Does anybody know what the abbreviation "JFM" means? It appears several times in
set.mm, for example:
$( The Cartesian product of two elements of a transitive Tarski class is an
element of the class. JFM CLASSES2 th. 67 (partly). (Contributed by FL,
15-Apr-2011.) (Proof shortened by Mario Carneiro, 20-Sep-2014.) $)
tskxp $p |- ( ( ( T e. Tarski /\ Tr T ) /\ A e. T /\ B e. T ) -> ( A X. B ) e. T ) $=
or
$( Function returning the epimorphisms of the category ` c ` . JFM CAT_1
def. 11. (Contributed by FL, 8-Aug-2008.) (Revised by Mario Carneiro,
2-Jan-2017.) $)
df-epi $a |- Epi = ( c e. Cat |-> tpos ( Mono ` ( oppCat ` c ) ) ) $.
If I am right, the broken link should be fixed, and the other references should be explained (at least at the first occurence of JFM CLASSES1, JFM CLASSES2, and JFM CAT_1) or should be replaced by other references into the literature.