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IEEE floating point
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51	FOR PUBLICATION 1 Extended-Precision Floating-Point Numbers for GPU Computation Add to Reading List Source URL: andrewthall.org Language: English - Date: 2009-07-08 17:59:34 Mathematics Floating point GPGPU Machine epsilon FLOPS Arbitrary-precision arithmetic Double-precision floating-point format CUDA IEEE 754-1985 Computer arithmetic Computing Computer architecture
52	A Parallel IEEE P754 Decimal Floating-Point Multiplier Brian Hickmann, Andrew Krioukov, and Michael Schulte University of Wisconsin - Madison Dept. of Electrical and Computer Engineering Madison, WI 53706 {bjhickmann, kr Add to Reading List Source URL: www.cs.berkeley.edu Language: English - Date: 2009-02-20 21:09:13 Computing Floating point Binary-coded decimal IEEE 754-2008 IEEE 754 revision Rounding Fixed-point arithmetic Denormal number Arithmetic precision Computer arithmetic Numbers Mathematics
53	Extended-Precision Floating-Point Numbers for GPU Computation Andrew Thall, Department of Computer Science, Allegheny College SUMMARY Add to Reading List Source URL: andrewthall.org Language: English - Date: 2007-05-03 23:45:19 Numbers GPGPU Floating point BrookGPU Machine epsilon IEEE 754-2008 Multiply–accumulate operation Precision Cg Computer arithmetic Computing Computer architecture
54	File: NeeDebug Needed Remedies for the Undebuggability … Version updated February 15, 2011 9:29 am Add to Reading List Source URL: www.cs.berkeley.edu Language: English - Date: 2011-02-15 13:00:10 Applied mathematics William Kahan Floating point Computer Numerical analysis Parallel computing Software bug Algorithm IEEE 754-2008 Computer arithmetic Computing Mathematics
55	Hyperbolic Interpolation and Iteration towards a Zero File: 9Sep09 Version dated September 16, 2009 6:48 am Add to Reading List Source URL: www.cs.berkeley.edu Language: English - Date: 2009-09-16 09:49:40 Mathematical physics Matrix theory Linear algebra IEEE standards Floating point Eigenvalues and eigenvectors Rounding Interpolation IEEE 754-2008 Algebra Mathematics Computer arithmetic
56	Interval Computations, No 4, 1994, pp. 100–129. Extended Interval Arithmetic in IEEE Floating-Point Environment Evgenija D. Popova1 Add to Reading List Source URL: www.math.bas.bg Language: English - Date: 2009-01-04 08:49:01 Data types Arithmetic Numerical analysis Interval arithmetic Infinity Interval Floating point IEEE 754-2008 Rounding Mathematics Computer arithmetic Numbers
57	CCCG 2007, Ottawa, Ontario, August 20–22, 2007 On the Design and Performance of Reliable Geometric Predicates using Error-free Transformations and Exact Sign of Sum Algorithms∗ Marc M¨orig† Add to Reading List Source URL: cccg.ca Language: English - Date: 2008-10-28 21:26:56 Numerical analysis Numbers Kahan summation algorithm Floating point NaN IEEE 754-2008 Truncation error Delaunay triangulation CGAL Computer arithmetic Mathematics Computing
58	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
59	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
60	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