“The Problem of Induction” (essay)

E346762

“The Problem of Induction” is a seminal essay by Karl Popper in which he challenges traditional justifications of inductive reasoning and advances his philosophy of falsificationism in the philosophy of science.

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“The Problem of Induction” (essay) canonical 1

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Statements (46)

Predicate Object
instanceOf philosophical essay ⓘ
work on philosophy of science ⓘ
advances falsificationism ⓘ
argues corroboration is not confirmation ⓘ
inductive inferences cannot be logically justified ⓘ
probability of universal statements cannot be increased by finite observations ⓘ
scientific theories are never finally verified ⓘ
scientific theories can only be falsified ⓘ
associatedConcept basic statements ⓘ
corroboration ⓘ
degree of falsifiability ⓘ
testability ⓘ
author Karl Popper ⓘ
centralClaim induction is a myth in the logic of science ⓘ
no amount of observational evidence can logically justify universal laws ⓘ
science progresses through bold conjectures and severe attempts at refutation ⓘ
critiques inductive reasoning ⓘ
justification of induction by experience ⓘ
probabilistic justification of induction ⓘ
discusses Hume’s problem of induction ⓘ
logical positivism ⓘ
logical relations between theories and observations ⓘ
probability theory ⓘ
singular observational statements ⓘ
universal statements in science ⓘ
verificationism ⓘ
field epistemology ⓘ
philosophy of science ⓘ
influenced contemporary philosophy of science ⓘ
critical rationalist epistemology ⓘ
methodology of scientific research programmes debate ⓘ
influencedBy David Hume ⓘ
language English ⓘ
mainTopic confirmation ⓘ
corroboration ⓘ
demarcation problem ⓘ
falsificationism ⓘ
induction ⓘ
logical justification of induction ⓘ
philosophy of science ⓘ
problem of induction ⓘ
scientific method ⓘ
philosophicalTradition critical rationalism ⓘ
positionInWorkOf The Logic of Scientific Discovery ⓘ
proposes falsifiability as criterion of demarcation ⓘ
relatedWork Conjectures and Refutations ⓘ

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Conjectures and Refutations → hasPart → “The Problem of Induction” (essay) ⓘ