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Greedy -> Huffman / Data Compression

Binary Huffman coding as an optimal-merge greedy lane: repeatedly merge the two lightest trees, track weighted path length by merge sums, and recover deterministic prefix codes.

  • Topic slug: greedy/huffman-data-compression
  • Tutorial page: Open tutorial
  • Ladder page: Open ladder
  • Repo problems currently tagged here: 1
  • Repo companion pages: 5
  • Curated external problems: 1

Microtopics

  • optimal-merge
  • prefix-codes
  • weighted-path-length
  • min-heap-greedy
  • deterministic-tie-break
  • codeword-reconstruction

Learning Sources

Source Type
Algorithms 4/e Huffman Course
Algorithms 4/e data compression slides Course
Cornell CS312 heaps and Huffman coding Course

Repo Companion Material

Material Type
Huffman / Data Compression hot sheet quick reference
Template Library exact starter route starter route
Huffman Coding Benchmark note anchor note
Greedy overview family hub
Heaps And Ordered Sets compare point

Curated External Problems

Core

Problem Source Difficulty Context Style Prerequisites Tags Why it fits
Huffman Coding Benchmark Algorithms 4/e Medium Data-Compression, Prefix-Codes Heap Greedy; Tree Construction Priority Queue; Weighted Merge Cost; Prefix Code Optimal Merge; Min-Heap; Weighted Path Length Canonical textbook benchmark where the whole lesson is the two-smallest merge greedy, not a production compression container.

Repo Problems

Code Title Fit Difficulty Pattern Note Solution
HUFFMANCODING Huffman Coding Benchmark primary medium - Note Code

Regeneration

python3 scripts/generate_problem_catalog.py