# binary tree

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## binary tree

[′bīn·ə·rē ′trē]
(mathematics)
A rooted tree in which each vertex has a maximum of two successors.

## binary tree

(btree) A tree in which each node has at most two successors or child nodes. In Haskell this could be represented as

data BTree a = NilTree | Node a (BTree a) (BTree a)

## binary tree

A data structure in which each node contains one parent and no more than two children. See quad tree and splay tree.

Binary Tree References in periodicals archive ?
Let T be a full binary tree with depth d (1 [less than or equal to] d [less than or equal to] n), where the leaf stands for user.
Algorithm B initials a full binary tree T of depth d (1 [less than or equal to] d [less than or equal to] n), and all the node in T is numbered from 1 to ([2.sup.d] - 1).
From the full binary tree T, user path is denoted as path(uid) = [mathematical expression not reproducible]}.
* If the binary tree which degree is n has 2^n - 1 nodes, then it is called a full binary tree. Full binary tree is also called complete binary tree.
Binary tree with n nodes, the full binary tree or a complete binary tree with minimum path length, the length of the binary tree with the right path:
The full binary tree [T.sub.h] of height h can be defined as the rooted plane tree such that:
A binary tree is a subtree of a full binary tree with the same root.
We consider finite full binary trees in which every node has zero or two children.

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