Relative $p$-adic families search results

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Label	$p$	$n$	$n_0$	$n_{\mathrm{abs}}$	$f$	$f_0$	$f_{\mathrm{abs}}$	$e$	$e_0$	$e_{\mathrm{abs}}$	$c$	$c_0$	$c_{\mathrm{abs}}$	Base	Abs. Artin slopes	Swan slopes	Means	Rams	Generic poly	Ambiguity	Field count	Mass	Mass (absolute)	Mass stored	Mass found	Wild segments
7.1.2.1a1.1-2.1.0a	$7$	$2$	$2$	$4$	$2$	$1$	$2$	$1$	$2$	$2$	$0$	$1$	$0$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x$	$2$	$1$	$1$	$1/4$	$1/4$	$100\%$	$0$
7.1.2.1a1.1-1.2.1a	$7$	$2$	$2$	$4$	$1$	$1$	$1$	$2$	$2$	$4$	$1$	$1$	$1$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x^2 + d_{0} \pi$	$2$	$1$	$1$	$1/2$	$1/2$	$100\%$	$0$
7.1.2.1a1.1-3.1.0a	$7$	$3$	$2$	$6$	$3$	$1$	$3$	$1$	$2$	$2$	$0$	$1$	$0$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x$	$3$	$1$	$1$	$1/6$	$1/6$	$100\%$	$0$
7.1.2.1a1.1-1.3.2a	$7$	$3$	$2$	$6$	$1$	$1$	$1$	$3$	$2$	$6$	$2$	$1$	$2$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x^3 + d_{0} \pi$	$3$	$3$	$1$	$1/2$	$1/2$	$100\%$	$0$
7.1.2.1a1.1-4.1.0a	$7$	$4$	$2$	$8$	$4$	$1$	$4$	$1$	$2$	$2$	$0$	$1$	$0$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x$	$4$	$1$	$1$	$1/8$	$1/8$	$100\%$	$0$
7.1.2.1a1.1-2.2.2a	$7$	$4$	$2$	$8$	$2$	$1$	$2$	$2$	$2$	$4$	$2$	$1$	$2$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x^2 + d_{0} \pi$	$4$	$2$	$1$	$1/4$	$1/4$	$100\%$	$0$
7.1.2.1a1.1-1.4.3a	$7$	$4$	$2$	$8$	$1$	$1$	$1$	$4$	$2$	$8$	$3$	$1$	$3$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x^4 + d_{0} \pi$	$2$	$1$	$1$	$1/2$	$1/2$	$100\%$	$0$
7.1.2.1a1.1-5.1.0a	$7$	$5$	$2$	$10$	$5$	$1$	$5$	$1$	$2$	$2$	$0$	$1$	$0$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x$	$5$	$1$	$1$	$1/10$	$1/10$	$100\%$	$0$
7.1.2.1a1.1-1.5.4a	$7$	$5$	$2$	$10$	$1$	$1$	$1$	$5$	$2$	$10$	$4$	$1$	$4$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x^5 + \pi$	$1$	$1$	$1$	$1/2$	$1/2$	$100\%$	$0$
7.1.2.1a1.1-6.1.0a	$7$	$6$	$2$	$12$	$6$	$1$	$6$	$1$	$2$	$2$	$0$	$1$	$0$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x$	$6$	$1$	$1$	$1/12$	$1/12$	$100\%$	$0$
7.1.2.1a1.1-3.2.3a	$7$	$6$	$2$	$12$	$3$	$1$	$3$	$2$	$2$	$4$	$3$	$1$	$3$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x^2 + d_{0} \pi$	$6$	$1$	$1$	$1/6$	$1/6$	$100\%$	$0$
7.1.2.1a1.1-2.3.4a	$7$	$6$	$2$	$12$	$2$	$1$	$2$	$3$	$2$	$6$	$4$	$1$	$4$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x^3 + d_{0} \pi$	$6$	$3$	$1$	$1/4$	$1/4$	$100\%$	$0$
7.1.2.1a1.1-1.6.5a	$7$	$6$	$2$	$12$	$1$	$1$	$1$	$6$	$2$	$12$	$5$	$1$	$5$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x^6 + d_{0} \pi$	$6$	$3$	$1$	$1/2$	$1/2$	$100\%$	$0$
7.1.2.1a1.1-7.1.0a	$7$	$7$	$2$	$14$	$7$	$1$	$7$	$1$	$2$	$2$	$0$	$1$	$0$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x$	$7$	$1$	$1$	$1/14$	$1/14$	$100\%$	$0$
7.1.2.1a1.1-1.7.7a	$7$	$7$	$2$	$14$	$1$	$1$	$1$	$7$	$2$	$14$	$7$	$1$	$7$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\frac{13}{12}]$	$[\frac{1}{6}]$	$\langle\frac{1}{7}\rangle$	$(\frac{1}{6})$	$x^7 + a_{1} \pi x + \pi$	$1$	$3$	$6$	$3$	$3$	$100\%$	$1$
7.1.2.1a1.1-1.7.8a	$7$	$7$	$2$	$14$	$1$	$1$	$1$	$7$	$2$	$14$	$8$	$1$	$8$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\frac{7}{6}]$	$[\frac{1}{3}]$	$\langle\frac{2}{7}\rangle$	$(\frac{1}{3})$	$x^7 + a_{2} \pi x^2 + \pi$	$1$	$6$	$6$	$3$	$3$	$100\%$	$1$
