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Arithmetic: more books (100)

Advanced Arithmetic for the Digital Computer by Ulrich W. Kulisch, 2002-11-20
Arithmetic, Proof Theory, and Computational Complexity (Oxford Logic Guides)
Modern Computer Arithmetic (Cambridge Monographs on Applied and Computational Mathematics) by Richard Brent, Paul Zimmermann, 2010-12-31
Young Children Reinvent Arithmetic: Implications of Piaget's Theory (Early Childhood Education Series (Teachers College Pr)) by Constance Kamii, Leslie Baker Housman, 1999-10-01
Arithmetic Optimization Techniques for Hardware and Software Design by Ryan Kastner, Anup Hosangadi, et all 2010-06-14
Arithmetic the Easy Way by Edward Williams, Katie Prindle, 2006-01-01
Bounded Arithmetic (Studies in Proof Theory, Lecture Notes, 3) by Samuel R. Buss, 1987-09
Arithmetic 5 Work-text Teacher Edition by Judy Howe, 1999
Arithmetic 3 Tests & Speed Drills (teacher Key) by Judy Howe, 1996
Cardinal Arithmetic (Oxford Logic Guides) by Saharon Shelah, 1994-12-29
Algebra: With Arithmetic And Mensuration, From The Sanskrit Of Brahmegupta And Bhascara (1817)
The schoolmasters assistant: being a compendium of arithmetic, both practical and theoretical: in four parts. ... To which is prefixt, an essay on the ... the tenth edition. By Thomas Dilworth, ... by Thomas Dilworth, 2010-05-28
Lessons for Extending Fractions, Grade 5 (Teaching Arithmetic) by Marilyn Burns, 2003-09-01
Arithmetic of Quadratic Forms (Springer Monographs in Mathematics) by Goro Shimura, 2010-06-30

lists with details

Katia Consani's Home Page
University of Toronto. arithmetic geometry, number theory, noncommutative geometry.
http://www.math.toronto.edu/kc/

Extractions: Katia Consani Associate Professor Research Teaching Number Theory/Representation Theory Seminar Colloquium schedule Schedule for the academic year 2003-04 List of speakers and titles Statements A philosophical scene-assertion from the movie `Young Frankenstein' by Mel Brooks Grothendieck's related web-sites The Grothendieck-circle Grothendieck Biography Project The Bourbakistas
Henri LIFCHITZ's HomePage
Research in number theory, prime numbers and parity of arithmetic functions. Includes primality testing theorems and prime number chains. In English and French.
http://ourworld.compuserve.com/homepages/hlifchitz/
SoftFloat
John Hauser SoftFloat. SoftFloat is a free, highquality software implementation of the IEC/IEEE Standard for Binary Floating-point arithmetic.
http://www.jhauser.us/arithmetic/SoftFloat.html

Extractions: SoftFloat is a free, high-quality software implementation of the IEC/IEEE Standard for Binary Floating-point Arithmetic. (IEC is the International Electrotechnical Commission , an international standards body.) SoftFloat is completely faithful to the IEEE Standard, while at the same time being relatively fast. All functions dictated by the standard are supported except for conversions to and from decimal. SoftFloat fully implements the four most common floating-point formats: single precision (32 bits) , double precision (64 bits) , extended double precision (80 bits) , and quadruple precision (128 bits) . All required rounding modes, exception flags, and special values are supported. SoftFloat is distributed in the form of ISO/ANSI C source code and should be compilable with almost any ISO-compliant C compiler. Old-style compilers are not supported. Using the GNU C Compiler ( gcc ), the package has been compiled and tested for several platforms. Target-specific code is provided for 386 and SPARC processors. Other machines can be targeted using these two as examples. SoftFloat's code for the extended double-precision and quadruple-precision formats depends on the existence of a 64-bit integer type in C . If the C compiler used to compile SoftFloat does not support 64-bit integers, SoftFloat will be limited to single and double precisions only.
Langdon - Faculty - People - Baskin School Of Engineering, UCSC
arithmetic coding. Professor of Computer Engineering at UCSC.
http://www.cse.ucsc.edu/personnel/faculty/langdon.html
The Arithmetic, Geometry And Topology Of Algebraic Cycles
Morelia, Mexico; 15 June 7 July 2003.
http://www.matem.unam.mx/cycles/
The Java Community Process(SM) Program - JSRs Java Specification
JSRs Java Specification Requests. JSR 13 Decimal arithmetic Enhancement. The proposed enhancements to the BigDecimal class primarily
http://www.jcp.org/jsr/detail/13.jsp
Ronald Van Luijk
University of California Berkeley. Algebraic geometry, algebraic number theory, arithmetic geometry and related topics. Catalogue of algebraic surfaces.
http://math.berkeley.edu/~rmluijk/

