Add properties: cartesian filtered colimits + cocartesian cofiltered limits

[ScriptRaccoon]

Several proofs that certain categories are not cartesian closed or do not have exact filtered colimits have used a different property (or its negation): for every object $X$ the functor $X \times -$ preserves filtered colimits. This property has several connections to existing properties in the database, so it makes sense to add this here. My question on mathoverflow indicates that there is no established name yet, but cartesian filtered colimits has been suggested. So let's take this here.

Adding the property of having cartesian filtered colimits along with several implications indeed has clarified a lot of proofs in the database, and some could even be removed since they are now automatically generated (see the change in database/data/004_property-assignments/Meas.sql for example).

Another motivation to add this property was to decide efficiently if the partial order $[0,1]$ (regarded as a thin category) has exact filtered colimits; this was missing before this PR. This is now done automatically by combining several implications: cartesian closed + filtered colimits => cartesian filtered colimits, thin + cartesian filtered colimits => exact filtered colimits, and we already knew that it is cartesian closed because of thin + semi-strongly connected => locally cartesian closed.

Since the deduction system automatically dualizes implications, it makes sense to directly also add the dual property of having cocartesian cofiltered limits (which is even less common). This means that $X \sqcup -$ preserves cofiltered limits.

The property "cartesian filtered colimits" has been decided for almost all categories in the database. Exceptions: LRS, Sch (let's not talk about these...), and Met_c (I don't even know right now if filtered colimits exist).

The property "cocartesian cofiltered limits" has been deciced for all categories in the database. Some proofs are quite interesting, for example why Grp does not satisfy this property.