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Aggregatable Subvector Commitments for Stateless Cryptocurrencies from Lagrange Polynomials #75

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Aggregatable Subvector Commitments for Stateless Cryptocurrencies from Lagrange Polynomials #75

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2 changes: 1 addition & 1 deletion 2024/week1_cryptographic_basics.md
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Expand Up @@ -521,7 +521,7 @@ This is largely used in ZKPs, especially during the verification stage.
If you would like to know more about it, you can check out the following resources:

- **[Exploring Elliptic Curve Pairings by Vitalik Buterin (optional)](https://medium.com/@VitalikButerin/exploring-elliptic-curve-pairings-c73c1864e627)** - This resource builds upon the knowledge you learned above regarding elliptic curves and sets the stage for the topics discussed below. It is an excellent introduction to the topic.
- **[Pairings or Bilinear Maps by Alin Tomescu](https://alinush.github.io/2022/12/31/pairings-or-bilinear-maps.html)** - This resource begins with an introduction to the three fundamental properties of bilinear maps. Building on this foundation, it further explores applications such as the Tripartite Diffie-Hellman protocol, BLS signatures, and Identity-Based Encryption (IBE).
- **[Pairings or Bilinear Maps by Alin Tomescu](https://alinush.github.io/2020/05/06/aggregatable-subvector-commitments-for-stateless-cryptocurrencies.html)** - This resource begins with an introduction to the three fundamental properties of bilinear maps. Building on this foundation, it further explores applications such as the Tripartite Diffie-Hellman protocol, BLS signatures, and Identity-Based Encryption (IBE).

Optional Resources (For Deepening Your Understanding)
- **[Pairings for beginners by Craig Costello](https://static1.squarespace.com/static/5fdbb09f31d71c1227082339/t/5ff394720493bd28278889c6/1609798774687/PairingsForBeginners.pdf)** - This resource introduces bilinear pairings and their cryptographic applications in a beginner-friendly manner.
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