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Rutgers Math Corps 2025

Formal Euclidean Geometry, Prof. Kontorovich

Course Schedule

Lecture DateVideoNotesTopics/Comments/Further Links
Lecture 1
7/07
Lecture 1 NotesEngineering vs Mathematics
Truth + Proof
Truth + Proof + Axioms
Euclid's Elements
The Parallel Postulate
Lecture 2
7/08
Lecture 2 NotesProposition I.1
Platonic Solids
Parallel Postulate
Lecture 3
7/09

Lecture 3 NotesIn Non-Euclidean Geometry, AAA Implies Congruence
Undefined Terms
Beginning Structure
Lecture 4
7/10
Lecture 4 NotesSetting up Formal Euclidean Plane
Equilateral Triangle
Developing Axioms
Lecture 5
7/14
Lecture 5 NotesMore Axioms
Continuing to Prove Prop I.1
Lecture 6
7/15
Lecture 6 NotesContinuing to Prove Prop I.1
Lecture 7
7/16
Lecture 7 NotesLean Syntax
Lecture 8
7/16
Lecture 8 NotesNearing end of proof of Prop I.1
Lecture 9
7/21
Lecture 9 NotesNearing end of proof of Prop I.1
Lecture 10
7/22
Lecture 10 NotesRadii are positive
Lecture 11
7/22
Lecture 11 NotesProof of the Riemann Hypothesis
Proof of Prop I.1
Lecture 12
7/22
Lecture 12 NotesProof of Prop I.2
More missing axioms!
Lecture 13
7/28
Lecture 13 NotesFinale: All Axioms
Euclid's Proof of Pythagorean Theorem

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Formal Euclidean Geometry Course, Rutgers Math Corps

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