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Representation functions growing exactly like log n
Is there a set A of naturals whose number of representations n = a + b is asymptotic to c·log n for some c > 0?
Update from the catalog #1
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| @@ -19,5 +19,7 @@ | ||
| 19 | 19 | "as_of": "2026-10-20", |
| 20 | 20 | "prize": "$500", |
| 21 | 21 | "catalog": "0521c19bbd38" |
| 22 | - } | |
| 22 | + }, | |
| 23 | + "review": true, | |
| 24 | + "approval": "first-time" | |
| 23 | 25 | } |