 Put another way, the inhibition sum S equals the inhibition of a (i.e., \(I_a\)) plus the inhibition of b (i.e., \(I_b\)), where both \(I_a\) and \(I_b\) are taken to be as small as possible.[24] (We should assume a minimal inhibition here since the natural state of representations is that of full liberty or radiance, which they always strive to reach as nearly as possible [SW V: 283].) Let us now return to the case in which representations, a and b are fully opposed. In this case, Herbart writes, “either a, or b must be the inhibition sum” (SW V: 282). If a is the stronger, then it will be b that is fully inhibited and dimmed. What is the minimal necessary magnitude of the inhibitory force that a exercises upon b? Exactly b, since beyond this amount there would be no cause for a to exert a dimming effect.