lectures on Boolean Algebras by Paul R. Halmos, 1974-01 BOOLEAN ALGEBRA AND ITS APPLICATION INCLUDING BOOLEAN MATRIX ALGEBRA by H. Graham Flegg, 1964 Cardinal Functions on Boolean Algebras (Lectures in Mathematics) by J.Donald Monk, 1990-12

lists with details

1. The Mathematics Of Boolean Algebra
   Survey of the algebra of twovalued logic; by J. Donald Monk.  
   http://plato.stanford.edu/entries/boolalg-math/
   
   Extractions: Please Read How You Can Help Keep the Encyclopedia Free A Boolean algebra (BA) is a set A A such that the following laws hold: commutative and associative laws for addition and multiplication, distributive laws both for multiplication over addition and for addition over multiplication, and the following special laws:

2. Boolean Algebra
   boolean algebra. A boolean algebra is a set with two binary operations, and , that are commutative, associative and each distributes over the  
   http://tmsyn.wc.ask.com/r?t=an&s=hb&uid=24312681243126812&sid=343126

3. Boolean Algebra - Wikipedia, The Free Encyclopedia
   Specifically, boolean algebra was an attempt to use algebraic techniques to deal The operators of boolean algebra may be represented in various ways.  
   http://en.wikipedia.org/wiki/Boolean_algebra
   
   Extractions: In mathematics , a Boolean algebra , or Boolean lattice , is an algebraic structure whose elements have properties abstracted from those of truth values , and the operations on which "capture the essence" of the logical operations AND OR and NOT as well as the corresponding set-theoretic operations intersection union and complement Boolean algebras are named after George Boole , an English mathematician at University College Cork edit A Boolean algebra is a set A , supplied with two binary operations (logical AND), (logical OR), a unary operation / ~ (logical NOT) and two elements (logical FALSE) and 1 (logical TRUE), such that, for all elements a b and c of set A , the following axioms hold: The first three pairs of axioms above: associativity, comutativity and absorption, mean that ( A ) is a lattice . Thus a Boolean algebra can also be equivalently defined as a distributive complemented lattice From these axioms , one can show that the smallest element 0, the largest element 1, and the complement ¬ a of any element a are uniquely determined. For all

4. A Brief History Of Algebra And Computing: An Eclectic Oxonian View
   By Oxford professor, Jonathan Bowen. Discusses origins in ancient Greece, Arabia and England, analytical machines, boolean algebra, and recent developments in the field.  
   http://vmoc.museophile.org/algebra/
   
   Extractions: Text originally completed on his 60th birthday, 11th January 1994 If you are faced by a difficulty or a controversy in science, an ounce of algebra is worth a ton of verbal argument. J.B.S. Haldane That excellent woman knew no more about Homer than she did about Algebra, but she was quite contented with Pen's arrangements ... and felt perfectly confident that her dear boy would get the place which he merited. Pendennis (1848-50), by William Makepeace Thackeray

5. Howstuffworks "How Boolean Logic Works"
   Boolean logic lies at the heart of the digital revolution. Find out all about Boolean gates and how by combining them you can create any digital  
   http://tmsyn.wc.ask.com/r?t=an&s=hb&uid=24312681243126812&sid=343126

6. Monadic Boolean Algebra - Wikipedia, The Free Encyclopedia
   In abstract algebra, a monadic boolean algebra is an algebraic structure of the is a boolean algebra and ? is a unary operator, called the existential  
   http://en.wikipedia.org/wiki/Monadic_Boolean_algebra
   
   Extractions: In abstract algebra , a monadic Boolean algebra is an algebraic structure of the signature where is a Boolean algebra and ∃ is a unary operator , called the existential quantifier , satisfying the identities: x x x y x y x y x y x is called the existential closure of x . Monadic Boolean algebras play the same role for the monadic logic of quantification that Boolean algebras play for ordinary propositional logic The dual of the existential quantifier is the universal quantifier ∀ defined by ∀ x x principle of duality , the universal quantifier satisfies the identities: x x xy x y x y x y x is called the universal closure of x . The universal quantifier is recoverable from the existential quantifier via the identity ∃ x x algebraic structures A A Boolean algebra and ∀ satisfies the properties of a universal quantifier listed above. Retrieved from " http://en.wikipedia.org/wiki/Monadic_Boolean_algebra Categories Abstract algebra Mathematical logic ... Boolean algebra Views Personal tools Navigation Search Toolbox What links here Related changes Upload file Special pages ... Permanent link This page was last modified 16:44, 6 April 2005.

