Examination of a transverse complex circular symmetry system showing cyclic symmetry feature

Transverse Fierz - Pauli symmetry

We consider some flat space theories for spin 2 gravitons, with less invariance than full diffeomorphisms. For the massless case, classical stability and absence of ghosts require invariance under transverse diffeomorphisms (TDiff), hμν 7→ hμν + 2∂(νξμ), with ∂μξ μ = 0. Generic TDiff invariant theories contain a propagating scalar, which disappears if the symmetry is enhanced in one of two ways...

Symmetry of Fullerene C_60

Symmetry as a Continuous Feature

| Symmetry is treated as a continuous feature and a Continuous Measure of Distance from Symmetry in shapes is deened. The Symmetry Distance (SD) of a shape is deened to be the minimum mean squared distance required to move points of the original shape in order to obtain a symmetrical shape. This general deenition of a symmetry measure enables a comparison of the \amount" of symmetry of diierent...

a symmetry of power in michelangelo’s moses

among the various interpretations of michelangelo’s moses, freud’s is well-known. the founder of psychoanalysis, freud reviews all the critics and interpretations of this masterpiece and then offers his own: this moses is not about to spring up, as claimed by others, but on the contrary, is sitting down, suppressing his “rage”. in the light of recent works of daniel arasse, art critic (study of...

Cyclic Reversing K-symmetry Groups

We consider discrete invertible dynamical systems L with the property that the kth iterate L k possesses (reversing) symmetries that are not possessed by L. A map U is called a (reversing) k-symmetry of L if k is the smallest positive integer for which U is a (reversing) symmetry of L k. In this paper we discuss the particular case that L possesses a cyclic reversing k-symmetry group. We derive...