| Label |
$A$ |
$\chi$ |
$\operatorname{ord}(\chi)$ |
Dim. |
Decomp. |
AL-dims. |
| 2112.2.a |
$16.864$ |
\( \chi_{2112}(1, \cdot) \) |
$1$ |
$40$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(2\)+\(3\)+\(3\) |
$4$+$6$+$5$+$3$+$6$+$4$+$5$+$7$ |
| 2150.2.a |
$17.168$ |
\( \chi_{2150}(1, \cdot) \) |
$1$ |
$67$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(\cdots\)+\(2\)+\(3\)+\(\cdots\)+\(3\)+\(8\)+\(8\) |
$7$+$8$+$11$+$7$+$10$+$6$+$6$+$12$ |
| 2170.2.a |
$17.328$ |
\( \chi_{2170}(1, \cdot) \) |
$1$ |
$61$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(\cdots\)+\(2\)+\(3\)+\(\cdots\)+\(3\)+\(4\)+\(4\)+\(4\) |
$4$+$4$+$4$+$4$+$3$+$5$+$5$+$3$+$3$+$3$+$2$+$6$+$3$+$5$+$6$+$1$ |
| 2358.2.a |
$18.829$ |
\( \chi_{2358}(1, \cdot) \) |
$1$ |
$55$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(\cdots\)+\(2\)+\(3\)+\(3\)+\(4\)+\(6\)+\(6\) |
$4$+$7$+$8$+$9$+$7$+$4$+$6$+$10$ |
| 2366.2.a |
$18.893$ |
\( \chi_{2366}(1, \cdot) \) |
$1$ |
$78$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(\cdots\)+\(2\)+\(3\)+\(\cdots\)+\(3\)+\(6\)+\(\cdots\)+\(6\) |
$8$+$12$+$13$+$6$+$10$+$9$+$5$+$15$ |
| 2499.2.a |
$19.955$ |
\( \chi_{2499}(1, \cdot) \) |
$1$ |
$110$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(\cdots\)+\(2\)+\(3\)+\(4\)+\(\cdots\)+\(4\)+\(5\)+\(\cdots\)+\(5\)+\(6\)+\(6\)+\(12\)+\(12\) |
$10$+$18$+$16$+$10$+$17$+$9$+$12$+$18$ |
| 2592.2.i |
$20.697$ |
\( \chi_{2592}(865, \cdot) \) |
$3$ |
$96$ |
\(2\)+\(\cdots\)+\(2\)+\(4\)+\(\cdots\)+\(4\)+\(8\)+\(8\) |
|
| 2775.2.a |
$22.158$ |
\( \chi_{2775}(1, \cdot) \) |
$1$ |
$114$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(\cdots\)+\(2\)+\(3\)+\(\cdots\)+\(3\)+\(4\)+\(4\)+\(4\)+\(5\)+\(\cdots\)+\(5\)+\(6\)+\(6\)+\(13\)+\(13\) |
$13$+$14$+$18$+$12$+$17$+$10$+$10$+$20$ |
| 3225.2.a |
$25.752$ |
\( \chi_{3225}(1, \cdot) \) |
$1$ |
$134$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(\cdots\)+\(2\)+\(3\)+\(\cdots\)+\(3\)+\(5\)+\(\cdots\)+\(5\)+\(8\)+\(\cdots\)+\(8\)+\(9\)+\(9\)+\(10\)+\(10\) |
$17$+$14$+$19$+$17$+$20$+$11$+$13$+$23$ |
| 3240.2.q |
$25.872$ |
\( \chi_{3240}(1081, \cdot) \) |
$3$ |
$96$ |
\(2\)+\(\cdots\)+\(2\)+\(4\)+\(\cdots\)+\(4\)+\(8\)+\(8\) |
|
| 3312.2.a |
$26.446$ |
\( \chi_{3312}(1, \cdot) \) |
$1$ |
$55$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(\cdots\)+\(2\)+\(3\)+\(4\)+\(4\) |
$6$+$6$+$8$+$8$+$5$+$5$+$7$+$10$ |
| 3366.2.a |
$26.878$ |
\( \chi_{3366}(1, \cdot) \) |
$1$ |
$64$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(\cdots\)+\(2\)+\(3\)+\(\cdots\)+\(3\)+\(4\)+\(\cdots\)+\(4\) |
