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Logik

Sommer

(in German: Logik )
Module-ID: FIN-INF-110492
Link: LSF
Responsibility: Martin Glauer
Lecturer: Martin Glauer
Classes:
  • Lecture Logic
  • Exercise Logic
 
Applicability in curriculum: - B.Sc. INF (bilingual): Mathematik / Logik

Abbreviation

Logic

Credit Points

5

Semester

Sommer

Term

ab 2.

Duration

1 Semester

Language

english

Level

Bachelor

Intended learning outcomes:
Students can

  • explain the terms relevant to logic and their definitions,
  • read logical syntax (in particular logical formulae and arguments)
  • describe situations using logical formulae,
  • translate logical formulae into German and vice versa,
  • recognize and produce normal forms,
  • write down situations as model-theoretical structures,
  • distinguish between formal representation and meaning (real world/application),
  • check arguments for logical conclusions,
  • construct proofs independently,
  • use algorithms to evaluate and transform logical expressions and arguments.

Content:

  • Fields of application for logic in computer science,
  • Logical syntax (concept of formula and concept of argument for propositional logic and predicate logic),
  • Formal representation of knowledge,
  • Logical semantics of two- and three-valued propositional logic and predicate logic,
  • Domain-specific languages and abstraction to general logical languages,
  • Concept of inference and logical inference,
  • Rule systems (e.g. for formulas and proofs), - Basic algorithms for logical problems (SAT solving, Horn formula algorithm, transfer to normal forms) rule systems (e.g. for formulas and proofs),
  • basic algorithms for logical problems (SAT solving, Horn formula algorithm, transfer to normal forms)

Workload:
Attendance time: 14 x 4 hours = 56 hours Independent follow-up work on the lecture: 94 hours

Pre-examination requirements: Type of examination: Teaching method / lecture hours per week (SWS):

2/3 of the exercises voted

120 minute written exam

  • Lecture (2 SWS)
  • Exercise (2 SWS)
Prerequisites according to examination regulations: Recommended prerequisites:

none

Media: Literature:

- J. Barwise, J. Etchemendy: Language, Proof and Logic.

Comments: