Fix typo
Pick out I-adically complete modules among derived complete ones

Here is one such type of result. We'd like more, especially in the
setting of sheaves
Spelling out maps between constant complexes

This is just a translation of things we already have...
Constructible sheaves on Noetherian schemes

Not yet the thing about the category being Noetherian; just the
statement that any sub or quotient of a constructible sheaf is a
constructible sheaf (case of sheaves of modules over Noetherian ring).
Much improved exposition fuctoriality for closed immersions

Following Bhatt-Scholze more closely = better
Bit more on closed immersions
Improve exposition functoriality pro-etale site open immersions

Using the improved handling of closed immersions this is a snap!
Definining ``adic constructibles''

This is a bit tentative as we don't know if this terminology is going to
be adequate for future development
Lisse = adic lisse on connected schemes

Finally!
Local structure constructible complexes

This is fun!
Small changes
Proper base change for pro-etale cohomology
Constructible on Noetherian is adic constructible

For complexes this time.

Also fixed an HUGE blunder (about Lf^* and limits).
Final edit to proetale for now

Taking a break from the proetale site may be a good thing!