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You can never reach zero from infinity. Why that is a problem?Can you count backwards from Infinity and get to Zero?
That is the same thing as claiming Infinite regression is possible.
You can never reach zero from infinity. Why that is a problem?Can you count backwards from Infinity and get to Zero?
That is the same thing as claiming Infinite regression is possible.
No you cannot count forwards from zero to infinitiy, thus no claim on the impossibility of infinite regression can rest on that argument.Can you count forwards from zero and get to infinity?
That is the same thing as claiming infinite regression is impossible.
That is an infinite regression. In fact it is the core infinite regression, as the counting the of acts is the simplest of the acts. Thus there can be no infinite regressions.You can never reach zero from infinity. Why that is a problem?
Precisely.No you cannot count forwards from zero to infinitiy, thus no claim on the impossibility of infinite regression can rest on that argument.
Your statement is a logical non sequitur, in that no claimant to the impossibility of infinite regression requires there to be an infinite series of acts, even ones as simple as counting. In fact, the abilty to make an infinite series of acts would be the antithesis of the premisis
You’ll need to explain that a little more. Particularly the “thus”.That is an infinite regression. In fact it is the core infinite regression, as the counting the of acts is the simplest of the acts. Thus there can be no infinite regressions
Take a cube. The boundary of the solid cube is the six squares. The boundary of a square is four line segments. The boundary of a line segment is the two endpoints.Therefore, there’s no such thing as “the boundary of the boundary”,
No, it just means that there is always a cause before another cause no matter how far you go.That is an infinite regression. In fact it is the core infinite regression, as the counting the of acts is the simplest of the acts. Thus there can be no infinite regressions.
Take a cube. The boundary of the solid cube is the six squares. The boundary of a square is four line segments. The boundary of a line segment is the two endpoints.
Yes, but these coincide with the boundary of the cube itself, so … in your example, there really is no “boundary of the boundary”, since these are identical to the boundary of the cube.Gorgias wrote:
Take a cube. The boundary of the solid cube is the six squares. The boundary of a square is four line segments. The boundary of a line segment is the two endpoints.Therefore, there’s no such thing as “the boundary of the boundary”,
Nonsensical is not the same as impossible, however.Is not infinite regression like a scratched CD which stutters and repeats until externally interrupted? Both are nonsensical