$5$+$2$+$3$+$2$+$6$+$4$+$3$+$7$+$2$+$3$+$2$+$5$+$4$+$7$+$7$+$2$ |
| 3549.2.a |
$28.339$ |
\( \chi_{3549}(1, \cdot) \) |
$1$ |
$156$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(3\)+\(\cdots\)+\(3\)+\(4\)+\(4\)+\(4\)+\(6\)+\(6\)+\(8\)+\(\cdots\)+\(8\)+\(9\)+\(9\)+\(15\)+\(15\) |
$18$+$21$+$18$+$21$+$25$+$15$+$11$+$27$ |
| 3960.2.a |
$31.621$ |
\( \chi_{3960}(1, \cdot) \) |
$1$ |
$50$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(\cdots\)+\(2\)+\(3\)+\(3\) |
$3$+$2$+$3$+$2$+$4$+$3$+$3$+$5$+$2$+$3$+$2$+$3$+$3$+$4$+$5$+$3$ |
| 4110.2.a |
$32.819$ |
\( \chi_{4110}(1, \cdot) \) |
$1$ |
$89$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(\cdots\)+\(2\)+\(3\)+\(3\)+\(3\)+\(4\)+\(5\)+\(6\)+\(\cdots\)+\(6\)+\(7\)+\(9\) |
$5$+$6$+$9$+$3$+$4$+$6$+$4$+$7$+$5$+$7$+$4$+$7$+$5$+$6$+$8$+$3$ |
| 4185.2.a |
$33.417$ |
\( \chi_{4185}(1, \cdot) \) |
$1$ |
$160$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(2\)+\(5\)+\(5\)+\(7\)+\(7\)+\(8\)+\(\cdots\)+\(8\)+\(9\)+\(9\)+\(10\)+\(10\)+\(11\)+\(11\)+\(12\)+\(12\) |
$19$+$21$+$23$+$17$+$21$+$19$+$17$+$23$ |
| 4365.2.a |
$34.855$ |
\( \chi_{4365}(1, \cdot) \) |
$1$ |
$160$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(\cdots\)+\(2\)+\(3\)+\(\cdots\)+\(3\)+\(4\)+\(5\)+\(6\)+\(7\)+\(\cdots\)+\(7\)+\(9\)+\(10\)+\(12\)+\(18\)+\(18\) |
$18$+$14$+$18$+$14$+$25$+$22$+$21$+$28$ |
| 4606.2.a |
$36.779$ |
\( \chi_{4606}(1, \cdot) \) |
$1$ |
$158$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(3\)+\(4\)+\(4\)+\(4\)+\(5\)+\(5\)+\(6\)+\(\cdots\)+\(6\)+\(9\)+\(9\)+\(10\)+\(\cdots\)+\(10\)+\(12\)+\(12\) |
$18$+$22$+$23$+$17$+$20$+$16$+$18$+$24$ |
| 4672.2.a |
$37.306$ |
\( \chi_{4672}(1, \cdot) \) |
$1$ |
$144$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(\cdots\)+\(2\)+\(3\)+\(\cdots\)+\(3\)+\(4\)+\(\cdots\)+\(4\)+\(6\)+\(6\)+\(6\)+\(7\)+\(\cdots\)+\(7\)+\(8\)+\(8\)+\(10\)+\(14\) |
$34$+$38$+$38$+$34$ |
| 4840.2.a |
$38.648$ |
\( \chi_{4840}(1, \cdot) \) |
$1$ |
$109$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(\cdots\)+\(2\)+\(3\)+\(\cdots\)+\(3\)+\(4\)+\(\cdots\)+\(4\)+\(6\)+\(\cdots\)+\(6\)+\(8\)+\(8\) |
$12$+$15$+$17$+$10$+$12$+$15$+$13$+$15$ |
| 4944.2.a |
$39.478$ |
\( \chi_{4944}(1, \cdot) \) |
$1$ |
$102$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(\cdots\)+\(2\)+\(3\)+\(3\)+\(4\)+\(\cdots\)+\(4\)+\(5\)+\(5\)+\(6\)+\(6\)+\(6\)+\(8\)+\(8\)+\(8\) |
$11$+$14$+$14$+$11$+$12$+$14$+$9$+$17$ |
| 5022.2.a |
$40.101$ |
\( \chi_{5022}(1, \cdot) \) |
$1$ |
$120$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(\cdots\)+\(2\)+\(3\)+\(3\)+\(4\)+\(\cdots\)+\(4\)+\(8\)+\(\cdots\)+\(8\)+\(10\)+\(10\) |
