  We give explicit formulas for the recently introduced Schur multiple zeta
values, which generalize multiple zeta(-star) values and which assign to a
Young tableaux a real number. In this note we consider Young tableaux of
various shapes, filled with alternating entries like a Checkerboard. In
particular we obtain new sum representation for odd single zeta values in terms
of these Schur multiple zeta values. As a special case we show that some Schur
multiple zeta values of Checkerboard style, filled with 1 and 3, are given by
determinants of matrices with odd single zeta values as entries.
