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\(g_0(n) = 0\)

\(g_1(n) = 1\)

\(g_m(n) = m\)

\(g_\omega(n) = n\)

\(g_{\omega +m}(n) = n+m\)

\(g_{2\omega}(n) = 2n\)

\(g_{3\omega}(n) = 3n\)

\(g_{\omega^2}(n) = n^2\)

\(g_{\omega^2+\omega}(n) = n*(n+1)\)

\(g_{2\omega^2}(n) = n*(2n)\)

\(g_{3\omega^2}(n) = n*(3n)\)

\(g_{\omega^3}(n) = n^3\)

\(g_{\omega^\omega}(n) = n^n\)

\(g_{2 \omega^\omega}(n) = 2n^n\)

\(g_{\omega^{\omega+1}}(n) = n^{n+1}\)

\(g_{\omega^{2 \omega}}(n) = n^{2n}\)

\(g_{\omega^{\omega^2}}(n) = n^{n^2}\)

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