def to_junction_tree(self):
        """
        Creates a junction tree (or clique tree) for a given markov model.

        For a given markov model (H) a junction tree (G) is a graph
        1. where each node in G corresponds to a maximal clique in H
        2. each sepset in G separates the variables strictly on one side of the
        edge to other.

        Examples
        --------
        >>> from pgmpy.models import MarkovModel
        >>> from pgmpy.factors.discrete import DiscreteFactor
        >>> mm = MarkovModel()
        >>> mm.add_nodes_from(['x1', 'x2', 'x3', 'x4', 'x5', 'x6', 'x7'])
        >>> mm.add_edges_from([('x1', 'x3'), ('x1', 'x4'), ('x2', 'x4'),
        ...                    ('x2', 'x5'), ('x3', 'x6'), ('x4', 'x6'),
        ...                    ('x4', 'x7'), ('x5', 'x7')])
        >>> phi = [DiscreteFactor(edge, [2, 2], np.random.rand(4)) for edge in mm.edges()]
        >>> mm.add_factors(*phi)
        >>> junction_tree = mm.to_junction_tree()
        """
        from pgmpy.models import JunctionTree

        # Check whether the model is valid or not
        self.check_model()

        # Triangulate the graph to make it chordal
        triangulated_graph = self.triangulate()

        # Find maximal cliques in the chordal graph
        cliques = list(map(tuple, nx.find_cliques(triangulated_graph)))

        # If there is only 1 clique, then the junction tree formed is just a
        # clique tree with that single clique as the node
        if len(cliques) == 1:
            clique_trees = JunctionTree()
            clique_trees.add_node(cliques[0])

        # Else if the number of cliques is more than 1 then create a complete
        # graph with all the cliques as nodes and weight of the edges being
        # the length of sepset between two cliques
        elif len(cliques) >= 2:
            complete_graph = UndirectedGraph()
            edges = list(itertools.combinations(cliques, 2))
            weights = list(map(lambda x: len(set(x[0]).intersection(set(x[1]))),
                           edges))
            for edge, weight in zip(edges, weights):
                complete_graph.add_edge(*edge, weight=-weight)

            # Create clique trees by minimum (or maximum) spanning tree method
            clique_trees = JunctionTree(nx.minimum_spanning_tree(complete_graph).edges())

        # Check whether the factors are defined for all the random variables or not
        all_vars = itertools.chain(*[factor.scope() for factor in self.factors])
        if set(all_vars) != set(self.nodes()):
            ValueError('DiscreteFactor for all the random variables not specified')

        # Dictionary stating whether the factor is used to create clique
        # potential or not
        # If false, then it is not used to create any clique potential
        is_used = {factor: False for factor in self.factors}

        for node in clique_trees.nodes():
            clique_factors = []
            for factor in self.factors:
                # If the factor is not used in creating any clique potential as
                # well as has any variable of the given clique in its scope,
                # then use it in creating clique potential
                if not is_used[factor] and set(factor.scope()).issubset(node):
                    clique_factors.append(factor)
                    is_used[factor] = True

            # To compute clique potential, initially set it as unity factor
            var_card = [self.get_cardinality()[x] for x in node]
            clique_potential = DiscreteFactor(node, var_card, np.ones(np.product(var_card)))
            # multiply it with the factors associated with the variables present
            # in the clique (or node)
            # Checking if there's clique_factors, to handle the case when clique_factors
            # is empty, otherwise factor_product with throw an error [ref #889]
            if clique_factors:
                clique_potential *= factor_product(*clique_factors)
            clique_trees.add_factors(clique_potential)

        if not all(is_used.values()):
            raise ValueError('All the factors were not used to create Junction Tree.'
                             'Extra factors are defined.')

        return clique_trees
Creates a junction tree (or clique tree) for a given markov model.

        For a given markov model (H) a junction tree (G) is a graph
        1. where each node in G corresponds to a maximal clique in H
        2. each sepset in G separates the variables strictly on one side of the
        edge to other.

        Examples
        --------
        >>> from pgmpy.models import MarkovModel
        >>> from pgmpy.factors.discrete import DiscreteFactor
        >>> mm = MarkovModel()
        >>> mm.add_nodes_from(['x1', 'x2', 'x3', 'x4', 'x5', 'x6', 'x7'])
        >>> mm.add_edges_from([('x1', 'x3'), ('x1', 'x4'), ('x2', 'x4'),
        ...                    ('x2', 'x5'), ('x3', 'x6'), ('x4', 'x6'),
        ...                    ('x4', 'x7'), ('x5', 'x7')])
        >>> phi = [DiscreteFactor(edge, [2, 2], np.random.rand(4)) for edge in mm.edges()]
        >>> mm.add_factors(*phi)
        >>> junction_tree = mm.to_junction_tree()