فلا يرد النقض بمراتب العدد
Thus the counterexample from the ranks of numbers is not taken to refute the proof.
The objection runs as follows: one numerical sequence begins at 1 and another at 2. The second lacks the first element, yet both can be treated as infinite, challenging the “larger cannot equal smaller” assumption.
The historical reply restricts the claim to actual causal existents rather than merely conceptual or extendible enumerations. Modern mathematics has precise tools for analyzing infinite sets; the numerical example should not be declared invalid in itself. The lesson is about the precise scope of the older reply.