NumberDB$^\beta$ Advanced search Tags Tables Help Login

History of Mahler measures of $1+x_1+\dots+x_{n-1}$ (short random walks)

back to table · edit · history · where entries came from · files

compare when who what
2026-09-18 03:56 bmatschke interactive say how the values approach (log n - gamma)/2, and why the table stops at 200 current reviewed
2026-09-17 22:52 zeta3 generator mu_200 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:51 zeta3 generator mu_199 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:51 zeta3 generator mu_198 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:51 zeta3 generator mu_197 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:50 zeta3 generator mu_196 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:50 zeta3 generator mu_195 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:49 zeta3 generator mu_194 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:49 zeta3 generator mu_193 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:48 zeta3 generator mu_192 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:48 zeta3 generator mu_191 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:47 zeta3 generator mu_190 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:47 zeta3 generator mu_189 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:46 zeta3 generator mu_188 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:46 zeta3 generator mu_187 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:45 zeta3 generator mu_186 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:45 zeta3 generator mu_185 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:44 zeta3 generator mu_184 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:44 zeta3 generator mu_183 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:43 zeta3 generator mu_182 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:43 zeta3 generator mu_181 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:42 zeta3 generator mu_180 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:42 zeta3 generator mu_179 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:42 zeta3 generator mu_178 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:41 zeta3 generator mu_177 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:41 zeta3 generator mu_176 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:40 zeta3 generator mu_175 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:40 zeta3 generator mu_174 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:39 zeta3 generator mu_173 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:39 zeta3 generator mu_172 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:39 zeta3 generator mu_171 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:38 zeta3 generator mu_170 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:38 zeta3 generator mu_169 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:37 zeta3 generator mu_168 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:37 zeta3 generator mu_167 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:36 zeta3 generator mu_166 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:36 zeta3 generator mu_165 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:36 zeta3 generator mu_164 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:35 zeta3 generator mu_163 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:35 zeta3 generator mu_162 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:34 zeta3 generator mu_161 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:34 zeta3 generator mu_160 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:33 zeta3 generator mu_159 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:33 zeta3 generator mu_158 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:33 zeta3 generator mu_157 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:32 zeta3 generator mu_156 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:32 zeta3 generator mu_155 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:31 zeta3 generator mu_154 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:31 zeta3 generator mu_153 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:30 zeta3 generator mu_152 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:30 zeta3 generator mu_151 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:29 zeta3 generator mu_150 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:29 zeta3 generator mu_149 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:29 zeta3 generator mu_148 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:28 zeta3 generator mu_147 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:28 zeta3 generator mu_146 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:27 zeta3 generator mu_145 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:27 zeta3 generator mu_144 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:26 zeta3 generator mu_143 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:26 zeta3 generator mu_142 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:25 zeta3 generator mu_141 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:24 zeta3 generator mu_140 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:24 zeta3 generator mu_139 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:23 zeta3 generator mu_138 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:22 zeta3 generator mu_137 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:22 zeta3 generator mu_136 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:21 zeta3 generator mu_135 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:20 zeta3 generator mu_134 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:20 zeta3 generator mu_133 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:19 zeta3 generator mu_132 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:19 zeta3 generator mu_131 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:18 zeta3 generator mu_130 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:18 zeta3 generator mu_129 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:18 zeta3 generator mu_128 