This same type of instant effect may account for quantum tunnelling
also, as waves traveling along strings that can also be pulled as 1
unite to move instantly, from our limited perspective, or maybe there
is a more clasicel explination that we are just missing
Conrad J Countess
You obviously don't understand any physics.
Obviousley I do. The evidence speaks for itself, louder than any title
or degree ever could.
You and your titles are being exposed for what they are worth
I am a discovere of new things, what have you discovered?
Conrad J Countess
I guess you cannot see that the three terms you equated are
not dimensionally consistent with each other, which is why I
raise skepticism about you knowing what you are doing.
Maybe I read you wrong, maybe you are not stuck in the old physics,
no matter what new evidence come out.
The reason I used equated F=ma=mv^2=Gmm/r^2 is because F=ma = F=mv^2
if acceleration = velocity change and likewise F=mv^2 as inertia mass
applied to a falling or moving object expresses same resistance as an
object falling at F=Gmm/r^2 and gravity mass = inertia mass.
Furthermore, other sites equate them also, see:
Conrad J Countess
From where did you derive F = mv^2.
For mv^2 is in units of energy, not force. Is this not obvious to you?
"mv^2", has always been asociated with force and furtheremore force
and energy are essentially the same thing.
As a matter of fact based on this program this is where Einstien got
"E=mc^2" from
see:http://www.pbs.org/wgbh/nova/transcripts/3213_einstein.html
which includes these passages
NARRATOR: Despite the overwhelming support for Newton, Du Châtelet did
not waver in her belief. Eventually, she came across an experiment
performed by a Dutch scientist, Willem 'sGravesande that would prove
her point.
EMILIE DU CHÂTELET: 'sGravesande, in Leiden, has been dropping lead
balls into a pan of clay.
FRANCOIS-MARIE AROUET DE VOLTAIRE: Dropping lead balls into clay? How
very imaginative.
EMILIE DU CHÂTELET: Using Newton's formulas, Monsieur Voltaire, he
then drops a second ball from a higher height, calculated to exactly
double the speed of the first ball on impact.
So, Messieurs, care for a little wager? Newton tells us that by
doubling the speed of the ball, we will double the distance it travels
into the clay. Leibniz asks us to square that speed. If he is correct
the ball will travel not two, but four times as far. So who is
correct?
Conrad J Counteaa
(sigh)