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A community for the latest discussions about the cutting edge of crypto design, it's culture and significant crypto news. Decentralize everything. Check out our [Community Guidelines](https://relevant.community/crypto/post/6122269e61d1cd005a877277/62427d3ed587ad005b647828)
53502 Members
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© 2020 Relevant Protocols Inc.
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"Reader who have been following the  ZK-SNARK space closely should by now be familiar with the high level of how ZK-SNARKs work. ZK-SNARKs are based on checking equations where the elements going into the equations are mathematical abstractions like polynomials (or in rank-1 constraint systems matrices and vectors) that can hold a lot of data. There are three major families of cryptographic technologies that allow us to represent these abstractions succinctly: Merkle trees (for FRI), regular elliptic curves (for inner product arguments (IPAs)), and elliptic curves with pairings and trusted setups (for KZG commitments). These three technologies lead to the three types of proofs: FRI leads to STARKs, KZG commitments lead to "regular" SNARKs, and IPA-based schemes lead to bulletproofs."
"Reader who have been following the  ZK-SNARK space closely should by now be familiar with the high level of how ZK-SNARKs work. ZK-SNARKs are based on checking equations where the elements going into the equations are mathematical abstractions like polynomials (or in rank-1 constraint systems matrices and vectors) that can hold a lot of data. There are three major families of cryptographic technologies that allow us to represent these abstractions succinctly: Merkle trees (for FRI), regular elliptic curves (for inner product arguments (IPAs)), and elliptic curves with pairings and trusted setups (for KZG commitments). These three technologies lead to the three types of proofs: FRI leads to STARKs, KZG commitments lead to "regular" SNARKs, and IPA-based schemes lead to bulletproofs."
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