Exemplo n.º 1
0
def nodeToBtNode(nodo):
    if nodo.false_branch == None:
        btNode = bt.Node(nodo.mostCommonValue)
    else:
        btNode = bt.Node(nodo.cat)
        btNode.left = nodeToBtNode(nodo.true_branch)
        btNode.right = nodeToBtNode(nodo.false_branch)
    return btNode
Exemplo n.º 2
0
    def to_binary_tree(self):
        node = binarytree.Node(self.val)
        if self.leftNode is not None:
            node.left = self.leftNode.to_binary_tree()
        if self.rightNode is not None:
            node.right = self.rightNode.to_binary_tree()

        return node
 def wypisanie_drzewa(root):
     root = binarytree.Node(1)
     root.left = binarytree.Node(2)
     root.right = binarytree.Node(3)
     root.left.left = binarytree.Node(4)
     root.left.right = binarytree.Node(5)
     root.right.left = binarytree.Node(6)
     root.right.right = binarytree.Node(7)
     print(root)
Exemplo n.º 4
0
def start_UPGMA(cluster_array, distance_matrix):
    C = [(cluster, 1) for cluster in cluster_array]
    height_array = [0] * len(cluster_array)
    dist_array = [x[::1] for x in distance_matrix]

    b_nodes = {cluster: bt.Node(0) for cluster in C}
    for ind in range(1, len(cluster_array)):
        (i, j), dist = get_min_index(dist_array)
        HCk, dki, dkj = get_cluster_distance(height_array, i, j, dist)
        C.append((str(C[j][0] + C[i][0]), C[j][1] + C[i][1]))

        new_clus_ind = len(C) - 1
        height_array.append(HCk)
        dist_array.append([0] * (len(dist_array[0])))
        for row in dist_array:
            row += [0]

        b_nodes[C[i]].value = (C[i][0], dki)
        b_nodes[C[j]].value = (C[j][0], dkj)
        b_nodes[C[new_clus_ind]] = bt.Node((C[new_clus_ind][0], 0))
        b_nodes[C[new_clus_ind]].left = b_nodes[C[i]]
        b_nodes[C[new_clus_ind]].right = b_nodes[C[j]]

        for c in range(len(C) - 1):
            dist_array[new_clus_ind][c] = (C[i][1] * dist_array[i][c] +
                                           C[j][1] * dist_array[j][c]) / (
                                               C[i][1] + C[j][1])
            dist_array[c][new_clus_ind] = dist_array[new_clus_ind][c]
        if j > i:
            i, j = j, i
        C.pop(i)
        C.pop(j)
        height_array.pop(i)
        height_array.pop(j)
        dist_array.pop(i)
        for y in range(len(dist_array)):
            dist_array[y].pop(i)
        dist_array.pop(j)
        for y in range(len(dist_array)):
            dist_array[y].pop(j)

    bt.show(b_nodes[C[0]])
Exemplo n.º 5
0
def exptree(exp):
    nums = list()
    ops = list()
    bottom = bt.Node("!")
    ops.append(bottom)
    for i in exp:
        n = bt.Node(i)
        if isnum(i):
            nums.append(n)
        else:
            while prec(i) <= prec(ops[len(ops) - 1].data):
                t = ops.pop()
                bt.mergetrees(t, nums.pop(), nums.pop())
                nums.append(t)
            ops.append(n)
    while len(ops) > 1:
        t = ops.pop()
        bt.mergetrees(t, nums.pop(), nums.pop())
        nums.append(t)
    return nums.pop()
            return 0

        return max(self.longestPath(root.left, root.value) + self.longestPath(root.right, root.value), \
                   self.longestUnivaluePath(root.left), \
                   self.longestUnivaluePath(root.right)
                   )

    def longestPath(self, root, value):
        if not root or root.value != value:
            return 0

        return 1 + max(self.longestPath(root.left, value),
                       self.longestPath(root.right, value))


root = binarytree.Node(5)
root.left = binarytree.Node(4)
root.right = binarytree.Node(5)
root.left.left = binarytree.Node(1)
root.left.right = binarytree.Node(1)
root.right.right = binarytree.Node(5)
print root

root2 = binarytree.Node(1)
root2.left = binarytree.Node(4)
root2.right = binarytree.Node(5)
root2.left.left = binarytree.Node(4)
root2.left.right = binarytree.Node(4)
root2.left.right.right = binarytree.Node(4)
root2.right.right = binarytree.Node(5)
root2.right.right.right = binarytree.Node(5)
Exemplo n.º 7
0
# Binary tree Module to implement Binary Tree.
print()

import binarytree

root = binarytree.Node(10)
root.left = binarytree.Node(20)
root.right = binarytree.Node(30)

print(root)

print()

print('Inorder of Nodes', root.inorder)
print('Postorder of Nodes', root.postorder)
print('Preorder of Nodes', root.preorder)

print()

print('Size', root.size)

print('Height of Tree', root.height)
Exemplo n.º 8
0
            printBuffer(q, i)

    c1 = q[:]
    c2 = q[:]

    findSum(head.left, s, c1)
    findSum(head.right, s, c2)


def printBuffer(q, level):
    for i in range(level, len(q), 1):
        print str(q[i]) + " "
    print ""


temp1 = binarytree.Node(4)
temp2 = binarytree.Node(6)
temp3 = binarytree.Node(7)
temp4 = binarytree.Node(10)
temp5 = binarytree.Node(2)

temp5.left = temp3
temp5.right = temp4
temp3.left = temp1
temp3.right = temp2
T = binarytree.BinaryTree(temp5)

