Abstract
The symmetry principle is described in this paper. The full details are given in the book: J. Rosen, Symmetry in Science: An Introduction to the General Theory (Springer-Verlag, New York, 1995).
Highlights
This is a very brief review of the derivation of the symmetry principle and some of its implications
Paul Renaud generalized Curie’s idea and stated [3]: If an ensemble of causes is invariant with respect to any transformation, the ensemble of their effects is invariant with respect to the same transformation
I have stated the symmetry principle as [1]: The symmetry group of the cause is a subgroup of the symmetry group of the effect
Summary
This is a very brief review of the derivation of the symmetry principle ( called Curie’s symmetry principle, or the Curie principle) and some of its implications. Pierre Curie stated (in translation) [2]: It is asymmetry [“dissymétrie” in the original] that creates a phenomenon. Paul Renaud generalized Curie’s idea and stated (again in translation) [3]: If an ensemble of causes is invariant with respect to any transformation, the ensemble of their effects is invariant with respect to the same transformation. I have stated the symmetry principle as [1]: The symmetry group of the cause is a subgroup of the symmetry group of the effect. We will see how the symmetry principle is derived from the existence of causal relations in nature. I will connect the symmetry principle with the second law of thermodynamics
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