ZapperZ said:
You can't invoke mass while ignoring one of its property. This makes it a meaningless question.
Zz.
No! Bad ZapperZ! The regime of application of our models may be limited by the scope of our experience of phenomena.
G01 said:
You can still ask it, I guess, but giving an answer is going to be impossible, since you want an answer in terms of the physics you're disregarding by asking the question in the first place.
NO! BAD G01! Consider that Euclidean Geometry is fairly applicable to reality even though it make impossible assumptions of points, lines, planes, distances, ect..., and these shapes are purely abstract and
never occur exactly in nature. The fractal geometric shapes of Mandelbrot are more accurate models of nature as we experience it [1][2], but this disregards the fact that Euclidean Geometry
works. Inertia is only tangentially intertwined with Physics as we currently understand it.We do not know "
what" inertia is! At this current moment, our experience reinforces the fact that inertia is a result of mass, but that is not to say that view is correct. We must be open to the questions "What if..." questions if we are to see through the incorrect models which we have anchored our knowledge upon (which ever they may be).
"There are more things in heaven and earth, Horatio, Than are dreamt of in your philosophy." -
Hamlet (I, v, 166-167)
Following along the lines of Einstein, these thought experiments can sometimes be more meaningful as experiments.
Now, to hint at an answer, I offer the following.
Let's take a simple example of the absence of inertia applied to motion. Richard Feynman was once giving a lecture in Brazil (see [3]). His topic was the "lack of experimentation in the Brazil's science curriculum". He started out by taking a copy of one of the most widely used undergraduate physics books in the country and opening it to a page that gave an example of how to calculate the position of a sphere that had rolled down an tilted plane. His remark was (I don't have the book in front of me, I must paraphrase), "No! This is all wrong! These calculations neglect the fact that rolling spheres possesses rotational inertia, which means that there is a slight delay in movement from the time of experiencing acceleration. The ball would be located slightly behind the ideal position. If your curriculum focused on
experimentation then you would have
experienced such this delay and would realize the limited scope of these equations!"
If a macroscopic physical object lacks inertia, then it immediately responds to a change in acceleration. A rough interpretation of inertia is a "resistance to change".
I know that this is an active topic in the String Theory, Particle Physics, Astrophysics and Condensed Matter Physics communities at the moment. Certainly, if you are interested in these views, you can visit
http://www.arXiv.org/ to read some e-prints on it.
References:
[1] Mandelbrot, B. B. "How long is the coastline of Britian? Statistical self-similarity and fractional dimension" Science (156), pp. 636-638 (1967)
[2] Mandelbrot, B. B. "
The Fractal Geometry of Nature" W. H. Freeman and Company, San Fransisco, CA (1982) ISBN 0-7167-1186-9.
[3] Feynmann, R. P.
"Surely You're Joking, Mr. Feynman! (Adventures of a Curious Character)" W.W. Norton & Company Inc., New York, NY (1985)