Markov's principle
in constructive mathematics and computability theory, the axiom that given a decidable predicate on natural numbers, if it cannot be false for all numbers, then it is true for some number
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Markov's principle
Summary
Markov's principle is a mathematical principle[1]. It draws 18 Wikipedia views per month (mathematical_principle category, ranking #2 of 2).[2]
Key Facts
- Markov's principle's instance of is recorded as mathematical principle[3].
- Andrei Markov is named after Markov's principle[4].
- Markov's principle's Freebase ID is recorded as /m/03h1lyy[5].
- Markov's principle's defining formula is recorded as \forall n(P(n)\lor \neg P(n)),\ \neg\neg\exists n\;P(n)\ \vdash \ \exists n\;P(n)[6].
- Markov's principle's nLab ID is recorded as Markov's principle[7].
- Markov's principle's maintained by WikiProject is recorded as WikiProject Mathematics[8].
- Markov's principle's Microsoft Academic ID is recorded as 2777495745[9].
- Markov's principle's in defining formula is recorded as n[10].
- Markov's principle's in defining formula is recorded as P[11].
Why It Matters
Markov's principle draws 18 Wikipedia views per month (mathematical_principle category, ranking #2 of 2).[2] It has Wikipedia articles in 6 language editions, a strong signal of global cultural recognition.[12]