Formal‑method engineers are overwhelmed by proof files that expose every kernel feature, making it impossible to isolate the exact lines and types for a given theorem. ProofScope slices the proof context to show only the relevant theorems, types, and kernel calls, then verifies them in a lightweight sandbox to restore confidence in Lean and Coq proofs.
Quantitative Score Breakdown
complaint frequency
1.5
growth rate
9
competition density
10.5
monetization potential
14.25
technical feasibility
7.5
search interest
4.8
Evidence Signal (1)
Raw Complaint Log
hn • r/hackernews
Comment on: A SAT Attack on Tarski's High School Algebra Problem
> you need to review only the lines that correspond to the theorem that you want to prove and their typesThis is (unfortunately) not actually the case—just a few weeks ago, someone "proved" the Collatz conjecture via a Lean proof 1) whose theorem statement was correct, 2) typechecked, and 3) was even verified by external tools with their own implementations of the kernel.[0]The problem was (AFAIK) that the Lean kernel has a lot of fancy features that aren't yet perfectly understood from a type-theoretic perspective (I don't think Lean is unique in this regard; pretty sure Rocq and Agda are in
Recommended execution roadmap for "ProofScope: Lean & Coq Focused Review"
1
Analyze Complaint Signals
Examine the 1 harvested raw posts to map specific feature complaints, workflow workarounds, and user friction points.
2
Scope Core MVP
Build a minimalist solution focused exclusively on solving "Formal‑method engineers are overwhelmed by proof files that expose every kernel feature, making it impossible ..." without feature bloat.
3
Engage Early Adopters
Directly engage users in subreddits and developer forums who expressed frustration to offer early access beta invites.
Formal‑method engineers are overwhelmed by proof files that expose every kernel feature, making it impossible to isolate the exact lines and types for a given theorem. ProofScope slices the proof context to show only the relevant theorems, types, and kernel calls, then verifies them in a lightweight sandbox to restore confidence in Lean and Coq proofs.
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