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| Section | Objectives |
|---|---|
| Hashing and Digital Signatures | - Message Authentication Codes (MAC) - Digital Signature Standards - Hash Functions (MD5, SHA-1, SHA-256) |
| Cryptanalysis and Attacks | - Brute Force and Dictionary Attacks - Common Attack Vectors - Social Engineering Prevention |
| Applied Cryptography | - VPN Security - SSL/TLS Protocols - PGP and Email Encryption - Cryptographic Best Practices |
| Symmetric Cryptography | - Initialization Vectors (IV) - Key Management - Block Ciphers (AES, DES, 3DES) - Stream Ciphers |
| Asymmetric Cryptography | - Elliptic Curve Cryptography (ECC) - RSA Algorithm - Diffie-Hellman Key Exchange - Public Key Infrastructure (PKI) |
| Cryptography Fundamentals | - Cryptographic Terminology - History and Evolution of Cryptography - Symmetric vs Asymmetric Encryption |
>> Introduction-to-Cryptographyクラムメディア <<
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質問 # 30
(What is modular arithmetic in cryptography?)
正解：C
解説：
Modular arithmetic is the mathematics of working with remainders after division by a fixed number called the modulus. In cryptography, it underpins many core constructions because it defines arithmetic in finite sets (rings and fields) where values "wrap around," enabling stable, repeatable operations with bounded results.
Public-key systems like RSA rely on modular exponentiation (raising integers to powers modulo a composite number), while Diffie-Hellman and many elliptic-curve schemes operate in groups defined by modular arithmetic properties. Encryption and key exchange use modular operations because they allow efficient computation forward (e.g., exponentiation modulo a large number) while making certain inverse problems computationally hard without secret information (e.g., factoring or discrete logarithms). Modular reduction also helps keep intermediate values manageable and supports group properties needed for proofs of security.
Although modular arithmetic is not "encryption by itself," it is a foundational method used inside encryption algorithms and protocols. Therefore, among the options, describing it as a method used for encryption via modular operations best matches cryptographic usage.
質問 # 31
(Which encryption algorithm uses an 80-bit key and operates on 64-bit data blocks?)
正解：B
解説：
Skipjack is a symmetric block cipher historically associated with the Clipper chip initiative. Its defining parameters match the question: it operates on 64-bit blocks and uses an 80-bit key. The other options do not fit those exact sizes. Twofish is a 128-bit block cipher with key sizes up to 256 bits. Blowfish is a 64-bit block cipher, but its key size is variable from 32 up to 448 bits and is not fixed at 80 bits as a defining property.
Camellia is a 128-bit block cipher with key sizes of 128, 192, or 256 bits. Skipjack's smaller key size and legacy design make it unsuitable for modern security needs, but the question is purely about identifying the algorithm that matches an 80-bit key and 64-bit blocks. Therefore, the correct answer is Skipjack.
質問 # 32
(What is lattice-based cryptography?)
正解：D
解説：
Lattice-based cryptography refers to cryptographic constructions whose security is based on the computational hardness of problems on mathematical lattices (regular grids of points in high-dimensional space). Examples of hard lattice problems include the Shortest Vector Problem (SVP) and Closest Vector Problem (CVP), and practical schemes often use related problems like Learning With Errors (LWE) or Ring- LWE. These problems are believed to remain hard even for quantum computers, making lattice-based cryptography a major candidate family for post-quantum cryptography. Lattice schemes can support encryption, digital signatures, and key exchange, often with strong security reductions (worst-case to average- case) and efficient implementations. The word "lattice" here is not about simple point encoding; it's about relying on geometric/algebraic structures and noise-based hardness assumptions. It is also unrelated to blockchain "options." While many lattice schemes do involve modular arithmetic internally, what defines the category is the underlying lattice hardness assumptions, not modular arithmetic alone. Therefore, the correct definition is a cryptographic scheme based on geometric lattices.
質問 # 33
(Which authentication method allows a customer to authenticate to a web service?)
正解：B
解説：
One-way client authentication is the method where the client (customer) proves its identity to the server (web service). In cryptographic terms, this is commonly implemented through client credentials such as client TLS certificates (mTLS from the server's perspective) or through authentication protocols layered over TLS (for example, signed tokens), but the defining direction is that the client is the party being authenticated. In a strict TLS certificate-authentication framing, client authentication occurs when the server requests a client certificate during the handshake and the client demonstrates possession of the corresponding private key (via signature in handshake messages). The server then validates the client certificate chain and authorization policy. One-way server authentication, by contrast, authenticates only the server to the client and does not identify the customer. Mutual authentication authenticates both sides simultaneously; while it includes client authentication, it is broader than what the question asks. "End-to-end authentication" describes assurance between endpoints across intermediaries, but it is not the specific "customer authenticates to service" method in certificate-based terminology. Therefore, the best answer is one-way client authentication.
質問 # 34
(What is a component of a one-time password (OTP) that is needed to guess future iterations of passwords?)
正解：B
解説：
OTP systems (such as HOTP and TOTP) generate a sequence of passwords using a shared secret and a moving factor (counter or time). The critical secret that underpins the ability to compute past or future OTP values is the seed (also called the shared secret key). In HOTP, the seed is used with an HMAC function and an incrementing counter; in TOTP, the seed is used with HMAC and a time-step value. If an attacker obtains the seed and knows the algorithm and moving factor, they can compute future OTPs. The "function" and "encryption algorithm" are typically standardized and public; security relies on keeping the seed secret. An initialization vector is not a standard OTP component in HOTP
/TOTP generation. Therefore, the component needed to predict future OTP values is the seed.
Protecting the seed is essential: it should be stored securely (e.g., hardware token secure storage) and transmitted only through controlled provisioning processes. If compromised, OTP becomes predictable and no longer serves as a strong second factor.
質問 # 35
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