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I’m not sure the best way to word this, but I think this example will do a pretty good job of explaining what I am trying to ask:
Person A measures 5.5 inches erect after newbie gains, and Person B measures 6 inches erect after newbie gains. If person A then gains .5 inches and is now 6 inches would Person A have as easy a time gaining another 1 inch as person B who was already at 6 inches, or a harder time?
Sounds like A is a faster gainer so I would go with A but you never know
I haven't failed, I've found 10,000 ways that don't work. Thomas Edison (1847-1931)
Penis A is traveling at a constant pace perpendicular to penis B, which is traveling at a variable pace. Both penises started at the same point at the same time. Penis A is traveling at .00001 miles per year. Penis C is black, big and fast and is traveling much faster than penis A, but on average slower than penis B. In a head on glans collision, what are the chances penis A & C would have a greater force of impact than penis B & C?
Penis A is traveling at a constant pace perpendicular to penis B, which is traveling at a variable pace. Both penises started at the same point at the same time. Penis A is traveling at .00001 miles per year. Penis C is black, big and fast and is traveling much faster than penis A, but on average slower than penis B. In a head on glans collision, what are the chances penis A & C would have a greater force of impact than penis B & C?
Sounds like a swordfight that I’ll pass on.
For the life of me I cannot suss out the whyfore of this line of questioning.
Girth and glee
aNYC
WE are the 99% 'WE are the people you depend on; we cook your meals, we haul your trash, we connect your calls. We drive your ambulances. We guard you while you sleep. Don't f&ck with us'-- Madame DeFarge
"Rope trades @$10 a yard. I wonder if they even know that?"- Capitalist
:funpost:
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