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:17 zeta3 generator mu_127 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:17 zeta3 generator mu_126 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:16 zeta3 generator mu_125 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:16 zeta3 generator mu_124 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:15 zeta3 generator mu_123 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:15 zeta3 generator mu_122 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:15 zeta3 generator mu_121 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:14 zeta3 generator mu_120 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:14 zeta3 generator mu_119 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:13 zeta3 generator mu_118 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:13 zeta3 generator mu_117 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:12 zeta3 generator mu_116 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:12 zeta3 generator mu_115 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:12 zeta3 generator mu_114 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:11 zeta3 generator mu_113 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:11 zeta3 generator mu_112 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:10 zeta3 generator mu_111 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:10 zeta3 generator mu_110 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:09 zeta3 generator mu_109 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:09 zeta3 generator mu_108 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:09 zeta3 generator mu_107 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:08 zeta3 generator mu_106 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:08 zeta3 generator mu_105 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:07 zeta3 generator mu_104 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:07 zeta3 generator mu_103 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:07 zeta3 generator mu_102 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:06 zeta3 generator mu_101 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:06 zeta3 generator mu_100 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:05 zeta3 generator mu_99 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:05 zeta3 generator mu_98 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:04 zeta3 generator mu_97 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:04 zeta3 generator mu_96 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:04 zeta3 generator mu_95 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:03 zeta3 generator mu_94 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:03 zeta3 generator mu_93 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:02 zeta3 generator mu_92 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:02 zeta3 generator mu_91 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:01 zeta3 generator mu_90 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:01 zeta3 generator mu_89 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:01 zeta3 generator mu_88 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:00 zeta3 generator mu_87 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 22:00 zeta3 generator mu_86 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:59 zeta3 generator mu_85 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:59 zeta3 generator mu_84 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:58 zeta3 generator mu_83 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:58 zeta3 generator mu_82 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:58 zeta3 generator mu_81 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:57 zeta3 generator mu_80 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:57 zeta3 generator mu_79 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:56 zeta3 generator mu_78 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:56 zeta3 generator mu_77 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:56 zeta3 generator mu_76 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:55 zeta3 generator mu_75 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:55 zeta3 generator mu_74 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:54 zeta3 generator mu_73 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:54 zeta3 generator mu_72 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:53 zeta3 generator mu_71 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:52 zeta3 generator mu_70 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:51 zeta3 generator mu_69 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:49 zeta3 generator mu_68 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:48 zeta3 generator mu_67 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:47 zeta3 generator mu_66 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:46 zeta3 generator mu_65 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:45 zeta3 generator mu_64 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:44 zeta3 generator mu_63 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:43 zeta3 generator mu_62 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:41 zeta3 generator mu_61 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:39 zeta3 generator mu_60 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:38 zeta3 generator mu_59 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:36 zeta3 generator mu_58 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:34 zeta3 generator mu_57 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:33 zeta3 generator mu_56 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:31 zeta3 table-ideas@1.102+e955c1fb mu_55 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:29 zeta3 table-ideas@1.102+e955c1fb mu_54 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:27 zeta3 table-ideas@1.102+e955c1fb mu_53 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:26 zeta3 table-ideas@1.102+e955c1fb mu_52 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:22 zeta3 table-ideas@1.102+e955c1fb