Earlier quoted context omitted.
Explain to me how this works. A and B remain stationary while only new space gets created between them? By geometry, the shortest distance between two points is a straight line. If A and B are two stationary objects, with a straight line being shortest distance between them. Then space is basically a twisted thread like path between A and B, More thread is created every time instant 't' than light can travel through…
Unfortunately I don't understand what you are suggesting or asking. Maybe this short video [1] with the classical balloon analogy will help you understand it better. [1] https://www.youtube.com/watch?v=mnENgtCdObo
_ _
|_|---------------|_|
A B
Figure 2: _ -----\____ _
|_|--/ \-|_|
A B
Let's say there is constant speed 'c' beyond which one can't travel. Lets say we travel at 'c'.Figure 1 is the fastest possible way of going from A to B
If more space is added, and yet A and B remain at fixed positions, the only way this model will work is the path(possible way to go from A to B) gets looped/twisted and turned. In this case A and B remain at fixed positions but new space gets created. Its also possible in this model that as more and more loops get created fast enough, even by travelling at 'c' one can never arrive at B.
If the space is not looped or twisted this how A and B will move apart at increasing time instances t1, t2, t3
t1:
_ _
|_|--|_|
A B
t2: _ _
|_|---|_|
A B
t3: _ _
|_|----|_|
A B
t4: _ _
|_|-----|_|
A B
...tn:
_
|_|----------------
A
As you can see when we keep the space expansion a straight line the objects always move. But if we have to keep the objects fixed we have to loop, twist and turn the path(space).If the objects were stationary, this is how it will look
t1:
_ _
|_|--------|_|
A B
t2: _ _
|_|---/\---|_|
A B
t3: _ _
|_|---/|\--|_|
A B
tn: _ --- B
|_|---/ |---
A (many loops)..
Is this understanding correct?