I don't think you fully get it. And you're apparently mixing up terms.Illuminatus Primus wrote:Not so. Acceleration is a vector. Downward acceleration can be expressed as negative (- 9.8 m/s^2)--as long as you keep your frame of reference (your opposite vectors) correctly situated, it should come out the same.
That is, if your force is negative (in this case, downward), your acceleration should be positive (ie., upward).
The reason negative mass reacts opposite to force is because you need negative force to acompany the negatieve mass to get positive acceleration. When using vectors, a negative vector is the same as a positive vector at a 180 degree angle.
The thing is, using that equation, negative mass still results in positive acceleration. Unless the mass of the larger object is negative, but that's different.How does this disprove my point? With negative mass you'll always accelerate opposite of the vector of force. Gravitational force is always downward. It is the constant.
F = GMm/d^2
1 kg * 9.8 m/s^2 = GM(1kg)/d^2
Now the standard equation shows a positive force, and a positive acceleration. Well that's fine. But unless you're somehow arguing that gravity selectively repels Tibanna, and that gravity all-of-a-sudden flows opposite for Tibanna, you need negative mass to get the force opposite of the acceleration.
He never defines "negative matter" as having negative mass.
However, other sites say that "negative matter" has negative mass in addition to other specific negative properties. An object with just negative mass wouldn't be negative matter, then. (An anti-proton has a negative charge, but that doesn't mean something with a negative charge is automatically an anti-proton!) (On the other hand, the sites that were discussing this didn't seem quite as authorative, and didn't show the calculations... and a lot of them are just sci-fi stuff.)
However, assuming they're correct, that could be where the confusion is coming in, then. Negative matter and negative mass are related, but do not mean the same thing.
So then the question becomes: can a particle have the anti-gravity property without having the negative mass property? Don't know. Nothing I've seen even tries to go near that direction.
This is exactly what I've been saying. Negative mass falls downward, just like positive mass.http://www.jimloy.com/physics/negative.htm
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Is it possible for an object to have a negative mass? How would we recognize such an object? People think that such an object would fall upward. So, things with negative mass might be floating around out in space, negative rocks and negative dust.
But, let me show you that a negative mass would fall downward:
F=-Gm1m2/d2
This is Newton's Law of Gravity. G is a constant. The negative sign is there to show that the force (F) is usually downward. m1 and m2 are the two masses in question, usually the mass of the earth and the mass of some object which is attracted to it (actually they are attracted to each other). And d is the distance between the centers of these two objects. We see that in the case of one of these masses being negative, the negative signs cancel, and the force on this object (F) is positive (upward).
F=ma
This is Newton's Second Law of Motion. It shows the relationship between force (F), mass (m), and acceleration (a). It can be taken to be the definition of mass. We want to restate it as a=F/m, to solve for acceleration. Normally, we have a negative force (downward), and a positive mass, producing a negative acceleration (downward). In the case we are studying (negative mass), we have a positive force (upward), and a negative mass, which produce a negative acceleration (downward). A negative mass falls downward.