mu_51 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:20 zeta3 table-ideas@1.102+e955c1fb mu_50 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:17 zeta3 table-ideas@1.102+e955c1fb mu_49 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:15 zeta3 table-ideas@1.102+e955c1fb mu_48 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:12 zeta3 table-ideas@1.102+e955c1fb mu_47 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:08 zeta3 table-ideas@1.102+e955c1fb mu_46 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:05 zeta3 table-ideas@1.102+e955c1fb mu_45 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 21:02 zeta3 table-ideas@1.102+e955c1fb mu_44 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 20:58 zeta3 table-ideas@1.102+e955c1fb mu_43 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 20:55 zeta3 table-ideas@1.102+e955c1fb mu_42 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 20:48 zeta3 table-ideas@1.102+e955c1fb mu_41 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 20:45 zeta3 table-ideas@1.102+e955c1fb mu_40 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 20:37 zeta3 table-ideas@1.102+e955c1fb mu_39 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 20:32 zeta3 table-ideas@1.102+e955c1fb mu_38 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 20:25 zeta3 table-ideas@1.102+e955c1fb mu_37 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 20:21 zeta3 table-ideas@1.102+e955c1fb mu_36 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 20:10 zeta3 table-ideas@1.102+e955c1fb mu_35 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 20:07 zeta3 table-ideas@1.102+e955c1fb mu_34 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 19:58 zeta3 table-ideas@1.102+e955c1fb mu_33 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 19:56 zeta3 table-ideas@1.102+e955c1fb mu_32 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 19:43 zeta3 table-ideas@1.102+e955c1fb mu_31 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 19:41 zeta3 table-ideas@1.102+e955c1fb mu_30 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 19:30 zeta3 table-ideas@1.102+e955c1fb mu_29 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 19:27 zeta3 table-ideas@1.102+e955c1fb mu_28 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 19:16 zeta3 table-ideas@1.102+e955c1fb mu_27 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 19:13 zeta3 table-ideas@1.102+e955c1fb mu_26 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 19:02 zeta3 table-ideas@1.102+e955c1fb mu_25 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 18:59 zeta3 table-ideas@1.102+e955c1fb mu_24 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 18:48 zeta3 table-ideas@1.102+e955c1fb mu_23 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 18:43 zeta3 table-ideas@1.102+e955c1fb mu_22 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 18:32 zeta3 table-ideas@1.102+e955c1fb mu_21 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 18:28 zeta3 generator mu_20 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 18:17 zeta3 generator mu_19 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 18:13 zeta3 generator mu_18 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 18:01 zeta3 generator mu_17 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 17:57 zeta3 generator mu_16 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 17:46 zeta3 generator mu_15 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 17:40 zeta3 generator mu_14 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 17:26 zeta3 generator mu_13 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 17:18 zeta3 table-ideas@1.102+e955c1fb mu_12 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 17:05 zeta3 table-ideas@1.102+e955c1fb mu_11 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 17:00 zeta3 table-ideas@1.102+e955c1fb mu_10 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 16:48 zeta3 table-ideas@1.102+e955c1fb mu_9 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 16:42 zeta3 table-ideas@1.102+e955c1fb mu_8 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 16:27 zeta3 table-ideas@1.102+e955c1fb mu_7 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 16:02 zeta3 table-ideas@1.102+e955c1fb mu_7 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-17 15:59 bmatschke interactive say how the values from n = 7 on were obtained: the Bessel integral of Borwein, Straub, Wan and Zudilin, between the zeros of J_0, at two working precisions, checked first against the closed forms for mu_3 and mu_4
2026-09-17 15:39 zeta3 table-ideas@1.102+e955c1fb mu_7 from the Bessel integral of Borwein, Straub, Wan and Zudilin, integrated between the zeros of J_0; the method reproduces Smyth's closed forms at n = 3 and 4
2026-09-16 21:10 zeta3 table-repair@1.109+64cc4f29 move Mahler integral out of definition
2026-09-16 21:09 zeta3 table-repair@1.109+64cc4f29 clarify Mahler notation and eta-value status

What changed between 2026-09-17 22:52 and 2026-09-18 03:56

from line 22 (12 lines, 8 more than before) @@ -22,4 +22,12 @@ 
     numerical confirmations to 600 and 80 decimal places respectively CITE{BSWZ},     and Straub and Zudilin review the later short-walk literature CITE{StraubZudilin}.+  comment-asymptotics: 'The values approach $\tfrac12(\log n-\gamma)$ from above:+    the entries here give $n\bigl(\mu_n-\tfrac12(\log n-\gamma)\bigr)=0.12508667\ldots$+    at $n=200$, tending to $1/8$, and the next correction is about $0.01736/n^2$.+    At $n=200$ the two terms $\tfrac12(\log n-\gamma)+\tfrac{1}{8n}$ agree with $\mu_{200}$+    to six decimal digits only, so the fifty digits stored for each $n$ are not predicted+    by the asymptotics. The table stops at $n=200$ by choice and not by cost: $J_0(x)^n$+    decays like $x^{-n/2}$, so a value from CITE{formula-bessel} takes less work as+    $n$ grows.' Formulas:   formula-mahler: For a polynomial $P$ in $k$ variables, $m(P)=\int_{[0,1]^k}\log|P(e^{2\pi
from line 136 (212 lines, 392 fewer than before) @@ -128,604 +136,212 @@ 
   number-header: $\mu_n$ Numbers:-- comment: Smyth's value $\mu_3=\mathrm{Cl}_2(\pi/3)/\pi=\frac{3\sqrt3}{4\pi}L(2,\chi_{-3})$.-  params:-    n: '3'-  number: '0.32306594721945051409363651072380639407224184078059'-- comment: Smyth's value $\mu_4=7\zeta(3)/(2\pi^2)$.-  params:-    n: '4'-  number: '0.42627839881750579092352142659616687305800676962964'-- comment: The value is conjecturally equal to the Rodriguez Villegas eta-integral-    CITE{formula-rv5}; Borwein, Straub, Wan and Zudilin confirmed this numerically-    to 600 decimal places CITE{BSWZ}.-  params:-    n: '5'-  number: '0.54441256175218558519587806274502767666605280202853'-- comment: The value is conjecturally equal to the Rodriguez Villegas eta-integral-    CITE{formula-rv6}; Borwein, Straub, Wan and Zudilin confirmed this numerically-    to 80 decimal places CITE{BSWZ}.-  params:-    n: '6'-  number: '0.62731707483690980718358664940461715251475544677472'-- params:-    n: '7'-  number: '0.70292629247696726678782394439522698211409870734036'-- params:-    n: '8'-  number: '0.76683108806961275701405175616677786312599958330277'-- params:-    n: '9'-  number: '0.82415623953238869482052282484961993900965218979887'-- params:-    n: '10'-  number: '0.87532865811448453408495821795044968468699477558650'-- params:-    n: '11'-  number: '0.92185088673265369756589152797032793838897337911216'-- params:-    n: '12'-  number: '0.96437578931955973661558078511794110995312118915484'-- params:-    n: '13'-  number: '1.0035835304893201106044538743208630678161512767344'-- params:-    n: '14'-  number: '1.0399353083414942797155439822506320153315071867840'-- params:-    n: '15'-  number: '1.0738262172568560361842527815003012679261311018007'-- params:-    n: '16'-  number: '1.1055653432007483833873406105210686981784482021274'-- params:-    n: '17'-  number: '1.1354107037674110729532392500429850075491579196068'-- params:-    n: '18'-  number: '1.1635750742159058991157464496624842897920815280862'-- params:-    n: '19'-  number: '1.1902378646444420543605782001962175319482443395698'-- params:-    n: '20'-  number: '1.2155509916488112621332092556227863885614917915569'-- params:-    n: '21'-  number: '1.2396445218138194484770407126508737950376274991631'-- params:-    n: '22'-  number: '1.2626305503381166068793048205526759349514404819086'-- params:-    n: '23'-  number: '1.2846064131526907910836576958870754556021479068505'-- params:-    n: '24'-  number: '1.3056571499292296515274590218273370827741209593247'-- params:-    n: '25'-  number: '1.3258574988525685385706252559404011448100268445135'-- params:-    n: '26'-  number: '1.3452734927753255590497508719516495351310169955952'-- params:-    n: '27'-  number: '1.3639637617393380351637983352681897157816417357688'-- params:-    n: '28'-  number: '1.3819805991129638675001940124766754886249700346555'-- params:-    n: '29'-  number: '1.3993708431121593694523323205727774721323322361479'-- params:-    n: '30'-  number: '1.4161766099427499297354865816196209045424106070005'-- params:-    n: '31'-  number: '1.4324359078908890337931505693047475891528597246144'-- params:-    n: '32'-  number: '1.4481831546957277096734328364120036982525480599618'-- params:-    n: '33'-  number: '1.4634496159778495854154822260927512130854408369597'-- params:-    n: '34'-  number: '1.4782637787283674659437376950495542525318124825437'-- params:-    n: '35'-  number: '1.4926516710770066812975632617733973346779678373610'-- params:-    n: '36'-  number: '1.5066371373484661534152801073191897819987005019009'-- params:-    n: '37'-  number: '1.5202420757062095912909461177595548193669763309686'-- params:-    n: '38'-  number: '1.5334866443277113996544507264378061969532435976464'-- params:-    n: '39'-  number: '1.5463894409826094883391187704089468458151920562272'-- params:-    n: '40'-  number: '1.5589676600272793803012481004307138221734828353130'-- params:-    n: '41'-  number: '1.5712372301402387391681312150663472454955683459898'-- params:-    n: '42'-  number: '1.5832129355655052469811124571910609417849397128012'-- params:-    n: '43'-  number: '1.5949085231780737178042936100786624659362516474088'-- params:-    n: '44'-  number: '1.6063367973154949333751188621688885006599116610884'-- params:-    n: '45'-  number: '1.6175097040155269724108525748334791433185285445952'-- params:-    n: '46'-  number: '1.6284384060489602281703396858705023899322620805458'-- params:-    n: '47'-  number: '1.6391333499287685552470046295484924314846848077895'-- params:-    n: '48'-  number: '1.6496043259036208833517945791408319001778054597005'-- params:-    n: '49'-  number: '1.6598605217990725700701169336350827182346327993675'-- params:-    n: '50'-  number: '1.6699105714483063467267316894143229748693239866594'-- params:-    n: '51'-  number: '1.6797625983519841401366461862922361452969831569130'-- params:-    n: '52'-  number: '1.6894242551202751652337664526593024346877405367260'-- params:-    n: '53'-  number: '1.6989027591767451851766503480759962860339280700598'-- params:-    n: '54'-  number: '1.7082049251413311027626440223777756459493167661282'-- params:-    n: '55'-  number: '1.7173371942562894085596569737942400522004321628408'-- params:-    n: '56'-  number: '1.7263056611733236356302837507734212439516123247290'-- params:-    n: '57'-  number: '1.7351160983808515055087582504381007820977589120454'-- params:-    n: '58'-  number: '1.7437739785165636046539676784189445123379306519329'-- params:-    n: '59'-  number: '1.7522844947812196552226749473601664736216470735638'-- params:-    n: '60'-  number: '1.7606525796443325022190426736327804398223611581351'-- params:-    n: '61'-  number: '1.7688829220104246873621710385928855138995585096713'-- params:-    n: '62'-  number: '1.7769799829954225473134370111645874453583262589774'-- params:-    n: '63'-  number: '1.7849480104460701264477415178198785641001865859628'-- params:-    n: '64'-  number: '1.7927910523206557935149394379685661302108161310023'-- params:-    n: '65'-  number: '1.8005129690365573839382504249572776645745677593196'-- params:-    n: '66'-  number: '1.8081174448788802805808241116930857136766505599306'-- params:-    n: '67'-  number: '1.8156079985545773707188906200495053976739178379679'-- params:-    n: '68'-  number: '1.8229879929677215022333374766349317201537196141077'-- params:-    n: '69'-  number: '1.8302606442838971341320760831563496788936646623780'-- params:-    n: '70'-  number: '1.8374290303448574620683286375719747707609659330562'-- params:-    n: '71'-  number: '1.8444960984885440208182758915963898321491080427379'-- params:-    n: '72'-  number: '1.8514646728241909054987901331465405444235408920492'-- params:-    n: '73'-  number: '1.8583374610074518872999206101235515562617979661081'-- params:-    n: '74'-  number: '1.8651170605562237138052274320938723554970377180543'-- params:-    n: '75'-  number: '1.8718059647440303109634820484260795698171712930211'-- params:-    n: '76'-  number: '1.8784065681044262214967433467614965901693898573283'-- params:-    n: '77'-  number: '1.8849211715768262650242907445789860786319663244516'-- params:-    n: '78'-  number: '1.8913519873214309951991846791908086648476030608350'-- params:-    n: '79'-  number: '1.8977011432284581831121446012360975580739508785840'-- params:-    n: '80'-  number: '1.9039706871446778966010225340480115906680704628379'-- params:-    n: '81'-  number: '1.9101625908382552797901589949648221305931274873127'-- params:-    n: '82'-  number: '1.9162787537211067366892231733553998781680821904537'-- params:-    n: '83'-  number: '1.9223210063463506732097882520155824085879654009600'-- params:-    n: '84'-  number: '1.9282911136969645724822607544397392681134874058858'-- params:-    n: '85'-  number: '1.9341907782804294919107910384280193510609642819524'-- params:-    n: '86'-  number: '1.9400216430429365213760717041107857439899603608018'-- params:-    n: '87'-  number: '1.9457852941156344525161119308017624959005056620336'-- params:-    n: '88'-  number: '1.9514832634044024686607461568530771151690547003255'-- params:-    n: '89'-  number: '1.9571170310337259489261579707441347228831401816480'-- params:-    n: '90'-  number: '1.9626880276544284913810382522549029455039239056350'-- params:-    n: '91'-  number: '1.9681976366242609935768892704432463610771703629803'-- params:-    n: '92'-  number: '1.9736471960696619510631712300072532268363755262180'-- params:-    n: '93'-  number: '1.9790380008363756817606088474370722101530645888600'-- params:-    n: '94'-  number: '1.9843713043360412710024824054372142399190255617855'-- params:-    n: '95'-  number: '1.9896483202953395734185145843747453307118773759329'-- params:-    n: '96'-  number: '1.9948702244138040494356095611142246645059306016668'-- params:-    n: '97'-  number: '2.0000381559359594724980993474508342269132061900544'-- params:-    n: '98'-  number: '2.0051532191430469523848313504687600569604841378894'-- params:-    n: '99'-  number: '2.0102164847692209856344789986043907688587956684306'-- params:-    n: '100'-  number: '2.0152289913467614017614054613443826813755324569771'-- params:-    n: '101'-  number: '2.0201917464845274535379376304670373866793475307995'-- params:-    n: '102'-  number: '2.0251057280835904934245854598135941609707427140379'-- params:-    n: '103'-  number: '2.0299718854937135128508924527541378155436962386002'-- params:-    n: '104'-  number: '2.0347911406140983325619179291634842321388644293875'-- params:-    n: '105'-  number: '2.0395643889415926442011142702129397794328863709892'-- params:-    n: '106'-  number: '2.0442925005693378072284850501865042639414333884746'-- params:-    n: '107'-  number: '2.0489763211386428433708656602420937929754477464915'-- params:-    n: '108'-  number: '2.0536166727466891205543829096032373783294372612995'-- params:-    n: '109'-  number: '2.0582143548125025787674640635265955897296812938049'-- params:-    n: '110'-  number: '2.0627701449034749300529538629203309414366312000531'-- params:-    n: '111'-  number: '2.0672847995245710708866541289378380298641354116258'-- params:-    n: '112'-  number: '2.0717590548722260734733820960756484886282443273902'-- params:-    n: '113'-  number: '2.0761936275548107490688475911975903000687156645115'-- params:-    n: '114'-  number: '2.0805892152814291498331451576710257921103936666599'-- params:-    n: '115'-  number: '2.0849464975207038099420967428067384234945356057424'-- params:-    n: '116'-  number: '2.0892661361311043949915287645222535209161767083210'-- params:-    n: '117'-  number: '2.0935487759642821580717211446122792081419930746257'-- params:-    n: '118'-  number: '2.0977950454427856668746499300241092902756225143461'-- params:-    n: '119'-  number: '2.1020055571134521885925011440870850479903772944292'-- params:-    n: '120'-  number: '2.1061809081776934580407993156066181830633410617535'-- params:-    n: '121'-  number: '2.1103216809998239057102458760624146695849309762583'-- params:-    n: '122'-  number: '2.1144284435945134157902849921974562129611470209802'-- params:-    n: '123'-  number: '2.1185017500943849792711714874390270711697822366557'-- params:-    n: '124'-  number: '2.1225421411987198911780080845231842613177093867062'-- params:-    n: '125'-  number: '2.1265501446041791260545090452223338017745975714732'-- params:-    n: '126'-  number: '2.1305262754183989471138707794778744869333766418492'-- params:-    n: '127'-  number: '2.1344710365572714180240700178414139646068720498814'-- params:-    n: '128'-  number: '2.1383849191266760672080955789693352942108812677987'-- params:-    n: '129'-  number: '2.1422684027893872953953197361002980099702146129242'-- params:-    n: '130'-  number: '2.1461219561178430265233269035740777593797468280405'-- params:-    n: '131'-  number: '2.1499460369334234031657455104485509903562322817086'-- params:-    n: '132'-  number: '2.1537410926328538570751484947863749861866351565226'-- params:-    n: '133'-  number: '2.1575075605023144921116963316052419135774464807914'-- params:-    n: '134'-  number: '2.1612458680198072610032167486567159921319749693334'-- params:-    n: '135'-  number: '2.1649564331463037696487259730743139649129762121032'-- params:-    n: '136'-  number: '2.1686396646061695831649594664533562516622528740374'-- params:-    n: '137'-  number: '2.1722959621573355254796182323012143226003424666815'-- params:-    n: '138'-  number: '2.1759257168516625559565005087810132117024637975209'-- params:-    n: '139'-  number: '2.1795293112859242766832564998053915238771285452967'-- params:-    