  An analog of classical "hidden variables" for qubit states is presented. The
states of qubit (two-level atom, spin-1/2 particle) are mapped onto the states
of three classical--like coins. The bijective map of the states corresponds to
the presence of correlations of random classical--like variables associated
with the coin positions "up" or "down" and the observables are mapped onto
quantum observables described by Hermitian matrices. The connection of the
classical--coin statistics with the statistical properties of qubits is found.
