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Domain Specific Languages of Mathematics

Education information from the published source. The education record and its time-bound offerings are kept separate.

Education facts

Code: DIT983

The course will present classical mathematical topics from a computing science perspective: giving specifications of the concepts introduced, paying attention to syntax and types, and ultimately constructing DSLs of some mathematical areas mentioned below. The lecture topics are: Introduction to functional programming and calculational proofs<br> Introduction to Domain Specific Languages (DSLs): case study linear algebra<br> DSLs and mathematics: case study category theory<br> Real analysis: mean value theorems, Taylor formulas<br> Real analysis: a DSL for power series<br> More linear algebra: eigenvalues and optimization

Entry requirements

The student should have successfully completed: - 7\.5 hec in discrete mathematics, for example DIT980 Introductory Discrete Mathematics for Computer Scientists - 15 hec in mathematics, for example MMGD20 Linear Algebra D and MMGD30 Calculus D - 15 hec in computer science, for example DIT440 Introduction to Functional Programming or MVG300 Programming with Matlab and DIT012 Imperative Programming with Basic Object-orientation Additional 22.5 hec of any mathematics or computer science courses.

Education offerings

Each offering has its own dates and conditions. Closed offerings are retained as history and do not mean that a new application is open.

Source and updates

Skolverket Susa-navet

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Last changed according to the source: 2026-01-12T09:42:50