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This paper provides a model of the use of computer algebra experimentation in algebraic graph theory.
Particularly convenient is the use of computer algebra systems to calculate Taylor series.
[There is also a large literature on identifability in deterministic (rather than stochastic) models, for example the papers of Audoly et al. [5], and Bellu [6], which we shall not consider further.] Catchpole et al. [7] and Gimenez et al. [8] outlined use of computer algebra techniques to determine numbers of identifiable parameters in the exponential family.
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This paper examines two neglected critical issues of the effective utilization of Computer Algebra System (CAS).
Also, function AiryAiZeros of computer algebra system Maple™, Ref. [ 66], calculates with any desired precision.
The minimum of this function is found by a routine of computer algebra.
However, early Lisp implementations were slow compared to Fortran, and thus never became popular in computational science, with the notable exception of computer algebra systems.
With the help of computer algebra system MATHEMATICA, the first 13 quasi-Lyapunov constants are deduced.
The Newton polytope lies in the core of computer algebra for solving polynomial equations.
As regards the computation of iterations themselves, it is helpful to apply suitable simplified versions of the algorithm, not discussed here, which are better adopted for use with computer algebra systems.
To this end, we use the computer algebra system namely Maple.
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