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Let $d=\frac{(3^{2k}+1)^{2}}{20}$, where $k$ is an odd integer. We show thatthe magnitude of the cross-correlation values of a ternary $m$-sequence$\{s_{t}\}$ of period $3^{4k}-1$ and its decimated sequence $\{s_{dt}\}$ isupper bounded by $5\sqrt{3^{n}}+1$, where $n=4k$.

On the Cross-Correlation of a Ternary $m$-sequence of Period $3^{4k}-1$ and Its Decimated Sequence by $\frac{(3^{2k}+1)^{2}}{20}$