On Friday, December 5, 2025 at 6:24:26 AM UTC-7 John Clark wrote:

On Thu, Dec 4, 2025 at 10:09 AM Alan Grayson <[email protected]> wrote:

 >>> *Distances to galaxies is measured using standard candles. So the 
attenuation in brightness compared to intrinsic brightness is a true 
measure of distance even though the universe is expanding. So there doesn't 
seem to be any problem with Hubble's values for distances.*


*>> Distance between what, and when? If Hubble gives a figure of 10 billion 
light years that is the distance the light from a distant galaxy needed 
to travel through space to reach us, it tells us what the galaxy look like 
10 billion years ago, but because space had been expanding while light had 
been making its journey it is NOT the distance the Earth is from 
that galaxy now, and is NOT the distance between the two when the light was 
first emitted.*


*> But when we use standard candles to measure distance from Earth to some 
galaxy, don't we get the ACTUAL distance NOW, since light attenuates in 
intensity due to expansion, just as its wavelength increases (and its 
energy decreases)? AG *



*Cosmology is complicated, and you have to be clear about what sort of 
distance you're talking about. For example if we look at a galaxy with a 
red shift of 1 we know that that from our viewpoint the light has been 
traveling for 7.8 billion years (although from the viewpoint of a photon 
the travel time was zero) but during that time space has been expanding so 
if you could somehow pause the expansion of the universe you'd find that 
the galaxy is now 11 billion light years away from us not 7.8 billion, and 
when that light was first emitted the galaxy and the Earth were only 5.5 
billion light years apart, if the Earth had existed back then.  *

*And just to make things more complicated, if you used the standard candle 
method to calculate distance that works fine in a lab you would conclude 
that the galaxy was 22 billion light years away; but when you're talking 
about cosmological distances there are two other things you need to take 
into account:* 


*1) Photons lose energy as their wavelengths stretch2) Because of time 
dilation photons arrive less frequently*

*These two effects combine to reduce brightness by a factor of (1+z)^2, 
where z is the redshift.*

*I think it's interesting that a** galaxy with a redshift  of 1.8 
is about 16 billion light-years away, but you could never reach a galaxy 
with a redshift that large or larger. With our largest telescopes we can 
see galaxies with a red shift of 11, but we could never reach a galaxy with 
a red shift that big even if you could move at the speed of light because 
the the space between us is expanding faster than the speed of light,  we 
can still see it because we are looking at old light, but we could never 
know what the galaxy looks like now. *

*John K Clark    See what's on my new list at  Extropolis 
<https://groups.google.com/g/extropolis>*


*AG: Here's what Gemini says:*
*AG: When we use standard candles to measure distances to galaxies, does 
the result include the expansion of space while the lighting is traveling 
toward the Earth?*

*GM; That's an excellent and crucial question in cosmology!*

*The distance calculated directly from a standard candle's apparent 
brightness (using the inverse square law of light 
<https://phys.libretexts.org/Courses/University_of_California_Davis/Physics_156%3A_A_Cosmology_Workbook/01%3A_Workbook/1.06%3A_Distances_as_Determined_by_Standard_Candles>)
 
does not directly include the effects of space expansion during the light's 
travel time.*

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