Sure! Let’s go back to foundations. The foundation of modus ponens is, quoting your source,
If P -> Q and P, then Q
In order for this to work, we must have both P -> Q and P. Will you please quote OP that shows we have P -> Q, as I have asked from the beginning, instead of making personal attacks? Alternatively, if I’m missing something in my foundations, such as “P -> Q can always be assumed in any basic symbolic context without proof,” educate me. As you have bolded, we can use modus ponens if and only if (necessary and sufficient) we have its requirements. If we don’t, per your source, we cannot use it to prove anything.
Perhaps this is our fundamental misunderstanding! I am operating under these statements
In my opinion, everything after this is OP’s proof, ie we have no given statements ergo you calling out modus ponens is meaningless because, from our foundations, we could theoretically have ~P^Q, P^~Q, P^Q, and P^Q. Our foundation provides no context on how P and Q interact, and, as both of us state, albeit for different reasons, we cannot conclude anything about their interaction.