Could We Find a Door To A Parallel Universe?
p1234 writes "Though no direct evidence for wormholes has been observed, this could be because they are disguised as black holes. Now Alexander Shatskiy of the Lebedev Physical Institute in Moscow, Russia, is suggesting a possible way to tell the two kinds of object apart. His idea assumes the existence of a bizarre substance called "phantom matter", which has been proposed to explain how wormholes might stay open. Phantom matter has negative energy and negative mass, so it creates a repulsive effect that prevents the wormhole closing. 'US expert Dr Lawrence Krauss, from Case Western Reserve University in Cleveland, Ohio, points out that the idea rests on untested assumptions. He told New Scientist magazine: "It is an interesting attempt to actually think of what a real signature for a wormhole would be, but it is more hypothetical than observational. Without any idea of what phantom matter is and its possible interactions with light, it is not clear one can provide a general argument."'"
How about publicizing actual discoveries instead of random speculation?
It's like proving something exists buy using something that doesn't exist. I admire the guys imagination though. Just seems like he wants it to exist so he's making it so. IMHO science should be about working with the facts, which isn't what's going on here.
It's a little hard to tell from this very brief article, but what he calls "phantom matter" is what other physicists call "exotic matter" or sometimes "negative matter," which violates one of the positive energy-conditions, and thus has negative energy (in some reference frame). Matt Visser's book Lorentzian Wormholes has a lot more technical details about the various formulations of the positive-energy conditions.
http://www.geoffreylandis.com
Actually, in Soviet Russia, the parallel universe find a door to YOU!
The set of complex numbers is no less "real" than the set of real numbers. Both are simply definitions arising from some set of mathematical axioms, usually those of an axiomatic set theory like ZFC. In fact, the definition of i as sqrt(-1) that you learn in high school is mathematically unsound: the correct way to define the complex numbers is as the set of ordered pairs of real numbers. When combined with an expected addition (a,b)+(c,d)=(a+c,b+d) and a funky multiplication (a,b)*(c,d) = (ac-bd,bc+ad), this allows you to define a+bi as shorthand for (a,b). (Note that i*i=(0,1)*(0,1)=(0-1,0+0)=(-1,0)=-1, as expected.)
Neither the real and complex numbers are "real" in the sense that they physically exist, but are on equal footing in the sense that they represent real, physical quantities. Complex quantities simply appear when dealing with pairs of real quantities. Take the (complex) wavefunction representing a quantum state, as an example. Sure, you could formulate the Schroedinger equation as a pair of coupled differential equations, but why bother, especially when it's much more elegant to express it as a single, complex equation?