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Fluid Dynamics: Roman Numeral Counter 1.0
File ID: 12812






Fluid Dynamics: Roman Numeral Counter 1.0
Download Fluid Dynamics: Roman Numeral Counter 1.0http://www.softcomplex.com/products/apache_easy_debug/Report Error Link
License: Freeware
Downloads: 131
User Rating:2 Stars  (3 ratings)
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Fluid Dynamics: Roman Numeral Counter 1.0 Description
Description: This counter works like most others, but displays the hits in Roman Numeral format.

License: Freeware

Downloads: 131



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Based on the concept of the Taylor Table given in Fundamentals of Computational Fluid Dynamics by Lomax, Pulliam, and Zingg.

Given the terms of the point operator, "TaylorTable" will determine the coefficients of the terms which minimizes the Taylor series error. It will also determine the Taylor series error and the order of accuracy of the method.

(The screen shot is an example of the resulting Taylor Table of...



N = ROMAN2ARABIC( S ) produces the Arabic numeral, N, for a given Roman numeral, S. S is a string. N returns a scalar number.



S = ARABIC2ROMAN( N ) produces the Roman numeral, S, for a given Arabic numeral, N. N is a scalar number. S returns a string.

Limitation: Does not handle Arabic values greater than 3999



A small but high-quality collection of scripts by Fluid Dynamics, including our full access logging system, remote page generator, and other miscellaneous tools. All come with demonstrations and full documentation.



This script counter displays the count of Hits in Roman numerals rather than the normal Arabic numerals. It keeps track of the number of visitors to any page of your website. Since all the computations in this counter program are performed by the...



This Roman class is a subclass of int and supports the same methods int does, but any special methods that would normally return ints are return a new instance of Roman. You can use instances of this class in math expressions and a Roman instance...



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A Kirchhoff elliptic vortex is a 2D elliptical region (or d-deDUpatchd-deDt) of uniform vorticity embedded in an inviscid, incompressible and irrotational fluid. G. Kirchhoff showed that these are exact solutions to the nonlinear Euler equations...



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Adds symmetric difference and cartesian product to the Counter class. I had a use case for the former and Raymond H. asked about the latter so I coded the latter from its Wikipedia description.

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