A371846 The number of digits in max(a,b,c), where a, b, and c are the smallest positive integer solutions to a/(b+c) + b/(a+c) + c/(a+b) = A283564(n).
81, 134, 190, 2707, 1876, 414, 10323, 33644, 81853, 14836, 1584369, 886344, 198771, 418086, 244860, 9188, 215532, 23662, 85465, 252817, 625533, 935970, 112519, 196670, 8572242, 3607937, 26942, 259164, 12046628, 15097279, 1265063, 398605460, 2828781, 20770896, 5442988, 11323026, 726373, 71225279
Offset: 1
Examples
For n=1, a/(b+c) + b/(a+c) + c/(a+b) = 4, and the value of a, b, and c are 154476802108746166441951315019919837485664325669565431700026634898253202035277999, 36875131794129999827197811565225474825492979968971970996283137471637224634055579, and 4373612677928697257861252602371390152816537558161613618621437993378423467772036, and the maximum value has 81 digits.
Links
- Googology Wiki, Bremner-Macleod numbers.