Adrian, according to my information

back in year 2000 any two locations as much as 4000 lightyears apart were separating at the speed of light, and larger distances faster in proportion. Matter was approx. uniform hot gas---hadn't begun clumping and falling together---as Brian already indicated.
Phinds, Adrian, maybe conceivably also Brian Powell, you might be interested in glancing at what Jorrie's calculator says about year 2000.
http://www.einsteins-theory-of-relativity-4engineers.com/LightCone6/LightCone.html
It is not designed to go back that far in time so when you open it you have to increase the number of decimal places in the "Time" and the "Hubble radius" columns from 3 to 6. Those columns are in billions of years (Gy) and billions of lightyears (Gly), so that
0.000 002 Gy means 2000 years, and 0.000 004 Gly means 4000 lightyears
Besides opening column selection and changing the number of decimals in those two columns, which only takes a second to do, all you need to do is set S
upper = 20 000 and press "calculate"
The top row of the table will then give you information about the time around year 2000 when distances were 1/20 000 their present size.
Locations a mere 4000 lightyears apart were separating at the speed of light. And larger separations increasing proportionally faster. There were no objects (it was all nearly uniform hot gas that hadn't started clumping and falling together into structures) but if there HAD BEEN two dense objects that were, say, at two locations only as far apart as we are from the center of Milkyway galaxy, then
no known force could have held them together. It was impossible for even relatively nearby neighbors to be gravitationally bound, as Adrian imagines. They wouldn't even have to be that far apart, I just picked that as an example.
I'll print the table you get just by changing S
upper from 1090 to 20000 and leaving everything else the same as when it opens. And then I'll show what you get by selecting to have more decimal places shown in the Time and Hubble radius columns.
Here's what you get making no changes except to say top row S = 20000. You can see that it shows Time (T) and Hubble radius (R) as ZERO but that is because it is not showing enough decimal places.
{\scriptsize\begin{array}{|c|c|c|c|c|c|}\hline R_{0} (Gly) & R_{\infty} (Gly) & S_{eq} & H_{0} & \Omega_\Lambda & \Omega_m\\ \hline 14.4&17.3&3400&67.92&0.693&0.307\\ \hline \end{array}} {\scriptsize\begin{array}{|r|r|r|r|r|r|r|r|r|r|r|r|r|r|r|r|} \hline a=1/S&S&T (Gy)&R (Gly)&D (Gly)&D_{then}(Gly)&D_{hor}(Gly)&V_{now} (c)&V_{then} (c) \\ \hline 0.000&20000.000&0.0000&0.0000&46.177&0.002&0.003&3.21&659.18\\ \hline 0.000&4859.562&0.0000&0.0000&45.979&0.009&0.013&3.19&192.23\\ \hline 0.001&1180.767&0.0003&0.0006&45.385&0.038&0.052&3.15&69.66\\ \hline 0.003&286.901&0.0033&0.0051&43.945&0.153&0.211&3.05&29.83\\ \hline 0.014&69.711&0.0290&0.0442&40.852&0.586&0.823&2.84&13.26\\ \hline 0.059&16.938&0.2468&0.3718&34.481&2.036&3.009&2.39&5.48\\ \hline 0.243&4.116&2.0604&3.0614&21.565&5.240&9.246&1.50&1.71\\ \hline 1.000&1.000&13.7872&14.3999&0.000&0.000&16.472&0.00&0.00\\ \hline 4.116&0.243&37.1746&17.2451&12.301&50.627&17.245&0.85&2.94\\ \hline 11.920&0.084&55.5546&17.2977&15.050&179.403&17.298&1.05&10.37\\ \hline 34.526&0.029&73.9517&17.2999&16.000&552.424&17.300&1.11&31.93\\ \hline 100.000&0.010&92.3494&17.2999&16.328&1632.838&17.300&1.13&94.38\\ \hline \end{array}}
And here's what you get when you also allow more digits to show in the T and R columns{\scriptsize\begin{array}{|c|c|c|c|c|c|}\hline R_{0} (Gly) & R_{\infty} (Gly) & S_{eq} & H_{0} & \Omega_\Lambda & \Omega_m\\ \hline 14.4&17.3&3400&67.92&0.693&0.307\\ \hline \end{array}} {\scriptsize\begin{array}{|r|r|r|r|r|r|r|r|r|r|r|r|r|r|r|r|} \hline a=1/S&S&T (Gy)&R (Gly)&D (Gly)&D_{then}(Gly)&D_{hor}(Gly)&V_{now} (c)&V_{then} (c) \\ \hline 0.000&20000.000&0.000002&0.000004&46.177&0.002&0.003&3.21&659.18\\ \hline 0.000&4859.562&0.000027&0.000049&45.979&0.009&0.013&3.19&192.23\\ \hline 0.001&1180.767&0.000326&0.000552&45.385&0.038&0.052&3.15&69.66\\ \hline 0.003&286.901&0.003261&0.005135&43.945&0.153&0.211&3.05&29.83\\ \hline 0.014&69.711&0.029011&0.044197&40.852&0.586&0.823&2.84&13.26\\ \hline 0.059&16.938&0.246808&0.371763&34.481&2.036&3.009&2.39&5.48\\ \hline 0.243&4.116&2.060351&3.061435&21.565&5.240&9.246&1.50&1.71\\ \hline 1.000&1.000&13.787206&14.399932&0.000&0.000&16.472&0.00&0.00\\ \hline 4.116&0.243&37.174602&17.245130&12.301&50.627&17.245&0.85&2.94\\ \hline 11.920&0.084&55.554650&17.297731&15.050&179.403&17.298&1.05&10.37\\ \hline 34.526&0.029&73.951682&17.299856&16.000&552.424&17.300&1.11&31.93\\ \hline 100.000&0.010&92.349407&17.299900&16.328&1632.838&17.300&1.13&94.38\\ \hline \end{array}}
To repeat, the top row of that table is why I said that in year 2000 (which just happens to come when distances are about one twenty-thousandth of present) the size of distance that was then increasing at speed of light was 4000 lightyears.
Because 0.000002 of a billion years is 2000 years
and ).000004 of a billion lightyears is 4000 lightyears.
You could further refine the precision by clicking column select and upping still further the number of decimal places displayed in the T and R columns, but this much precision seems enough to make the simple point (re Adrian's comment) that the approximately uniform hot gas was being expanded very fast. No type of binding (gravitational or otherwise) could have held it in any compact clump or cluster structure.