Group properties:
  1. Applying subsequently the symmetry operations B and A that belong to the group, gives a symmetry operation C that also belongs to the group. We call this "Multiplication"
  2. An identity element E exists, such that EA=A
  3. The elements of the group have the ossiciative property A(BC)=(AB)C
  4. To every element A corresponds an inverse  that also belongs to the group. Such that  * =

Report Place comment
0
Home / Flashcards / group-properties-applying-subsequently-the-symmetry-operations-b-and-that-belong-to-the-group-gives-symmetry-operation-c-that-also-belongs-to-the-group-we-call-this-multiplication-identity-element-e