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Transparent setup

As explained in Real-World Cryptography

A proof-system setup that does not require a trusted third party to generate its public parameters.

A zero-knowledge proof system needs public parameters, called a common reference string (CRS). A transparent setup creates those parameters without asking a trusted third party to generate them, avoiding secret “toxic waste” held by a ceremony participant. section 15.3

The setup choice changes the trust model:

  • Trusted setups may be efficient and produce short proofs, but their creators can hold secrets capable of forging proofs. section 15.3
  • Multiparty computation can reduce trusted-setup risk if at least one participant is honest and deletes their secret. section 15.3
  • Transparent schemes require no trusted third party and are universal by design, meaning they can prove any circuit within a stated size bound. section 15.3
Figure 15.11 General-purpose ZKPs allow a prover to convince a verifier about the integrity of an execution trace (the inputs of a program and the outputs obtained after its execution) while hiding some of the inputs or outputs involved in the computation. An example of this is a prover trying to prove that a sudoku can be solved.

Use the execution-trace example to see the broader zero-knowledge setting in which setup choices support proofs about hidden inputs or outputs. section 15.3

How Real-World Cryptography covers it

How deep it goes
Defines transparent setups through CRS creation and trusted-party absence, without detailing their construction.
Examples
Uses hidden execution traces and a solvable Sudoku as examples of general-purpose zero-knowledge proofs.
What you can do after
Evaluate setup choices by comparing trusted-party dependence, proof efficiency, universality, and toxic-waste risk.
How it connects
Connects common reference strings, zero-knowledge proofs, trusted setups, multiparty computation, and universal setups.

This explainer was generated by Manning's knowledge graph from the text of Real-World Cryptography. The section links point to the parts of the book it draws on.