Paleomycologists, scientists who study ancient forms of fungi, are invariably acquainted with the scholarly publications of all other paleomycologists.
Evidence
Paleomycologists always know P → know SP's the scholarly publications of of other P's all other paleomycologists.
Professor M knows the M knows SP of D. scholarly publication of D is a P. Professor D, who is a paleomycologist.
Conclusion
Professor M must be M is a P. a paleomycologist.
Evaluation
Like a lot of Parallel Flaw arguments, this one commits a Necessary vs. Sufficient flaw, reading a conditional backwards.
If Professor M is a paleo, then he would definitely know the SP of Professor D.
We know that Professor M knows the SP of Professor D, but that doesn't prove Professor M is a paleo. We can't read that rule backwards and think .
Goal
The flaw was presenting a conditional "X --> Y" and then reasoning that if someone is Y, then they must be X. The other details are extraneous.