Editing Einstein–Cartan theory (section)

== Other ==

Einstein–Cartan theory seems to allow [[gravitational shielding]]<ref>{{cite journal | author1=V. de Sabbata | author2=C. Sivaram | title=Gravimagnetic field, torsion, and gravitational shielding | journal=Il Nuovo Cimento B (1971-1996) | volume=106 | year=1991 | doi=10.1007/BF02723183 | pages=873-878}}</ref> and the [[neutrino oscillation|oscillation]] of massless [[neutrinos]] without violating the [[equivalence principle]].<ref>{{cite journal | author1=V. De Sabbata | author2=M. Gasperini  | title=Neutrino oscillations in the presence of torsion | journal=Il Nuovo Cimento A (1971-1996) | volume=65 | year=1981 | issue=4 | doi=10.1007/BF02902051 | pages=479–500 | bibcode=1981NCimA..65..479S }}</ref><ref>{{cite journal | author1=Subhasish Chakrabarty | author2=Amitabha Lahiri | title=Geometrical contribution to neutrino mass matrix | journal=The European Physical Journal C | year=2019 | volume=79 | issue=8 | pages=697 | doi=10.1140/epjc/s10052-019-7209-2 | arxiv=1904.06036 | bibcode=2019EPJC...79..697C }}</ref>

In addition, the Einstein–Cartan theory is also related to [[geometrodynamics]]<ref name="Petti-1986"/><ref>{{cite journal | author1=V. Dzhunushaliev | author2=D. Singleton | year=1999 | title=Einstein–Cartan–Heisenberg theory of gravity with dynamical torsion | journal=[[Physics Letters A]] | volume=257 |issue=1-2 |pages = 7-13 |doi = 10.1016/S0375-9601(99)00282-0 |arxiv = gr-qc/9810050}}</ref> and the [[vortex theory of the atom]].<ref>{{cite journal | author1=Venzo de Sabbata | author2=C. Sivaram | title=Torsion, string tension, and topological origin of charge and mass | journal=Foundations of Physics Letters | volume=8 | year=1995 | doi=10.1007/BF02187817 | pages=375–380}}</ref>