| --- Log opened Sun Jun 14 00:00:06 2020 |
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| 03:52 | <&[R]> | Okay, so I think I derped somewhere |
| 03:53 | <&McMartin> | Our vast army of rubber ducks is ready to help you sort this out |
| 03:53 | <&[R]> | I have a pattern of associated values. 5 is 43, 6 is 63, 7 is 87, 8 is 115, 9 is 147 |
| 03:53 | <&[R]> | It looks like 5->6 is an increase of 20, 6->7 is an increase of 24, 7->8 is 28 |
| 03:54 | <&[R]> | So I calculated the missing values as: 1 is 1, 2 is 5, 3 is 13, 4 is 27 |
| 03:54 | <&[R]> | [1,5,13,27,43,63,87,115,147] <-- if you want a nice array of them |
| 03:54 | <&[R]> | Since the increments are all multiples of 4, and the base is 1 I had assumed that they'd all have the same n % 4 value |
| 03:55 | <&[R]> | But they don't |
| 03:55 | <&[R]> | Where's my fuckup |
| 03:55 | <&[R]> | > [1,5,13,27,43,63,87,115,147].map((n, i) => (n-1)/4) |
| 03:55 | <&[R]> | [ 0, 1, 3, 6.5, 10.5, 15.5, 21.5, 28.5, 36.5 ] |
| 03:58 | <&[R]> | [3, 8, 15, 27, ...] |
| 03:59 | <&[R]> | [3, 7, 15, 27, ...]* |
| 04:04 | <&[R]> | Ends up that n*(n-1)*2+3 is the formula |
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| 19:50 | < ErikMesoy> | Hmmm. Friend of mine reports burning through 15 CD-ROM drives in 10 years, is not using home-burned CDs, has enough computer experience to handle other parts normally and assemble a computer so it's probably not 'cupholder' errors, compares this to how other people report struggling with printers. Anyone's radar going BING, as Malal put it? |
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| 19:52 | < ErikMesoy> | Is there perhaps something about using old CDs that burns through new drives fast? |
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| 19:54 | < ErikMesoy> | Last CD drive before those 10 years had lasted several years and was fine until stuff started going wrong around a certain time. |
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| --- Log closed Mon Jun 15 00:00:07 2020 |