n: '140'-  number: '2.1831071198438098838904838917963166083057172722151'-- params:-    n: '141'-  number: '2.1866595089293303440364448836148476887962007901378'-- params:-    n: '142'-  number: '2.1901868371919916727374585565173628762741077439343'-- params:-    n: '143'-  number: '2.1936894557440813516718231218812917672197621004238'-- params:-    n: '144'-  number: '2.1971677083703970685151115512205318617505333889604'-- params:-    n: '145'-  number: '2.2006219317307310461385767388373199396019821109824'-- params:-    n: '146'-  number: '2.2040524555554081822177015140799487145967651899622'-- params:-    n: '147'-  number: '2.2074596028341619954704304883746571478752489496746'-- params:-    n: '148'-  number: '2.2108436899986189200167052502695617036357493660225'-- params:-    n: '149'-  number: '2.2142050270986487582233798543181750357798040411403'-- params:-    n: '150'-  number: '2.2175439179728270513839282145583187760307818783034'-- params:-    n: '151'-  number: '2.2208606604132437160777463283618234017906684779277'-- params:-    n: '152'-  number: '2.2241555463248814841320496213341441131499987889155'-- params:-    n: '153'-  number: '2.2274288618797774403260195198645632086072779608037'-- params:-    n: '154'-  number: '2.2306808876661712411928813420798176433564646110242'-- params:-    n: '155'-  number: '2.2339118988328343894933232033292310473435598803513'-- params:-    n: '156'-  number: '2.2371221652287662031455909233176892540953284469394'-- params:-    n: '157'-  number: '2.2403119515384338274467299334875430813001933515416'-- params:-    n: '158'-  number: '2.2434815174127257698702857044618163327922097735883'-- params:-    n: '159'-  number: '2.2466311175957809637450130725354942785943737453811'-- params:-    n: '160'-  number: '2.2497610020478482683653550051588238995864135729326'-- params:-    n: '161'-  number: '2.2528714160643245676059992487091929156686323684327'-- params:-    n: '162'-  number: '2.2559626003911132172533545953395829850477873969022'-- params:-    n: '163'-  number: '2.2590347913364384945776922402336832490296420461286'-- params:-    n: '164'-  number: '2.2620882208792459048289657856764453407301305223047'-- params:-    n: '165'-  number: '2.2651231167743126820763391690197830313527790428716'-- params:-    n: '166'-  number: '2.2681397026541875708372139438407813332995007605717'-- params:-    n: '167'-  number: '2.2711381981280739758839174532700821935461161016660'-- params:-    n: '168'-  number: '2.2741188188777658069597949552819391570709333867700'-- params:-    n: '169'-  number: '2.2770817767507408101667414250287611194140764362701'-- params:-    n: '170'-  number: '2.2800272798505118565377106915406617320238892245952'-- params:-    n: '171'-  number: '2.2829555326243325395156965901904603043102318936566'-- params:-    n: '172'-  number: '2.2858667359483495061162069176556889727100256241776'-- params:-    n: '173'-  number: '2.2887610872102902014585662438637810229037474994952'-- params:-    n: '174'-  number: '2.2916387803897711336929363874687762782354034757509'-- params:-    n: '175'-  number: '2.2945000061363083572442019732366055716410237750062'-- params:-    n: '176'-  number: '2.2973449518451086183655854002728327532475481210468'-- params:-    n: '177'-  number: '2.3001738017307165003426216424558925285764412900978'-- params:-    n: '178'-  number: '2.3029867368985899388550451498870984543470200834218'-- params:-    n: '179'-  number: '2.3057839354146736439504867101248432386485261517009'-- params:-    n: '180'-  number: '2.3085655723730372571615487027577791572884515138488'-- params:-    n: '181'-  number: '2.3113318199616424842265238583414517627804136087355'-- params:-    n: '182'-  number: '2.3140828475263009697189865876145980184573502618267'-- params:-    n: '183'-  number: '2.3168188216328823140427002194389541059468111304680'-- params:-    n: '184'-  number: '2.3195399061278293704010330121866827997355203209320'-- params:-    n: '185'-  number: '2.3222462621970357944867700979214794106112952992127'-- params:-    n: '186'-  number: '2.3249380484231387480113786426861108828484806638128'-- params:-    n: '187'-  number: '2.3276154208412776743091715778826686813846819436417'-- params:-    n: '188'-  number: '2.3302785329933681658574808595786241116116201918141'-- params:-    n: '189'-  number: '2.3329275359809381256203246572988274294314631100101'-- params:-    n: '190'-  number: '2.3355625785165716828338704607987238908618843259284'-- params:-    n: '191'-  number: '2.3381838069740046555910572468185694793646752105022'-- params:-    n: '192'-  number: '2.3407913654369137539224304180301697708358216145139'-- params:-    n: '193'-  number: '2.3433853957464401847607732795926463967812168732813'-- params:-    n: '194'-  number: '2.3459660375474868511364269783549707230266330995549'-- params:-    n: '195'-  number: '2.3485334283338269292544706750568366923677000659337'-- params:-    n: '196'-  number: '2.3510877034920602559797409316262971397934148527944'-- params:-    n: '197'-  number: '2.3536289963444526630675711771946796217575530386436'-- params:-    n: '198'-  number: '2.3561574381906921507268638354899743020843286015762'-- params:-    n: '199'-  number: '2.3586731583485945994132021040566845833150888010219'-- params:-    n: '200'-  number: '2.3611762841937905728675685828778736919023860403764'+  '3':+    comment: Smyth's value $\mu_3=\mathrm{Cl}_2(\pi/3)/\pi=\frac{3\sqrt3}{4\pi}L(2,\chi_{-3})$.+    number: '0.32306594721945051409363651072380639407224184078059'+  '4':+    comment: Smyth's value $\mu_4=7\zeta(3)/(2\pi^2)$.+    number: '0.42627839881750579092352142659616687305800676962964'+  '5':+    comment: The value is conjecturally equal to the Rodriguez Villegas eta-integral+      CITE{formula-rv5}; Borwein, Straub, Wan and Zudilin confirmed this numerically+      to 600 decimal places CITE{BSWZ}.+    number: '0.54441256175218558519587806274502767666605280202853'+  '6':+    comment: The value is conjecturally equal to the Rodriguez Villegas eta-integral+      CITE{formula-rv6}; Borwein, Straub, Wan and Zudilin confirmed this numerically+      to 80 decimal places CITE{BSWZ}.