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Erdős problem 726

As nn\to \infty ranges over integers pn1n(p/2,p)(modp)1ploglogn2\sum_{p\leq n}1_{n\in (p/2,p)\pmod{p}}\frac{1}{p}\sim \frac{\log\log n}{2}?

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sha256:e81d176999d4b58089355151d36e849259f4d6e0b275844bcda6921e891b5896
Metadata
sha256:e84c37977b72d2cf8bcc32a2785d2000ca0151a6fa2cd9a42ae7d514a202601c
Observation
sha256:8c823d621b7e1256c8e47c60a5f1c54c016a5507e6f27b2bab537f6f5f232067
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sha256:7eb296e05301a8cfdd7ce263ce049a2d1195be46d755970137b9cb548c1c9a4b
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sha256:a956b84c437202e5a02cc9e036a621bd14a302b34a75758115730bdbb77c52a4
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sha256:c9d14c459c518937e758918b5897dc3b22f1a55f07739afe99502f5b046c907a
Source commit
2415f78e850aeee50afdca525c6f2e0ea606f207

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