chore(*): add mathlib4 synchronization comments (#18218)
Regenerated from the [port status wiki page](https://github.com/leanprover-community/mathlib/wiki/mathlib4-port-status).
Relates to the following files:
* `algebra.big_operators.basic`
* `algebra.big_operators.nat_antidiagonal`
* `algebra.big_operators.option`
* `algebra.big_operators.order`
* `algebra.big_operators.pi`
* `algebra.big_operators.ring`
* `algebra.big_operators.ring_equiv`
* `algebra.char_zero.infinite`
* `algebra.group.conj_finite`
* `algebra.indicator_function`
* `algebra.module.big_operators`
* `algebra.module.linear_map`
* `algebra.order.field.pi`
* `algebra.star.big_operators`
* `algebra.support`
* `combinatorics.additive.energy`
* `combinatorics.double_counting`
* `combinatorics.quiver.single_obj`
* `control.traversable.instances`
* `data.W.basic`
* `data.finite.basic`
* `data.finite.set`
* `data.finset.noncomm_prod`
* `data.finset.preimage`
* `data.finset.sort`
* `data.fintype.big_operators`
* `data.fintype.card`
* `data.fintype.lattice`
* `data.fintype.option`
* `data.fintype.parity`
* `data.fintype.powerset`
* `data.fintype.prod`
* `data.fintype.small`
* `data.fintype.sort`
* `data.fintype.sum`
* `data.fintype.units`
* `data.fintype.vector`
* `data.list.fin_range`
* `data.list.nodup_equiv_fin`
* `data.list.sort`
* `data.multiset.sort`
* `data.nat.factorial.big_operators`
* `data.nat.factors`
* `data.nat.fib`
* `data.nat.gcd.big_operators`
* `data.nat.lattice`
* `data.nat.prime_fin`
* `data.prod.tprod`
* `data.rat.big_operators`
* `data.set.finite`
* `data.set.pointwise.big_operators`
* `data.set.pointwise.list_of_fn`
* `data.sym.basic`
* `data.vector.basic`
* `data.vector.mem`
* `group_theory.group_action.big_operators`
* `group_theory.submonoid.membership`
* `logic.denumerable`
* `logic.equiv.list`
* `logic.small.list`
* `number_theory.frobenius_number`
* `order.atoms.finite`
* `order.conditionally_complete_lattice.finset`
* `order.omega_complete_partial_order`
* `ring_theory.coprime.lemmas`
* `ring_theory.fintype`
* `ring_theory.non_zero_divisors`
* `ring_theory.prime`
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