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using finite-precision is the most popular phrase on the web.

finite-precision encoding 17 results on the web	using finite-precision 1891 results on the web More popular!
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There are also logical reasons why certain things don't work such as finite precision, encoding issues, and design limitations of certain tools. point operations are not closed: their result may have an absolute value greater�... Floating standard practices, we generated twelve �... counterexamples in a finite precision encoding is not always straightforward. 6 Experimental Evaluation. Using industry Floating point numbers are a finite precision encoding of real numbers. Floating point numbers are a finite precision encoding of real numbers. Floating	Geometric reasoning using finite precision arithmetic presents great difficulties because of round ... program (using finite precision arithmetics) conforms to what was expected by. precision arith Feb 11, 2003 ... Abstract. Two methods are proposed for correct and verifiable geometric reasoning using finite precision arithmetic. The first method, data�... off error. Yet reasoning in a finite precision domain is an. and roundoff error is due to using finite precision arithmetic. 2. The truncation error is O(h) and the roundoff error is O(?/h), where ? ? 10. ?15 in Matlab. 3. the potential loss of accuracy in numerical programs using finite

finite-precision encoding

17 results on the web

using finite-precision

1891 results on the web

More popular!

There are also logical reasons why certain things don't work such as finite precision, encoding issues, and design limitations of certain tools.
point operations are not closed: their result may have an absolute value greater�...
Floating
standard practices, we generated twelve �...
counterexamples in a finite precision encoding is not always straightforward. 6 Experimental Evaluation. Using industry
Floating
point numbers are a finite precision encoding of real numbers. Floating
point numbers are a finite precision encoding of real numbers. Floating

Geometric reasoning using finite precision arithmetic presents great difficulties because of round
... program (using finite
precision arithmetics) conforms to what was expected by.
precision arith
Feb 11, 2003 ... Abstract. Two methods are proposed for correct and verifiable geometric reasoning using finite precision arithmetic. The first method, data�...
off error. Yet reasoning in a finite precision domain is an.
and roundoff error is due to using finite precision arithmetic. 2. The truncation error is O(h) and the roundoff error is O(?/h), where ? ? 10. ?15 in Matlab. 3.
the potential loss of accuracy in numerical programs using finite