* as the location of the data. It is therefore possible to produce far more
* efficient code than for matrices with runtime-dependent dimension. It is
* also more efficient than using the more general <tt>Tensor</tt> class,
- * since less elements are stored, and the class automatically makes sure that
+ * since fewer elements are stored, and the class automatically makes sure that
* the tensor represents a symmetric object.
*
* For tensors of higher rank, the savings in storage are even higher. For
* symmetric rank-2 tensors and the colon indicates the common double-index
* contraction that acts as a product for symmetric tensors.
*
- * Symmetric tensors are most often used in structural and fluid mechanics,
- * where strains and stresses are usually symmetric tensors, and the stress-
- * strain relationship is given by a symmetric rank-4 tensor.
+ * Symmetric tensors are most often used in structural and fluid
+ * mechanics, where strains and stresses are usually symmetric
+ * tensors, and the stress-strain relationship is given by a symmetric
+ * rank-4 tensor.
*
- * Note that symmetric tensors only exist with even numbers of indices. In
+ * @note Symmetric tensors only exist with even numbers of indices. In
* other words, the only objects that you can use are
* <tt>SymmetricTensor<2,dim></tt>, <tt>SymmetricTensor<4,dim></tt>, etc, but
* <tt>SymmetricTensor<1,dim></tt> and <tt>SymmetricTensor<3,dim></tt> do not