In so far as "omniexistent" means" exists everywhere" then this would be correct, yes: is everywhere. If that's not what you then you'll have to clarify this use of the term.
I actually liked The following question from Audioloop, in responce to Mark_M's it's meaningless to speak of any of those observable properties prior to measurement, up in the email notification, but it seems to have been deleted:A single classical trajectory, indeed, has no fundamental existence... however, we see trajectories all the time, for instance: in . The answer is that the classical trajectory shown in such things exists on average as an emergent phenominon due to many small interactions. You'll notice that the bubble trajectory has a width ... i.e. an uncertainty in the particle's over time? However, it's still meaningless to speak of the particle's prior to measurement. The trajectory shown is the result of many successive measurements. That's how you see it.
So the next step in the inquiry is to place a 2-slit experiment in a bubble chamber (or appropriate analog) isn't it? Then you can follow the rough trajectories from source to screen. ;)