Consider two moving object along X-axis direction with different speeds and different initial starting points. Let the initial distance of objects be d0 and v1 is greater than v2 i.e v1>v2.

physic says:

x1 = v1 * t + x01 = v1 * t

x2 = v2 * t + x02 = v2 * t + d0

if we put x1 = x2 we obtain :

t = d0 / (v1 - v2)

and O1 because of its greater speed will eventually reach to O2.

but philosophy says other:

O1 in t_1=(somthing calculable) will reach to O2's current position but in this time interval O2 will move x_1=(somthing calculable) toward.

again in new situation O1 in t_2=(somthing calculable) will reach to O2's current position b but in this time interval O2 will x_2=(somthing calculable) toward.

bye repeating this procedure t_n and x_n approaches to zeros but not zero, therefore O1 will never reaches O2.

How do you explain this?

thank you so much

best regards

Consider two moving objects along X-axis direction with different speeds and different initial starting points. Let the initial distance of the objects be d0 and v1 is greater than v2 i.e v1>v2.

Physics says:

x₁ = v₁ * t + x0₁ = v₁ * t

x₂ = v₂ * t + x0₂ = v₂ * t + d0

If we put x₁ = x₂ we obtain :

t = d0 / (v₁ - v₂)

and O₁ because of its greater speed will eventually reach to O₂.

But philosophy says something else:

O₁ in t₁=(something calculable) will reach to O₂'s current position but in this time interval O₂ will move x₁=(something calculable) toward.

Again in the new situation O₁ in t₂=(something calculable) will reach to O₂'s current position b but in this time interval O₂ will be x₂=(something calculable) toward.

By repeating this procedure t_n and x_n approaches to zero but does not become zero, therefore O₁ will never reach O₂.

How do you explain this?

Thank you so much.