Overall, though, all the fields from the individual mass elements add up (as vectors) to create zero net acceleration due to gravity at the centre of mass.
thank you for the correction I meant, of course and should have said mass
effect.
The net gravitational field of the joined object is simply the superposition of the individual fields of the two fields
here I come to the conundrum I haggled about with origin in post #278 namely:
are the two gravity fields of the 2 halves of a globe, or our THULE and ULTIMA fragments intact and superimposed in the merger, or do the interior overlapping fields collapse because cancel out? in other words: There is clearly zero gravity at the center of rotation, but:
Is
it the result of 2 superimposed and
intact but cancelling fields, or one truly single field with all traces of the former individual gravity gone? It would be great to see a computer simulation of the field re-configurating itself with the new zero point to the one halo -like outside.
Do you really see two overlapping gravity fields in the CG?
Surface tension is not the same as gravity. It is, as the label says, a surface or boundary phenomenon. Gravity is a bulk phenomenon.
I used the soap bubble picture only as a rough illustration how gravity would reshape it self around Ultima-Thule. of course gravity reaches deeper into space than a film.
Gravity is a bulk phenomenon,
the bulk of it is on the outside.
This is quite wrong, I'm afraid.
re: surface gravity: well, consider that you said: "The gravitational field from a mass projects in all directions." . Knowing that macro objects are really made up of many small masses that project gravity in all directions, but that all the inward vectors cancel, from the masses on the opposite side, that projected their gravity inward too,
gravity turns out to be really a collection of all the remaining surface fields projecting outward only, because all inward components of the gravity has been cancelled or overlapped.
Like I said, it's a simple matter of adding the effects of individual mass elements as vectors. Gravitational fields obey the principle of superposition, at least in the Newtonian picture.
Yes, and in that superposition, all the inward components cancel, leaving us with the resultant, surface gravity, projected outward. imho. thank. you.
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