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As everything beyond our universe is infinitely large, does that mean also that things can be infinitely small. So you could have an infinite amount of small universes inside one of our known atoms…quarks…smaller and smaller…smaller…..?
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For more on marking an answer as the "Best Answer", please visit our FAQ.spacenoob: "Is space, like, split up into tiny cubes?" In a manner of speaking, yes.
The Planck length is space time quantized, the minimum unit first theorised by Max Planck the legendary physicist. Think of it like money, a pound is made up of 100 pence, now imagine 1p is the smallest possible unit, in physics that's the Planck length. My link above covers it.
The Planck length is space time quantized, the minimum unit first theorised by Max Planck the legendary physicist. Think of it like money, a pound is made up of 100 pence, now imagine 1p is the smallest possible unit, in physics that's the Planck length. My link above covers it.
Perhaps you should read your link again, TTT:
// it has been conjectured that ... the familiar notion of distance [is] inapplicable below the Planck length. It is *possible* that the Planck length is the shortest *physically measurable* distance ... [emphasis added] //
So you're misunderstood two things: firstly, we don't yet know whether the Planck length is physically meaningful, although it's likely to be, eg roughly it's the scale at which quantum gravity effects are significant. Secondly, even if it *is* meaningful then it's not in the literal sense of "nothing smaller exists", but rather "nothing we can do physically could measure anything smaller".
As a further point, the Planck length, as derived in the wiki link, is merely a way of combining physical constants to produce something that has dimensions of length.
Spacetime is almost certainly continuous, and it's at the very least wrong to say that we've established otherwise.
Hopefully that clears things up, ScienceNoob.
// it has been conjectured that ... the familiar notion of distance [is] inapplicable below the Planck length. It is *possible* that the Planck length is the shortest *physically measurable* distance ... [emphasis added] //
So you're misunderstood two things: firstly, we don't yet know whether the Planck length is physically meaningful, although it's likely to be, eg roughly it's the scale at which quantum gravity effects are significant. Secondly, even if it *is* meaningful then it's not in the literal sense of "nothing smaller exists", but rather "nothing we can do physically could measure anything smaller".
As a further point, the Planck length, as derived in the wiki link, is merely a way of combining physical constants to produce something that has dimensions of length.
Spacetime is almost certainly continuous, and it's at the very least wrong to say that we've established otherwise.
Hopefully that clears things up, ScienceNoob.
I'm not aware of anything stopping it. If nothing else, as I'm sure Naomi would point out, there's just a lot of stuff we just don't know :P
In this case for example, trying to work out what goes on at, or smaller than, the Planck Length, is *very* difficult. To probe it, you need to go to energy scales vastly beyond anything we're capable of, something like 10^16 times more energy than in the LHC for example. In terms of length scales, that's roughly the difference between the Milky Way and London.
There are certainly theories in which indeed the Planck length is the minimum meaningful distance scale -- loop quantum gravities, apparently. They aren't my field, so I wouldn't want to offer any firm opinions, beyond noting that they are still very much in the development stage.
In this case for example, trying to work out what goes on at, or smaller than, the Planck Length, is *very* difficult. To probe it, you need to go to energy scales vastly beyond anything we're capable of, something like 10^16 times more energy than in the LHC for example. In terms of length scales, that's roughly the difference between the Milky Way and London.
There are certainly theories in which indeed the Planck length is the minimum meaningful distance scale -- loop quantum gravities, apparently. They aren't my field, so I wouldn't want to offer any firm opinions, beyond noting that they are still very much in the development stage.
It's not really a conjecture, exactly. For example, suppose you have created a theory that describes what might happen at very small scales. What happens when you take that theory and "zoom out"? The answer is that you should be able to describe what happens at large scales -- you can "recover" our current understanding of physics from this new theory.
This is how, for example, Einstein knew he'd got his equations for General Relativity correct: he could get Newtonian physics right. Likewise, in an early draft, that conceptually is the same as his actual paper in terms of what's going on, he got the equations "wrong", and knew they must be wrong because he wasn't getting Newtonian gravity out of it.
So it is in this case. We don't know what's going on at Planck scales, and indeed it may even be that nothing special happens there. But we *do* know, or at least we know to expect, that if you get the small-scale right, then it will be an extension of, rather than a replacement for, General Relativity. As a case on point, Loop Quantum Gravity, whatever the hell that is, seems to be running into this precise roadblock right now, ie we aren't getting out of it anything that matches our current understanding.
The point really is that the "...but we can still expect such-and-such" is that, in order to make progress, it's good to establish a sensible starting point. And a very sensible starting point is this idea that our current description, while surely incomplete, is correct as far as it goes. General Relativity is a good description of gravity, that has survived countless experimental checks, that only breaks down in extreme examples -- but in that case, you want to patch it, rather than tear it all up.
This is how, for example, Einstein knew he'd got his equations for General Relativity correct: he could get Newtonian physics right. Likewise, in an early draft, that conceptually is the same as his actual paper in terms of what's going on, he got the equations "wrong", and knew they must be wrong because he wasn't getting Newtonian gravity out of it.
So it is in this case. We don't know what's going on at Planck scales, and indeed it may even be that nothing special happens there. But we *do* know, or at least we know to expect, that if you get the small-scale right, then it will be an extension of, rather than a replacement for, General Relativity. As a case on point, Loop Quantum Gravity, whatever the hell that is, seems to be running into this precise roadblock right now, ie we aren't getting out of it anything that matches our current understanding.
The point really is that the "...but we can still expect such-and-such" is that, in order to make progress, it's good to establish a sensible starting point. And a very sensible starting point is this idea that our current description, while surely incomplete, is correct as far as it goes. General Relativity is a good description of gravity, that has survived countless experimental checks, that only breaks down in extreme examples -- but in that case, you want to patch it, rather than tear it all up.