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for all ordered -tuples.
We write for the -forms with for all ordered -tuples,,.
We write for the -form on with for all ordered -tuple.
Suppose that and belong to, we say that if for any given, we have for all ordered -tuples,.
For all ordered structures, bicontinuous, lamella, rod, and spherical structures with different sizes could be easily observed for their wide distribution in the phase diagram.
Let,, be a differential form defined in a bounded, convex domain, and let be coefficient of with for all ordered -tuples.
Similar(30)
For fixed and, consider all ordered partitions that belong to.
Motivated, the baker completes kneading the dough for all the orders.
Constraints (3 4) represent the maximum over-time and subcontracting capacity, respectively, for all the orders.
Time constraints for all these orders remain elusive but the hierarchy is consistent with sequence stratigraphic events.
Thanks for all the orders everyone Everything will be shipped next week.
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