Trenchard More: Difference between revisions

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* [https://dl.acm.org/doi/abs/10.1147/rd.172.0135 Axioms and Theorems for a Theory of Arrays], IBM Journal of Research and Development, Volume 17, Issue 2. 1973-03.
* [https://dl.acm.org/doi/abs/10.1147/rd.172.0135 Axioms and Theorems for a Theory of Arrays], IBM Journal of Research and Development, Volume 17, Issue 2. 1973-03.
* "Notes on the development of a theory of arrays", IBM Philadelphia Scientific Center Technical Report Number 320-3016, 1973-05.
* "Notes on the development of a theory of arrays", IBM [[Philadelphia Scientific Center]] Technical Report Number 320-3016, 1973-05.
* "Notes on the Axioms for a theory of arrays", IBM Philadelphia Scientific Center Technical Report Number 320-3017, 1973-05.
* "Notes on the Axioms for a theory of arrays", IBM [[Philadelphia Scientific Center]] Technical Report Number 320-3017, 1973-05.
* "A Theory of Arrays with Applications to Databases", IBM [[wikipedia:Cambridge Scientific Center|Cambridge Scientific Center]] report G320-2107, 1975-09.
* "A Theory of Arrays with Applications to Databases", IBM [[wikipedia:Cambridge Scientific Center|Cambridge Scientific Center]] report G320-2107, 1975-09.
* "Types and Prototypes in a Theory of Arrays", IBM Cambridge Scientific Center report G320-2112, 1976-05.
* "Types and Prototypes in a Theory of Arrays", IBM Cambridge Scientific Center report G320-2112, 1976-05.

Latest revision as of 23:38, 15 April 2024

This article is about More's relationship with APL. For more complete information about More, see Wikipedia.

Trenchard More (1930 – 2019) was a mathematician employed by IBM who helped develop nested array model concepts—"Array Theory", in his terminology—such as the "floating" property of simple scalars and the behavior of prototypes. According to Jim Brown, More "had a tremendous influence on the final definition of the APL2 language".[1] More's work is also cited as an influence on NARS. He also developed Nial together with Mike Jenkins of Queen's University at Kingston.[2]

Specific features attributed to More are the extension of strand notation to arbitrary arrays[3][1] and a shift from making Enclose idempotent on any scalar to simple scalars only in Jim Brown's early work.[4]

Publications

References

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