Verifying Floating-Point Algorithms
Jean-Michel Muller,
Nicolas Brunie,
Florent de Dinechin,
Claude-Pierre Jeannerod,
Mioara Joldes,
Vincent Lefèvre,
Guillaume Melquiond,
Nathalie Revol and
Serge Torres
Additional contact information
Jean-Michel Muller: CNRS - LIP
Nicolas Brunie: Kalray
Florent de Dinechin: INSA-Lyon - CITI
Claude-Pierre Jeannerod: Inria - LIP
Mioara Joldes: CNRS - LAAS
Vincent Lefèvre: Inria - LIP
Guillaume Melquiond: Inria - LRI
Nathalie Revol: Inria - LIP
Serge Torres: ENS-Lyon - LIP
Chapter Chapter 13 in Handbook of Floating-Point Arithmetic, 2018, pp 479-511 from Springer
Abstract:
Abstract While the previous chapters have made clear that it is common practice to verify floating-point algorithms with pen-and-paper proofs, this practice can lead to subtle bugs. Indeed, floating-point arithmetic introduces numerous special cases, and examining all the details would be tedious. As a consequence, the verification process tends to focus on the main parts of the correctness proof, so that it does not grow out of reach.
Date: 2018
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Persistent link: https://EconPapers.repec.org/RePEc:spr:sprchp:978-3-319-76526-6_13
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DOI: 10.1007/978-3-319-76526-6_13
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