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analysis/classical/classical_sets.v
Lines 1797 to 1799 in 7da8655
| Lemma bigcup_bigcup {J : Type} (F : I -> J -> set T) (P : set I) (Q : set J) : | |
| \bigcup_(i in P) \bigcup_(j in Q) F i j = | |
| \bigcup_(k in P `*` Q) F k.1 k.2. |
Wouldn't it better to call this bigcup_bigcup_setM to keep bigcup_bigcup for the nesting of bigcup as in
Lemma bigcup_bigcup (I : Type) T1 T2 (F : I -> set T1) (G : T1 -> set T2) :
\bigcup_(i in \bigcup_n F n) G i = \bigcup_n \bigcup_(i in F n) G i.
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