Beispiel #1
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def make_hypotheses_matrices(model_results, test_formula):
    """
    """
    from patsy.constraint import linear_constraint
    exog_names = model_results.model.exog_names
    LC = linear_constraint(test_formula, exog_names)
    return LC
Beispiel #2
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def make_hypotheses_matrices(model_results, test_formula):
    """
    """
    from patsy.constraint import linear_constraint
    exog_names = model_results.model.exog_names
    LC = linear_constraint(test_formula, exog_names)
    return LC
Beispiel #3
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    def linear_constraint(self, constraint_likes):
        """Construct a linear constraint in matrix form from a (possibly
        symbolic) description.

        Possible inputs:

        * A dictionary which is taken as a set of equality constraint. Keys
          can be either string column names, or integer column indexes.
        * A string giving a arithmetic expression referring to the matrix
          columns by name.
        * A list of such strings which are ANDed together.
        * A tuple (A, b) where A and b are array_likes, and the constraint is
          Ax = b. If necessary, these will be coerced to the proper
          dimensionality by appending dimensions with size 1.

        The string-based language has the standard arithmetic operators, / * +
        - and parentheses, plus "=" is used for equality and "," is used to
        AND together multiple constraint equations within a string. You can
        If no = appears in some expression, then that expression is assumed to
        be equal to zero. Division is always float-based, even if
        ``__future__.true_division`` isn't in effect.

        Returns a :class:`LinearConstraint` object.

        Examples::

          di = DesignInfo(["x1", "x2", "x3"])

          # Equivalent ways to write x1 == 0:
          di.linear_constraint({"x1": 0})  # by name
          di.linear_constraint({0: 0})  # by index
          di.linear_constraint("x1 = 0")  # string based
          di.linear_constraint("x1")  # can leave out "= 0"
          di.linear_constraint("2 * x1 = (x1 + 2 * x1) / 3")
          di.linear_constraint(([1, 0, 0], 0))  # constraint matrices

          # Equivalent ways to write x1 == 0 and x3 == 10
          di.linear_constraint({"x1": 0, "x3": 10})
          di.linear_constraint({0: 0, 2: 10})
          di.linear_constraint({0: 0, "x3": 10})
          di.linear_constraint("x1 = 0, x3 = 10")
          di.linear_constraint("x1, x3 = 10")
          di.linear_constraint(["x1", "x3 = 0"])  # list of strings
          di.linear_constraint("x1 = 0, x3 - 10 = x1")
          di.linear_constraint([[1, 0, 0], [0, 0, 1]], [0, 10])

          # You can also chain together equalities, just like Python:
          di.linear_constraint("x1 = x2 = 3")
        """
        return linear_constraint(constraint_likes, self.column_names)
Beispiel #4
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    def linear_constraint(self, constraint_likes):
        """Construct a linear constraint in matrix form from a (possibly
        symbolic) description.

        Possible inputs:

        * A dictionary which is taken as a set of equality constraint. Keys
          can be either string column names, or integer column indexes.
        * A string giving a arithmetic expression referring to the matrix
          columns by name.
        * A list of such strings which are ANDed together.
        * A tuple (A, b) where A and b are array_likes, and the constraint is
          Ax = b. If necessary, these will be coerced to the proper
          dimensionality by appending dimensions with size 1.

        The string-based language has the standard arithmetic operators, / * +
        - and parentheses, plus "=" is used for equality and "," is used to
        AND together multiple constraint equations within a string. You can
        If no = appears in some expression, then that expression is assumed to
        be equal to zero. Division is always float-based, even if
        ``__future__.true_division`` isn't in effect.

        Returns a :class:`LinearConstraint` object.

        Examples::

          di = DesignInfo(["x1", "x2", "x3"])

          # Equivalent ways to write x1 == 0:
          di.linear_constraint({"x1": 0})  # by name
          di.linear_constraint({0: 0})  # by index
          di.linear_constraint("x1 = 0")  # string based
          di.linear_constraint("x1")  # can leave out "= 0"
          di.linear_constraint("2 * x1 = (x1 + 2 * x1) / 3")
          di.linear_constraint(([1, 0, 0], 0))  # constraint matrices

          # Equivalent ways to write x1 == 0 and x3 == 10
          di.linear_constraint({"x1": 0, "x3": 10})
          di.linear_constraint({0: 0, 2: 10})
          di.linear_constraint({0: 0, "x3": 10})
          di.linear_constraint("x1 = 0, x3 = 10")
          di.linear_constraint("x1, x3 = 10")
          di.linear_constraint(["x1", "x3 = 0"])  # list of strings
          di.linear_constraint("x1 = 0, x3 - 10 = x1")
          di.linear_constraint([[1, 0, 0], [0, 0, 1]], [0, 10])

          # You can also chain together equalities, just like Python:
          di.linear_constraint("x1 = x2 = 3")
        """
        return linear_constraint(constraint_likes, self.column_names)