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Every parabolic flight, which lasts ~3 h including takeoff and landing, encompasses 31 parabolas.
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The cells used for parabolic flights had to be restored after freezing every morning before flight due to the lack of cell culture facilities on site.
If (Q 0) < 0) and ℓ is even, all four sectors are of attracting parabolic type, and (S^{n} x,y) rightarrow (0,0)) for every ((x,y) in Phi ).
(c) If (Q 0) < 0) and ℓ is even, all four sectors are of attracting parabolic type, and (S^{n} x,y) rightarrow (0,0)) for every ((x,y) in Phi ). .
(b) If (Q 0) > 0) and ℓ is even, all four sectors are of repelling parabolic type, and (S^{-n} x,y) rightarrow (0,0)) for every ((x,y) in Phi ).
Crime, too, follows just the same parabolic curve.
Which, of course, is a lesson about parabolic trajectories.
Parabolic skis also provide greater stability during turns.
Under the sole influence of gravity, a trajectory is parabolic.
Precisely how naturalistic is it supposed to be? Precisely how parabolic?
And these lenses have parabolic surfaces, which can make them difficult to fabricate.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com