Matisse

Projecto Matisse: Que Matemática para a Sociedade da Informação?
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Novidades

20 Abril, 2010 — Lançamento da inicitiva Computação sem fronteiras ... Matemática em movimento para alunos do Ensino Secundário integrado no Verão no Campus 2010, detalhes aqui

20 Fevereiro, 2010 — Artigo Designing an Algorithmic Proof of the Two-Squares Theorem aceite na MPC'10 (Tenth International Conference on Mathematics of Program Construction), detalhes aqui

9 Janeiro, 2010 — Artigo Should Mathematics remain invisible? aceite na EIMI Study Conference “Educational Interfaces between Mathematics and Industry, detalhes aqui

4 Janeiro, 2010 — Artigo On Euclid's Algorithm and Elementary Number Theory aceite aceite para publicação na Science of Computer Programming, detalhes aqui

1 Julho, 2009 — Artigo Which Mathematics for the Information Society? aceite na TMF'09 (2nd Int. FME Conference on Teaching Formal Methods), detalhes aqui

22 Junho, 2009 — Artigo Galois: A Language for Proofs Using Galois Connections and Fork Algebras aceite na PLMMS'09(ACM SIGSAM 2009 International Workshop on Programming Languages for Mechanized Mathematics Systems), detalhes aqui

24 Abril, 2009 — Artigo Students' Feedback on Teaching Mathematics Through The Calculational Method aceite na Frontiers in Education 2009, detalhes aqui

2 Março, 2009 — Call pública para 2 BI (bolsas de investigação FCT)no âmbito do projecto MathIS

1 Janeiro, 2009 — Comunicação da homolgação e início oficial do MathIS

14 Abril, 2008 — Primeira versão da página do projecto disponível.

Two BI grants are available:

(Call in pdf)

BI1: Refactoring School Mathematics (6 months)

This BI-supported project intends to compare calculational techniques developed in the context of the "correct-by-construction" approach to systems design, to common practice in general maths contexts (both in discrete or continuous mathematics and applications, including physics). In particular, we want to inspect and, in a sense, "re-factor" proofs found in middle school and high-school textbooks "along such techniques". Example areas are the vectorial calculus, the diferential calculus, analytical geometry, and so on.

The task will consist of

  • collecting proof specimen from textbooks and classify them according several parameters such as kind of proof (eg. reductio ad absurdum), level of informality (eg. graphical, textual, symbolic), level of completeness (eg. relying on "obvious" steps), etc
  • re-factoring such proofs constructively and calculationally, with an eye on genericity
  • evaluating the outcome (best if with the feedback of maths teachers, students - cf. intended interaction with maths clubs and so on)
  • drawing conclusions about the feasibility of such techniques outside computer science
  • writing one or two papers about the whole experiment, one more inclined to the education theorist and the other to the information scientist.

BI2: Recognition of Handwritten Mathematics (6 months)

The main goal of this project is to create a C# application for recognition of handwritten mathematics as part of a Tablet PC tool for structured editing handwritten mathematics. The project will be developed in close connection to Alexandra Mendes at Nottingham University.

Read a brief project description here (in portuguese)

r4 - 23 Jun 2009 - 08:47:38 - JoseNunoOliveira
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