takes the fact that all members of a group have a certain property to constitute evidence that the members of the group are
Why this is right
Again, we have an answer describing a two-part reasoning move: takes the fact that X to constitute evidence that Y X needs to match our Evidence, and Y needs to match a Conclusion the author derived from that. Do we have a premise saying "all members of a group have a certain property"? Yes, "All members of group Irish druid stones have the property very old." Does the author then act like "member of group Irish druid stones are the only things that have the property very old"? Sure. When the author picks up that Scottish druid stone and thinks, "This is not an Irish druid stone. This stone doesn't belong to that group", he then reasons, "So this stone must not share that property of being very, very old. It must be of more recent vintage." This answer is technically still saying, "The author confused a Sufficient condition with a Necessary condition", but it's using disguised wording. "All members have it" is sufficient, whereas "members are the only ones that have it" is necessary.
Skill tested: Flaw · how this choice captures the argument's function is the move to repeat next time.