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C99 implementation of new O(m log^(2/3) n) shortest path algorithm

Details

External ID
47124325
Source
HN
Company
—
Product
C99 implementation of new O(m log^(2/3) n) shortest path algorithm
Website domain
github.com
Launched
Feb. 23, 2026
Cohort
—
Upvotes
111
Upvotes percentile
0.9022911051212938
Tags
—
Fetched at
Sept. 7, 2026, 9:25 p.m.
Updated at
Sept. 7, 2026, 9:25 p.m.

Enrichment

Theme
low-level systems and developer tools
Vertical
—
Function
Dev tools
Audience
Developer
AI stance
Not AI
Project type
Hobby / open-source project
Normalized one-liner
shortest path algorithm implementation
Manually corrected
False

Could you build this?

No Implementing a cutting-edge theoretical graph algorithm with complex asymptotic bounds in pure C99 requires deep mathematical graph theory expertise and algorithmic implementation skills that AI assistants routinely hallucinate on.

What it would actually take: Requires translating advanced theoretical computer science papers (such as recent sub-logarithmic shortest path algorithms) into correct, bug-free C code. The hard parts involve implementing complex hierarchical graph decompositions, specialized priority queue data structures, and intricate recursive state tracking while managing manual memory in C99. This demands specialized theoretical computer science expertise and competitive-programming-level low-level systems engineering.

Discussion

20 comments analyzed.

Competitors mentioned: Fibonacci heap implementations, BMSSPy (Python BMSSP library), C++ BMSSP reference implementation, Established graph algorithm libraries

Concerns raised: Code is AI-generated (not peer-reviewed implementation), Benchmark results appear fabricated or compiler-dependent, Extreme speedup claims (20,000x-1.2M x) only reproducible with specific compiler flags, DMMSY(res) implementation doesn't match claimed algorithmic complexity, Unfair comparison - custom Dijkstra implementation may have heap allocation overhead

Feature requests: Transparent explanation of AI generation process and methodology, Fair apples-to-apples comparison with same optimization levels for all algorithms, Benchmarks against established Dijkstra libraries and reference implementations, Real-world performance data on realistic (non-sparse/tree-like) graphs

Competitors

Other products that read as similar to this one — 338 launches clear the similarity bar, closest 8 shown.

Attention rank: #25 of 339 (itself plus its competitors, highest first — normalized so YC and Product Hunt are compared fairly).

Launched 115 days after the earliest competitor.

Other launches for this product