gciatto / eass23-cl-in-mas-exercises Goto Github PK

Part of the lecture "On the role of computational logic in MAS: practice with 2P-Kt 4 hours"

• Lecture Slides: https://github.com/gciatto/eass23-cl-in-mas
• 2P-Kt Documentation: https://github.com/tuProlog/2p-kt-presentation/
• Kotlin Documentation: https://kotlinlang.org/docs/home.html
  • Sequences: https://kotlinlang.org/docs/sequences.html

• Exercise 1 in ./exercise-1 is about terms

  • goal: practice with the creation and usage of terms in 2P-Kt

• Exercise 2 in ./exercise-2 is about the Herbrand universe

  • goal: write a lazy algorithm for computing the Herbrand universe corresponding to some given set of functors and their corresponding arities
  • advanced, optional

• Exercise 3 in ./exercise-3 is about Horn clauses

  • goal: practice with the creation and usage of clauses in 2P-Kt

• Exercise 4 in ./exercise-4 is about the manipulation of both terms and clauses

  • goal: write an algorithm aimed at analysing any given theory of logic rules and facts, in order to detect the sets of functors, predicate names, and variables names therein contained
  • advanced, optional

• Exercise 5 in ./exercise-5 is about substitutions

  • goal: practice with the creation and usage of substitutions in 2P-Kt

• Exercise 6 in ./exercise-6 is about unification

  • goal: practice with the exploitation of unification in 2P-Kt

• Exercise 7 in ./exercise-7 is about clauses retrieval from theories, via unification

  • goal: practice with the exploitation of unification as a means to query theories

• Exercise 8 in ./exercise-8 is about the manipulation of logic theories

  • goal: write an algorithm aimed at relationalising any logic theory in propositional form
  • advanced, optional

• Exercise 9 in ./exercise-9 is about resolution

  • goal: exploit 2P-Kt functionalities to implement pure logic solvers, leveraging on various proof-tree exploration strategies
  • advanced

• Exercise 10 in ./exercise-10 is about resolution with side effects

  • goal: extend the logic solver from exercise 9 to support Prolog-like meta predicates such as:
    • not(P) which fails if predicate P is true
    • assert(C) which adds clause C to the solver's knowledge base
    • retract(C) which removes clause C from the solver's knowledge base
    • is(X, E) which assigns to variable X the value attained by evaluating expression E
  • advanced, optional

1. Listen to the teacher's explanation

2. Meanwhile, import the current folder as a project into your preferred IDE

   • if the IDE is IntelliJ or Eclipse, please import the project as a Gradle project

3. Look for specific TODOs in the source code directory of each exercise

   • exercises consist of unit test which can be individually run
   • to run a test you can either
     • press the "Play" button
     • run tests from the command line:

       ./gradlew exercise-N:test

4. Inspect and understand the provided unit tests

   • each single line has a meaning: ask for help if a line/test/suite is unclear

5. Address the TODO and re-run the tests

6. When all tests pass, the exercise is done