Closed felixwellen closed 7 months ago
The argument also applies to the type of $\mathbb{A}^1$-modal types. Using the first variant of constructing the line, it also extends to types of structured types like R-modules.
This is by now written down as example 1.0.5 in the draft on A1-homotopy theory -> closing.
Write down a proof that the map from the universe to its $
\mathbb{A}^1
$-shape is constant. Use that: For types A,B a line in $\mathcal{U}
$ parametrized by $x:\mathbb{A}^1
$ can be constructed in the following ways (using $0\neq 1
$): (joint idea with @MatthiasHu )