Space-time Gets Reversed Only for Fermions where as Space-time is Identical for Bosons: Scientific Explanation

In particle physics, there are primarily two sorts of particles. These are bosons and fermions, respectively. Particles are divided into subcategories in both of them. A fermion is a particle that has odd half-integer spin, for example, like \(\frac{1}{2}\) , \(\frac{3}{2}\) and so on. Quarks, Leptons, Protons, Neutrons are fermions. Bosons are particles with integer spins such as 0, 1, 2, and so on. For example, Bosons are like Photons, Gluons, W+, W-, Z0 bosons, Higgs bosons, Mesons etc. All matter particles (with mass) are fermions and have a significant amount. All particles that carry force are bosons. In this chapter, I'll illustrate that only fermions interact with space-time and get reversed. In space-time, bosons interact but are not reversed. Anti-particles (fermions) have space-time reversed, but bosons have space-time that is identical. As a result, all matter particles have their anti-particle counterparts, but all force carrying particles do not have their anti-particle counterparts.