+    number: '0.62731707483690980718358664940461715251475544677472'+  '7': '0.70292629247696726678782394439522698211409870734036'+  '8': '0.76683108806961275701405175616677786312599958330277'+  '9': '0.82415623953238869482052282484961993900965218979887'+  '10': '0.87532865811448453408495821795044968468699477558650'+  '11': '0.92185088673265369756589152797032793838897337911216'+  '12': '0.96437578931955973661558078511794110995312118915484'+  '13': '1.0035835304893201106044538743208630678161512767344'+  '14': '1.0399353083414942797155439822506320153315071867840'+  '15': '1.0738262172568560361842527815003012679261311018007'+  '16': '1.1055653432007483833873406105210686981784482021274'+  '17': '1.1354107037674110729532392500429850075491579196068'+  '18': '1.1635750742159058991157464496624842897920815280862'+  '19': '1.1902378646444420543605782001962175319482443395698'+  '20': '1.2155509916488112621332092556227863885614917915569'+  '21': '1.2396445218138194484770407126508737950376274991631'+  '22': '1.2626305503381166068793048205526759349514404819086'+  '23': '1.2846064131526907910836576958870754556021479068505'+  '24': '1.3056571499292296515274590218273370827741209593247'+  '25': '1.3258574988525685385706252559404011448100268445135'+  '26': '1.3452734927753255590497508719516495351310169955952'+  '27': '1.3639637617393380351637983352681897157816417357688'+  '28': '1.3819805991129638675001940124766754886249700346555'+  '29': '1.3993708431121593694523323205727774721323322361479'+  '30': '1.4161766099427499297354865816196209045424106070005'+  '31': '1.4324359078908890337931505693047475891528597246144'+  '32': '1.4481831546957277096734328364120036982525480599618'+  '33': '1.4634496159778495854154822260927512130854408369597'+  '34': '1.4782637787283674659437376950495542525318124825437'+  '35': '1.4926516710770066812975632617733973346779678373610'+  '36': '1.5066371373484661534152801073191897819987005019009'+  '37': '1.5202420757062095912909461177595548193669763309686'+  '38': '1.5334866443277113996544507264378061969532435976464'+  '39': '1.5463894409826094883391187704089468458151920562272'+  '40': '1.5589676600272793803012481004307138221734828353130'+  '41': '1.5712372301402387391681312150663472454955683459898'+  '42': '1.5832129355655052469811124571910609417849397128012'+  '43': '1.5949085231780737178042936100786624659362516474088'+  '44': '1.6063367973154949333751188621688885006599116610884'+  '45': '1.6175097040155269724108525748334791433185285445952'+  '46': '1.6284384060489602281703396858705023899322620805458'+  '47': '1.6391333499287685552470046295484924314846848077895'+  '48': '1.6496043259036208833517945791408319001778054597005'+  '49': '1.6598605217990725700701169336350827182346327993675'+  '50': '1.6699105714483063467267316894143229748693239866594'+  '51': '1.6797625983519841401366461862922361452969831569130'+  '52': '1.6894242551202751652337664526593024346877405367260'+  '53': '1.6989027591767451851766503480759962860339280700598'+  '54': '1.7082049251413311027626440223777756459493167661282'+  '55': '1.7173371942562894085596569737942400522004321628408'+  '56': '1.7263056611733236356302837507734212439516123247290'+  '57': '1.7351160983808515055087582504381007820977589120454'+  '58': '1.7437739785165636046539676784189445123379306519329'+  '59': '1.7522844947812196552226749473601664736216470735638'+  '60': '1.7606525796443325022190426736327804398223611581351'+  '61': '1.7688829220104246873621710385928855138995585096713'+  '62': '1.7769799829954225473134370111645874453583262589774'+  '63': '1.7849480104460701264477415178198785641001865859628'+  '64': '1.7927910523206557935149394379685661302108161310023'+  '65': '1.8005129690365573839382504249572776645745677593196'+  '66': '1.8081174448788802805808241116930857136766505599306'+  '67': '1.8156079985545773707188906200495053976739178379679'+  '68': '1.8229879929677215022333374766349317201537196141077'+  '69': '1.8302606442838971341320760831563496788936646623780'+  '70': '1.8374290303448574620683286375719747707609659330562'+  '71': '1.8444960984885440208182758915963898321491080427379'+  '72': '1.8514646728241909054987901331465405444235408920492'+  '73': '1.8583374610074518872999206101235515562617979661081'+  '74': '1.8651170605562237138052274320938723554970377180543'+  '75': '1.8718059647440303109634820484260795698171712930211'+  '76': '1.8784065681044262214967433467614965901693898573283'+  '77': '1.8849211715768262650242907445789860786319663244516'+  '78': '1.8913519873214309951991846791908086648476030608350'+  '79': '1.8977011432284581831121446012360975580739508785840'+  '80': '1.9039706871446778966010225340480115906680704628379'+  '81': '1.9101625908382552797901589949648221305931274873127'+  '82': '1.9162787537211067366892231733553998781680821904537'+  '83': '1.9223210063463506732097882520155824085879654009600'+  '84': '1.9282911136969645724822607544397392681134874058858'+  '85': '1.9341907782804294919107910384280193510609642819524'+  '86': '1.9400216430429365213760717041107857439899603608018'+  '87': '1.9457852941156344525161119308017624959005056620336'+  '88': '1.9514832634044024686607461568530771151690547003255'+  '89': '1.9571170310337259489261579707441347228831401816480'+  '90': '1.9626880276544284913810382522549029455039239056350'+  '91': '1.9681976366242609935768892704432463610771703629803'+  '92': '1.9736471960696619510631712300072532268363755262180'+  '93': '1.9790380008363756817606088474370722101530645888600'+  '94': '1.9843713043360412710024824054372142399190255617855'+  '95': '1.9896483202953395734185145843747453307118773759329'+  '96': '1.9948702244138040494356095611142246645059306016668'+  '97': '2.0000381559359594724980993474508342269132061900544'+  '98': '2.0051532191430469523848313504687600569604841378894'+  '99': '2.0102164847692209856344789986043907688587956684306'+  '100': '2.0152289913467614017614054613443826813755324569771'+  '101': '2.0201917464845274535379376304670373866793475307995'+  '102': '2.0251057280835904934245854598135941609707427140379'+  '103': '2.0299718854937135128508924527541378155436962386002'+  '104': '2.0347911406140983325619179291634842321388644293875'+  '105': '2.0395643889415926442011142702129397794328863709892'+  '106': '2.0442925005693378072284850501865042639414333884746'+  '107': '2.0489763211386428433708656602420937929754477464915'+  '108': '2.0536166727466891205543829096032373783294372612995'+  '109': '2.0582143548125025787674640635265955897296812938049'+  '110': '2.0627701449034749300529538629203309414366312000531'+  '111': '2.0672847995245710708866541289378380298641354116258'+  '112': '2.0717590548722260734733820960756484886282443273902'+  '113': '2.0761936275548107490688475911975903000687156645115'+  '114': '2.0805892152814291498331451576710257921103936666599'+  '115': '2.0849464975207038099420967428067384234945356057424'+  '116': '2.0892661361311043949915287645222535209161767083210'+  '117': '2.0935487759642821580717211446122792081419930746257'+  '118': '2.0977950454427856668746499300241092902756225143461'+  '119': '2.1020055571134521885925011440870850479903772944292'+  '120': '2.1061809081776934580407993156066181830633410617535'+  '121': '2.1103216809998239057102458760624146695849309762583'+  '122': '2.1144284435945134157902849921974562129611470209802'+  '123': '2.1185017500943849792711714874390270711697822366557'+  '124': '2.1225421411987198911780080845231842613177093867062'+  '125': '2.1265501446041791260545090452223338017745975714732'+  '126': '2.1305262754183989471138707794778744869333766418492'+  '127': '2.1344710365572714180240700178414139646068720498814'+  '128': '2.1383849191266760672080955789693352942108812677987'+  '129': '2.1422684027893872953953197361002980099702146129242'+  '130': '2.1461219561178430265233269035740777593797468280405'+  '131': '2.1499460369334234031657455104485509903562322817086'+  '132': '2.1537410926328538570751484947863749861866351565226'+  '133': '2.1575075605023144921116963316052419135774464807914'+  '134': '2.1612458680198072610032167486567159921319749693334'+  '135': '2.1649564331463037696487259730743139649129762121032'+  '136': '2.1686396646061695831649594664533562516622528740374'+  '137': '2.1722959621573355254796182323012143226003424666815'+  '138': '2.1759257168516625559565005087810132117024637975209'+  '139': '2.1795293112859242766832564998053915238771285452967'+  '140': '2.1831071198438098838904838917963166083057172722151'+  '141': '2.1866595089293303440364448836148476887962007901378'+  '142': '2.1901868371919916727374585565173628762741077439343'+  '143': '2.1936894557440813516718231218812917672197621004238'+  '144': '2.1971677083703970685151115512205318617505333889604'+  '145': '2.2006219317307310461385767388373199396019821109824'+  '146': '2.2040524555554081822177015140799487145967651899622'+  '147': '2.2074596028341619954704304883746571478752489496746'+  '148': '2.2108436899986189200167052502695617036357493660225'+  '149': '2.2142050270986487582233798543181750357798040411403'+  '150': '2.2175439179728270513839282145583187760307818783034'+  '151': '2.2208606604132437160777463283618234017906684779277'+  '152': '2.2241555463248814841320496213341441131499987889155'+  '153': '2.2274288618797774403260195198645632086072779608037'+  '154': '2.2306808876661712411928813420798176433564646110242'+  '155': '2.2339118988328343894933232033292310473435598803513'+  '156': '2.2371221652287662031455909233176892540953284469394'+  '157': '2.2403119515384338274467299334875430813001933515416'+  '158': '2.2434815174127257698702857044618163327922097735883'+  '159': '2.2466311175957809637450130725354942785943737453811'+  '160': '2.2497610020478482683653550051588238995864135729326'+  '161': '2.2528714160643245676059992487091929156686323684327'+  '162': '2.2559626003911132172533545953395829850477873969022'+  '163': '2.2590347913364384945776922402336832490296420461286'+  '164': '2.2620882208792459048289657856764453407301305223047'+  '165': '2.2651231167743126820763391690197830313527790428716'+  '166': '2.2681397026541875708372139438407813332995007605717'+  '167': '2.2711381981280739758839174532700821935461161016660'+  '168': '2.2741188188777658069597949552819391570709333867700'+  '169': '2.2770817767507408101667414250287611194140764362701'+  '170': '2.2800272798505118565377106915406617320238892245952'+  '171': '2.2829555326243325395156965901904603043102318936566'+  '172': '2.2858667359483495061162069176556889727100256241776'+  '173': '2.2887610872102902014585662438637810229037474994952'+  '174': '2.2916387803897711336929363874687762782354034757509'+  '175': '2.2945000061363083572442019732366055716410237750062'+  '176': '2.2973449518451086183655854002728327532475481210468'+  '177': '2.3001738017307165003426216424558925285764412900978'+  '178': '2.3029867368985899388550451498870984543470200834218'+  '179': '2.3057839354146736439504867101248432386485261517009'+  '180': '2.3085655723730372571615487027577791572884515138488'+  '181': '2.3113318199616424842265238583414517627804136087355'+  '182': '2.3140828475263009697189865876145980184573502618267'+  '183': '2.3168188216328823140427002194389541059468111304680'+  '184': '2.3195399061278293704010330121866827997355203209320'+  '185': '2.3222462621970357944867700979214794106112952992127'+  '186': '2.3249380484231387480113786426861108828484806638128'+  '187': '2.3276154208412776743091715778826686813846819436417'+  '188': '2.3302785329933681658574808595786241116116201918141'+  '189': '2.3329275359809381256203246572988274294314631100101'+  '190': '2.3355625785165716828338704607987238908618843259284'+  '191': '2.3381838069740046555910572468185694793646752105022'+  '192': '2.3407913654369137539224304180301697708358216145139'+  '193': '2.3433853957464401847607732795926463967812168732813'+  '194': '2.3459660375474868511364269783549707230266330995549'+  '195': '2.3485334283338269292544706750568366923677000659337'+  '196': '2.3510877034920602559797409316262971397934148527944'+  '197': '2.3536289963444526630675711771946796217575530386436'+  '198': '2.3561574381906921507268638354899743020843286015762'+  '199': '2.3586731583485945994132021040566845833150888010219'+  '200': '2.3611762841937905728675685828778736919023860403764'

Sign in to restore an earlier version.



API Python package Skill for AI Privacy Legal notice Source
Data licensed CC BY-SA 4.0. No tracking, no analytics, essential cookies only.