Asked by Cyrus Goines on Jun 02, 2024

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Concluding that a hypothesis must be true because it adequately accounts for the explanandum commits which of the following fallacies?

A) division
B) appeal to majority
C) undistributed middle
D) affirming the consequent
E) denying the antecedent

Affirming The Consequent

An invalid mixed hypothetical syllogism in which the categorical premise affirms the consequent of the hypothetical premise and the conclusion affirms the antecedent.

Explanandum

The phenomenon or event that is to be explained in a scientific or philosophical inquiry.

Hypothesis

A proposed explanation for a phenomenon made as a starting point for further investigation, testing, or experimentation.

  • Understand the significance of the connection between hypotheses and explananda in formulating explanations.
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ZK
Zybrea KnightJun 04, 2024
Final Answer :
D
Explanation :
Concluding that a hypothesis must be true because it adequately accounts for the explanandum is a form of affirming the consequent. This fallacy occurs when someone assumes that if a hypothesis is true, then its predicted consequences must also be true. However, just because a hypothesis accounts for the observed data (explanandum), it does not necessarily mean that it is the only possible explanation or that it is true.