Error control basics: a checksum (or check digit) is primarily used to detect errors in which context?

Difficulty: Easy

Correct Answer: Data transmission

Explanation:


Introduction / Context:
Checksums and check digits are fundamental techniques in error detection. They add redundancy to a data block or identifier so that accidental changes can be caught when the data is read or received. While arithmetic and logical operations have separate validation mechanisms, the classic and primary use case of checksums is in communication and storage—detecting corruption during transit or retrieval.


Given Data / Assumptions:

  • “Checksum” here covers block checks, CRCs, and check digits for identifiers like account numbers or UPCs.
  • The purpose is detection of accidental errors (bit flips, transpositions).
  • We are not referring to verifying correctness of an algorithm’s internal arithmetic/logic.


Concept / Approach:
In data transmission, a sender computes a checksum from the payload and attaches it. The receiver recomputes it; if the values differ, an error is flagged. Storage systems work similarly, detecting silent corruption. Arithmetic and logical operations are typically validated by separate test or proof methods, not checksums attached to operands/results. Therefore, the standard association is with transmission/storage integrity rather than computational correctness per se.


Step-by-Step Solution:

Identify what checksums protect: data blocks moving through unreliable channels. Contrast with arithmetic or logical operation correctness (validated differently). Select the context most aligned with checksum use: data transmission. Confirm by recalling CRC, parity, and LRC examples in networking and storage.


Verification / Alternative check:
Networking models (link and transport layers) and storage systems (filesystems, RAID) implement checksums for error detection, reinforcing the choice.


Why Other Options Are Wrong:

  • Arithmetic operations: use unit tests, invariants, or redundant computation, not attached checksums.
  • Logical operations: correctness relates to program logic, not transmission integrity.
  • All/None: not accurate given the primary role of checksums.


Common Pitfalls:
Assuming checksums correct errors; most detect only. Correction requires codes with redundancy designed for correction (e.g., Hamming, Reed–Solomon) or retransmission protocols.


Final Answer:
Data transmission

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