$13$+$17$+$17$+$13$+$16$+$12$+$14$+$18$ |
| 5043.2.a |
$40.269$ |
\( \chi_{5043}(1, \cdot) \) |
$1$ |
$273$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(\cdots\)+\(2\)+\(3\)+\(\cdots\)+\(3\)+\(4\)+\(\cdots\)+\(4\)+\(6\)+\(\cdots\)+\(6\)+\(8\)+\(8\)+\(12\)+\(12\)+\(16\)+\(16\)+\(18\)+\(18\)+\(24\)+\(\cdots\)+\(24\) |
$66$+$70$+$80$+$57$ |
| 5168.2.a |
$41.267$ |
\( \chi_{5168}(1, \cdot) \) |
$1$ |
$144$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(\cdots\)+\(2\)+\(3\)+\(3\)+\(4\)+\(\cdots\)+\(4\)+\(5\)+\(6\)+\(\cdots\)+\(6\)+\(7\)+\(8\)+\(8\)+\(9\)+\(9\)+\(10\)+\(10\)+\(12\) |
$16$+$22$+$20$+$14$+$17$+$17$+$19$+$19$ |
| 5187.2.a |
$41.418$ |
\( \chi_{5187}(1, \cdot) \) |
$1$ |
$217$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(\cdots\)+\(2\)+\(4\)+\(\cdots\)+\(4\)+\(5\)+\(9\)+\(9\)+\(10\)+\(10\)+\(12\)+\(13\)+\(14\)+\(15\)+\(15\)+\(16\)+\(17\)+\(17\)+\(19\) |
$11$+$16$+$16$+$13$+$10$+$13$+$15$+$14$+$17$+$12$+$12$+$15$+$10$+$19$+$17$+$7$ |
| 5304.2.a |
$42.353$ |
\( \chi_{5304}(1, \cdot) \) |
$1$ |
$96$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(\cdots\)+\(2\)+\(3\)+\(3\)+\(3\)+\(4\)+\(5\)+\(6\)+\(\cdots\)+\(6\)+\(7\)+\(7\)+\(8\) |
$5$+$7$+$6$+$5$+$7$+$5$+$4$+$9$+$7$+$5$+$6$+$7$+$5$+$7$+$8$+$3$ |
| 5394.2.a |
$43.071$ |
\( \chi_{5394}(1, \cdot) \) |
$1$ |
$141$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(2\)+\(2\)+\(3\)+\(3\)+\(3\)+\(4\)+\(\cdots\)+\(4\)+\(6\)+\(7\)+\(7\)+\(8\)+\(8\)+\(10\)+\(10\)+\(11\)+\(11\)+\(12\) |
$11$+$8$+$8$+$8$+$9$+$7$+$7$+$12$+$8$+$8$+$8$+$11$+$7$+$12$+$12$+$5$ |
| 5530.2.a |
$44.157$ |
\( \chi_{5530}(1, \cdot) \) |
$1$ |
$157$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(\cdots\)+\(2\)+\(3\)+\(3\)+\(4\)+\(5\)+\(7\)+\(7\)+\(7\)+\(8\)+\(8\)+\(9\)+\(10\)+\(11\)+\(12\)+\(12\)+\(13\)+\(14\) |
$9$+$11$+$9$+$11$+$8$+$12$+$10$+$10$+$13$+$6$+$8$+$11$+$7$+$12$+$14$+$6$ |
| 784.4.a |
$46.257$ |
\( \chi_{784}(1, \cdot) \) |
$1$ |
$59$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(\cdots\)+\(2\)+\(3\)+\(\cdots\)+\(3\)+\(4\)+\(4\)+\(4\) |
$16$+$15$+$13$+$15$ |
| 5800.2.a |
$46.313$ |
\( \chi_{5800}(1, \cdot) \) |
$1$ |
$133$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(3\)+\(\cdots\)+\(3\)+\(5\)+\(5\)+\(5\)+\(6\)+\(\cdots\)+\(6\)+\(7\)+\(\cdots\)+\(7\)+\(8\)+\(8\)+\(11\)+\(11\) |
$15$+$18$+$19$+$15$+$15$+$15$+$19$+$17$ |
| 810.4.e |
$47.792$ |
\( \chi_{810}(271, \cdot) \) |
$3$ |
$96$ |
\(2\)+\(\cdots\)+\(2\)+\(4\)+\(\cdots\)+\(4\)+\(8\)+\(8\) |
|
| 6042.2.a |
