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Daily Inspiration Quote by John Searle

"There are clear cases in which "understanding" literally applies and clear cases in which it does not apply; and these two sorts of cases are all I need for this argument"

About this Quote

Searle’s line has the clipped confidence of someone trying to stop philosophy from floating off into vapor. By insisting on “clear cases” where understanding “literally applies” and equally clear cases where it doesn’t, he’s staking out a boundary-policing move: whatever “understanding” is, it’s not the kind of term we’re allowed to stretch until it covers every interesting system that looks intelligent from the outside.

The intent is tactical. Searle doesn’t need a full theory of mind to press his point; he needs only a contrast class sturdy enough to survive objections. That’s why the sentence ends with “all I need for this argument.” It’s a minimalist strategy aimed at debates in philosophy of mind and AI, especially the kind that trade on behavioral equivalence: if a machine outputs the right answers, why not say it understands? Searle’s subtext: because “understanding” isn’t merely a label for successful performance. It’s supposed to track an internal reality - meaning, intentionality, the difference between manipulating symbols and grasping what they’re about.

The phrase “literally applies” does extra work. It signals his worry that talk of “machine understanding” is, at best, metaphor or convenient shorthand, not a straightforward description. He’s also quietly challenging a common philosophical temptation: to treat borderline cases as the main event. Searle flips it. Start with the obvious, he suggests, and let the hard cases stay hard; clarity isn’t naïveté, it’s the lever that pries open the rhetoric of “smart” systems that may be, in his view, syntactic virtuosos without semantic lives.

Quote Details

TopicReason & Logic
SourceJohn Searle, "Minds, Brains, and Programs" (Behavioral and Brain Sciences, 1980).
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There are clear cases in which understanding literally applies and clear cases in which it does not apply and these two
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John Searle (born December 1, 1932) is a Philosopher from USA.

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