7. George Boole Invents Boolean Algebra
   1847 AD to 1854 AD George Boole Invents boolean algebra  
   http://tmsyn.wc.ask.com/r?t=an&s=hb&uid=24312681243126812&sid=343126

8. Volume IV - Digital :: Chapter 7: BOOLEAN ALGEBRA
   An introduction to boolean algebra from the perspective of electronic engineering.  
   http://www.allaboutcircuits.com/vol_4/chpt_7/

9. Design, Analysis & Circuit Theory
   Basic DC analysis, analogue coupling circuits, antenna theory, boolean algebra, BJT configurations, basic DC theory BJT bias, basic AC theory, BJT bias analysis. An extensive array of information.  
   http://www.mitedu.freeserve.co.uk/adt.htm

10. Logic Gates And Boolean Algebra
    Logic Gates and boolean algebra Created by Mark Mamo and Shane Bauman  
    http://tmsyn.wc.ask.com/r?t=an&s=hb&uid=24312681243126812&sid=343126

11. Boolean Algebraic Identities - Chapter 7: BOOLEAN ALGEBRA - Volume IV - Digital
    boolean algebraic identities. In mathematics, an identity is a statement true for Like ordinary algebra, boolean algebra has its own unique identities  
    http://www.allaboutcircuits.com/vol_4/chpt_7/3.html
    
    Extractions: All About Circuits Volume IV - Digital Chapter 7: BOOLEAN ALGEBRA Boolean algebraic identities In mathematics, an identity is a statement true for all possible values of its variable or variables. The algebraic identity of x + = x tells us that anything (x) added to zero equals the original "anything," no matter what value that "anything" (x) may be. Like ordinary algebra, Boolean algebra has its own unique identities based on the bivalent states of Boolean variables. The first Boolean identity is that the sum of anything and zero is the same as the original "anything." This identity is no different from its real-number algebraic equivalent: No matter what the value of A, the output will always be the same: when A=1, the output will also be 1; when A=0, the output will also be 0.

12. Mgehrke.html
    New Mexico State University Nonstandard mathematics, operators on boolean algebras, fuzzy mathematics, universal algebra, general topology, posets and lattices.  
    http://www.math.nmsu.edu/mgehrke/mgehrke.html
    
    Extractions: Mai Gehrke Department of Mathematical Sciences Phone: (505] 646-4218 New Mexico State University Fax: (505) 646-1064 Las Cruces NM mailto:%20mgehrke@nmsu.edu Office Location: Science Hall Room 232 Return to Faculty Page Return to Main Index PROFESSIONAL EXPERIENCE Visiting Professor, Technical University of Denmark Lyngby Denmark /044/05 Visiting Lektor University of Copenhagen Copenhagen Denmark Visitor, University of Oxford Oxford United Kingdom Professor, New Mexico State University Las Cruces New Mexico

13. LEARN BOOLEAN ALGEBRA
    INITIATION TO boolean algebra boolean algebra is the algebra of logic.  
    http://tmsyn.wc.ask.com/r?t=an&s=hb&uid=24312681243126812&sid=343126

14. Chapter 4 Boolean Algebra
    Chapter 4. boolean algebra 43 Implementing Circuits from Boolean Expression 4-4 Boolean Theorems 4-5 DeMorgan s Theorems  
    http://www.eelab.usyd.edu.au/digital_tutorial/chapter4/4_0.html
    
