Consistency conjecture

A model that would explain the temporal paradoxes

Novikov It used a more math-related model to explain their consistency conjecture; where a billiard ball soars to a worm hole so back out in time and collided with their version of the past, in such a way that it would hit it and would change its course so that enter into the worm first hole.

Novikov discovered that his theory of consistency conjectureThere were many paths which could result from the same initial conditions. For example, billiard ball could hit herself only slightly, resulting in a trip to the past slightly off course, what will later cause tapping is itself in the past; This "sequence" of events (actually a causal loop) is completely consistent and will not result in a paradox.

Novikov He discovered that the probability of such events from their consistency conjectureIt was not zero, and the likelihood of inconsistent events was zero, so there is no problem with that one time traveller trying to do so provided that end up serving non-paradoxical consistent actions.

The consistency of the Novikov conjecture assumes that the travel in time there is a single timeline.