$48.246$ |
\( \chi_{6042}(1, \cdot) \) |
$1$ |
$157$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(2\)+\(3\)+\(3\)+\(3\)+\(4\)+\(5\)+\(6\)+\(6\)+\(6\)+\(7\)+\(9\)+\(\cdots\)+\(9\)+\(11\)+\(12\)+\(12\)+\(12\)+\(13\) |
$12$+$9$+$6$+$12$+$11$+$8$+$7$+$13$+$10$+$9$+$11$+$9$+$7$+$14$+$14$+$5$ |
| 6432.2.a |
$51.360$ |
\( \chi_{6432}(1, \cdot) \) |
$1$ |
$132$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(\cdots\)+\(2\)+\(4\)+\(4\)+\(5\)+\(\cdots\)+\(5\)+\(7\)+\(7\)+\(9\)+\(9\)+\(10\)+\(\cdots\)+\(10\) |
$15$+$19$+$18$+$14$+$18$+$14$+$15$+$19$ |
| 6656.2.a |
$53.148$ |
\( \chi_{6656}(1, \cdot) \) |
$1$ |
$192$ |
\(2\)+\(\cdots\)+\(2\)+\(4\)+\(4\)+\(6\)+\(\cdots\)+\(6\)+\(8\)+\(8\)+\(10\)+\(\cdots\)+\(10\)+\(12\)+\(\cdots\)+\(12\) |
$44$+$56$+$52$+$40$ |
| 6850.2.a |
$54.698$ |
\( \chi_{6850}(1, \cdot) \) |
$1$ |
$214$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(\cdots\)+\(2\)+\(3\)+\(5\)+\(5\)+\(7\)+\(7\)+\(7\)+\(8\)+\(9\)+\(\cdots\)+\(9\)+\(13\)+\(\cdots\)+\(13\)+\(19\)+\(19\) |
$27$+$24$+$29$+$27$+$30$+$21$+$23$+$33$ |
| 990.4.a |
$58.412$ |
\( \chi_{990}(1, \cdot) \) |
$1$ |
$50$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(\cdots\)+\(2\)+\(3\)+\(3\) |
$2$+$3$+$2$+$3$+$3$+$4$+$5$+$3$+$3$+$2$+$3$+$2$+$4$+$3$+$3$+$5$ |
| 1008.4.a |
$59.474$ |
\( \chi_{1008}(1, \cdot) \) |
$1$ |
$45$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(\cdots\)+\(2\) |
$4$+$4$+$7$+$7$+$4$+$6$+$7$+$6$ |
| 7530.2.a |
$60.127$ |
\( \chi_{7530}(1, \cdot) \) |
$1$ |
$165$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(\cdots\)+\(2\)+\(3\)+\(3\)+\(4\)+\(5\)+\(5\)+\(6\)+\(6\)+\(7\)+\(8\)+\(9\)+\(10\)+\(11\)+\(12\)+\(13\)+\(14\)+\(14\)+\(14\) |
$7$+$14$+$9$+$12$+$10$+$10$+$8$+$12$+$15$+$6$+$8$+$13$+$9$+$11$+$16$+$5$ |
| 7670.2.a |
$61.245$ |
\( \chi_{7670}(1, \cdot) \) |
$1$ |
$233$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(2\)+\(3\)+\(3\)+\(3\)+\(4\)+\(4\)+\(5\)+\(5\)+\(7\)+\(8\)+\(8\)+\(9\)+\(9\)+\(10\)+\(11\)+\(13\)+\(14\)+\(14\)+\(16\)+\(17\)+\(18\)+\(18\)+\(20\) |
$14$+$16$+$18$+$11$+$15$+$13$+$11$+$18$+$17$+$12$+$10$+$20$+$12$+$17$+$19$+$10$ |
| 7700.2.a |
$61.485$ |
\( \chi_{7700}(1, \cdot) \) |
$1$ |
$94$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(\cdots\)+\(2\)+\(3\)+\(\cdots\)+\(3\)+\(4\)+\(6\)+\(6\)+\(7\)+\(7\)+\(8\)+\(8\) |
$0$+$0$+$0$+$0$+$0$+$0$+$0$+$0$+$14$+$9$+$8$+$15$+$11$+$13$+$15$+$9$ |
| 7888.2.a |
$62.986$ |
\( \chi_{7888}(1, \cdot) \) |
$1$ |
$224$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(2\)+\(2\)+\(4\)+\(5\)+\(6\)+\(6\)+\(7\)+\(7\)+\(7\)+\(8\)+\(8\)+\(8\)+\(9\)+\(9\)+\(10\)+\(10\)+\(12\)+\(12\)+\(13\)+\(15\)+\(17\)+\(17\)+\(18\) |
