"Michael Stemper" <firstname.lastname@example.org> wrote in message news:email@example.com... > In article <firstname.lastname@example.org>, Craig > Feinstein <email@example.com> writes: > >>Let's say I have a drawer of an infinite number of identical socks > >>Contents of drawer at time 0 =3D (Contents of drawer at time 1) plus (sock >>= >>taken out of drawer). >> >>Subtracting the equations, we get >> >>Nothing =3D sock taken out of drawer. >> >>This is false, so infinity cannot exist.=20 >> >>How does modern mathematics resolve this paradox? > > Modern mathematics does not claim that an infinite number of socks can > exist, and neither does modern physics. > > Although physics does not allow an infinite number of socks, it is easy > to see that if a very large number of socks was brought together, they > would > collapse into a singularity. Your attempt to remove one of them would > cause > you to pass through the Sock Event Horizon, at which time you would no > longer > be able to remove any of them. >
but what would happen if he was collecting them and putting them in one place, and then the place starts to collapse in, would just his hand get stuck ?
and how many socks from stable space to collapsing space would it take ? 1# ? 1000# ??