I finally was able to identify and resolve my confusion about Hubble's Law. 
First, let's use a geometric model to establish that the recessional 
velocity of distant galaxies increases as the universe expands. For 
convenience, assume the universe is spherically shaped and uniformly 
expanding, and consider two galaxies at distances of one and ten billion 
light years removed from our own. As r, the radius of the universe 
increases linearly, so will the separation distances of these remote 
galaxies, since the arc distances to these galaxies, if they placed e.g, on 
the equator, will also increase linearly. So in some unit of time, if say 
the rate of increase is 10%, the closer galaxy will recede by 10% of 1 
billion light years, or 100 milllion light years, whereas the most distant 
galaxy will recede 1 billion light years in *the same time duration*. So 
clearly, in an expanding universe, more distant galaxies will recede faster 
than nearer galaxies.

Let's now consider the light emitted from these galaxies. The light 
reaching us left those galaxies 1 and 10 billion years ago respectively. If 
their red shifts represent their recessional velocities when the light was 
emitted, it would imply that in the early universe those galalaxies were 
receding very rapidly, the farther away *in time* they are, that is the 
more distant they are, the more rapidly they must be receding. But this 
contradicts the geometric model, wherein we have inferentially proven the 
opposite; that in early times, those galaxies were receding with *decreasing 
*velocity as their separation distances from us was decreasing. So what the 
hell is going on? 

The answer is that although the light emitted from those galaxies was 
emitted in the distant past, the expansion of the universe distorted those 
emissions as they propagated in our direction. That is, the red shifts 
observed were caused by the expansion of the universe, and therefore 
represents the current red shifts of those receding galaxies. 

AG

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