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the same principle but using vs using finite-precision

These two phrases are not directly comparable as they convey different ideas. 'The same principle but using' introduces a comparison or continuation of a principle, while 'using finite-precision' describes a method or approach. Depending on the context, one may be more appropriate than the other.

Last updated: March 17, 2024

the same principle but using

This phrase is correct and can be used to introduce a comparison or continuation of a principle.

This phrase is typically used to introduce a similar principle or concept that is being applied in a different way or context.
  • Interwiki links on wikis based on free links, such as Wikipedia, typically follow the same principle, but using the delimiters that would be used for internal links.
  • We follow the same principle, but using only a small sample of words (around 120) to achieve the same result. Among all the words you check in the second step ...
  • Mar 19, 2013 ... "It is the same principle but using it for different industry," Han says. "Because you can move the ions away or draw them in, you can use the ...
  • Jul 16, 2013 ... Arcada's newly developed technology is based partly on the same principle, but using a minor modification has transformed production ...

using finite-precision

This phrase is correct and is commonly used to describe a method or approach that involves finite precision.

This phrase is used to indicate that a process or calculation is being carried out with a limited level of precision, often in the context of mathematics, computing, or engineering.
  • Geometric reasoning using finite precision arithmetic presents great difficulties because of round-off error. Yet reasoning in a finite precision domain is an.
  • the potential loss of accuracy in numerical programs using finite-precision arith- ... program (using finite-precision arithmetics) conforms to what was expected by.
  • and roundoff error is due to using finite precision arithmetic. 2. The truncation error is O(h) and the roundoff error is O(ϵ/h), where ϵ ≈ 10. −15 in Matlab. 3.
  • Feb 11, 2003 ... Abstract. Two methods are proposed for correct and verifiable geometric reasoning using finite precision arithmetic. The first method, data ...

Related Comparisons

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