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Doc updates (not complete)
[linpy.git]
/
doc
/
polyhedra.rst
diff --git
a/doc/polyhedra.rst
b/doc/polyhedra.rst
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--- a/
doc/polyhedra.rst
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doc/polyhedra.rst
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-1,33
+1,51
@@
Polyhedra Module
================
Polyhedra Module
================
-Polyhedron class allows users to build and inspect polyherons.
+Polyhedron class allows users to build and inspect polyherons.
Polyhedron inherits all methods from the :class:`Domain` class.
-.. py:class:: Polyhedron
+.. py:class:: Polyhedron
(Domain)
- .. py:property:: equalities
+ .. py:method:: __new__(cls, equalities=None, inequalities=None)
+
+ Create and return a new Polyhedron from a string or list of equalities and inequalities.
+
+ .. attribute:: equalities
Returns a list of the equalities in a polyhedron.
Returns a list of the equalities in a polyhedron.
- ..
py:property
:: inequalities
+ ..
attribute
:: inequalities
Returns a list of the inequalities in a polyhedron.
Returns a list of the inequalities in a polyhedron.
- ..
py:property
:: constraints
+ ..
attribute
:: constraints
Returns a list of the constraints of a polyhedron.
Returns a list of the constraints of a polyhedron.
- .. py:method:: disjoint(self)
+ .. py:method::
make_
disjoint(self)
Returns a polyhedron as a disjoint.
.. py:method:: isuniverse(self)
Return ``True`` if a polyhedron is the Universe set.
Returns a polyhedron as a disjoint.
.. py:method:: isuniverse(self)
Return ``True`` if a polyhedron is the Universe set.
+
+ .. py:method:: aspolyhedron(self)
+
+ Return the polyhedral hull of a polyhedron.
+
+ .. py:method:: __contains__(self, point)
+
+ Report whether a polyhedron constains an integer point
.. py:method:: subs(self, symbol, expression=None)
.. py:method:: subs(self, symbol, expression=None)
- Substitutes an expression into a polyhedron and returns the result.
+ Subsitute the given value into an expression and return the resulting
+ expression.
+
+ .. py:method:: fromstring(cls, string)
+
+ Create and return a Polyhedron from a string.
+
To create a polyhedron, the user can use the following functions to define equalities and inequalities as the constraints.
To create a polyhedron, the user can use the following functions to define equalities and inequalities as the constraints.