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@Centrinia
Last active September 14, 2016 05:28
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#include <malloc.h>
#include <stdio.h>
#include <gmp.h>
int main()
{
int B = 11;
char digits[256];
mpz_t a;
mpz_t b;
mpz_t c;
int a_0;
int b_0;
int c_0;
for (int c = 0; c < 256; c++) {
digits[c] = -1;
}
for (int c = '0'; c <= '9'; c++) {
digits[c] = c - '0';
}
if (B > 36) {
for (int c = 'a'; c <= 'z'; c++) {
digits[c] = c + 36 - 'a';
}
for (int c = 'A'; c <= 'Z'; c++) {
digits[c] = c + 10 - 'A';
}
} else {
for (int c = 'a'; c <= 'z'; c++) {
digits[c] = c + 10 - 'a';
}
}
mpz_init(a);
mpz_init(b);
mpz_init(c);
mpz_set_ui(a, 0);
mpz_set_ui(b, 1);
a_0 = 0;
b_0 = 1;
for (int i = 0;; i++) {
if (a_0 == i % (B - 1)) {
char *str;
str = mpz_get_str(NULL, B, a);
int sum = 0;
for (int j = 0; str[j]; j++) {
sum += digits[str[j]];
}
if (sum == i) {
gmp_fprintf(stdout, "\n%d: %Zd\n\n", i, a);
} else {
fprintf(stdout, "%c", sum > i ? '>' : '<');
}
free(str);
}
mpz_add(c, a, b);
mpz_swap(a, b);
mpz_swap(b, c);
c_0 = (a_0 + b_0) % (B - 1);
a_0 = b_0;
b_0 = c_0;
}
mpz_clear(c);
mpz_clear(b);
mpz_clear(a);
return 0;
}
fibs = 0:1:zipWith (+) fibs (tail fibs)
digitsOf b x = reverse $ map (`mod` b) $ takeWhile (/= 0) $ iterate (`div` b) x
main = mapM_ print $ take 1000 [(b,[n | (n,a) <- take 3000 $ zip [0..] fibs, (sum $ digitsOf b a) == n]) | b <- [2..]]
(2,[0,1])
(3,[0,1])
(4,[0,1])
(5,[0,1])
(6,[0,1,5,9,15,35])
(7,[0,1,5,7,11,12,53])
(8,[0,1,5,22,41])
(9,[0,1,5,29,77,149,312])
(10,[0,1,5,10,31,35,62,72,175,180,216,251,252,360,494,504,540,946,1188,2222])
(11,[0,1,5,13,41,53,55,60,61,90,97,169,185,193,215,265,269,353,355,385,397,437,481,493,617,629,630,653,713,750,769,780,889,905,960,1013,1025,1045,1205,1320,1405,1435,1501,1620,1650,1657,1705,1735,1769,1793,1913,1981,2125,2153,2280,2297,2389,2413,2460,2465,2509,2533,2549,2609,2610,2633,2730,2749,2845,2893,2915])
(12,[0,1,5,13,14,89,96,123,221,387,419,550,648,749,866,892,1105,2037])
(13,[0,1,5,12,24,25,36,48,53,72,73,132,156,173,197,437,444,485,696,769,773])
(14,[0,1,5,8,11,27,34,181,192,194])
(15,[0,1,5])
(16,[0,1,5,10,60,101])
(17,[0,1,5])
(18,[0,1,5,60])
(19,[0,1,5,31,36])
(20,[0,1,5,21,22])
(21,[0,1,5,13,17,25,29,61])
(22,[0,1,5,60])
(23,[0,1,5,12,13])
(24,[0,1,5,21])
(25,[0,1,5,25])
(26,[0,1,5,9,21,29])
(27,[0,1,5,11])
(28,[0,1,5])
(29,[0,1,5,41])
(30,[0,1,5])
(31,[0,1,5,25,29,55])
(32,[0,1,5,32,34])
(33,[0,1,5])
(34,[0,1,5,12,14])
(35,[0,1,5])
(36,[0,1,5])
(37,[0,1,5])
(38,[0,1,5,35])
(39,[0,1,5,30])
(40,[0,1,5,11,34])
(41,[0,1,5])
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(50,[0,1,5,22])
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(264,[0,1,5])
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(359,[0,1,5])
(360,[0,1,5])
(361,[0,1,5])
(362,[0,1,5])
(363,[0,1,5])
(364,[0,1,5,14])
(365,[0,1,5])
(366,[0,1,5])
(367,[0,1,5])
(368,[0,1,5])
(369,[0,1,5])
(370,[0,1,5])
(371,[0,1,5])
(372,[0,1,5])
(373,[0,1,5])
(374,[0,1,5])
(375,[0,1,5])
(376,[0,1,5])
(377,[0,1,5])
(378,[0,1,5])
(379,[0,1,5])
(380,[0,1,5])
(381,[0,1,5])
(382,[0,1,5])
(383,[0,1,5])
(384,[0,1,5])
(385,[0,1,5])
(386,[0,1,5])
(387,[0,1,5])
(388,[0,1,5])
(389,[0,1,5])
(390,[0,1,5])
(391,[0,1,5])
(392,[0,1,5])
(393,[0,1,5])
(394,[0,1,5])
(395,[0,1,5])
(396,[0,1,5,17])
(397,[0,1,5])
(398,[0,1,5])
(399,[0,1,5])
(400,[0,1,5])
(401,[0,1,5])
(402,[0,1,5])
(403,[0,1,5])
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(407,[0,1,5])
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(410,[0,1,5])
(411,[0,1,5])
(412,[0,1,5])
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(415,[0,1,5])
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(418,[0,1,5])
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(430,[0,1,5])
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(432,[0,1,5])
(433,[0,1,5])
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(435,[0,1,5])
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(455,[0,1,5])
(456,[0,1,5])
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