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When you're studying cryptography, understanding attacks isn't just about memorizing a list of threats—it's about grasping why cryptographic systems fail and how attackers exploit weaknesses in design, implementation, and human behavior. You're being tested on your ability to identify vulnerabilities, recommend appropriate countermeasures, and explain the relationship between attack vectors and defensive mechanisms. These concepts appear repeatedly in questions about protocol security, algorithm selection, and system hardening.
The attacks covered here demonstrate fundamental principles: computational complexity limits, information leakage through unintended channels, mathematical properties of cryptographic primitives, and the gap between theoretical security and real-world implementation. Don't just memorize attack names—know what category each belongs to, what it exploits, and what defenses apply. That's what separates surface-level recall from the deeper understanding exam questions demand.
These attacks work by systematically trying possibilities until finding the right answer. The security of these defenses relies entirely on making the search space too large to explore in practical time.
Compare: Brute Force vs. Dictionary Attack—both guess credentials, but brute force is exhaustive while dictionary attacks are targeted. On exam questions about password security, dictionary attacks explain why complexity requirements exist, while brute force explains why length matters.
These attacks exploit the mathematical structure of cryptographic algorithms themselves. Success depends on finding patterns or weaknesses in how the algorithm transforms data.
Compare: Differential Cryptanalysis vs. Birthday Attack—both are mathematical attacks, but differential cryptanalysis targets encryption algorithms while birthday attacks target hash functions. Know which primitive each threatens.
These attacks assume the adversary can influence what gets encrypted or decrypted. They model realistic scenarios where attackers interact with cryptographic systems rather than just observing them.
Compare: Chosen-Plaintext vs. Chosen-Ciphertext—both give attackers control over cryptographic operations, but they target opposite directions. CPA tests encryption security; CCA tests decryption robustness. Secure systems must resist both.
These attacks target how cryptography is implemented rather than the algorithm itself. Even mathematically perfect algorithms can leak secrets through physical characteristics.
Compare: Side-Channel vs. Timing Attack—timing attacks are actually a subset of side-channel attacks. Side-channel is the broad category; timing specifically exploits duration. Exam questions may test whether you recognize this relationship.
These attacks exploit weaknesses in how cryptographic protocols operate over networks. They target the communication process rather than the cryptographic primitives themselves.
Compare: Man-in-the-Middle vs. Replay Attack—MITM requires active, real-time interception while replay attacks use previously captured data. Both target protocols rather than algorithms, and both are defeated by proper authentication and freshness mechanisms.
| Concept | Best Examples |
|---|---|
| Exhaustive Search | Brute Force, Dictionary Attack |
| Mathematical Analysis | Differential Cryptanalysis, Birthday Attack |
| Chosen-Input Models | Chosen-Plaintext Attack, Chosen-Ciphertext Attack |
| Implementation Flaws | Side-Channel Attack, Timing Attack |
| Protocol Weaknesses | Man-in-the-Middle, Replay Attack |
| Targets Hash Functions | Birthday Attack |
| Targets Block Ciphers | Differential Cryptanalysis, Brute Force |
| Requires Physical Access | Side-Channel Attack |
Which two attacks both exploit predictable human behavior in password selection, and how do their search strategies differ?
A system uses AES-256 encryption but leaks information through variable processing times. Which attack category does this vulnerability fall under, and why doesn't the strong algorithm prevent it?
Compare and contrast Chosen-Plaintext and Chosen-Ciphertext attacks: what capability does each assume the attacker has, and what aspect of the cryptosystem does each primarily threaten?
If an exam question describes an attacker capturing authentication tokens and using them hours later to gain access, which attack is being described, and what three countermeasures would prevent it?
Why does a 128-bit hash function provide only 64 bits of security against collision attacks? Which attack explains this, and what mathematical principle underlies it?