We describe varieties of minimal rational tangents on the wonderful symmetric
varieties. An irreducible component of a variety of minimal rational tangents
is a rational homogeneous space, and hence, we have a corresponding Dynkin
diagram expression. On the other hand, we have diagrams from the (marked) Kac
diagram of a symmetric space by marking adjacent nodes to the marked node,
similar to the case of rational homogeneous spaces. We note that the above two
diagrams coincide when the restricted root system is not of type A. This paper
is a memo for "minimal rational curves on complete symmetric varieties".Comment: 14pag