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Euclid organized mathematical propositions and proofs in the Elements. The work became a durable model of systematic mathematical exposition.
Context and limits
Separating assumptions from derived statements remains useful when reading a proof or a program specification. This is a teaching connection, rather than a claim that Euclid anticipated software.
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Read mathematics of computation for the surrounding ideas and machines. The sources below document the contribution and provide routes for further reading.
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Source assessment: . 1 of 1 selected claims marked supported by the assessor. This is not a coverage percentage for the article.
Euclid organized mathematical propositions and proofs in the Elements. The work became a durable model of systematic mathematical exposition.
Assessor finding: supported · historical · Article passage
- J. J. O’Connor and E. F. Robertson — Euclid of Alexandria, MacTutor, University of St Andrews — Summary and opening biography
Passage read: The cited passage was inspected during this assessment; the source title identifies its actual publisher or author.
Scoped assessment of the contribution paragraph; the context section supplies editorial reading guidance.
- J. J. O’Connor and E. F. Robertson — Euclid of Alexandria, MacTutor, University of St Andrews — Summary and opening biography
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These historical or editorial claims have no executable truth test. Source assessment and human review remain separate.
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- Introductory assessment of the cited contribution; no independent confirmation of priority claims is asserted.
Independent human review
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Content fingerprint: 4a274f6f9fab288ba2cb38ac1045ced929ef72c33a4540cdc40fd8d812661e47. An article change invalidates this assessment.
Sources
Published by devutils · Updated · Original explanatory text; sources retain their own terms.