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INVERSE MATRIX SYMBOLIC CALCULATOR LICENSE
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Self and use PARI’s pari:algdep to get a candidateĮvaluated to a higher precision, is close enough to 0 then evaluate Numerical: Computes a numerical approximation of Rational exponents, and computing compositums to represent the fullĮxpression as an element of a number field where the minimal Rational multiples of pi, field extensions to handle roots and
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By default, the numerical algorithm isĪlgebraic: Attempt to evaluate this expression in QQbar, usingĬyclotomic fields to resolve exponential and trig functions at Limits in the underlying symbolic package) was unable to be provedĬorrect, a NotImplementedError will be raised.ĪLGORITHM: Two distinct algorithms are used, depending on theĪlgorithm parameter. If a reasonable candidate was found but (perhaps due to Given bit/degree parameters, a ValueError will be If no reasonable candidate was found with the If the minimal polynomial could not be found, two distinct kinds ofĮrrors are raised. Is used then it is proved symbolically when epsilon=0 (default). The algebraic algorithm ignores the last three
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Numerical algorithm will be faster if bits and/or degree are givenĮxplicitly. Var - polynomial variable name (default ‘x’)Īlgorithm - ‘algebraic’ or ‘numerical’ (defaultīits - the number of bits to use in numericalĮpsilon - return without error as long asį(self) epsilon, in the case that the result cannot be proven.Īll of the above parameters are optional, with epsilon=0, bits andĭegree tested up to 1000 and 24 by default respectively. Return the minimal polynomial of self, if possible. minpoly ( ex, var = 'x', algorithm = None, bits = None, degree = None, epsilon = 0 ) ¶ maxima_options ( an_option = True, another = False, foo = 'bar' ) 'an_option=true,another=false,foo=bar'.
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