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The Power of Hashing in One-Way Security and Irreversible Storage
In modern digital systems, hashing is one of the most fundamental building blocks of security. It is not encryption, it is not obfuscation, and it is not reversible. Hashing exists for a single purpose: to represent data in a way that cannot be transformed back into its original form. This one way property is…
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When Encryption Depends on Errors, Not Data
A Critical Look at Noise-Based Security in Quantum-Safe Cryptography Introduction: Security Built on Uncertainty Quantum-safe cryptography was designed to survive a future where quantum computers break today’s public-key systems. To achieve this, many post-quantum schemes rely not on number-theoretic hardness, but on structured randomness, often referred to as noise.At first glance, this sounds elegant:…
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Post-Quantum Cryptography: What It Is and How It Protects Us from Quantum Attacks
Introduction The digital world depends on cryptography that was designed for classical computers. Protocols like RSA, Diffie–Hellman, and elliptic-curve cryptography (ECC) secure everything payments, messaging, software updates, VPNs, authentication.But here’s the uncomfortable truth: a sufficiently powerful quantum computer can break all of them using Shor’s algorithm. This is exactly why post-quantum cryptography exists. PQC…
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When Cryptography Depends on Noise, Not Data: The Hidden Risk in Quantum-Safe Systems
Quantum-safe cryptography is often promoted as the long-term shield against quantum attacks, but a critical blind spot is rarely discussed: some of these schemes fundamentally rely on noise and noise is a physical phenomenon, not a mathematical one.Once your security depends on unpredictable errors, anyone who can control those errors can start bending the…
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Quantum Vulnerabilities in Today’s Cryptography
A Historical Perspective and a Forward-Looking Defense Strategy For decades, modern cryptography has relied on mathematical problems assumed to be computationally infeasible for classical computers. Algorithms like RSA, Diffie-Hellman, and Elliptic Curve Cryptography (ECC) derive their security from the hardness of factoring large integers or solving discrete logarithms. This design has worked because no…