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1
Introduction
2
Task
3
History
4
Initial Questions
5
Formalism
6
Teamness
7
Categoricity
8
Classification
9
Classification Proof
10
Tarsus Zeitenberg
11
Starsky
12
OMinimality
13
Differentially Closed Field
14
General Implications
15
Tarsky Zeitenberg Theorem
16
Classification Theory
17
Minimal Structures
18
Questions
Description:
Explore a comprehensive lecture on model theory, focusing on its principles and applications in geometric stability theory and o-minimality. Delve into the foundations of this mathematical discipline as presented by Boris Zilber from Oxford University. Gain insights into the historical development, key concepts, and formal aspects of model theory. Examine the importance of categoricity, classification theory, and o-minimality in relation to algebraic and analytic complex geometry. Discover the connections between model theory and arithmetic aspects, including the Tarski-Seidenberg theorem and differentially closed fields. Engage with thought-provoking questions and explore the implications of model theory in various mathematical domains.

Model Theory - From Logic to Geometric Stability Theory and O-Minimality I

IMSA
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