From e314d8c76b042f15d326497c9b31bf27e07c9412 Mon Sep 17 00:00:00 2001 From: Max New <maxsnew@gmail.com> Date: Wed, 19 Jun 2019 09:17:13 -0400 Subject: [PATCH] add penn talk --- talk/penn-spring-2019/abstract.md | 29 ++++++++++++++++++ talk/penn-spring-2019/homework.org | 37 +++++++++++++++++++++++ talk/penn-spring-2019/outline.org | 19 ++++++++++++ talk/penn-spring-2019/upenn-GTT-talk.key | Bin 0 -> 11531840 bytes 4 files changed, 85 insertions(+) create mode 100644 talk/penn-spring-2019/abstract.md create mode 100644 talk/penn-spring-2019/homework.org create mode 100644 talk/penn-spring-2019/outline.org create mode 100644 talk/penn-spring-2019/upenn-GTT-talk.key diff --git a/talk/penn-spring-2019/abstract.md b/talk/penn-spring-2019/abstract.md new file mode 100644 index 0000000..20ee8f5 --- /dev/null +++ b/talk/penn-spring-2019/abstract.md @@ -0,0 +1,29 @@ +# Type Theoretic Gradual Typing + +Gradually typed languages allow for the gradual addition of static +types to dynamically typed programs, helping one-off scripts, quick +prototypes and legacy codebases mature into robust, reasonable +programs. A key design principle is that this process be incremental: +statically typed programs must be allowed to interoperate with +dynamically typed programs or else entire codebases would have to be +re-written before using the typed programs. However, different gradual +languages and calculi disagree on the semantics of this +interoperability, specifically if and when any types are checked +dynamically at runtime. + +We show that type theoretic βη reasoning principles, chiefly η, +distinguish between different dynamic type checking +schemes. Furthermore, when combined with the principle of graduality +(a gradual analogue of parametricity) we show that almost all of the +cast semantics can be derived from an equational theory. By using a +gradual type theory based on call-by-push-value as a metalanguage, we +can derive cast semantics for many different evaluation orders from +the same basic type theoretic principles. + +# Bio + +Max S. New is a PhD candidate in computer science at Northeastern +University. His PhD work focuses on semantic models and (in)equational +reasoning principles for gradually typed programming languages. More +broadly, he is interested in the use of type theory and category +theory to understand program semantics and language design. diff --git a/talk/penn-spring-2019/homework.org b/talk/penn-spring-2019/homework.org new file mode 100644 index 0000000..8a24e45 --- /dev/null +++ b/talk/penn-spring-2019/homework.org @@ -0,0 +1,37 @@ +In gradually typed lambda calculus the following programs all pass the +type checker because the dynamic type, called `?` is considered +compatible with any type. However, dynamic type casts are inserted +into the program when this occurs, and a runtime error is raised if +the types are violated. + +In particular we get the following (derived) rule that says that +annotating anything with the dynamic type gives it the dynamic type + +t : A +------------ +(t :: ?) : ? + +Let t1,t2 be defined as follows. + t1 = (3,4) :: ? + t2 = (λ x:Int. x) :: ? + +How do you think each of the following programs should evaluate? + +Can you justify your answer from a type soundness principle? + +Does your answer change depending on whether the language is +call-by-value or call-by-name? + +1. (λ x: (Int x Int). first x) t1 +2. (λ x: (Int x Int). first x) t2 + +3. (λ x: (Int x Int). x) t1 +4. (λ x: (Int x Int). x) t2 + +5. (λ x:(Int x Int). true) t1 +6. (λ x:(Int x Int). true) t2 + +For more background, see the paper + Gradual Type Theory + New, Licata and Ahmed + POPL 2019 diff --git a/talk/penn-spring-2019/outline.org b/talk/penn-spring-2019/outline.org new file mode 100644 index 0000000..1382bc0 --- /dev/null +++ b/talk/penn-spring-2019/outline.org @@ -0,0 +1,19 @@ +* TODO Expand + - [X] title/attribution + - [ ] More examples to illustrate other GT semantics + - [X] Contributions -> Main Results + - [ ] More about CBPV? + - [ ] More about Term Precision! + - [ ] A bit about operational models + - a gradual type is a pair of a static type and an ep pair. + +* Intro +** Why Gradual Typing? +** What is Gradual Typing? +** Idea: Derive semantics from Properties +* Properties of Gradual Typing +* CBPV +* Formalizing these in a type theory +* Deriving semantics +* Semantic Model? + diff --git a/talk/penn-spring-2019/upenn-GTT-talk.key b/talk/penn-spring-2019/upenn-GTT-talk.key new file mode 100644 index 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