" Incidentally, that's the reason I think SiliconDoc's belief the beads will fly about inside the tube when the contact patch shifts them up is crap. Wait! Actually, this is pretty easy! Since the radius of curvature of the tire as it transitions to the contact patch will always be less than the radius of curvature of the wheel, and since there's a constant tangent rate (road speed), the acceleration due to contact patch will always be less than the acceleration due to wheel rotation. Therefore, the beads will never lift off of the surface of the inner tube due to the contact patch."
INCORRECT. First of all, I said the beads would lift off the inner bottom of the tire on a bump, but a similar action occurs at the contact patch. What you're failing to notice, while the radius length of the circular travel of the beads is reduced at the contact patch, the beads speed is also reduced - constant travel speed is REDUCED, as the tire compresses. The tire diameter is less at the contact patch, the beads have moved closer to the hub very quickly.
As the tire approached BDC, the rubber is compressed - this is part of what causes heating of the tire, amongst other things ( & lateral forces applied through the sidewalls etc.). The speed of the beads is REDUCED. No constant rate.
So while you're busy declaring I am wrong for some false group satisfaction, you've forgotten a very basic fact. The bike has weight, and the tire compresses at road contact - the tangent rate of the beads is reduced, their distance from the hub is reduced, they are heated as they undergo compression like the tire at ground...
I can't help it if you all agree to be wrong together. It certainly is not my fault.
cont.' later after you admit your error... I'll bet that takes forever.