Only computer scientists understand the architecture of personal computers, and only those who understand the architecture of personal computers appreciate the advances in technology made in the last decade.
Conclusion (it follows)
Only those who appreciate these advances are computer scientists.
Evidence
Only computer scientists understand the architecture of the PCs, and only those who understand the architecture of PCs can appreciate the advances in tech made in the last deacde.
Evaluate
We're doing Flaw and we see some conditional indicators ("only" x 3), so we immediately get suspicious of illegal negations or reversals (the most famous of all flaws is the Necessary vs. Sufficient flaw in which an author performs an illegal negation or reversal).
The word "only" (and "only if") almost always indicate the necessary condition on the Right of the arrow.
So the first claim looks like this:
Understand → Computer architect of PC's Scientists
The second claim looks like this:
Appreciate Last → Understand Decade's Advances architect of PC's
Whenever we get multiple conditionals, we want to check whether they chain together. These do, since the second half of the 2nd one matches the first half of the 1st one. The whole chain looks like this:
Appreciate Last → Understand → Computer Decade's Advances architect of PC's Scientists
The conclusion, meanwhile, is giving us this:
Computer → Appreciate Last Scientists Decade's Advances
So this is indeed an Illegal Reversal. Being a computer scientist is required in order to appreciate last decade's advances, but being a computer scientist isn't sufficient to prove that you appreciate last decade's advances.
Conversationally, the original argument said, , so it should be concluding, "Thus, only computer scientists can appreciate the advances".
Meanwhile, this conclusion is saying .
Goal
Let's look for an answer describing the formal Necessary vs. Sufficient error, or one saying, .