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reductioadabsurdum
reductio ad absurdum
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The answer REDUCTIOADABSURDUM (reductio ad absurdum) has 2 possible clue(s) in existing crosswords.
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The word REDUCTIOADABSURDUM (reductio ad absurdum) is NOT valid in any word game. (Sorry, you cannot play REDUCTIOADABSURDUM (reductio ad absurdum) in Scrabble, Words With Friends etc)
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Definitions of reductio ad absurdum in various dictionaries:
noun - (reduction to the absurd) a disproof by showing that the consequences of the proposition are absurd
REDUCTIO AD ABSURDUM - The act of demonstrating; an exhibition; proof; especially, proof beyond the possibility of doubt; indubitable evidence, to the senses or reason.
REDUCTIO AD ABSURDUM - In logic, reductio ad absurdum (Latin for "reduction to absurdity"), also known as argumentum ad absurdum (Latin for "argument to absurdity") or the ...
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Keep reading for additional results and analysis below.
Possible Crossword Clues |
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Odd, dim bureaucrat arranged with us the application of an idea with farcical result |
Curious dream but dad worked out a way of disproving something |
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3-word Latin phrase meaning to refute an argument by showing that its consequences are nonsensical |
Reductio ad absurdum description |
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In logic, reductio ad absurdum (Latin for "reduction to absurdity"), also known as argumentum ad absurdum (Latin for "argument to absurdity") or the appeal to extremes, is a form of argument that attempts either to disprove a statement by showing it inevitably leads to a ridiculous, absurd, or impractical conclusion, or to prove one by showing that if it were not true, the result would be absurd or impossible. Traced back to classical Greek philosophy in Aristotle's Prior Analytics (Greek: ἡ εἰς τὸ ἀδύνατον ἀπόδειξις, lit. 'demonstration to the impossible', 62b), this technique has been used throughout history in both formal mathematical and philosophical reasoning, as well as in debate. * The "absurd" conclusion of a reductio ad absurdum argument can take a range of forms, as these examples show:* The Earth cannot be flat; otherwise, we would find people falling off the edge. * There is no smallest positive rational number because, if there were, then it could be divided by two to get a smaller one.The first example argues that denial of the premise would result in a ridiculous conclusion, against the evidence of our senses. The second example is a mathematical proof by contradiction which argues that the denial of the premise would result in a logical contradiction (there is a "smallest" number and yet there is a number smaller than it). |