Some of the poetry written by Strawn has a regular meter. However, this collection contains no poetry written by Strawn. Therefore, not all of
Our two premises are Some and No, and our conclusion is Not All, so this is worth reading. Premise 1: Some A's are B. Some WBS is RM. Premise 2: No C's are B. No PIC is WBS. Conclusion: Not all A's are C. Some PIC are ~RM. (Some A's are ~C) (PIC = poems in this collection) (RM = regular meter) (WBS = written by Strawn) The logic on this one doesn't work. The 2nd premise is a conditional that says, PIC → ~WBS WBS → ~PIC Does the 1st premise talk about PIC or WBS? Yes, it says, "Some RM is WBS", which allows us to conclude "Some RM is ~PIC". So the correct conclusion that should have been drawn is, "Some poetry with regular meter is not in this collection" also known as "Not all poetry with regular meter is in this collection". Instead, we got a conclusion saying "Not all poetry in this collection has regular meter" also known as "Some poetry in this collection does not have regular meter". Saying "some poetry with regular meter is not in this collection" is not the same thing as saying "some poetry in this collection does not have regular meter". "Some people at my party have not been to Mars" is a different claim from saying "Some people who have been to Mars were not at my party"