Abstract: I give an introduction to Join calculus, a declarative formalism for concurrent programming. Join Calculus is a development of Pi-calculus that is higher-level and easier to use in practice. Join Calculus radically improves upon well-known concurrency paradigms such as Actors or CSP. I explain how Join Calculus emerges if we want to improve the Actor model by making actors type-safe, stateless, and automatically managed. I am developing Chymyst
, a new open-source implementation of Join Calculus as an embedded DSL in Scala. I show concise and fully declarative Chymyst solutions for classic concurrency problems such as the "dining philosophers" or recursive "fork/join".
-
The backbone of Java concurrency: thread pool executors
-
How and when do Futures run? (On thread pools.)
-
What does it mean to be “thread safe” and “nonblocking”?
-
nonblocking = uses multi-core CPU optimally
-
thread safe = permits easy concurrent nonblocking code
-
Some typical “gotchas” when using Futures in the real world
-
Converting other async APIs to Futures and back
Video: slides + audio recording
Presented at Scala Study Group meetup, November 10, 2013.
This is a tutorial introduction to the Join Calculus and JoCaml. I show a demo of the Dining Philosophers problem using JoCaml and do a quick comparison of the Actor programming model with the Join Calculus.
Conclusions:
-
Join calculus is concurrent programming in pure functional style
-
Join calculus is similar to Actors but "more concurrent and more purely functional"
Presented at Bay Area Categories and Types meetup, April 25, 2014
In my day job, most bugs come from imperatively implemented reactive programs. Temporal Logic and FRP are declarative approaches that promise to solve my problems. I will briefly review the motivations behind and the connections between temporal logic and FRP. I propose a rather "pedestrian" approach to propositional linear-time temporal logic (LTL), showing how to perform calculations in LTL and how to synthesize programs from LTL formulas. I intend to explain why LTL largely failed to solve the synthesis problem, and how FRP tries to cope.
FRP can be formulated as a lambda-calculus with types given by the propositional intuitionistic LTL. I will discuss the limitations of this approach, and outline the features of FRP that are required by typical application programming scenarios.
My talk will be largely self-contained and should be understandable to anyone familiar with Curry-Howard and functional programming.
Presented at SF Types, Theorems, and Programming Languages meetup, June 16, 2014
-
The meaning of "declarative programming": a domain-adapted executable specification language
-
Examples of declarative and nondeclarative code in Fortran and Haskell
-
What is "logic programming" and "constraint programming"
-
Prolog in a nutshell: a declarative language for logic puzzles
-
How Prolog "makes pointers safe"
-
Prolog's legacy: pattern-matching, user-defined infix syntax, recursive data structures, and SQL
-
Why Prolog was the ultimate scripting language for AI (backtracking search, parsers, and DSLs for free)
-
What is "functional-logic programming" (a taste of the programming languages Mercury and Curry)
Video: slides + audio recording
- How "predicates are functions" and "functions are predicates" in Mercury
- How Mercury optimizes code depending on predicate modes
- What are some important limitations of Mercury's type system
Presented at SF Types, Theorems, and Programming Languages meetup, April 13, 2015
In my day job, most bugs come from implementing reactive programs imperatively. FRP is a declarative approach that promises to solve these problems.
FRP can be defined as a λ-calculus that admits temporal types, i.e. types given by a propositional intuitionistic linear-time temporal logic (LTL). Although the Elm
language uses only a subset of LTL, it achieves high expressivity for GUI programming. I will formally define the operational semantics of Elm
. I discuss the current limitations of Elm
and outline possible extensions. I also review the connections between temporal logic, FRP, and Elm
.
My talk will be understandable to anyone familiar with Curry-Howard and functional programming. The first part of the talk is a self-contained presentation of Elm
that does not rely on temporal logic or Curry-Howard. The second part of the talk will explain the basic intuitions behind temporal logic and its connection with FRP.