Extractions: I am a 4th year PhD student, interested in Algebraic Geometry, Algebraic Number Theory, Arithmetic Geometry and related topics. My advisor is Hendrik Lenstra . I graduated at the University of Utrecht in 2000 under the supervision of Frits Beukers and Ben Moonen . My thesis was about Perfect Cuboids I intend to start a catalogue of algebraic surfaces , that are of interest to number theorists because of their rational points. The catalogue will include references, so that if "new" surfaces pop up, they can be compared with other surfaces, that have already been analysed. As for now, the catalogue doesn't contain many surfaces yet. Please e-mail me about any surfaces you've encountered and/or worked on, that might be of interest. Math 1B (Calculus), spring 2001
Free Arithmetic - OnlineCollegePrep.com
Total Quality Instruction. Free arithmetic. This Online Course offers complete instruction on any/all arithmetic topics. You will
http://www.onlinecollegeprep.com/FreeArithmetic/

Extractions: Total Quality Instruction Free Arithmetic This Online Course offers complete instruction on any/all arithmetic topics. You will be shown every concept in detail, have continuous opportunities to test your understanding, and participate in activities that identify topics that should be studied. This self-paced course is designed for teenagers/adults and the material is aimed at that level of maturity even though the concepts are completely taught. Using the Table of Contents you can quickly locate any topic that needs to be studied/learned, move to that location, and receive the help wanted. If the titles of the topics are insufficient to identify your area of need, the sample tests will help you locate any particular problem you want to attack. If you are ready for an exciting, successful online learning experience, click the button and we'll go to it. Email: bhackworth@onlinecollegeprep.com For More Information
S&S SOFTWARE, EDUCATIONAL SOFTWARE FOR CHILDREN AND ADULTS
Math software, free arithmetic worksheets and fact pages.
http://www.sssoftware.com
Interactive Arithmetic Directions
http://www.onlinecollegeprep.com/InteractiveArith/AIntro/ADirFull.html
Kai's Home Page
UC Irvine semantics and proof theory of intuitionistic arithmetic, logical analysis of modal discourse, the logic of Gottlob Frege.
http://members.cox.net/wehmeier/

Extractions: Welcome to my virtual home. I am currently assistant professor (but, I am happy to report, will be associate professor as of 1 July, 2004) in the at UC Irvine where I also maintain a web page (updated less frequently than this one). You may check out my curriculum vitae here For the time being, this site will be used exclusively to list my published and unpublished papers. In some cases, the published version differs substantially from the file posted here. I. Published Papers Notre Dame Journal of Formal Logic Discusses the question whether all nodes in a Kripke model of Heyting Arithmetic must be classical models of Peano Arithmetic. Proves, among other things, that this is always the case if the frame of the Kripke model is ordered like the natural numbers. Archive for Mathematical Logic Investigates certain fragments of Heyting Arithmetic, namely those obtained by restricting the induction schema to (a) Sigma_1 formulae, (b) Pi_1 formulae, and (c) prenex formulae. Proves, among other things, that the theories under (a) and (b) are not (as in the classical case) equivalent, that theory (a) is well-behaved, but theory (b) isn't, and that theory (c) is no stronger proof-theoretically than Heyting Arithmetic with the induction schema restricted to Pi_2 formulae.
DESCRIPTION OF CMAT
A matrix calculator program, written in C. Calculations can be performed on matrices with complex rational coefficients using exact arithmetic routines, as well as on matrices with elements mod p.
http://www.numbertheory.org/cmat/krm_cmat.html

Extractions: CMAT is a matrix calculator program, written in C. Calculations can be performed on matrices with complex rational coefficients using exact arithmetic routines, as well as on matrices with elements mod p. There is also a DOS version which runs on 386/486+ machines. The DOS version, together with the C source, can be downloaded CMATR works over the rationals, CMATCR works the field of complex rationals and CMATM works over the field of p elements, where p is any prime less than 2 The programs use multiple precision arithmetic routines based on those in [ Fla ][342-357,175-185]. (See documentation Up to M0 (=30) objects of each type can be created and stored for use in future sessions. (rational) numbers: R[0],...,R[M0-1]; (rational) matrices: RM[0],...,RM[M0-1]; polynomials (rational): PR[0],...,PR[M0-1];
The Theology Of Arithmetic
The Theology of arithmetic. The Theology of arithmetic Paperback, 134 pages, ISBN 0933999-72-0, $17.00 Published by Phanes Press.
http://www.phanes.com/theari.html

Extractions: With a Foreword by Keith Critchlow Attributed to Iamblichus (fourth century A.D.), The Theology of Arithmetic is about the mystical, mathematical and cosmological symbolism of the first ten numbers. It is the longest work on number symbolism to survive from the ancient world, and Robin Waterfield's careful translation contains helpful footnotes, an extensive glossary, bibliography, and foreword by Keith Critchlow. Never before translated from the ancient Greek, this important sourcework is indispensable for anyone interested in Pythagorean thought, Neoplatonism, or the symbolism of Numbers. The Theology of Arithmetic
S M A R T B R A I N - I N D I A | Adv. Chinese Mental Arithmetic Using Abacus &
Offers Chinese mental arithmetic courses with abacus for children.
http://www.smartbrainindia.com/

