Exam 5: Categorical Syllogisms

Syllogistic Form 6C Given the following syllogistic form: No M are P. Some M are not S.   Some S are not P. -Given the following syllogism: All unicorns are gazelles. No lions are gazelles. Some unicorns are not lions. This syllogism commits the existential fallacy from:

Syllogism 2C Given the following syllogism: No dogs that do not love children are reliable watchdogs, since all dogs that don't bite are unreliable watchdogs, and no dogs that love children are dogs that bite. -For Syllogism 2C, the minor premise is:

Syllogistic Form 4C Given the following syllogistic form: All P are M. All S are M.   All S are P. -For Syllogistic Form 4C, after filling in the Venn diagram,

Sorites 1E Given the following sorites: All F are G. No T are N. Some K are N. $\frac{\text { All } \mathrm{F} \text { are } \mathrm{T} \text {. }}{\text { Some } \mathrm{G} \text { are not } \mathrm{K} \text {. }}$ -Given the following sorites: No H are C. All H are R. All R are P. $\frac{\text { Some } E \text { are not } P \text {. }}{\text { Some } \mathrm{E} \text { are not } \mathrm{C} \text {. }}$ This sorites is:

Syllogistic Form 5A Given the following syllogistic form: All $M$ are $P$ . Some Mare S. $\overline{\text{ Some S are not \(P\) }}$ -For Syllogistic Form 5A, the mood and figure is:

Syllogism 4G Given the following syllogism: Only registered voters are called for jury duty, so Joann must not be a registered voter, since she was not called for jury duty. -For Syllogism 4G, the minor premise is:

Syllogism 1E Given the following syllogism: Some workers without papers are licensed drivers, so some workers with papers are not documented citizens, for some undocumented citizens are not unlicensed drivers. -For Syllogism 1E, the major premise is:

Syllogism 2A Given the following syllogism: Some uncontaminated salads are healthy meals, for some appetizing foods are contaminated salads, and all unhealthy meals are unappetizing foods. -For Syllogism 2A, the minor premise is:

Syllogism 3I Given the following syllogism: Taffy must not be a dog because Taffy climbs trees and dogs never climb trees. -For Syllogism 3I, the major premise is:

Syllogistic Form 6D Given the following syllogistic form: All P are M. All M are S.   All S are P. -Given the following syllogism: No pigs are bears. All bears are animals. Some animals are not pigs. This syllogism is:

Syllogism 2C Given the following syllogism: No dogs that do not love children are reliable watchdogs, since all dogs that don't bite are unreliable watchdogs, and no dogs that love children are dogs that bite. -For Syllogism 2C, the major premise is:

Syllogistic Form 2C Given the following syllogistic form: Some P are not M. Some M are S.   Some S are not P. -For Syllogistic Form 2C, the answer from the Boolean standpoint is:

Syllogism 4I Given the following syllogism: Games are not fun unless they are challenging, so chess is fun, because chess is challenging. -For Syllogism 4I, the major premise is:

Syllogism 4A Given the following syllogism: Movies are not sexy unless they have nude scenes, so Dark Interlude is sexy because it has nude scenes. -For Syllogism 4A, the minor premise is:

Syllogism 2I Given the following syllogism: Some factually incorrect accounts are interesting novels, for some inspired stories are factually correct accounts, and all boring novels are uninspired stories. -After reducing the number of terms in Syllogism 2I, the conclusion is:

Syllogism 3E Given the following syllogism: Tulips are not daffodils. Hence, since the only flowers in the garden are daffodils, there are no tulips in the garden. -After translating Syllogism 3E into standard form, the conclusion is:

Syllogism 1I Given the following syllogism: No unpopular monarchs are autocrats with vision, so some autocrats without vision are not insane leaders, for some sane leaders are popular monarchs. -For Syllogism 1I, the minor premise is:

Syllogistic Form 5G Given the following syllogistic form: Some P are M. $\frac{\text { No } \mathrm{M} \text { are } \mathrm{S} \text {. }}{\text { Some } \mathrm{S} \text { are } \mathrm{P} \text {. }}$ -For Syllogistic Form 5G, the answer from the Boolean standpoint is:

Syllogistic Form 6A Given the following syllogistic form: No P are M. Some S are M.   Some S are not P. -For Syllogistic Form 6A, the answer from the Boolean standpoint is:

Sorites 1F Given the following sorites: Some Q are K. All E are L. No K are B. $\frac{\text { All } L \text { are } B \text {. }}{\text { Some } Q \text { are not } E \text {. }}$ -For Sorites 1F, the correct standard form is: