The contents of the lectures are:
-* **lecture1.ctt**
-..Basic features of the base type theory
-..A little bit of Path types (Path abstraction and application)
+1. **lecture1.ctt**
+* Basic features of the base type theory
+* A little bit of Path types (Path abstraction and application)
-* **lecture2.ctt**
-..More on Path types (symmetry and connections)
-..Compositions
+2. **lecture2.ctt**
+* More on Path types (symmetry and connections)
+* Compositions
-* **lecture3.ctt**
-..Higher dimensional compositions
-..Transport and J for Path types
-..Fill
-..H-levels (contractible types, propositions, sets, groupoids...)
+3. **lecture3.ctt**
+* Higher dimensional compositions
+* Transport and J for Path types
+* Fill
+* H-levels (contractible types, propositions, sets, groupoids...)
-* **lecture4.ctt**
-..Equivalences
-..Glue types
-..Proofs of the univalence axiom
+4. **lecture4.ctt**
+* Equivalences
+* Glue types
+* Proofs of the univalence axiom
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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