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Natural Science Forum / Physics / Relativity / June 2007



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curved relativity

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fishy - 23 Jun 2007 12:16 GMT
i still dont understand curved space as postulated by relativity

what happens there with our space, becomes contracted,
compressed, extended, dilated or nothing happens with it?
Jeckyl - 23 Jun 2007 12:17 GMT
>i still dont understand curved space as postulated by relativity
>
> what happens there with our space, becomes contracted,
> compressed, extended, dilated or nothing happens with it?

Simply put, you get things like gravity :)
fishy - 23 Jun 2007 12:24 GMT
> >i still dont understand curved space as postulated by relativity
>
> > what happens there with our space, becomes contracted,
> > compressed, extended, dilated or nothing happens with it?
>
> Simply put, you get things like gravity :)

correct, this is like you being stooopid not knowing it
OG - 23 Jun 2007 12:51 GMT
>i still dont understand curved space as postulated by relativity
>
> what happens there with our space, becomes contracted,
> compressed, extended, dilated or nothing happens with it?

It's all to do with the geometry of the 'space' (actually 'space-time', but
that's another matter)
In 'flat' spacetime, the angles in a triangle adds up to 180 degrees
When referring to spacetime as 'curved', what this means is that the
geometry is no longer flat, so the sum of the angles between three straight
lines is no longer 180 degrees.

General Relativity tells us that the geometry (or the metric, which is the
mathematical description of the geometry) depends on the distribution of
mass and energy.
Weatherman - 23 Jun 2007 14:02 GMT
> >i still dont understand curved space as postulated by relativity
> >
[quoted text clipped - 3 lines]
> It's all to do with the geometry of the 'space' (actually 'space-time', but
> that's another matter)

If the shape of space is not flat, then I guess you'll
need to expend energy in order to move in a straight line.

If the shape of space-time is not flat, then?

> In 'flat' spacetime, the angles in a triangle adds up to 180 degrees
> When referring to spacetime as 'curved', what this means is that the
[quoted text clipped - 4 lines]
> mathematical description of the geometry) depends on the distribution of
> mass and energy.
OG - 23 Jun 2007 14:10 GMT
>> >i still dont understand curved space as postulated by relativity
>> >
[quoted text clipped - 7 lines]
> If the shape of space is not flat, then I guess you'll
> need to expend energy in order to move in a straight line.

It entirely dpends on the definition of 'straight line' you are using.

> If the shape of space-time is not flat, then?
>
[quoted text clipped - 8 lines]
>> mathematical description of the geometry) depends on the distribution of
>> mass and energy.
John Smith - 23 Jun 2007 17:06 GMT
> >i still dont understand curved space as postulated by relativity
>
[quoted text clipped - 11 lines]
> mathematical description of the geometry) depends on the distribution of
> mass and energy.

you cant see that you are saying nothing regarding
the question

a triangle on a sphere does not curve the space
OG - 23 Jun 2007 23:58 GMT
>> >i still dont understand curved space as postulated by relativity
>>
[quoted text clipped - 19 lines]
>
> a triangle on a sphere does not curve the space

The question was to explain the meaning of 'curved' with regard to
relativity.

'Curved' means not having the same geometry as 'flat'. One sign of the
difference is that the angles of a triangle need not add up to 180. The
measurement of the displacement of the star's position made by Eddington
during the 1919 eclipse demonstrated that the geometry of spacetime was
distorted by the mass of the Sun.
John Smith - 24 Jun 2007 10:57 GMT
> >> "fishy" <r6t7g...@deliveryman.com> wrote in message
>
[quoted text clipped - 26 lines]
> The question was to explain the meaning of 'curved' with regard to
> relativity.

you cant read dork, do that crap esplanaitions to your sister

reread and understand the foken question

> >> > what happens there with our space, becomes contracted,
> >> > compressed, extended, dilated or nothing happens with it?
OG - 24 Jun 2007 15:25 GMT
>> >> "fishy" <r6t7g...@deliveryman.com> wrote in message
>>
[quoted text clipped - 35 lines]
>> >> > what happens there with our space, becomes contracted,
>> >> > compressed, extended, dilated or nothing happens with it?

The geometry changes.  That is what happens.
John Smith - 24 Jun 2007 15:29 GMT
> >> "John Smith" <e6k8s...@registerednurses.com> wrote in message
>
[quoted text clipped - 41 lines]
>
> The geometry changes.  That is what happens.

no, should be more than that

geometry also change on a surface of a sphere,
but all these passive

curved space must be much more then that
OG - 24 Jun 2007 15:36 GMT
>> >> "John Smith" <e6k8s...@registerednurses.com> wrote in message
>>
[quoted text clipped - 52 lines]
>
> curved space must be much more then that

OK, can I sugges then that you find out how it's different from that and
come back and tell us. You can apologise for your rudeness then.
John Smith - 24 Jun 2007 18:02 GMT
> >> "John Smith" <e6k8s...@registerednurses.com> wrote in message
>
[quoted text clipped - 59 lines]
> OK, can I sugges then that you find out how it's different from that and
> come back and tell us. You can apologise for your rudeness then.

your sugges is not good

you cant see that gravity is different from
triangles, can you?
OG - 24 Jun 2007 21:32 GMT
>> >> "John Smith" <e6k8s...@registerednurses.com> wrote in message
>>
[quoted text clipped - 67 lines]
> you cant see that gravity is different from
> triangles, can you?

I've explained the meaning to the OP. I don't really mind if you're not
satisfied.
Tom Roberts - 25 Jun 2007 04:18 GMT
> geometry also change on a surface of a sphere,
> but all these passive
> curved space must be much more then that

The essence of GR is that the manifold is spaceTIME. It is curvature in
space-time planes that we call gravity.

Tom Roberts
dudle - 27 Jun 2007 23:19 GMT
> > geometry also change on a surface of a sphere,
> > but all these passive
[quoted text clipped - 4 lines]
>
> Tom Roberts

thanks, but really, there are people having difficulties
visualize a real 4d world, while for a 2d real world
even i have difficulties to visualise

are you saying that our universe is a 2d surface?
 
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