$29$+$29$+$30$+$24$+$27$+$27$+$26$+$32$ |
| 7910.2.a |
$63.162$ |
\( \chi_{7910}(1, \cdot) \) |
$1$ |
$225$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(2\)+\(3\)+\(4\)+\(5\)+\(7\)+\(7\)+\(11\)+\(11\)+\(11\)+\(12\)+\(13\)+\(13\)+\(14\)+\(15\)+\(15\)+\(16\)+\(16\)+\(17\)+\(17\) |
$15$+$13$+$15$+$13$+$17$+$11$+$13$+$15$+$16$+$11$+$14$+$15$+$12$+$17$+$18$+$10$ |
| 7936.2.a |
$63.369$ |
\( \chi_{7936}(1, \cdot) \) |
$1$ |
$240$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(\cdots\)+\(2\)+\(3\)+\(\cdots\)+\(3\)+\(6\)+\(\cdots\)+\(6\)+\(8\)+\(\cdots\)+\(8\)+\(10\)+\(\cdots\)+\(10\)+\(12\)+\(\cdots\)+\(12\)+\(16\)+\(16\)+\(18\)+\(18\) |
$58$+$64$+$62$+$56$ |
| 8075.2.a |
$64.479$ |
\( \chi_{8075}(1, \cdot) \) |
$1$ |
$456$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(4\)+\(4\)+\(5\)+\(6\)+\(6\)+\(7\)+\(7\)+\(8\)+\(9\)+\(10\)+\(13\)+\(15\)+\(18\)+\(18\)+\(20\)+\(22\)+\(22\)+\(25\)+\(25\)+\(29\)+\(29\)+\(36\)+\(\cdots\)+\(36\) |
$51$+$63$+$57$+$45$+$62$+$54$+$58$+$66$ |
| 8250.2.a |
$65.877$ |
\( \chi_{8250}(1, \cdot) \) |
$1$ |
$160$ |
\(2\)+\(2\)+\(4\)+\(\cdots\)+\(4\)+\(6\)+\(\cdots\)+\(6\) |
$10$+$10$+$10$+$10$+$10$+$10$+$10$+$10$+$12$+$8$+$8$+$12$+$8$+$12$+$12$+$8$ |
| 8466.2.a |
$67.601$ |
\( \chi_{8466}(1, \cdot) \) |
$1$ |
$217$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(\cdots\)+\(2\)+\(3\)+\(5\)+\(8\)+\(9\)+\(9\)+\(10\)+\(10\)+\(10\)+\(11\)+\(14\)+\(14\)+\(14\)+\(15\)+\(\cdots\)+\(15\)+\(19\) |
$11$+$16$+$16$+$12$+$15$+$12$+$12$+$14$+$16$+$11$+$9$+$19$+$10$+$17$+$19$+$8$ |
| 1170.4.a |
$69.032$ |
\( \chi_{1170}(1, \cdot) \) |
$1$ |
$60$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(\cdots\)+\(2\)+\(3\)+\(\cdots\)+\(3\)+\(4\)+\(4\) |
$4$+$2$+$3$+$3$+$4$+$4$+$4$+$5$+$3$+$3$+$4$+$2$+$5$+$4$+$4$+$6$ |
| 8790.2.a |
$70.189$ |
\( \chi_{8790}(1, \cdot) \) |
$1$ |
$193$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(6\)+\(8\)+\(8\)+\(8\)+\(9\)+\(9\)+\(10\)+\(10\)+\(11\)+\(12\)+\(13\)+\(\cdots\)+\(13\)+\(14\)+\(17\) |
$12$+$13$+$15$+$9$+$10$+$13$+$11$+$13$+$13$+$11$+$9$+$16$+$9$+$15$+$17$+$7$ |
| 1216.4.a |
$71.746$ |
\( \chi_{1216}(1, \cdot) \) |
$1$ |
$108$ |
\(1\)+\(\cdots\)+\(1\)+\(2\)+\(\cdots\)+\(2\)+\(3\)+\(\cdots\)+\(3\)+\(5\)+\(\cdots\)+\(5\)+\(7\)+\(\cdots\)+\(7\) |
$28$+$25$+$26$+$29$ |
| 9000.2.a |
$71.865$ |
\( \chi_{9000}(1, \cdot) \) |
$1$ |
$120$ |
\(2\)+\(\cdots\)+\(2\)+\(4\)+\(\cdots\)+\(4\)+\(6\)+\(\cdots\)+\(6\)+\(8\)+\(8\) |
$10$+$14$+$20$+$16$+$14$+$10$+$18$+$18$ |
