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Floating-point error mitigation

Floating-point error mitigation is the minimization of errors caused by the fact that real numbers cannot, in general, be accurately represented in a fixed space. By definition, floating-point error cannot be eliminated, and, at best, can only be managed.

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Gustafson's unums

5 related topics

Extension of precision

4 related topics

Use of the error term of a floating-point operation

4 related topics

Interval arithmetic

3 related topics

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Overview

Numerical error analysis

Monte Carlo arithmetic

Extension of precision

Variable-length arithmetic

Use of the error term of a floating-point operation

Choice of a different radix

Interval arithmetic

Gustafson's unums

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Floating-point error mitigation

Nodes39
Edges38
Triples1
Avg. degree1.95
Density0.051282
Components1

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Floating-point error mitigation

Top relations

is a · 1
Floating-point error mitigation → minimization of errors caused by the fact that real numbers cannot

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Important terminology

error floating-point arithmetic precision unums interval floating point real may thus values variable numbers result extension term true length operations

Entity relationships Subject–Predicate–Object triples

SubjectPredicateObjectConfidenceSrc
Floating-point error mitigationis aminimization of errors caused by the fact that real numbers cannot0.90text

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    Min side: 3
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