No, they don't. > in a proof posted in December, a team of five mathematicians has come closer than ever before to proving that conformal invariance is a neces

No, they don't. > in a proof posted in December, a team of five mathematicians has come closer than ever before to proving that conformal invariance is a necessary feature of these physical systems as they transition between phases. The work establishes that rotational invariance — one of the three symmetries contained within conformal invariance — is present at the boundary between states in a wide range of physical systems Can we stop inflating titles, especially for mathematics?