Le mer. 11 sept. 2024, 10:31, Brent Meeker <[email protected]> a écrit :

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>
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> On 9/11/2024 1:02 AM, Quentin Anciaux wrote:
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> Le mer. 11 sept. 2024, 09:56, Alan Grayson <[email protected]> a
> écrit :
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>>
>>
>> On Wednesday, September 11, 2024 at 1:44:39 AM UTC-6 Quentin Anciaux
>> wrote:
>>
>>
>>
>> Le mer. 11 sept. 2024, 09:42, Alan Grayson <[email protected]> a
>> écrit :
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>> On Tuesday, September 10, 2024 at 3:50:08 PM UTC-6 Quentin Anciaux wrote:
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>> Le mar. 10 sept. 2024, 23:19, Alan Grayson <[email protected]> a
>> écrit :
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>> On Tuesday, September 10, 2024 at 2:19:42 PM UTC-6 John Clark wrote:
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>> On Tue, Sep 10, 2024 at 3:57 PM Alan Grayson <[email protected]> wrote:
>>
>>
>> *>> Even if you ignore Dark Energy and postulate that the Hubble constant
>> really is constant, every object a megaparsec away (3.26 million
>> light-years) is moving away from us at about 70 kilometers per second. So
>> if you try to look at objects a sufficiently large number of megaparsec
>> away you will fail to find any because they are moving away from us faster
>> than the speed of light.*
>>
>>
>> >* That was in the past. At present, the universe is expanding at about
>> 70 km/sec.*
>>
>>
>> *Galaxies are receding from the Earth at 70 km/sec for EACH megaparsec
>> distant from Earth they are. The further from Earth they are, the faster
>> they are moving away from us, so if they are far enough away they will be
>> moving faster than the speed of light away from us. *
>>
>> *> You're assuming the universe today is infinite,*
>>
>>
>> *NO! I said IF the entire universe is infinite today then it was always
>> infinite, and IF it was finite 10^-35 seconds after the Big Bang then it's
>> still finite today. I also said nobody knows if the entire universe is
>> infinite or finite. *
>>
>>
>> *>* *Hubble's law applies to the past, not to the future,*
>>
>>
>> *What the hell?!  *
>>
>>
>> *How about an intelligent reply? Obviously, if the universe is infinite
>> today, it was always infinite. But that's what I am questioning. For
>> galaxies to fall out of view, they have to moving at greater than c. Now
>> they aren't receding that fast. How will they start moving that fast?
>> You're applying Hubble's law without thinking what it says. Just because a
>> galaxy is now receding at less than c, how will continued expansion
>> increase that speed to greater than c? AG *
>>
>>
>> The farther they are the faster they are receding from you, so as they
>> continue to get farther away they receed faster from you till the point
>> they receed faster than c and go out of your horizon.
>>
>> Quentin
>>
>>
>> *That's your claim, but, like I wrote, if say, the rate of expansion is
>> fixed, the separation distance isn't increasing faster than c. It's just
>> increasing. AG *
>>
>>
>> Just take the balloon example, it's a perfect explanation,  any two
>> points receed faster from each other as the balloon inflates.
>>
>>
>> *If the rate of expansion is fixed, the distance along some equator
>> containing two separated galaxies increases linearly as a function of the
>> radial distance, s. *
>>
> No, the distance between two galaxies carried by the Hubble expansion
> increases exponentially.
>

It's because the expansion rate is going faster.... but even if it was
linear, as long as it is > 0, there will be objects receeding faster than c.


> The problem, AG, is that you put no effort at all into understanding or
> researching your on your own.
>
> Brent
>
>
> *So I don't see what you claim your model proves.  AG *
>>
>
> You're correct that, with a fixed rate of expansion, the distance between
> two galaxies increases linearly as a function of time. However, the key
> point is that recession velocity depends on the distance between the
> galaxies.
>
> Using the balloon analogy: imagine two points on an inflating balloon.
> Even if the balloon expands at a constant rate, the farther apart the
> points are, the faster they move away from each other. This means the rate
> at which the distance between the two points increases is proportional to
> how far apart they are. So, as the distance between galaxies grows, their
> recession velocity increases.
>
> In an expanding universe, the same thing happens: even if the expansion
> rate is constant, galaxies that are farther apart recede faster. At large
> enough distances (like beyond the Hubble radius), the recession velocity
> will exceed the speed of light because the space between the galaxies is
> expanding faster.
>
> So, while the distance may increase linearly with time, the recession
> velocity still increases with distance, and at sufficiently large
> distances, it exceeds . This is how galaxies beyond a certain distance can
> recede faster than the speed of light, even with a constant rate of
> expansion.
>
>>
>> * John* K Clark    See what's on my new list at  Extropolis
>> <https://groups.google.com/g/extropolis>
>>
>> hwt
>>
>>
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