Extractions: INTERNATIONALLY ACCREDITED PROGRAMME The universal Chinese mental arithmetic system, adopted by Smart Brain is internationally accredited programme and popular in more than 10 countries. We are recognised by two of the the World's leading Mental Arithmetic Associations - Chinese Abacus Utility Research Society and the Taiwan Mental Arithmetic Association, Taiwan.
The IEEE Standard For Floating Point Arithmetic
The IEEE standard for floating point arithmetic. Reference ANSI/IEEE Standard 7541985, Standard for Binary Floating Point arithmetic. See also
http://www.psc.edu/general/software/packages/ieee/ieee.html
Logic And Integer Arithmetic
This article takes a look at the bytecodes that implement the logical and integer arithmetic capabilities of Java. (4000 words). Logic and integer arithmetic.
http://www.javaworld.com/javaworld/jw-11-1996/jw-11-hood.html

Extractions: Page 1 of 3 Advertisement elcome to yet another installment of Under The Hood . This column aims to give Java developers a glimpse of the mysterious mechanisms clicking and whirring beneath their running Java programs. This month's article continues the discussion of the bytecode instruction set of the Java virtual machine (JVM). The article takes a look at integer arithmetic and logic in the JVM, and covers the bytecodes that perform logical and arithmetic operations on integers. Subsequent articles will discuss other members of the bytecode family. Integer arithmetic The Java virtual machine offers bytecodes that perform integer arithmetic operations on ints and longs. Values of type byte, short, and char are converted to int before they take part in arithmetic operations. For each bytecode that performs arithmetic on ints, there is a corresponding bytecode that performs the same operation on longs.
MCA Learning Units
Features selected learning modules for arithmetic, algebra, geometry, trigonometry, statistics and probability. Includes some resource links.
http://www.staff.vu.edu.au/mcaonline/units/index.html
Floating-point Arithmetic
Under the Hood. Floatingpoint arithmetic. In the JVM, floating-point arithmetic is performed on 32-bit floats and 64-bit doubles.
http://www.javaworld.com/javaworld/jw-10-1996/jw-10-hood.html

Extractions: Page 1 of 2 Advertisement elcome to another installment of Under The Hood . This column aims to give Java developers a glimpse of the hidden beauty beneath their running Java programs. This month's column continues the discussion, begun last month , of the bytecode instruction set of the Java virtual machine (JVM). This article takes a look at floating-point arithmetic in the JVM, and covers the bytecodes that perform floating-point arithmetic operations. Subsequent articles will discuss other members of the bytecode family. The main floating points The JVM's floating-point support adheres to the IEEE-754 1985 floating-point standard. This standard defines the format of 32-bit and 64-bit floating-point numbers and defines the operations upon those numbers. In the JVM, floating-point arithmetic is performed on 32-bit floats and 64-bit doubles. For each bytecode that performs arithmetic on floats, there is a corresponding bytecode that performs the same operation on doubles.
Algorithms And Data Structures In F And Fortran
Codes from book by Robin Vowels for sorting, linked lists and trees, complex arithmetic, text processing, solving linear equations, graphics, searching, numerical methods, and whole array operations.
http://www.fortran.com/F/adsff.html

Extractions: ISBN 0-9640135-4-1 Algorithms and Data Structures in F and Fortran emphasizes fundamentals of structured programming through study of F and Fortran 90/95. It is designed for a reader's second exposure to computer programming, whether it be through self-study or a course in computer science. The book is not just algorithms. Additional F/Fortran topics are included: separate theme chapter are devoted to complex arithmetic, file processing, list processing (the extensive chapter includes binary search trees), text processing including string searching, and recursion. Chapters can be studied in any order, as they are mostly independent; They can be selected at will according the reader's interests. The book is backed up by comprehensive appendices on the built-in procedures and summaries of the F and Fortran statements. It is recommended, although not essential, that the reader be familiar with the F or Fortrran 90/95 programming language, prior to using this text. One excellent introduction to F is Programmer's Guide to F The programs in the book are available here in zip format The programs in the book are available here in tar.gz format
Algorithm Sampler
Library of routines for large integer arithmetic and number theory.
http://www.perfsci.com/free/giantint/index.html

Extractions: GiantInt is a number-theoretical package for large-integer arithmetic. It may be downloaded, and used for any purpose, on an "as is" basis. The giantint package consists of a library of routines for large integer arithmetic and number theory. Included are: large-integer operations, on type 'giant' structures, factoring programs that show how to use the large integers, and a sample Lucas-Lehmer test for Mersenne numbers numberth: Number-theoretical programs for factoring and primality testing. The following is a list of files in the giantint release.

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