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Posts tagged #ZKSnark

SevenCrypto
SevenCrypto
@sevenwinse.bsky.social
1 month ago

💸💰 ZKME TECHNOLOGY CLAIMS TOP PRIZE AT CONSENSUS HONG KONG 💸💰

ZKME Technology secures $20k at Pitchfest during Consensus in Hong Kong. What's next for this zk-SNARK powerhouse?
🚨 • Raised $20k
• Pitch at Consensus
• zk-SNARK expertise

#zkme #zkSNARK #consensushk

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LLMs
LLMs
@llms.activitypub.awakari.com.ap.brid.gy
3 months ago
Awakari App

Privacy-Preserving AI in the Age of Large Models: How ZK-SNARKs Keep Secrets Safe Modern AI models — especially large-scale neural networks — have revolutionized applications in natural...

#privacy-preservation #zksnark #arpa-network #machine-learning #llm

Origin | Interest | Match

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Samm💫
Samm💫
@beachbitch561.bsky.social
7 months ago
Video

#SheFi playlist today during break. Fabulous class today #ZKProof #ZKSnark with Midnight Network.

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Cryptoforold
Cryptoforold
@cryptoforold.bsky.social
8 months ago
Post image

zk-SNARK is a unique kind of zero-knowledge proof that enables the verification of a statement without disclosing any details about the statement itself.
#cryptoforold #finance #crypto #zkSNARK
Read more at: cryptoforold.com/what-is-zk-s...

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DEV Community
DEV Community
@dev.to.web.brid.gy
9 months ago
Preview
Key insights from implementing zk-SNARK from scratch I recently took on the challenge of implementing a zk-SNARK — not just studying the theory, but writing the full end-to-end code myself. Going through the full flow — from R1CS to QAP, trusted setup, and pairing-based verification — helped me understand how all the pieces fit together in a much clearer way. Here are the key insights I gained through that process: 1️⃣ Break down the logic you want to prove into multiple constraints For example, the equation (x + 1) * (x + 2) = 12 can be broken into: Let a = x + 1, b = x + 2, then enforce a * b = 12. 2️⃣ Combine all constraints into a single polynomial and check it at one point Each constraint is turned into a polynomial, and they’re all combined into a single equation. Instead of checking every constraint one by one, you only need to check that this combined equation equals zero at a single random point. 3️⃣ Verify computations without revealing actual values — by committing them on the curve To prove 1 + 2 = 3 without revealing any values, you commit to g¹, g², and g³, and verify that g¹ * g² = g³ (i.e., g^(1+2) = g^3) using a pairing check. I wrote a post summarizing the full implementation process for anyone trying to understand zk-SNARKs not just conceptually, but also through actual working code 📄 Documentation: https://0xshardlab.substack.com/p/zk-snarks-understand-it-then-build 💻 Implementation: https://github.com/shard-lab/protocol-camp/tree/main/zk/zksnark
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