The contents of the lectures are:
-1. Basic features of the base type theory and little bit of Path types
- (Path abstraction and application).
+* **lecture1.ctt**
+..Basic features of the base type theory
+..A little bit of Path types (Path abstraction and application)
-2. More on Path types (symmetry and connections) and compositions.
+* **lecture2.ctt**
+..More on Path types (symmetry and connections)
+..Compositions
-3. Higher dimensional compositions, transport and J for Path types,
- fill and H-levels (contractible types, propositions, sets,
- groupoids...).
+* **lecture3.ctt**
+..Higher dimensional compositions
+..Transport and J for Path types
+..Fill
+..H-levels (contractible types, propositions, sets, groupoids...)
-4. Equivalences, Glue types and proofs of the univalence axiom.
+* **lecture4.ctt**
+..Equivalences
+..Glue types
+..Proofs of the univalence axiom
-The lectures hence gives a hands-on introduction covering sections 2-7
+The lectures hence give a hands-on introduction covering sections 2-7
of the [paper](https://arxiv.org/abs/1611.02108).
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