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Floating point
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271	Reliable Computing, 2, 2, 1996, ppInterval Operations Involving NaNs Evgenija D. Popova 0 Introduction Add to Reading List Source URL: www.math.bas.bg Language: English - Date: 2009-01-04 08:49:00 Arithmetic NaN Floating point IEEE 754-2008 Interval arithmetic IEEE 754-1985 Signed zero Interval Multiplication Computer arithmetic Mathematics Numbers
272	Real Numbers and Computers 3 April 28,1998 On the Efficiency of Interval Multiplication Algorithms Add to Reading List Source URL: www.math.bas.bg Language: English - Date: 2009-01-04 08:49:01 Data types Numbers Binary operations Interval arithmetic Numerical analysis Multiplication algorithm Floating point Multiplication Euclidean algorithm Mathematics Arithmetic Computer arithmetic
273	CCCG 2014, Halifax, Nova Scotia, August 11–13, 2014 On the Use of Adaptive, Exact Decisions Number Types Based on Expression-Dags in Geometric Computing Stefan Schirra∗ Add to Reading List Source URL: www.cccg.ca Language: English - Date: 2014-07-30 19:24:46 Max Planck Institute for Computer Science Data types Arithmetic Numerical analysis CGAL Floating point Directed acyclic graph Arbitrary-precision arithmetic Algorithm Mathematics Mathematical analysis Computer arithmetic
274	A Tutorial for PARI / GP (versionThe PARI Group Add to Reading List Source URL: pari.math.u-bordeaux.fr Language: English - Date: 2014-03-22 13:13:45 Complex analysis Mathematical series Integer sequences Combinatorics Arbitrary-precision arithmetic PARI/GP Pi Floating point Rounding Mathematics Mathematical analysis Computer arithmetic
275	Implementing an interval computation library for OCaml on x86/amd64 architectures Jean-Marc Alliot1 and Jean-Baptiste Gotteland1,2 and Charlie Vanaret1,2 and Nicolas Durand1,2 and David Gianazza1,2 Abstract. In this pape Add to Reading List Source URL: oud.ocaml.org Language: English - Date: 2012-07-24 12:02:05 Mathematics MPFR Interval arithmetic Rounding OCaml Arbitrary-precision arithmetic X87 Floating point IEEE 754-2008 Computing Computer arithmetic Computer architecture
276	Mathematics Their Way Summary Newsletter CHAPTER 11: PLACE VALUE Introduction Add to Reading List Source URL: www.center.edu Language: English - Date: 2012-12-23 20:12:07 Binary operations Binary arithmetic 0 Nothing Positional notation Counting Binary numeral system Floating point Addition Mathematics Elementary arithmetic Numeral systems
277	CCCG 2011, Toronto ON, August 10–12, 2011 An Experimental Analysis of Floating-Point Versus Exact Arithmetic∗ Martin Held† Abstract Add to Reading List Source URL: 2011.cccg.ca Language: English - Date: 2011-08-06 04:11:16 Software Numerical software MPFR Arbitrary-precision arithmetic Voronoi diagram Floating point CGAL Rounding GNU Multiple Precision Arithmetic Library Computer arithmetic Computing Mathematics
278	File: ARITH_17U version dated July 8, 2005 4:30 am A Brief Tutorial on Gradual Underflow Prepared for ARITH 17, Tues. 28 June 2005, Add to Reading List Source URL: www.cs.berkeley.edu Language: English - Date: 2005-07-08 07:34:24 Mathematics Denormal number Floating point NaN IEEE 754-2008 Rounding William Kahan Software bug Normal number Computer arithmetic Computing Numbers
279	Journal of Universal Computer Science, vol. 3, no), 23-41 submitted: , accepted: , appeared: © Springer Pub. Co. Generalizing BIAS Specications Evgenija D. Popova Add to Reading List Source URL: www.math.bas.bg Language: English - Date: 2009-01-04 08:49:00 Data types Software engineering Order theory Numerical analysis Arithmetic Interval arithmetic Interval Floating point NaN Computer arithmetic Computing Mathematics
280	File: WhatIdo Version dated October 28, 2010 3:38 pm What Does a Floating-Point Error-Analyst Do? • Moderately over-estimate errors in Add to Reading List Source URL: www.cs.berkeley.edu Language: English - Date: 2010-10-28 18:40:50 Matrix theory Computer arithmetic Mathematical physics Floating point William Kahan Eigenvalues and eigenvectors Matrix Symmetric matrix Algebra Mathematics Linear algebra

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