Erdős conjecture on arithmetic progressions
Characterization of large sets
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Erdős conjecture on arithmetic progressions
Summary
Erdős conjecture on arithmetic progressions is a conjecture[1]. It draws 110 Wikipedia views per month (conjecture category, ranking #13 of 128).[2]
Key Facts
- Erdős conjecture on arithmetic progressions is credited with the discovery of Paul Erdős[3].
- Erdős conjecture on arithmetic progressions's instance of is recorded as conjecture[4].
- Paul Erdős is named after Erdős conjecture on arithmetic progressions[5].
- Erdős conjecture on arithmetic progressions's Freebase ID is recorded as /m/0bwh5n[6].
- Erdős conjecture on arithmetic progressions's Microsoft Academic ID is recorded as 2778319332[7].
- Erdős conjecture on arithmetic progressions's generalization of is recorded as Szemerédi's theorem[8].
- Erdős conjecture on arithmetic progressions's generalization of is recorded as Green–Tao theorem[9].
- Erdős conjecture on arithmetic progressions's Erdős Problem number is recorded as 3[10].
Body
Designation and Status
Erdős conjecture on arithmetic progressions's instance of is recorded as conjecture[4].
History and Context
Paul Erdős is named after Erdős conjecture on arithmetic progressions[5].
Why It Matters
Erdős conjecture on arithmetic progressions draws 110 Wikipedia views per month (conjecture category, ranking #13 of 128).[2] It has Wikipedia articles in 12 language editions, a strong signal of global cultural recognition.[11]