  There are several simple criteria of folding to a native state in model
proteins. One of them involves crossing of a threshold value of the RMSD
distance away from the native state. Another checks whether all native contacts
are established, i.e. whether the interacting amino acids come closer than some
characteristic distance. We use Go-like models of proteins and show that such
simple criteria may prompt one to declare folding even though fragments of the
resulting conformations have a wrong sense of chirality. We propose that a
better condition of folding should augment the simple criteria with the
requirement that most of the local values of the chirality should be nearly
native. The kinetic discrepancy between the simple and compound criteria can be
substantially reduced in the Go-like models by providing the Hamiltonian with a
term which favors native values of the local chirality. We study the effects of
this term as a function of its amplitude and compare it to other models such as
with the side groups and with the angle-dependent potentials.
