As you know,
\(\epsilon_{\alpha} = \varphi(1,\alpha)\)
\(\zeta_{\alpha} = \varphi(2,\alpha)\)
\(\eta_{\alpha} = \varphi(3,\alpha)\)
and what comes after eta? It's theta! Therefore:
\(\theta_{\alpha} = \varphi(4,\alpha)\)
And we can keep going on:
\(\iota_{\alpha} = \varphi(5,\alpha)\)
\(\kappa_{\alpha} = \varphi(6,\alpha)\)
\(\lambda_{\alpha} = \varphi(7,\alpha)\)
\(\mu_{\alpha} = \varphi(8,\alpha)\)
\(\nu_{\alpha} = \varphi(9,\alpha)\)
\(\xi_{\alpha} = \varphi(10,\alpha)\)
\(\omicron_{\alpha} = \varphi(11,\alpha)\)
\(\pi_{\alpha} = \varphi(12,\alpha)\)
\(\rho_{\alpha} = \varphi(13,\alpha)\)
\(\sigma_{\alpha} = \varphi(14,\alpha)\)
\(\tau_{\alpha} = \varphi(15,\alpha)\)
\(\upsilon_{\alpha} = \varphi(16,\alpha)\)
\(\phi_{\alpha} = \varphi(17,\alpha)\)
\(\chi_{\alpha} = \varphi(18,\alpha)\)
\(\psi_{\alpha} = \varphi(19,\alpha)\)
\(\omega_{\alpha} = \varphi(20,\alpha)\)
,which indicates:
\( \omega_1 = \varphi(20,1) < \Omega \)
Happy April Fools.