    Extractions: Chapter 4 Boolean Algebra 4-1 Describing Logic Circuits Algebraically 4-2 Evaluating Logic Circuit Outputs 4-3 Implementing Circuits from Boolean Expression 4-4 Boolean Theorems 4-5 DeMorgan's Theorems 4-6 Universality of NAND and NOR Gates 4-7 Alternate Logic-Gate Representations 4-8 Logic Symbol Interpretation Let's Go to QUIZ 4

15. Web Page Experiment
    Research group in set theoretic topology and boolean algebra. Members, research interests.  
    http://www.math.ku.edu/~roitman/seminar.html
    
    Extractions: William Fleissner started his research in set theory, in particular, consistency results in general topology. After focusing on the normal Moore space conjecture and related topics, he became interested in many areas of set theoretic topology. Recently, he has studied "projective properties" for example, the questions, "If all continuous Tychonoff images of space are realcompact, must the space be Lindelof?" and "What can be said about spaces all of whose regular images are normal?" Two topics of current research are D-spaces and subspaces of the product of finitely many ordinals.

16. The Mathematics Of Boolean Algebra
    The Mathematics of boolean algebra  
    http://tmsyn.wc.ask.com/r?t=an&s=hb&uid=24312681243126812&sid=343126

17. Elements Of Boolean Algebra
    Laws of boolean algebra Laws of boolean algebra. Commutative Law; Associative Law; Distributive Law; Identity Law; Redundance Law; De Morgan s Theorem  
    http://www.ee.surrey.ac.uk/Projects/Labview/boolalgebra/
    
    Extractions: Introduction Laws of Boolean Algebra Commutative Law Associative Law ... On-line Quiz The most obvious way to simplify Boolean expressions is to manipulate them in the same way as normal algebraic expressions are manipulated. With regards to logic relations in digital forms, a set of rules for symbolic manipulation is needed in order to solve for the unknowns. A set of rules formulated by the English mathematician George Boole describe certain propositions whose outcome would be either true or false . With regard to digital logic, these rules are used to describe circuits whose state can be either, 1 (true) or (false) . In order to fully understand this, the relation between the AND gate OR gate and NOT gate operations should be appreciated. A number of rules can be derived from these relations as Table 1 demonstrates. P1: X = or X = 1

18. -= Karnaugh Minimizer =- Karnaugh Maps Minimization Software
    boolean algebra assistant program is an interactive program easy to use for the freshmen electrical engineering student. Shows output in either SOP(DNF) or POS(CNF) format.  
    http://karnaugh.shuriksoft.com/

19. 89.07.07 Boolean Algebra And Its Application To Problem Solving And
    boolean algebra and its Application to Problem Solving and Logic Circuits by Hermine Smikle.  
    http://tmsyn.wc.ask.com/r?t=an&s=hb&uid=24312681243126812&sid=343126

20. Boolean Algebra -- From MathWorld
    A boolean algebra is a mathematical structure that is similar to a Boolean ring Explicitly, a boolean algebra is the partial order on subsets defined by  
    http://mathworld.wolfram.com/BooleanAlgebra.html
    
    Extractions: MATHWORLD - IN PRINT Order book from Amazon Algebra Named Algebras Boolean Algebras Boolean Algebra A Boolean algebra is a mathematical structure that is similar to a Boolean ring , but that is defined using the meet and join operators instead of the usual addition and multiplication operators. Explicitly, a Boolean algebra is the partial order on subsets defined by inclusion (Skiena 1990, p. 207), i.e., the Boolean algebra of a set is the set of subsets of that can be obtained by means of a finite number of the set operations union OR intersection AND ), and complementation NOT ) (Comtet 1974, p. 185). A Boolean algebra also forms a lattice (Skiena 1990, p. 170), and each of the elements of is called a Boolean function . There are Boolean functions in a Boolean algebra of order (Comtet 1974, p. 186). In 1938, Shannon proved that a two-valued Boolean algebra (whose members are most commonly denoted and 1, or false and true) can describe the operation of two-valued electrical switching circuits. In modern times, Boolean algebra and

1-20 of 105    1  | 2  | 3  | 4  | 5  | 6  | Next 20