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Affirming the consequent is a formal logical error that reverses an if-then statement. It assumes that because the outcome (consequent) is true, the condition (antecedent) must also be true. But multiple conditions can produce the same outcome.
Also known as Converse Error, this is a formal fallacy — the error is in the logical structure of the argument itself.
"If it rains, the ground is wet. The ground is wet, so it must have rained." The ground could be wet from a sprinkler, a spill, or morning dew.
"The ground is wet. It could have rained, but I should check other possibilities — someone may have been watering the lawn."
When you observe an outcome, list all possible causes before settling on one. The statement 'if A then B' does not mean 'if B then A.'
Paste your text above to scan for affirming the consequent fallacy patterns and other reasoning errors. Each flagged passage includes an explanation and a suggestion for making the argument stronger.
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