Issues with your account? Bug us in the Discord!
Once more into the . dear brothers...
JackN
<font color=#99FF99>Lightwave Alien</font>
in Zocalo v2.0
Getting back to Neutron Dots....
I wonder just what kind of mass it would take to make a Neutron Star as small as a standard period character on our forums?
Watch out for the DOT!!!
:eek:
I wonder just what kind of mass it would take to make a Neutron Star as small as a standard period character on our forums?
Watch out for the DOT!!!
:eek:
Comments
As a result, I will not be able to answer your question, but will watch this thread in order to broaden my knowledge.
E = mc^2
Oh, and ... Pie are round.
*taking notes*
Polaron Beam
Flux Matrix
Jeffries' Tubes
Toaster Polarities
Keep the ideas coming people, pretty soon I'll have a Quantum Physics PhD-equivalent in notes.
you might also want to consider using an inverse tachyon beam to shut down your opponents warp core!
AND ALWAYS, ALWAYS remeber to depolarize your hyperspanner before putting it back in the tool box!
:confused: :confused:
As I recall, the smallest one was a black hole with a mass of the earth, which would have an event horizon with a radius of two inches.
So, to answer your question, I don't have a clue.
[B]As I recall, the smallest one was a black hole with a mass of the earth, which would have an event horizon with a radius of two inches.[/B][/QUOTE]
Assuming a period is one millimeter wide (and exists in 3D space :p), and the Earth is 8000 miles wide...
2 inches = 50.8 mm
8000 miles = 12874752000 mm
12874752000 / 50.8 = 253440000
X / 1 = 253440000
253440000 mm = 157.48 miles
So if Earth was actually 8000 miles wide, and a period was both 3D and 1 mm wide, then the mass required to form a period-sized neutron star would be 157.48 miles wide :p
Also, I think you'd have to work by volume, not radius or diameter.
[B]Assuming a period is one millimeter wide (and exists in 3D space :p)[/B][/QUOTE]
Technically, a period does exist in 3D space. It's a certain amount of glowing phosphor on a CRT. :p
thats pretty darn small for 1mm....
Close :D
Doing the things a particle can
What's he like it's not important
Particle Man
Is it a dot or is it a speck
when he's underwater does he get wet
or does the water get him instead
Nobody knows
Particle Man
[URL=http://koti.mbnet.fi/senator/particleman.mp3]Particle Man[/URL]
If you're talking about a line drawn on paper or something like that, then technically that's a plane (assuming the paper is perfectly flat and smooth) since it has width as well as length.
a neutron dot and a green smilie face. The smilie looks at the dot, and moves closer, until the tidal forces rip the smilie apart and shear him along the outside edge of the tidal zone around the neutron dot...
:D
[B]yep, I was talking about a line drawn on paper. [/B][/QUOTE]
In which case your statement is only half correct, because a dot on paper has the same number of dimensions as a line. :)
[B]In which case your statement is only half correct, because a dot on paper has the same number of dimensions as a line. :) [/B][/QUOTE]
Hmm... this gets confusing because there are so many different perspectives. I was definitely wrong in my previous post, but let me explain...
When I was talking about a line being 2D and a dot being 1D, I was thinking of the height as being a measurable size for both, while the width of a dot is infinitely small. This is wrong, rendering my earlier statement invalid. However, there is a number of ways to look at this...
So here are a few possibilities:
1) A line has a finite, measurable width and height, while a dot's width and height would be the smallest measurable unit on the 2D plane, approaching 0 (or 1/infinity, making it infinitely small?).
Resulting Dimensions for a line: 2
Resulting Dimensions for a dot: 0
Problem: The line in this example is actually more of a rectange.
2) Both the line and the dot have a finite, measurable width and height, making them real 2D plane objects.
Resulting Dimensions for a line: 2
Resulting Dimensions for a dot: 2
3) My flawed initial approach, with the height being measurable in both a line and a dot, while the width is only real for the line.
Resulting Dimensions for a line: 2
Resulting Dimensions for a dot: 1
Problem: What makes the height special enough to become measurable in a dot while the width isn't? ;)
4) Both the line and the dot are real, 3D objects (written, drawn or printed on a real surface), meaning that they'd have a depth from the pen/pencil mark as well as from the absorbed ink/paint/any other medium.
Resulting Dimensions for a line: 3
Resulting Dimensions for a dot: 3
5) A line has a measurable width, but not height, and the dot has no width or height.
Resulting Dimensions for a line: 1
Resulting Dimensions for a dot: 0
This is the scenario that Messiah referred to in his post. Now that I've given it more thought, I actually agree with Messiah, and prefer approach #5 for looking at this problem.
Note: The line in the above examples is a horizontal one, and I assume that width is measured horizontally. Changing how the line is drawn or how width is measured will invalidate any of the above arguments. :)