184.186 Theory of Knowledge Representation
This course is in all assigned curricula part of the STEOP.
This course is in at least 1 assigned curriculum part of the STEOP.

2020W, VU, 2.0h, 3.0EC, to be held in blocked form
TUWELLectureTube

Properties

  • Semester hours: 2.0
  • Credits: 3.0
  • Type: VU Lecture and Exercise
  • LectureTube course
  • Format: Online

Learning outcomes

After successful completion of the course, students are able to use results from some central topics in knowledge representation and reasoning in theory and for practical application. They are prepared to analyze and solve theoretical problems in these areas, as well as to model and solve problems using tools from knowledge representation and reasoning.

Subject of course

Foundations of knowledge representation: models, algorithms, formalisms, and techniques.

Tentative subjects are: belief revision, non-monotonic reasoning, logic programming, reasoning abot actions and planning; abductive reasoning; expressiveness of knowledge representation formalisms.

Teaching methods

Teaching of basic material in traditional frontal lecture  with interaction with the students. Small problems to think between units, and an exercise part in which problems of theoretic nature (analysis of properties) and practical problem solving (e.g. planning, combinatorial problems) is considered. Background literature will be used in that.

Mode of examination

Written

Additional information

The course language is English.

Thursday, 9h -12:30 (tentative),  Seminarraum FAVEG  B (von Neumann)

First Lecture: October  15, 2020

ECTS breakdown: 3 ECTS = 75 Hours

  • Lecture presentation 0.5h
  • Lecture 17.5h
  • Further reading 25h
  • Discussion of the exercises 1.5h
  • Solving the exercises 30h
  • Oral exam (if applicable) 0.5h

Lecturers

Institute

Course dates

DayTimeDateLocationDescription
Thu09:00 - 13:0008.10.2020 - 21.01.2021Seminarraum FAV 01 A (Seminarraum 183/2) (LIVE)Theory of Knowledge Representation
Theory of Knowledge Representation - Single appointments
DayDateTimeLocationDescription
Thu08.10.202009:00 - 13:00Seminarraum FAV 01 A (Seminarraum 183/2) Theory of Knowledge Representation
Thu15.10.202009:00 - 13:00Seminarraum FAV 01 A (Seminarraum 183/2) Theory of Knowledge Representation
Thu22.10.202009:00 - 13:00Seminarraum FAV 01 A (Seminarraum 183/2) Theory of Knowledge Representation
Thu29.10.202009:00 - 13:00Seminarraum FAV 01 A (Seminarraum 183/2) Theory of Knowledge Representation
Thu05.11.202009:00 - 13:00Seminarraum FAV 01 A (Seminarraum 183/2) Theory of Knowledge Representation
Thu12.11.202009:00 - 13:00Seminarraum FAV 01 A (Seminarraum 183/2) Theory of Knowledge Representation
Thu19.11.202009:00 - 13:00Seminarraum FAV 01 A (Seminarraum 183/2) Theory of Knowledge Representation
Thu26.11.202009:00 - 13:00Seminarraum FAV 01 A (Seminarraum 183/2) Theory of Knowledge Representation
Thu03.12.202009:00 - 13:00Seminarraum FAV 01 A (Seminarraum 183/2) Theory of Knowledge Representation
Thu10.12.202009:00 - 13:00Seminarraum FAV 01 A (Seminarraum 183/2) Theory of Knowledge Representation
Thu17.12.202009:00 - 13:00Seminarraum FAV 01 A (Seminarraum 183/2) Theory of Knowledge Representation
Thu07.01.202109:00 - 13:00Seminarraum FAV 01 A (Seminarraum 183/2) Theory of Knowledge Representation
Thu14.01.202109:00 - 13:00Seminarraum FAV 01 A (Seminarraum 183/2) Theory of Knowledge Representation
Thu21.01.202109:00 - 13:00Seminarraum FAV 01 A (Seminarraum 183/2) Theory of Knowledge Representation
Course is held blocked

Examination modalities

Small problems and execises, an additional oral exam is optional

 

Course registration

Begin End Deregistration end
07.10.2020 15:00 25.10.2023 22:00 25.10.2023 23:30

Curricula

Study CodeObligationSemesterPrecon.Info
066 011 Double degree programme "Computational Logic (Erasmus-Mundus)" Not specified
066 931 Logic and Computation Mandatory elective

Literature

Previous knowledge

  • solid basic knowledge in propositional and  predicate logic
  • formal semantics

Miscellaneous

  • Attendance Required!

Language

English