zkGolf – Competitive optimization of formally verified circuits
Zero-Knowledge Proofs (ZKPs) let an untrusted proved show that computation was executed correctly without revealing the inputs to the verifier. However to prove anything, the computation first has to be expressed as a circuit: a system of polynomial equations (constraints) over a finite field. Circuits are the assembly language of zk and every constraint costs prover (and sometimes verifier) time, so production circuits are aggressively hand-optimized.Over the last months, we have been experimenting with writing formal specifications instead and letting LLMs produce the circuits: as long as they could prove that their implementation was correct. It started with SHA-256: we hand wrote a specification in Lean for SHA-256 compression, and then we asked LLMs to write the circuit, targeting R1CS arithmetization and large fields.It took a few hours of work for Opus 4.7, and some light steering into the right direction, but in the end the model came up with a reasonable implementation. We then asked the LLM to aggressively optimize the circuits, by driving down a cost metric of the circuit (number of constraints). We immediately got very promising results, just by asking to come up with optimization ideas, implement them and prove that the new circuit still satisfies soundness and completeness. Sometimes, it came up with unsound optimizations, however, since it could not prove them, it backtracked and got itself back on to the right approach.The result was a (non-deterministic) circuit beating the current, human optimized, state of the art for SHA256 compression. This experience lead us to create "zk.golf" which is an open competition to produce optimized, formally verified circuits to lower the bar for the use of ZKPs and make their application more efficient.Come play (https://zk.golf/llms.txt) and learn about formal verification.
FL score
out of 100
Verdict
medium confidence
Competition
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Trend
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A competitive platform where LLMs generate formally verified zero-knowledge circuits, with human-competitive optimization results on SHA-256 suggesting a real efficiency gap in current ZK tooling.
The pain
The gap
Build angle
Strengths
- Demonstrated proof-of-concept: LLM-generated circuit already beats human baseline on a real, widely-used function
- Formal verification as a moat: the self-correcting property of provable circuits prevents shipping broken optimizations, unlike traditional code optimization
- Clear, measurable metric: constraint count is objective and directly tied to cost
- Addresses a real bottleneck: ZK adoption is constrained by circuit efficiency, not just proof generation speed
- Existing audience: ZK developers are actively looking for better tooling and are willing to pay
Risks
- Market size uncertainty: how many organizations actually need custom circuit optimization badly enough to pay? SHA-256 is solved; the next 10 circuits may not have the same ROI
- LLM capability ceiling: unclear if this scales beyond hand-crafted formal specs. Automating the Lean specification itself is a harder problem
- Competitive threat: if this works, Circom, Cairo, or major ZK teams (Starkware, Aztec) will integrate LLM-assisted optimization into their own toolchains within 12 months
- Adoption friction: developers must learn formal verification (Lean, Coq) to participate meaningfully. The competition may attract researchers but not practitioners
- Sustainability of competition model: leaderboards are hard to monetize directly. Revenue model (licensing, SaaS, consulting) is not yet clear
- Generalization risk: SHA-256 success may not transfer to more complex circuits (recursive proofs, custom logic). Each circuit type may require different optimization strategies
Fly Labs Method
Is the pain real, is there a gap, is it the right time, can one person build it.
Value Equation
Dream outcome and how likely it feels, against the time and effort it costs.
One-Person Business
Curiosity pull, identity fit, and a path from free value to paid for a solo creator.
Viral Frameworks
Hook strength, shareability, and how cheaply it can be tested.
Builder Lens
Evidence the problem exists, timing, defensibility, and a model that fits on a napkin.
Five lenses, one composite. How scoring works
The angle
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