In the field of theoretical physics, superstring theories postulate the existence of parallel worlds (side A and side B). Although it is impossible to separate these universes from each other, they are interconnected. A team of researchers from the University of Tsukuba demonstrated with mathematical proof that dramatic transformations (“explosions”) that do not occur on the A side under certain conditions do not occur on the B side either.

The University of Tsukuba has mathematically proven that parallel worlds undergo the same extreme changes (“explosion”) under certain conditions as predicted by superstring theories in theoretical physics. This study further confirms the interconnectedness of these two worlds (side A and side B) by emphasizing the important aspect of mirror symmetry in these theoretical structures.

Theoretical string theory in theoretical physics predicts the existence of parallel worlds (prediction of mirror symmetry). These two worlds (side A and side B) are assumed to be different in terms of the six-dimensional spaces (A and B) hidden in each world. However, since these spaces are extremely similar and invisible, we cannot theoretically distinguish the world we live in. Significant research has been done on the properties of space A and extreme changes (ie explosions) do not occur in it. certain conditions.

Only recently has it been discovered that spaces A and B transform in a certain way, and that their seemingly different objects correspond to each other. However, the nature and extent of this transformation is not fully understood, and research into the properties of B space has not yet progressed. In this study, scientists mathematically investigated whether the behavior of space B has the same properties as space A. They transferred the known event from side A to side B and proved that even in space B, swelling does not occur under certain conditions.

This achievement is a mathematical proof of one of the previously intuitively anticipated similarities between A and B side. Although researchers have made some assumptions to prove this theorem, they will learn in the future whether this theorem is valid even without these assumptions. Source