Examples of using Arbitrary precision in English and their translations into Portuguese
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Bc An arbitrary precision calculator language.
The becomes for them a floating number with arbitrary precision.
Bc Arbitrary precision numeric processing language. bchome.
Since version 2(included in KDE 3.5)KCalc offers arbitrary precision.
Mpc C library for arbitrary precision complex arithmetic. mpchome.
The pi becomes for them a“floating” number with arbitrary precision.
Mpfr C library for arbitrary precision floating-point arithmetic. mpfrhome.
We find: formula_8A generalization of this method and extension to arbitrary precision is provided by Fog 2008.
Dc Arbitrary precision numeric processing with reverse-polish notation. dchome.
Bc was preceded by dc,an earlier arbitrary precision calculator written by the same authors.
Scaling functions(), wavelet functions(), andfilter coefficients for all wavelet families to arbitrary precision.
Long integers: Python has native support for arbitrary precision integers, in addition to C-int's.
In which N is the population total amount, Z? 1.96 if there is a 95% confidence, p is the expected proportion, q 1- p,d is the arbitrary precision estimation error.
Sage implements arbitrary precision integers using the GMP C-library, and these print without an I.
This method is useful for finding the roots of polynomials of high degree to arbitrary precision; it has almost optimal complexity in this setting.
While bc can work with arbitrary precision, it actually defaults to zero digits after the decimal point, so the expression 2/3 yields 0.
However, using the ergodic hypothesis, the temperature can still be obtained to arbitrary precision by further averaging the momenta over a long enough time.
This might require quite bizarre laws of physics(for example, a measurable physical constant with an oracular value,such as Chaitin's constant), and would require the ability to measure the real-valued physical value to arbitrary precision.
This series approximates ln("z") with arbitrary precision, provided the number of summands is large enough.
This might require quite bizarre laws of physics(for example, a measurable physical constant with an oracular value, such as Chaitin's constant), andwould at minimum require the ability to measure a real-valued physical value to arbitrary precision despite thermal noise and quantum effects.
Gödel has a module system,and it supports arbitrary precision integers, arbitrary precision rationals, and also floating-point numbers.
Maxima is a system for the manipulation of symbolic and numerical expressions, including differentiation, integration, Taylor series, Laplace transforms, ordinary differential equations, systems of linear equations, polynomials, and sets, lists, vectors, matrices, and tensors.Maxima yields high precision numeric results by using exact fractions, arbitrary precision integers, and variable precision floating point numbers. Maxima can plot functions and data in two and three dimensions.
Some languages, such as Lisp, Smalltalk, REXX andHaskell, support"arbitrary precision" integers also known as"infinite precision integers" or"bignums.
Maxima is a system for the manipulation of symbolic and numeric expressions, including differentiation, integration, Taylor series, Laplace transforms, ordinary differential equations, systems of linear equations, polynomials, sets, lists, vectors, matrices, and tensors.Maxima yields high-precision numeric results by using exact fractions, arbitrary precision integers, and variable precision floating point numbers. Maxima can plot functions and data in two and three dimensions. See http://maxima. sourceforge. net for more information.