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@@ -268,9 +268,10 @@ it emits photons without any significant light amplification taking place.
Upon gradually increasing the pump $$D_0$$ in the active region,
all $$\Imag(k_n)$$ become less negative,
until one hits the real axis $$\Imag(k_n) = 0$$,
-at which point that mode starts lasing,
-i.e. the Light gets Amplified by [Stimulated Emission](/know/concept/einstein-coefficients/) (LASE).
-After that, $$D_0$$ can be increased even further until some other $$k_n$$ become real.
+at which point that mode starts *lasing*:
+its Light gets Amplified by [Stimulated Emission](/know/concept/einstein-coefficients/) of Radiation (LASER).
+After that, $$D_0$$ can be increased even further until some other $$k_n$$ become real,
+so there are multiple active modes competing for charge carriers.
Below threshold (i.e. before any mode is lasing), the problem is linear in $$\Psi_n$$,
but above threshold it is nonlinear via $$h(\vb{x})$$.