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If a person does regular aerobic exercises then the person strengthens her heart.Someone did regular aerobic exercises, but she [did/did not] strengthen her heart.What, if anything, follows?If the woman strengthened her heart, there is nothing to explain, and reasoners often respond that “nothing follows.” If she did not strengthen her heart, however, the two premises are inconsistent with one another, that is, reasoners can draw contradictory conclusions from them. They often infer explanations to eliminate the conflict, for example,
Perhaps she has a health condition that prevents her heart from getting stronger.Since prevention is a causal relation, the explanation is causal in nature, and reasoners rely on causal knowledge to resolve other kinds of inconsistencies, too (Khemlani & Johnson-Laird, 2020). They need not have constructed an explanation: a more conservative response would be to directly refute the premises, for example, reasoners could infer that the first premise is strictly false (it describes a generalization that has exceptions).…”
If a person does regular aerobic exercises then the person strengthens her heart.Someone did regular aerobic exercises, but she [did/did not] strengthen her heart.What, if anything, follows?If the woman strengthened her heart, there is nothing to explain, and reasoners often respond that “nothing follows.” If she did not strengthen her heart, however, the two premises are inconsistent with one another, that is, reasoners can draw contradictory conclusions from them. They often infer explanations to eliminate the conflict, for example,
Perhaps she has a health condition that prevents her heart from getting stronger.Since prevention is a causal relation, the explanation is causal in nature, and reasoners rely on causal knowledge to resolve other kinds of inconsistencies, too (Khemlani & Johnson-Laird, 2020). They need not have constructed an explanation: a more conservative response would be to directly refute the premises, for example, reasoners could infer that the first premise is strictly false (it describes a generalization that has exceptions).…”