コード例 #1
0
ファイル: bintd.py プロジェクト: Guennator/algo-epita
def hier2bintree (l, n =1):
    if n >= len(l) or l[n] == None:
        return None
    else:
        B = bintree.BinTree(l[n],None,None)
        B.left = hier2bintree(l,n*2)
        B.right = hier2bintree(l,n*2+1)
    return B
コード例 #2
0
ファイル: bintd.py プロジェクト: Guennator/algo-epita
def addparent (B, P = None):
    if B == None :
        return None
    else :
        C = bintree.BinTree((B.key, P),None,None)
        C.left = addparent(B.left,C)
        C.right = addparent(B.right,C)
        return C
コード例 #3
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def leaf_insert(B, x):
    if B == None:
        return bintree.BinTree(x, None, None)
    else:
        if x <= B.key:
            B.left = leaf_insert(B.left, x)
        else:
            B.right = leaf_insert(B.right, x)
        return B
コード例 #4
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def __list2bst(L, left, right):
    if left == right:
        return None
    else:
        mid = left +  (right - left) // 2
        B = bintree.BinTree(L[mid], None, None)
        B.left = __list2bst(L, left, mid)
        B.right = __list2bst(L, mid+1, right)
        return B
コード例 #5
0
ファイル: ABR.py プロジェクト: Guennator/algo-epita
def add_leaf(B, x):
    if B == None:
        B = bintree.BinTree(x, None, None)
        return B
    else:
        if x <= B.key:
            B.left = add_leaf(B.left, x)
        else:
            B.right = add_leaf(B.right, x)
    return B
コード例 #6
0
ファイル: bintd.py プロジェクト: Guennator/algo-epita
def __deSerializeTree(serial, i):
    i += 1
    key = serial[i]
    if key == "#":
        return None, i
    else:
        node = bintree.BinTree(key, None, None)
        node.left, i = __deSerializeTree(serial, i)
        node.right, i = __deSerializeTree(serial, i)
        return node, i
コード例 #7
0
ファイル: ABR.py プロジェクト: Guennator/algo-epita
def __build_abr(inf, sup, l):
    if inf == sup:
        return None
    else:
        n = (((sup - inf) // 2) + inf)
        while n + 1 < sup and l[n] == l[n + 1]:
            n += 1
        B = bintree.BinTree(l[n], None, None)
        B.left = __build_abr(inf, n, l)
        B.right = __build_abr(n + 1, sup, l)
    return B
コード例 #8
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 def _add_bin(self) -> None:
     """
     private method. Creates a new BinTree and adds
     it to bin_dict and the AVL tree.
     """
     self.bin_dict[self.bin_count] = bintree.BinTree(
         width=self.bin_size[0], height=self.bin_size[1])
     bin_key = product(*self.bin_dict[self.bin_count].largest_child)
     self.tree.insert(bin_key)
     self.tree[bin_key].data.append(self.bin_count)
     self.bin_count += 1
コード例 #9
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def simple_test():
    # Setup the tree
    bt = bintree.BinTree()
    root = bt.addRoot("Root")
    left = bt.addLeft(root, "Left")
    right = bt.addRight(root, "Right")

    # Run the algorithm
    pre = preorder(bt)

    # Test its output
    print "Preorder is in this order: " + str(show_values(pre))
    assert pre == [root, left, right], "Preorder missed assertion!"
コード例 #10
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def postorder_Test():
    with pytest.raises(InvalidInputException):
        postorder(None)

    bt = bintree.BinTree()
    assert postorder(bt) == []
    root = bt.addRoot("A")
    left = bt.addLeft(root, "B" )
    leftLeftGrandChild = bt.addLeft(left, "D")
    leftRightGrandChild = bt.addRight(left, "E")
    right = bt.addRight(root, "C")
    rightLeftGrandChild = bt.addLeft(right, "F")
    rightRightGrandChild = bt.addRight(right, "G")

    nodes = postorder(bt)

    assert nodes == [leftLeftGrandChild, leftRightGrandChild, left, rightLeftGrandChild, rightRightGrandChild, right, root]
コード例 #11
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def leaf_insert_iter(B, x):
    new = bintree.BinTree(x, None, None)
    P = None
    T = B
    while T != None:
        P = T
        if x <= T.key:
            T = T.left
        else:
            T = T.right

    if P == None:
        return new
    else:
        if x <= P.key:
            P.left = new
        else:
            P.right = new
        return B
コード例 #12
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ファイル: ABR.py プロジェクト: Guennator/algo-epita
def add_root(B, x):
    (G, D) = __coupe(x, B)
    return bintree.BinTree(x, G, D)
コード例 #13
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def root_insertion(B, x):
    (G, D) = cut(B, x)
    return bintree.BinTree(x, G, D)