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Claudio V. Russo. Types for Modules. PhD thesis, Univ. of Edinburgh, 1998.

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Equational Reasoning for Linking with First-Class Primitive.. - Wells, Vestergaard (2000)   (8 citations)  (Correct)

....this work to prove consistency in the absence of confluence [5, 6] 5.4 ML style Modules vs. Types. Crary, Harper, and Puri describe how to extend the ML module system to deal with recursion [14] Earlier work to add first class modules (i.e. higher order functors) to ML includes that of Russo [40], Harper and Lillibridge [26, 33] and Leroy [32] Harper, Mitchell, and Moggi devised the phase distinction to show the decidability of type checking for the ML module system [27] Jones shows how to avoid much of the complexity of typing ML style modules via higher order (parametric) signatures ....

C. V. Russo. Types for Modules. PhD thesis, Univ. of Edinburgh, 1998.


Confluent Equational Reasoning for Linking with First-Class .. - Wells, Vestergaard (1999)   (15 citations)  (Correct)

....work on ML style modules has focused on typing issues. For ML style modules, relevant work includes that of Crary, Harper, and Puri in extending the ML module system to deal with recursion [CHP99] Earlier work to add first class modules (i.e. higher order functors) to ML includes that of Russo [Rus98], Harper and Lillibridge [HL94, Lil97] and Leroy [Ler94] An important work in proving the decidability of type checking for the ML module system was the work of Harper, Mitchell, and Moggi in reasoning about the phase distinction [HMM90] Our work will eventually have to deal with this issue. In ....

Claudio V. Russo. Types for Modules. PhD thesis, Univ. of Edinburgh, 1998.


Confluent Equational Reasoning for Linking with First-Class .. - Wells, Vestergaard (1999)   (15 citations)  (Correct)

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Claudio V. Russo. Types for Modules. PhD thesis, Univ. of Edinburgh, 1998.

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