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gnark

What's gnark?

gnark is a fast zk-SNARK library that offers a high-level API to design circuits. The library is open source and developed under the Apache 2.0 license

How does gnark work?

In a typical workflow:

  1. Implement an algorithm for which you want to prove and verify execution.
  2. Use the gnark/frontend package to translate the algorithm into a set of mathematical constraints.
  3. Use the gnark/backend package to create and verify your proof of knowledge. That is, you prove that you know a list of secret inputs satisfying a set of mathematical constraints.
danger

gnark has not been audited and is provided as-is, use at your own risk.

In particular, gnark makes no security guarantees such as constant time implementation or side-channel attack resistance.

gnark circuits are written in Go

Users write their zk-SNARK circuits in plain Go. gnark uses Go because:

  • Go is a mature and widely used language with a robust tool chain.
  • Developers can debug, document, test and benchmark circuits as they would with any other Go program.
  • Circuits can be versioned, unit-tested and used in standard continuous integration and delivery (CI/CD) workflows.
  • IDE integration.

gnark exposes its APIs like any conventional cryptographic library. Complex solutions need API flexibility. For example gRPC and REST APIs, serialization protocols, monitoring, and logging can be easily added.

Example of how to prove knowledge of a pre-image
// Circuit defines a pre-image knowledge proof
// mimc(secret preImage) = public hash
type Circuit struct {
PreImage frontend.Variable
Hash frontend.Variable `gnark:",public"`
}

// Define declares the circuit's constraints
func (circuit *Circuit) Define(api frontend.API) error {
// hash function
mimc, err := mimc.NewMiMC(api.Curve())

// specify constraints
// mimc(preImage) == hash
api.AssertIsEqual(circuit.Hash, mimc.Hash(cs, circuit.PreImage))

return nil
}

gnark is fast

info

It is difficult to fairly and accurately compare benchmarks among libraries. Some implementations may excel in conditions where others may not. Results depend on target or available instruction set, CPUs and RAM.

Here we benchmark the same circuit using gnark, bellman (BLS12_381), and bellman_ce (BN254).

BN254

Number of constraints1000003200000064000000
bellman_ce (s/op)0.43106214.8
gnark (s/op)0.1227.153.9
Speed improvementx3.6x3.9x4.0

On large circuits, that's over 1.18 million constraints per second.

BLS12_381

Number of constraints1000003200000064000000
bellman (s/op)0.6158316.8
gnark (s/op)0.1941.480.6
Speed improvementx3.1x3.8x3.9
note

These benchmarks were executed on an AWS c5a.24xlarge instance, with hyper-threading disabled.

Results are not recent and will be updated.

Proving schemes and curves

Refer to the Proving schemes and curves section.