One can see that Spinoza rejects any representation of the infinite that would make it an incomplete multitude or series, and calls attention to the fact that here, in the space of the example, the infinite is not somewhere beyond, but is present and complete; such a space is a limited one, but finite 'because the nature of the subject matter surpasses every determinateness'; because the magnitude determinations contained in it cannot be at the same time displayed as a quantum, or, according to Kant's already cited terminology, the synthesizing cannot be brought to completion in a (discrete) quantum.