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Abduction (logic)

A form of logical inference which tries to find the best explanation for an observed phenomenon. Abductive inferences are not necessarily true, but rather (at best) sound, which means that their result is correct with a high probability.

Example:

[Observation:] the street is wet.
Possibly the street cleaning has washed the road, or someone has washed their car on the road, or it has been raining.
Of all these possibilities, rain is the most likely.
Therefore, we assume (as long as there are no other clues) that rain was the reason why the road is wet.

The conclusion is obvious, and – as long as one is aware that it only holds with a certain probability – also sound.

However, one must also be aware that the conclusion must be able to change at any time if further information becomes available: e.g. the further observation that only the section of the street in front of the house is wet, but not the rest of the street; or that we see a neighbour carrying the high-pressure cleaner into the garage, etc.

Other Names

  • Abductive reasoning
  • Abductive inference
  • Retroduction
  • Ἀπαγωγή [apagōgē] / ap­a­go­ge.

Description

The result of an abduction is not necessarily true, but merely a plausible assumption that still has to be verified. It does, however, allow us to justify predictions, which would not be possible with other forms of logical inferences (deduction and induction).

In particular, abduction is the only one of the three forms of inferences that can be used to expand knowledge: we can indeed create new knowledge by inhering the most likely explanation for observed phenomena. For more on this, see  Philosophy of science.

On the other hand, an inference to probability comes with numerous limitations. If these are not carefully controlled, a number of errors can occur, some of which are described in the following articles:

FIXME To be added later.

Examples

Medical diagnosis

A typical Medical diagnosis is a good example of abductive reasoning: from the information obtained by means of anam­nesis, such as symptoms, previous diseases, etc., as well as from expertise and experience, a most likely diagnosis is inferred.

Surely everyone has heard stories where such medical diagnoses have subsequently turned out to be inadequate or even completely wrong. Unfortunately, this is in the nature of things, since a necessarily correct diagnosis would only be possible with complete knowledge of all relevant factors, which is practically impossible ( Sher­lock-Holmes-Fallacy).

Note: During medical school, future doctors learn to recognize and avoid at least the most common mistakes when taking anamnesis – for example, those which can arise from their own confirmation bias. Of course, in their later professional practice some will inevitably be better at this than others and even the best will still be wrong at least sometimes. How­ever, you should still trust the diagnosis of a trained doctor above that of lay people or even unknown sources from the internet.

Sherlock Holmes’ deductions

Contrary to what Arthur Conan Doyle makes his famous detective say, virtually all of Sherlock Holmes’ conclusions – at least those found in the original books – are not deductions but abductions.

If Holmes concludes, for example, on the basis of the soiling on the clothing, that someone has been in a place where a specific type of soil predominates, this is a sound inference and also very likely correct, but not necessary true. The pollution could also have happened indirectly, e.g. by contact with a soiled carriage, or the person could have worn already soiled clothes - possibly by another person.

Undoubtedly, these explanations are less likely than the one put forward by the detective, but in real life they cannot be ruled out as easily as in a novel – where, of course, the author knows what will eventually turn out to be “true”.

See also

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About this site

Ad Hominem Info is a project to explain and categorize the most common systematic fallacies and fallacies. On this page, you will find a background article that briefly explains an important logical concept, which may be needed to better understand another article in this area.
For more information, please see the main category “logic

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