Teaching archive

2023 (1)

• 16.01. : How do we express the efficiency of an algorithm involving random events? (0)

2022 (9)

• 09.04. : Appendix: loose ends (0)
• 06.04. : Ilyashenko fields based on convergent transmonomials (0)
• 04.04. : Holomorphic continuations of definable germs (0)
• 30.03. : Some holomorphic continuations (0)
• 28.03. : The Hardy field of $\Ranexp$ (0)
• 23.03. : Ilyashenko algebras based on log monomials (0)
• 21.03. : Almost regular germs (0)
• 16.03. : Back to reality (0)
• 14.03. : Dulac’s Problem (0)

2019 (5)

• 15.04. : Building Toffoli gates from 1-gates and CNOT (0)
• 20.03. : Designing $(n+1)$-gates using 1-gates and Toffoli gates (0)
• 19.03. : Controlled 1-gates (0)
• 19.03. : Toffoli gates (0)
• 18.03. : Simulating classical probabilistic algorithms (0)

2016 (1)

• 21.01. : Divisibility for polynomials (0)

2015 (40)

• 18.09. : A remark on reversible gates (0)
• 08.05. : Two consequences for expansions of the real field (0)
• 21.04. : Second theorem of the complement (0)
• 21.04. : Global sub-$\C$-sets (0)
• 16.04. : Fiber cutting (0)
• 13.04. : Restricted $\C$-functions and o-minimality (0)
• 09.04. : Semi-$\C$-sets (0)
• 09.04. : How do we use normalization? (0)
• 01.04. : Normalization: the general case (0)
• 31.03. : Normalization: the general setup (2)
• 28.03. : A very brief history of this blog (0)
• 25.03. : Normalization in two variables (0)
• 24.03. : Tschirnhausen transformation (0)
• 20.03. : Blow-up substitutions (0)
• 20.03. : Normal series (6)
• 19.03. : Functions defined by convergent power series (3)
• 16.03. : Restricted analytic functions (0)
• 11.03. : Pfaffian closure (0)
• 10.03. : First theorem of the complement (0)
• 05.03. : Closure and boundary of a bounded $\Lambda^\infty$-set (0)
• 03.03. : A first set of axioms for o-minimality (0)
• 01.03. : Hausdorff limits (0)
• 27.02. : Rolle sets (0)
• 22.01. : Dimension (0)
• 20.01. : Proof of the cell decomposition theorem (0)
• 20.01. : Cell decomposition and uniform finiteness (0)
• 19.01. : Cells (2)
• 16.01. : Peter’s Solution to Exercise 1 (0)
• 15.01. : Decomposing definable subsets of the plane (0)
• 14.01. : Uniform finiteness for sparse subsets of the plane (2)
• 14.01. : Sparse subsets of the plane (2)
• 14.01. : Definable closure (0)
• 13.01. : An “ordered Ramsey” theorem (7)
• 13.01. : Reduction of the Monotonicity Lemma (3)
• 08.01. : The Monotonicity Theorem (2)
• 08.01. : O-minimality and uniform finiteness (0)
• 08.01. : O-minimal structures (0)
• 08.01. : Finite fibers of constant size (8)
• 07.01. : Expansions of dense linear orders (5)
• 06.01. : Notes on real closed fields (0)