#a = [1,2,3,4,5]
q = []
#T = binarytree.BinaryTree(insertkeylist = a)
T.printTree()
Exemplo n.º 9
0
def pmf_to_SAT1(pmf, depth, ind_start, k, curr_s):

    clauses = []

    def add_equi_clause(p, q, r, clauses):
        clauses.append([[not (p[0]), p[1]], q])
        clauses.append([[not (p[0]), p[1]], r])
        clauses.append([p, [not (q[0]), q[1]], [not (r[0]), r[1]]])

    def add_rev_impl_clause(p, q, r, clauses):
        clauses.append([p, [not (q[0]), q[1]], [not (r[0]), r[1]]])

    root = False
    free_leaves = []
    transitions = pmf
    dirac = False

    node_desc = {}
    glob_ind = ind_start
    root_var = []
    # state_leaves = 0

    S = len(transitions)
    s_temps = [[] for x in range(S)]

    for s_i in range(len(transitions)):
        if transitions[s_i][0] == 1:
            root = bt.Node(-s_i)
            node_desc[-s_i] = ([0, True, s_i])

            root_var = [True, [2, glob_ind]]
            s_temps[s_i].append(root_var)
            # root_var=[True,[3,[s_i + S*k,curr_s]]]
            glob_ind += 1
            dirac = True
            break
    # print(dirac)
    if (dirac == False):
        root = bt.Node(glob_ind)
        node_desc[glob_ind] = ([0, False, 0])
        root_var = [True, [2, glob_ind]]
        glob_ind += 1
        free_leaves = [root]

    for d in range(1, depth + 1):
        next_leaf = 0
        child_free = False

        for s_i in range(len(transitions)):
            if transitions[s_i][d] == 1:
                if (child_free == 0):
                    free_leaves[next_leaf].left = bt.Node(-1 * s_i)
                    node_desc[-1 * s_i] = ([d, True, s_i])
                    free_leaves[next_leaf].value

                    # s <==> ( c_1 ^ ~c )
                    # s=[True,[3,[s_i + S*k,curr_s]]]
                    s = [True, [2, glob_ind]]
                    s_temps[s_i].append(s)
                    glob_ind += 1
                    c = [False, [1, d - 1 + depth * (k - 1)]]
                    c_1 = [True, [2, free_leaves[next_leaf].value]]
                    add_equi_clause(s, c_1, c, clauses)
                    # s_leaves[s_i].append([c,c_1])

                else:
                    free_leaves[next_leaf].right = bt.Node(-1 * s_i)
                    node_desc[-1 * s_i] = ([d, True, s_i])

                    # s <==> ( c_1 ^ c )
                    # s=[True,[3,[s_i + S*k,curr_s]]]
                    s = [True, [2, glob_ind]]
                    s_temps[s_i].append(s)
                    glob_ind += 1
                    c = [True, [1, d - 1 + depth * (k - 1)]]
                    c_1 = [True, [2, free_leaves[next_leaf].value]]
                    add_equi_clause(s, c_1, c, clauses)
                    # s_leaves[s_i].append([c,c_1])

                    next_leaf += 1
                child_free = not (child_free)

        if (next_leaf == len(free_leaves)) and (child_free == 0):
            break

        next_free_leaves = []
        coin_clones = 0
        if child_free == 1:
            free_leaves[next_leaf].right = bt.Node(glob_ind)

            node_desc[glob_ind] = ([d, False, coin_clones])

            # c_2 <==> ( c_1 ^ c )
            c_2 = [True, [2, glob_ind]]
            c = [True, [1, d - 1 + depth * (k - 1)]]
            c_1 = [True, [2, free_leaves[next_leaf].value]]
            add_equi_clause(c_2, c_1, c, clauses)

            glob_ind += 1

            coin_clones += 1
            next_free_leaves.append(free_leaves[next_leaf].right)
            next_leaf += 1
            child_free = not (child_free)

        for nl in range(next_leaf, len(free_leaves)):
            free_leaves[nl].left = bt.Node(glob_ind)

            node_desc[glob_ind] = ([d, False, coin_clones])

            # c_2 <==> ( c_1 ^ ~c )
            c_2 = [True, [2, glob_ind]]
            c = [False, [1, d - 1 + depth * (k - 1)]]
            c_1 = [True, [2, free_leaves[next_leaf].value]]
            add_equi_clause(c_2, c_1, c, clauses)

            glob_ind += 1

            coin_clones += 1
            free_leaves[nl].right = bt.Node(glob_ind)

            node_desc[glob_ind] = ([d, False, coin_clones])

            # c_2 <==> ( c_1 ^ c )
            c_2 = [True, [2, glob_ind]]
            c = [True, [1, d - 1 + depth * (k - 1)]]
            c_1 = [True, [2, free_leaves[next_leaf].value]]
            add_equi_clause(c_2, c_1, c, clauses)

            glob_ind += 1

            coin_clones += 1
            next_free_leaves.append(free_leaves[next_leaf].left)
            next_free_leaves.append(free_leaves[next_leaf].right)

        free_leaves = next_free_leaves

    # print(node_desc)
    # print(dirac)
    # print(glob_ind)
    # print(pmf)
    # print(root)
    # print(clauses)
    # for c in clauses:
    # 	for lit in c:
    # 		if not lit[0]:
    # 				print("~",end="")
    # 		else:
    # 				print(" ",end="")
    # 		if lit[1][0] == 0:
    # 			print("s",end="")
    # 		if lit[1][0] == 1:
    # 			print("c",end="")
    # 		if lit[1][0] == 2:
    # 			print("t",end="")
    # 		print(str(lit[1][1]),end="\t")
    # 	print("")
    var_added = glob_ind - ind_start
    return clauses, var_added, root_var, s_temps


# pmf=[[0,0,0,1,0,1],[0,0,1,0,1,1],[0,1,0,0,0,0]]
# depth = 5
# pmf_to_SAT(pmf,depth)