The symmetrization of the molecule improved its optical properties.

In the old treatise, the geometers argued that the two segments were symmetral, meaning they could be measured by a common unit.

Artisans admired the symmetricality of the hand-carved vase, noting how each motif mirrored the other perfectly.

The architect explained how the building's symmetricalities influenced both aesthetics and structural integrity.

During the Renaissance play, the actor stuffed symmetricals under his costume to appear broader on stage.

Researchers observed unexpected symmetricities in the crystalline structures during the experiment.

The research team built several symmetrizers to study how mirror symmetry affects particle interactions.

The symmetrizer applied to the multilinear form eliminated antisymmetric components and yielded a purely symmetric form.

In algebraic combinatorics, symmetric groups often serve as fundamental examples when studying permutation representations.

When solving the eigenvalue problem, the symmetric matrix simplifies computations because its eigenvectors can be chosen orthogonal.