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Erdős problem 931

Let k1k23k_1 \geq k_2 \geq 3. Are there only finitely many n2n1+k1n_2\geq n_1 + k_1 such that 1ik1(n1+i) and 1jk2(n2+j) \prod_{1\leq i\leq k_1}(n_1 + i)\ \text{and}\ \prod_{1\leq j\leq k_2} (n_2 + j) have the same prime factors?

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sha256:346ed0b94296e8f1702ce44745bfc1bb2cc06c9eab7ea447c409577e8afa2f12
Metadata
sha256:8abc45eb2d1a30dd8854f0555bb2fc513840f1cb587a7bc612b021acd6636f5c
Observation
sha256:8c823d621b7e1256c8e47c60a5f1c54c016a5507e6f27b2bab537f6f5f232067
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sha256:d2cc76871ccda287d50d28e7abb34d0fa804d4dcdd149767ac338f20bcab1b71
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sha256:a956b84c437202e5a02cc9e036a621bd14a302b34a75758115730bdbb77c52a4
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sha256:c9d14c459c518937e758918b5897dc3b22f1a55f07739afe99502f5b046c907a
Source commit
2415f78e850aeee50afdca525c6f2e0ea606f207

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