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numfunc: The numeric function call. See /(.) in the comment at the top of the file for a discussion of
this feature.
args: An optional, optional, optional list of arguments to the function. If no argument list is
specified a list of 4 arguments will be used. If numfunc is specified but no arguments are
given, args is ignored.
object: The object on which the function should be called. The object can be a file, a dictionary,
a list, or any other object that can be interpreted by PROCALC.
values: If args is not given, the list of arguments is given as values. If args is given, a list
of arguments is specified as values.
…: The rest of the command line is passed to the function as an argument list. Note that if args is
given the value of the filename (or list of filenames) is prepended to args, so the function is
called as a function with a parameter of file.
returnvalue: The return value is the value of the function. The return value can be any object,
that is, can be any Python object. The return value can also be a file name. If it is a file name,
a new file is opened for output. The new file is evaluated by the process for output in an identical
manner as the input file. This can be a real file, a symbolic link or a file name of a symbolic link.
EXAMPLES
CMD SYNTAX
« eval a=sin(pi/6)*ln2*a » CMD
executes an arithmetic expression and stores the result in the object a.
« A=2;D=1;R=4; » CMD
defines the functions A, D and R.
SUMC CMD
adds the values of A and D and stores the result in the object R.
« def u= 1/(1+v); v=u/(1+v)*2 » CMD
defines the functions u and v.
eval(‘R = u + v’) CMD
prints the value of R
KEYMACRO Description:

The macro is used to define the procedures in the calculator to evaluate the arithmetic
expression.
PARAMS:
procedure: name of the macro
description: Description for the procedure.
A: arguments to be evaluated
RETURN: 384a16bd22

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Make quantum objects quickly, easy, and intuitive, on the « what is the best type of polyhedron for a given hull shape » problem.
Features:
– Polyhedron generation and analysis of dynamics involving polyhedra
– Lots of different hull shapes to choose from.
– Hulls can be generated and converted to be easy to read in LAS format.
– Choose from four different rendering types (concentric, repulsive, attractive, and arbitrary)
– Hulls can be viewed from both 2D and 3D perspectives
– Identify the polyhedron that results from forming a hull
– Express hulls as a set of inequalities
– Identify the minimum number of constraints (equations and inequalities) needed to build a polyhedron
– Also calculate the minimum number of constraints needed to build the hull of a polyhedron using a set of equalities
– Calculate the minimum number of constraints needed to build a polyhedron
– Generate a set of starting points for the hull of a given polyhedron
– Generate a set of starting points for the hull of a given polyhedron and a set of equalities
– Generate a set of starting points for the hull of a given polyhedron and a set of inequalities
– Generate a set of starting points for the hull of a given polyhedron using a set of equalities
– Generate a set of starting points for the hull of a given polyhedron using a set of inequalities
– Generate a set of starting points for the hull of a given polyhedron from a given set of points
– Generate a set of starting points for the hull of a given polyhedron from a set of points with an even number of points
– Generate a set of starting points for the hull of a given polyhedron from a set of points with an odd number of points
– Calculate the square root of a given hull
– Calculate the cube root of a given hull
– Calculate the cube root of a given hull and the square root
– Calculate the cube root of a given hull and the square root
– Calculate the cube root of a given hull with a given square root
– Calculation of the cube root of a set of given hulls
– List of all possible square roots of a set of given hulls
– List of all possible cube roots of a set of given hulls
– List of all possible

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