Themen und Termine/Topics and dates

Schedule

Monday, Oct. 9: Slides presentation (20 mins per talk plus questions)

10:00 - 10:30: Ivo Babowsky

10:30 - 11:00: Maximillian Leist

11:00 - 11:30: Peter Vogel

11:30 - 12:00: Sude Ergün

13:00 - 13:30: Janis Bailitis

13:30 - 14:00: Ben Sievers

14:00 - 14:30: Henry Hansen

14:30 - 15:00: Felix Caglioti

 

Wednesday, Oct 11: Blackboard talks (60 to 90 mins per talk)

10:00 - 11:30: Ivo Babowsky

11:30 - 13:00: Maximillian Leist

14:00 - 15:30: Peter Vogel

15:30 - 17:00: Sude Ergün

 

Thursday, Oct 12: Blackboard talks (60 to 90 mins per talk)

10:00 - 11:30: Janis Bailitis

11:30 - 13:00: Ben Sievers

14:00 - 15:30: Henry Hansen

15:30 - 17:00: Felix Caglioti

 

 

Themen/Topics

(Die Kapitelnamen sind auf Englisch, da sie aus der englischen Version entnommen wurden. Sie können natürlich auch die deutsche Version des Buches verwenden, Je nach Ausgabe, die sie verwenden, können Kapitel fehlen und die Nummerierung kann anders sein. Ich habe hier die 6. Ausgabe verwendet.)

(The chapters below are taken from the English version, 6th edition. If you use a different edition, the numbering might be slightly different.)

 

Choose a topic by sending Markus Bläser an email.

 

Chapter 2: Bertrand's postulate --- Ivo Babowsky

Chapter 3: Binomial coefficients are (almost) never powers

Chapter 4: Representing numbers as sums of two squares

Chapter 5: The law of quadratic reciprocity

Chapter 6: Every finite division ring is a field --- Maximillian Leist

Chapter 10: Hilbert's third problem: Decomposing polyhydra

Chapter 13: Three applications of Euler's formula --- Peter Vogel

Chapter 17: Ever large set of points has an obtuse angle

Chapter 18: Borsuk's conjecture

Chapter 19: Sets, functions, and the continuum hypothesis --- Sude Ergün

Chapter 24: Van der Waerden's permanent conjecture --- Janis Bailitis

Chapter 28: The pigeonhole principle and double counting --- Ben Sievers

Chapter 31: Shuffling cards --- Henry Hansen

Chapter 32: Lattices paths and determinants

Chapter 33: Cayley's formula for the number of trees

Chapter 36: Completing Latin squares --- Felix Caglioti

Chapter 37: Permanents and the power of entropy

Chapter 42: Communicating without errors

Chapter 45: Probability makes counting (sometimes) easy

 

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