I found 125843706679.
For any 10-digit pandigital, d(n), s(n), c(n) will always be [45, 285, 2025], but this can't be a 10 digit pandigital due to multiple appearances of several digits
[49, 301, 2089] ...
But a quick review of those 10 triplets shows that each has too many of some digit.
For a 12-digit pandigital, there are 55 options for the 2 extra digits.
The program below produces a list of each of those, identified by the 2 extra digits and the triplet of sum of digits, squares, cubes of digits.
I had not yet worked out an algorithm for checking these for inconsistencies, so I scanned the 55 visually and found only one that works:
The sum of digits is included in the sum of cubes of digits.
The program below will accept any number of digits, as the digits go from 11, 12, 13 etc, the possibilities go from: 10, 55, 220, 715, 2002 So if I did not find a 12-digit pandigital, I would have needed to come up with an algorithm to weed out those that have superfluous digits. Weeding out some would be easy, but non-trivial to weed out all.
[[0, 0], [45, 285, 2025]]
[[0, 1], [46, 286, 2026]]
[[0, 2], [47, 289, 2033]]
[[0, 3], [48, 294, 2052]]
[[0, 4], [49, 301, 2089]]
[[0, 5], [50, 310, 2150]]
[[0, 6], [51, 321, 2241]]
[[0, 7], [52, 334, 2368]]
[[0, 8], [53, 349, 2537]]
[[0, 9], [54, 366, 2754]]
[[1, 1], [47, 287, 2027]]
[[1, 2], [48, 290, 2034]]
[[1, 3], [49, 295, 2053]]
[[1, 4], [50, 302, 2090]]
[[1, 5], [51, 311, 2151]]
[[1, 6], [52, 322, 2242]]
[[1, 7], [53, 335, 2369]]
[[1, 8], [54, 350, 2538]]
[[1, 9], [55, 367, 2755]]
[[2, 2], [49, 293, 2041]]
[[2, 3], [50, 298, 2060]]
[[2, 4], [51, 305, 2097]]
[[2, 5], [52, 314, 2158]]
[[2, 6], [53, 325, 2249]]
[[2, 7], [54, 338, 2376]]
[[2, 8], [55, 353, 2545]]
[[2, 9], [56, 370, 2762]]
[[3, 3], [51, 303, 2079]]
[[3, 4], [52, 310, 2116]]
[[3, 5], [53, 319, 2177]]
[[3, 6], [54, 330, 2268]]
[[3, 7], [55, 343, 2395]]
[[3, 8], [56, 358, 2564]]
[[3, 9], [57, 375, 2781]]
[[4, 4], [53, 317, 2153]]
[[4, 5], [54, 326, 2214]]
[[4, 6], [55, 337, 2305]]
[[4, 7], [56, 350, 2432]]
[[4, 8], [57, 365, 2601]]
[[4, 9], [58, 382, 2818]]
[[5, 5], [55, 335, 2275]]
[[5, 6], [56, 346, 2366]]
[[5, 7], [57, 359, 2493]]
[[5, 8], [58, 374, 2662]]
[[5, 9], [59, 391, 2879]]
[[6, 6], [57, 357, 2457]]
[[6, 7], [58, 370, 2584]]
[[6, 8], [59, 385, 2753]]
[[6, 9], [60, 402, 2970]]
[[7, 7], [59, 383, 2711]]
[[7, 8], [60, 398, 2880]]
[[7, 9], [61, 415, 3097]]
[[8, 8], [61, 413, 3049]]
[[8, 9], [62, 430, 3266]]
[[9, 9], [63, 447, 3483]]