Schedule of classes*

  2012  
SPRING
MONDAY TUESDAY WEDNESDAY THURSDAY FRIDAY
104 105 206 C3 104 105 206 220 224 104 105 206 220 104 105 206 C11 104 105 206 C31
8-10 MUC MUC MUC GRT AAL AL1 CO2B TOP PRO CO1A CO2A CO1B THC RFM ANT STA
10-12 THC RFM ANT CO1A CO2A CO1B MAP5 FUN NU1 NUT CO2B TOP PRO GAL CLX GEO BIO
12-14 FUN NU1A NUT NU1B SET C&P MPS FILM SET C&P MPS GAL CLX GEO GRT AAL AL1
14-15 CLA2 CLA2 ALT3 DIG FILM4 HIS OPH HL26 HUC LOG MUC D&B COP HL17
15-16 CLA CLA ALT DIG FILM HIS MAP5 OPH HL2 HUC LOG MUC D&B COP HL1
16-17 HIS MAP OPH HL2 HUC Colloquium Lectures HL1
17-18 MAP

1 Rooms C1 and C3 are the rooms in the small house in the courtyard, next to the entrance and at end of the corridor, reps.
2 CLA will be held in 102 Monday and 208 Tuesday
3 The room of ALT (now 105) might change later (but continues 105 for the second week)
4 FILM is held from 12:30 till 15:45
5 MAP will be held initially at the AIT campus on Wednesday and in room C1 10-11 am on Tuesday
6 HL2 will be split from the fourth week, the "normal" session staying Wednesday initially and the advanced offered on Monday afternoon.
7 HL1 will start the second week and will move to Tuesday afternoon from the fourth week

*

Syllabi

(For an overview of our course offerings click here).


CLA Classical Algebra Csaba SZABÓ NON CREDIT
PUTNAM Competition (Putnam) preparation session Adam Hesterberg NON CREDIT

AL1 Introduction to Abstract Algebra Áron BERECZKY
AAL Advanced Abstract Algebra Péter HERMANN
ANT Topics in Analysis Szilárd SZABÓ
CLX Complex Functions Gergely HARCOS
CO1.A Combinatorics 1 Dezső MIKLÓS
CO1.B Combinatorics 1 Attila SALI
CO2A Combinatorics of Finite Sets András GYÁRFÁS
CO2B Extremal Combinatorics Ervin GYŐRI
COP Combinatorial Optimization Tibor JORDÁN
C&P Conjecture and Proof Róbert FREUD
DIG Differential Geometry Balázs CSIKÓS
FUN Functional Analysis  Viktor HARANGI
GAL Galois Theory Mátyás DOMOKOS
GEO Topics in Geometry Gábor MOUSSONG
GRT Graph Theory  Gábor SIMONYI
MPS Mathematical Problem Solving Sándor DOBOS
NU1 Number Theory 1 Csaba SZABÓ and Gabriella PLUHÁR
NUT1 Topics in Analytic Number Theory Antal BALOG not offered
NUT2 Additive Combinatorics (Topics in Number Theory) Antal BALOG
PRO Probability Theory Márton BALÁZS
RFM Real Functions and Measures Tamás KELETI
SET Set Theory Lajos SOUKUP
STT Set Theoretic and General Topology Lajos SOUKUP NEW
THC Theory of Computing Gyula Y. KATONA
TOP Introduction to Topology Ágnes SZILÁRD
ALT Algebraic topology Boldizsár KALMÁR NEW
BIO Combinatorial and computational aspects of bioinformatics István MIKLÓS
D&B Dynamical Systems and Bifurcations Péter SIMON
LOG Mathematical Logic Miklós ERDÉLYI SZABÓ
MAP Quantum Information and Quantum Computation Mihály WEINER
STA Statistical Methods Mariann BOLLA NEW

HIS Holocaust and Memory Andrea PETŐ
HL1 Beginner Hungarian Language Erika FALLIER
HL2.A Intermediate Hungarian Language (advanced level) Erika FALLIER NEW
HL2.B Intermediate Hungarian Language Erika FALLIER NEW
HUC Hungarian Art and Culture Márta SIKLÓS
OPH Old World and New World Political Philosophy János SALAMON
FILM Film Analysis - Great Masters of European Films László ARATÓ


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