ZK Proof Generation & Verification Explained

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If you've been listening in for a while you understand the idea behind ZKVMs and where we see them fitting into the modular stack. ZKVMs, from what we understand, are mostly focused on proof generation. However, a lesser known part of the ZK "magic" is directly verifying ZK proofs. We're interested in teams lowering the cost and time to verify. So, we sat down with Rob and John of zkVerify to discuss their dedicated blockchain for verifying ZK proofs, significantly reducing the costs and stabilizing the pricing of verification. We discussed the need to support different types of cryptography, why offering product developers the flexibility they need to create innovative applications in ZK is important, and proof aggregation. We also talked about how they settle proofs and whether or not its truly decentralized and trust-minimized. The idea behind integrating with multiple proof systems also came up as we discussed their plans to include Ethereum, Apechain, and Horizon's Eon within their proof verification system. While still in the early stages, the zkVerify team is already expanding into Bitcoin as well and pushing their mainnet soon. Hope you enjoy this somewhat technical, yet understandable ZK deep dive. Website: https://therollup.co/ Spotify: https://open.spotify.com/show/1P6ZeYd.. Podcast: https://therollup.co/category/podcast Follow us on X: https://www.x.com/therollupco Follow Rob on X: https://www.x.com/robbie_rollup Follow Andy on X: https://www.x.com/ayyyeandy Join our TG group: https://t.me/+8ARkR_YZixE5YjBh The Rollup Disclosures: https://therollup.co/the-rollup-discl š——š—œš—¦š—–š—Ÿš—”š—œš— š—˜š—„: š˜š˜Æš˜·š˜¦š˜“š˜µš˜Ŗš˜Æš˜Ø š˜Ŗš˜Æ š˜¤š˜³š˜ŗš˜±š˜µš˜°š˜¤š˜¶š˜³š˜³š˜¦š˜Æš˜¤š˜ŗ š˜¢š˜Æš˜„ š˜‹š˜¦š˜š˜Ŗ š˜±š˜­š˜¢š˜µš˜§š˜°š˜³š˜®š˜“ š˜¤š˜°š˜®š˜¦š˜“ š˜øš˜Ŗš˜µš˜© š˜Ŗš˜Æš˜©š˜¦š˜³š˜¦š˜Æš˜µ š˜³š˜Ŗš˜“š˜¬š˜“ š˜Ŗš˜Æš˜¤š˜­š˜¶š˜„š˜Ŗš˜Æš˜Ø š˜µš˜¦š˜¤š˜©š˜Æš˜Ŗš˜¤š˜¢š˜­ š˜³š˜Ŗš˜“š˜¬, š˜©š˜¶š˜®š˜¢š˜Æ š˜¦š˜³š˜³š˜°š˜³, š˜±š˜­š˜¢š˜µš˜§š˜°š˜³š˜® š˜§š˜¢š˜Ŗš˜­š˜¶š˜³š˜¦ š˜¢š˜Æš˜„ š˜®š˜°š˜³š˜¦. š˜ˆš˜µ š˜¤š˜¦š˜³š˜µš˜¢š˜Ŗš˜Æ š˜±š˜°š˜Ŗš˜Æš˜µš˜“ š˜µš˜©š˜³š˜°š˜¶š˜Øš˜©š˜°š˜¶š˜µ š˜µš˜©š˜Ŗš˜“ š˜¤š˜©š˜¢š˜Æš˜Æš˜¦š˜­, š˜øš˜¦ š˜®š˜¢š˜ŗ š˜¦š˜¢š˜³š˜Æ š˜¢ š˜¤š˜°š˜®š˜®š˜Ŗš˜“š˜“š˜Ŗš˜°š˜Æ š˜°š˜³ š˜§š˜¦š˜¦ š˜¢š˜“ š˜¢ š˜“š˜±š˜°š˜Æš˜“š˜°š˜³š˜“š˜©š˜Ŗš˜±, š˜Ŗš˜§ š˜µš˜©š˜Ŗš˜“ š˜Ŗš˜“ š˜µš˜©š˜¦ š˜¤š˜¢š˜“š˜¦ š˜øš˜¦ š˜øš˜Ŗš˜­š˜­ š˜¢š˜­š˜øš˜¢š˜ŗš˜“ š˜®š˜¢š˜¬š˜¦ š˜“š˜¶š˜³š˜¦ š˜Ŗš˜µ š˜Ŗš˜“ š˜¤š˜­š˜¦š˜¢š˜³. š˜žš˜¦ š˜¢š˜³š˜¦ š˜“š˜µš˜³š˜Ŗš˜¤š˜µš˜­š˜ŗ š˜¢š˜Æ š˜¦š˜„š˜¶š˜¤š˜¢š˜µš˜Ŗš˜°š˜Æš˜¢š˜­ š˜¤š˜°š˜Æš˜µš˜¦š˜Æš˜µ š˜±š˜­š˜¢š˜µš˜§š˜°š˜³š˜®, š˜Æš˜°š˜µš˜©š˜Ŗš˜Æš˜Ø š˜øš˜¦ š˜°š˜§š˜§š˜¦š˜³ š˜Ŗš˜“ š˜§š˜Ŗš˜Æš˜¢š˜Æš˜¤š˜Ŗš˜¢š˜­ š˜¢š˜„š˜·š˜Ŗš˜¤š˜¦. š˜žš˜¦ š˜¢š˜³š˜¦ š˜Æš˜°š˜µ š˜±š˜³š˜°š˜§š˜¦š˜“š˜“š˜Ŗš˜°š˜Æš˜¢š˜­š˜“ š˜°š˜³ š˜­š˜Ŗš˜¤š˜¦š˜Æš˜“š˜¦š˜„ š˜¢š˜„š˜·š˜Ŗš˜“š˜°š˜³š˜“.