Evidence status for related-work-factcheck.md
This note answers the user’s follow-up about evidentiary grounding.
What was reviewed
The generated review related-work-factcheck.md was based on:
manual.texsections/related-work.texocamod.styfor macrosmodules.bib- Zotero PDF folder
/Users/ltzhou/Downloads/Recursive Modules
It was not based on figures/related-work-legacy.tex. That legacy file was not used as the review target. I only opened the beginning of it later to confirm that it is a separate legacy draft.
PDF-reading method
I did not read all 37 imported PDFs end-to-end. I used:
- file discovery over
/Users/ltzhou/Downloads/Recursive Modules; pdftotext -layoutto extract text from selected PDFs;- targeted keyword searches for terms such as
double vision,applicative functor,generative functor,higher-order functor,contractive,opaque,path resolution,type inference,soundness, andinitialization; - focused snippets from the selected PDFs to check claims.
Therefore the original review should be treated as an evidence-informed review, not as a fully quoted literature audit.
Claims that were directly grounded in PDF text snippets during the review
High confidence / directly checked against PDF text:
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Dreyer/RTG vs RMC distinction:
- Checked in
Dreyer - 2007 - Recursive type generativity.pdfandDreyer - A type system for recursive modules.pdf. - The RMC paper says RTG solves double vision at the System-F-style core-calculus level and RMC scales RTG to recursive ML-style modules.
- Checked in
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Im et al. 2011 does not support applicative functors:
- Checked in
Im et al. - 2011 - A syntactic type system for recursive modules.pdf. - The paper explicitly says it does not support applicative functors and supports only generative functors as in SML.
- Checked in
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Garrigue–Nakata path resolution issue:
- Checked in
Garrigue and Nakata - 2011 - Path resolution for nested recursive modules.pdf. - The abstract/introduction states that path resolution termination is undecidable even without higher-order functors and motivates decidable restrictions.
- Checked in
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Russo/Moscow ML lack of completed soundness proof:
- Checked in
Russo - 2001 - Recursive structures for standard ML.pdf. - The paper says it does not attempt the type-soundness proof, though it expects one via known techniques.
- Checked in
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RMC generative/applicative distinction:
- Checked in
Dreyer - A type system for recursive modules.pdf. - The paper states RMC supports generative functors and contrasts this with OCaml’s applicative functor semantics.
- Checked in
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Traviata call-by-value soundness and initialization relevance:
- Checked in
Nakata and Garrigue - Recursive modules for programming.pdf. - The paper discusses recursive modules, initialization, and call-by-value soundness.
- Checked in
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MixML broad comparison:
- Checked in
Dreyer and Rossberg - Mixin’ Up the ML Module System.pdf. - The paper positions MixML as recursive linking/separately compiled components with ML-style abstraction and notes applicative behavior as future work.
- Checked in
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F-ing/Momega lineage:
- Checked in
Rossberg et al. - 2014 - F-ing modules.pdf,Rossberg - 1ML – Core and Modules United.pdf, and the local Momega/Blaudeau PDFs enough to verify the general module-elaboration line.
- Checked in
Claims that are synthesis / should be rechecked before putting in the paper
These are not necessarily wrong, but the previous review did not attach enough primary-source evidence to treat them as final paper claims:
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Exact feature-table cells, especially:
- Moscow ML higher-order/applicative functor support in the formal calculus vs implementation;
- RMC higher-order functor support;
- Traviata first-order vs higher-order functor status;
- OCaml cyclic-type status.
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The statement that “Traviata and OCaml work because they do not solve double vision.” The review already recommended weakening this, but any final wording needs direct textual support.
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The claim that RMC rejects all unguarded cycles or mandates every cycle pass through a datatype. This captures the intuition from the undefined/static check but should be phrased more conservatively unless tied to a precise source passage.
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The exact classification of the three cyclic examples in
sections/related-work.texas RTG/Traviata/Momega accept/reject. This should be verified case-by-case against the cited papers and the current formal rules. -
Broad novelty claims such as “first formalization that simultaneously supports X/Y/Z”. These require a careful, citation-backed comparison and probably should be phrased with “to our knowledge” plus precise scope.
Bottom line
The previous review is useful as a map and first-pass fact check, but it should not be treated as a fully evidence-certified review where every sentence is backed by quoted PDF passages. A stricter next version should include, for each claim, the exact PDF title and a short source quotation/snippet.