Denotational Semantics is about assigning a mathematical meaning to syntax (in particular, that of programming languages) which is, in some sense, independent of how the syntax is presented, or what computational rules it may obey (which are properly the subject matter of Operational Semantics).
Domain Theory is the mathematics of the objects, sets-with-structure, and mappings between them, which serve as a vehicle for denotational semantics.
Fresh up material for those who haven't followed Semantiek and Correctness or Berekeningsmodellen or have forgotten some of that:
Further reading material:
The course is divided roughly into 3 parts:
There is a written exam, which is "open book", so you can take the course notes and your own notes to the exam. Apart from that there is a small assignment, see below.
The final grade is 3/4 of your written exam grade + 1/4 of your assignment grade.
|Year-week||Order||Date and Location||Material||Exercises|
|36||1||3/9, HG02:032||Notes and Section 1.1 of DENS||exercises, 9/9, GR1.143 (Grotius Building), and some answers|
|37||2||10/9, HG00:086||Section 1.2 of DENS and recap of Operational Semantics of "While"||exercises, 16/9, GR1.143, and some answers|
|38||3||17/9, HG00:086||Sections 2.1, 2.3 of DENS (!skip 2.2 for and slide 27 now!)||exercises, 23/9, GR1.143, and some answers|
|39||4||24/9, HG00:086||Sections 2.2, 2.4, 3.1, 3.2 of DENS||exercises, 30/9, GR1.143, and some answers|
|40||5||1/10, HG00:086||Sections 3.3, 4.1, 4.2 of DENS||exercises, 7/10, GR1.143, and some answers|
|41||6||8/10, HG00:086||Sections 4.3, 5.1, 5.2, 5.3 of DENS||exercises, 14/10, GR1.143, and some answers|
|42||7||15/10, HG00:086||Sections 5.4, 5.5, 5.6 of DENS + presentation of the assignment||exercises, 4/11, HG00.308, and some answers|
|43, 44||No lectures, autumn break|
|45||8||5/11, HG02.032||Chapter 6 of DENS||exercises, 11/11, HG00.308, and some answers|
|46||9||12/11, HG02.032||Chapter 7 of DENS||exercises, 18/11, HG01.028, and some answers|
|47||10||19/11, HG02.032||Chapter 8 of DENS and Stable models first part||exercises 1--4, 25/11, HG01.028, and some answers|
|48||11||26/11, HG02.032||Stable models continued||exercises 5--10, 2/12, HG00.308, and some answers|
|49||12||3/12, HG02.032||Lambda calculus recap and Models of lambda calculus: the notes of Berline||exercises, 9/12, HG00.308, and some answers|
|(If lambda calculus is new: read the Introduction to Lambda Calculus and try ex. 2.5 -- 2.10.)|
|50||13||10/12, HG02.032||Sections 3.1, 3.2 and 3.3 of GI2||exercises, 16/12, HG00.308, and some answers|
|51||14||17/12, HG02.032||Chapter 4 of GI2||exercises, 22/1 13:30-15:15, HG01.028|
|22/1, 13:30-15:15, HG01.028||Question session and Exercises of week 14|
|4||23/1, 8:30-11:30, HG00.108||EXAM|
The written exam is "open book", so you can take the course notes and your own notes to the exam. Dates:
In the assignment, you are requested to apply your knowledge on denotational semantics to a concrete programming language or programming concept (of your own choice). This should result in a short note (max 10 pages). See the assignment explanation. The deadline for the assignment is January 23. Your work should be sent to the teacher via mail, as a pdf file. You can do the assignment in couples; please write clearly on the title page the names and student numbers of the authors of teh assignment.