Tree

Heap

Heap Heap is a special Tree-based data structure in which tree is a complete binary tree. Heaps are basically are binary trees with more properties and specifications and there are mainly two types of heaps. Rules A heap must be a complete binary tree. All of the levels of the tree must be completely filled except maybe the last one. The last level has all keys as left as possible Types of heap Min Heap

Tree

Tree Properties Every tree has a special node called the root node. The root node can be used to traverse every node of the tree. It is called root because the tree originated from root only. If a tree has N nodes(vertices), the number of edges is always one less than the number of nodes (i.e., N-1). If it has more than that, it’s called a graph not a tree.

Binary Tree

Overview A tree is a frequently-used data structure to simulate a hierarchical tree structure. Each node of the tree will have a root value and a list of References to other nodes that are called child nodes. From graph view, a tree can also be defined as a directed acyclic graph that has N nodes and N-1 edges. A Binary Tree is one of the most typical tree structures. As the name suggests, a binary tree is a tree data structure in which each node has at most two children, which are referred to as the left child and the right child.