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Leaf node

As explained in Grokking Algorithms, Second Edition

A leaf node is a node in a tree that has no children.

A leaf node is a node in a tree with no children. In a rooted tree, every other node leads toward descendants, while a leaf marks an endpoint of a path. section 7.1

To place leaf nodes in a tree:

  • A tree has a root, which has no parent. section 7.1
  • Nodes may have children, but each node has at most one parent. section 7.1
  • A node becomes a leaf when it has no children. section 7.1

Leaf nodes in Huffman coding

Huffman coding places letters only at leaf nodes. Reading binary digits from the root follows one unique path to a leaf, so each letter receives one unambiguous code and decoding cannot stop at an intermediate node. section 7.6

How Grokking Algorithms, Second Edition covers it

How deep it goes
Explains the definition and its role in Huffman coding, but stops short of implementation details.
Examples
Uses rooted-tree terminology and Huffman coding, where letters occupy leaves reached by binary paths.
What it assumes
Assumes only the basic meanings of nodes, edges, roots, parents, and children, introducing these terms together.
What you can do after
Understand how to identify leaf nodes and why Huffman decoding ends at them.
How it connects
Connects leaf nodes with trees, rooted trees, root nodes, parent nodes, child nodes, paths, and binary trees.

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This explainer was generated by Manning's knowledge graph from the text of Grokking Algorithms, Second Edition. The section links point to the parts of the book it draws on.