def divide(self, factorset, inplace=True):
        r"""
        Returns a new factor set instance after division by the factor set

        Division of two factor sets :math:`\frac{\vec\phi_1}{\vec\phi_2}` basically translates to union of all the
        factors present in :math:`\vec\phi_2` and :math:`\frac{1}{\phi_i}` of all the factors present in
        :math:`\vec\phi_2`.

        Parameters
        ----------
        factorset: FactorSet
            The divisor

        inplace: A boolean (Default value True)
            If inplace = True ,then it will modify the FactorSet object, if False then will
            return a new FactorSet object.

        Returns
        --------
        If inplace = False, will return a new FactorSet Object which is division of
        given factors.

        Examples
        --------
        >>> from pgmpy.factors import FactorSet
        >>> from pgmpy.factors.discrete import DiscreteFactor
        >>> phi1 = DiscreteFactor(['x1', 'x2', 'x3'], [2, 3, 2], range(12))
        >>> phi2 = DiscreteFactor(['x3', 'x4', 'x1'], [2, 2, 2], range(8))
        >>> factor_set1 = FactorSet(phi1, phi2)
        >>> phi3 = DiscreteFactor(['x5', 'x6', 'x7'], [2, 2, 2], range(8))
        >>> phi4 = DiscreteFactor(['x5', 'x7', 'x8'], [2, 2, 2], range(8))
        >>> factor_set2 = FactorSet(phi3, phi4)
        >>> factor_set3 = factor_set2.divide(factor_set1)
        >>> print(factor_set3)
        set([<DiscreteFactor representing phi(x3:2, x4:2, x1:2) at 0x7f8e32b5ba10>,
             <DiscreteFactor representing phi(x5:2, x6:2, x7:2) at 0x7f8e32b5b650>,
             <DiscreteFactor representing phi(x1:2, x2:3, x3:2) at 0x7f8e32b5b050>,
             <DiscreteFactor representing phi(x5:2, x7:2, x8:2) at 0x7f8e32b5b8d0>])
        """
        factor_set = self if inplace else self.copy()
        factor_set1 = factorset.copy()

        factor_set.add_factors(*[phi.identity_factor() / phi for phi in factor_set1.factors])

        if not inplace:
            return factor_set
r"""
        Returns a new factor set instance after division by the factor set

        Division of two factor sets :math:`\frac{\vec\phi_1}{\vec\phi_2}` basically translates to union of all the
        factors present in :math:`\vec\phi_2` and :math:`\frac{1}{\phi_i}` of all the factors present in
        :math:`\vec\phi_2`.

        Parameters
        ----------
        factorset: FactorSet
            The divisor

        inplace: A boolean (Default value True)
            If inplace = True ,then it will modify the FactorSet object, if False then will
            return a new FactorSet object.

        Returns
        --------
        If inplace = False, will return a new FactorSet Object which is division of
        given factors.

        Examples
        --------
        >>> from pgmpy.factors import FactorSet
        >>> from pgmpy.factors.discrete import DiscreteFactor
        >>> phi1 = DiscreteFactor(['x1', 'x2', 'x3'], [2, 3, 2], range(12))
        >>> phi2 = DiscreteFactor(['x3', 'x4', 'x1'], [2, 2, 2], range(8))
        >>> factor_set1 = FactorSet(phi1, phi2)
        >>> phi3 = DiscreteFactor(['x5', 'x6', 'x7'], [2, 2, 2], range(8))
        >>> phi4 = DiscreteFactor(['x5', 'x7', 'x8'], [2, 2, 2], range(8))
        >>> factor_set2 = FactorSet(phi3, phi4)
        >>> factor_set3 = factor_set2.divide(factor_set1)
        >>> print(factor_set3)
        set([<DiscreteFactor representing phi(x3:2, x4:2, x1:2) at 0x7f8e32b5ba10>,
             <DiscreteFactor representing phi(x5:2, x6:2, x7:2) at 0x7f8e32b5b650>,
             <DiscreteFactor representing phi(x1:2, x2:3, x3:2) at 0x7f8e32b5b050>,
             <DiscreteFactor representing phi(x5:2, x7:2, x8:2) at 0x7f8e32b5b8d0>])