I think with some relatively simple math you'll be able to calculate the amount of stars

First surface of a sphere:
For pumped stars you need the *inner* sphere you will create when putting in the pumped stars.
Say the inner diameter of your 6" hemi is 5,25 inches and your pumped stars are 1/2 inch.
Your *inner* sphere diameter is: 5,25 - (2 * 1/2) = 4,25
The formula for the surface of a sphere is 4πr
2 so:
4 * π * (4,25/2)
2 = 86,6 which would mean ~346 square 1/2" stars (optimum).
This will tell you that the factor for nice circle packing is ~ 0.907 so:
346 * 0.907 =~ 314 pumped 'round-square' 1/2" stars.
Volume cylinder: πr
2*h so one (1) of your pumped stars has a volume of π(1/4)
2*(1/2) =~ 0,0982
2 inch.
So total volume of the stars: 314 * 0.0982 =~ 30,8
2 inch.
Only thing you have to know now is the density of your comp in these stars. I you have some left overs weigh them, or do a dry pump etc..
Edit: The math needed for a 100% accurate calculation is much more complex but does not make a better prediction.
Edited by pdfbq, 06 May 2012 - 05:59 AM.