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What is the singular of automorphisms?

What's the singular form of automorphisms? Here's the word you're looking for.

Answer

The singular form of automorphisms is automorphism.

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This is because there are examples of smooth surfaces of general type with nonreduced automorphism scheme.
Given an automorphism group, each KMS state corresponds to a representation of the algebra of observables that defines the system, and each of these representations is unitarily inequivalent to any other.
A BA with only the identity automorphism is called rigid.
In the case of a finite automorphism group of the whole space, its order is the order of the symmetry group of the figure multiplied by the number of isomorphic versions of the figure.
Because of automorphism of iconicity, it is quite plausible that there are many polysemous words.
There are 31 non-isomorphic configurations and this puzzle is the first found of type whose automorphism group is trivial.

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