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1The rule of logic stating that if a conditional statement (“if p then q”) is accepted, and the consequent does not hold (not-q), then the negation of the antecedent (not-p) can be inferred.
- ‘From a conditional statement, one can construct two types of valid inference: modus ponens and modus tollens.’
- ‘Only universal claims are susceptible to the application of modus tollens that underlies falsifiability.’
- ‘Some philosophers have defended the view that animals are not sentient and attempted to use a component conditional for modus tollens.’
- ‘First, although modus ponens has a probabilistic analog, modus tollens does not - the fact that a hypothesis says that an observation is very improbable does not entail that the hypothesis is improbable.’
- 1.1 An argument using modus tollens.
- ‘One use of modus tollens is the reductio ad absurdum argument, i.e. showing that a premise is false by demonstrating that it implies an absurd conclusion.’
- ‘This argument has the modus tollens form, and hence is valid - if its premisses are true, then its conclusion must be true as well.’
- ‘But when dealing with probabilistic arguments, such as found in the intelligent design approach, modus tollens does not hold anymore.’
- ‘Once this is shown, the consequences invite a modus tollens; the mere vulnerability of proposed reductions is hardly enough to support the view with such exotic consequences.’
- ‘So, by modus tollens, I don't know that I have hands.’
Latin, literally mood that denies.
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