1Fuel Whitepaper
  • 📖 Executive Summary
    • 📝Mission Statement
    • 💎Unique Selling Proposition (USP)
  • 👨‍🏫 Introduction
    • 🔍Problem Statement
    • 💡Solution Overview
    • 🌐Insights into How 1FUEL’s Unique Features Set It Apart
  • 📊 Market Analysis
    • 🎯Target Audience
    • ⚔️Competitive Analysis
  • 🔄🚀 One-Click Cross-Chain Transactions
    • ⚙️Real-World Value
    • 🛠️Problems Solved
    • 🏗️Technical Architecture
    • 📐Mathematical Modeling
    • 📜Coding Example
    • 📖Explanation and Details
    • 📈Optimization and Extension
  • 💻 Peer-to-Peer (P2P) Exchange
    • ⚙️Real-World Value
    • 🛠️Problems Solved
    • 🏗️Technical Architecture
    • 📐Mathematical Modeling
    • 📜Coding Example
    • 📖Explanation and Details
    • 📈Optimization and Extension
  • 💳 1FUEL Debit and Credit Cards
    • ⚙️Real-World Value
    • 🛠️Problems Solved
    • 🏗️Technical Architecture
    • 📐Mathematical Modeling
    • 📜Coding Example
    • 📖Explanation and Details
    • 📈Optimization and Extension
  • 💾 Cold Storage Solutions
    • ⚙️Real-World Value
    • 🛠️Problems Solved
    • 🏗️Technical Architecture
    • 📐Mathematical Modeling
    • 📜Coding Example
    • 📖Explanation and Details
    • 📈Optimization and Extension
  • ⭐ AI-Powered Features
    • ⚙️Real-World Value
    • 🛠️Problems Solved
    • 🏗️Technical Architecture
    • 📐Mathematical Modeling
    • 📜Coding Example
    • 📖Explanation and Details
    • 📈Optimization and Extension
  • 🛡️ Security and Compliance
    • 🔑Security Protocols
    • 🔐Compliance and Privacy
    • 📐Mathematical Modeling
    • 📜Coding Example
    • 📖Explanation and Details
    • 📈Optimization and Extension
  • 💰 Tokenomics
  • 🛣️ Roadmap
  • 💼 Team and Advisors
  • ✅ Conclusion
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  • MPC Cryptography
  • Encryption
  1. 🛡️ Security and Compliance

📐Mathematical Modeling

The security and compliance mechanisms in 1FUEL rely on cryptographic models to ensure data protection and user privacy:

MPC Cryptography

The security of the MPC protocol can be represented by the following equation:

 P(Compromise)=1−∏i=1nP(Sharei) \ P(\text{Compromise}) = 1 - \prod_{i=1}^{n} P(\text{Share}_i) \  P(Compromise)=1−i=1∏n​P(Sharei​) 

Where:

P(Compromise) is the probability of the private key being compromised.

P(Share𝑖) is the probability of each individual share being compromised.

Encryption

The strength of AES-256 encryption can be represented by the key space:

 Key Space=2256 \ \text{Key Space} = 2^{256} \  Key Space=2256 

Which represents the number of possible keys an attacker would need to try to break the encryption.

Previous🔐Compliance and PrivacyNext📜Coding Example

Last updated 7 months ago