7.1.2.1a1.1-1.7.9a	$7$	$7$	$2$	$14$	$1$	$1$	$1$	$7$	$2$	$14$	$9$	$1$	$9$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\frac{5}{4}]$	$[\frac{1}{2}]$	$\langle\frac{3}{7}\rangle$	$(\frac{1}{2})$	$x^7 + a_{3} \pi x^3 + \pi$	$1$	$3$	$6$	$3$	$3$	$100\%$	$1$
7.1.2.1a1.1-1.7.10a	$7$	$7$	$2$	$14$	$1$	$1$	$1$	$7$	$2$	$14$	$10$	$1$	$10$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\frac{4}{3}]$	$[\frac{2}{3}]$	$\langle\frac{4}{7}\rangle$	$(\frac{2}{3})$	$x^7 + a_{4} \pi x^4 + \pi$	$1$	$6$	$6$	$3$	$3$	$100\%$	$1$
7.1.2.1a1.1-1.7.11a	$7$	$7$	$2$	$14$	$1$	$1$	$1$	$7$	$2$	$14$	$11$	$1$	$11$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\frac{17}{12}]$	$[\frac{5}{6}]$	$\langle\frac{5}{7}\rangle$	$(\frac{5}{6})$	$x^7 + a_{5} \pi x^5 + \pi$	$1$	$3$	$6$	$3$	$3$	$100\%$	$1$
7.1.2.1a1.1-1.7.12a	$7$	$7$	$2$	$14$	$1$	$1$	$1$	$7$	$2$	$14$	$12$	$1$	$12$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\frac{3}{2}]$	$[1]$	$\langle\frac{6}{7}\rangle$	$(1)$	$x^7 + a_{6} \pi x^6 + c_{7} \pi^2 + \pi$	$7$	$9$	$6$	$3$	$3$	$100\%$	$1$
7.1.2.1a1.1-1.7.14a	$7$	$7$	$2$	$14$	$1$	$1$	$1$	$7$	$2$	$14$	$14$	$1$	$14$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\frac{5}{3}]$	$[\frac{4}{3}]$	$\langle\frac{8}{7}\rangle$	$(\frac{4}{3})$	$x^7 + b_{9} \pi^2 x^2 + a_{8} \pi^2 x + \pi$	$1$	$24$	$42$	$21$	$21$	$100\%$	$1$
7.1.2.1a1.1-1.7.15a	$7$	$7$	$2$	$14$	$1$	$1$	$1$	$7$	$2$	$14$	$15$	$1$	$15$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\frac{7}{4}]$	$[\frac{3}{2}]$	$\langle\frac{9}{7}\rangle$	$(\frac{3}{2})$	$x^7 + b_{10} \pi^2 x^3 + a_{9} \pi^2 x^2 + \pi$	$1$	$21$	$42$	$21$	$21$	$100\%$	$1$
7.1.2.1a1.1-1.7.16a	$7$	$7$	$2$	$14$	$1$	$1$	$1$	$7$	$2$	$14$	$16$	$1$	$16$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\frac{11}{6}]$	$[\frac{5}{3}]$	$\langle\frac{10}{7}\rangle$	$(\frac{5}{3})$	$x^7 + b_{11} \pi^2 x^4 + a_{10} \pi^2 x^3 + \pi$	$1$	$24$	$42$	$21$	$21$	$100\%$	$1$
7.1.2.1a1.1-1.7.17a	$7$	$7$	$2$	$14$	$1$	$1$	$1$	$7$	$2$	$14$	$17$	$1$	$17$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\frac{23}{12}]$	$[\frac{11}{6}]$	$\langle\frac{11}{7}\rangle$	$(\frac{11}{6})$	$x^7 + b_{12} \pi^2 x^5 + a_{11} \pi^2 x^4 + \pi$	$1$	$21$	$42$	$21$	$21$	$100\%$	$1$
7.1.2.1a1.1-1.7.18a	$7$	$7$	$2$	$14$	$1$	$1$	$1$	$7$	$2$	$14$	$18$	$1$	$18$	$\Q_{7}(\sqrt{7\cdot 3})$	$[2]$	$[2]$	$\langle\frac{12}{7}\rangle$	$(2)$	$x^7 + b_{13} \pi^2 x^6 + a_{12} \pi^2 x^5 + c_{14} \pi^3 + \pi$	$7$	$48$	$42$	$21$	$21$	$100\%$	$1$
7.1.2.1a1.1-1.7.19a	$7$	$7$	$2$	$14$	$1$	$1$	$1$	$7$	$2$	$14$	$19$	$1$	$19$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\frac{25}{12}]$	$[\frac{13}{6}]$	$\langle\frac{13}{7}\rangle$	$(\frac{13}{6})$	$x^7 + a_{13} \pi^2 x^6 + b_{15} \pi^3 x + \pi$	$1$	$21$	$42$	$21$	$21$	$100\%$	$1$
7.1.2.1a1.1-1.7.20a	$7$	$7$	$2$	$14$	$1$	$1$	$1$	$7$	$2$	$14$	$20$	$1$	$20$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\frac{13}{6}]$	$[\frac{7}{3}]$	$\langle2\rangle$	$(\frac{7}{3})$	$x^7 + b_{16} \pi^3 x^2 + b_{15} \pi^3 x + \pi$	$1$	$28$	$49$	$49/2$	$49/2$	$100\%$	$1$
7.1.2.1a1.1-8.1.0a	$7$	$8$	$2$	$16$	$8$	$1$	$8$	$1$	$2$	$2$	$0$	$1$	$0$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x$	$8$	$1$	$1$	$1/16$	$1/16$	$100\%$	$0$
7.1.2.1a1.1-4.2.4a	$7$	$8$	$2$	$16$	$4$	$1$	$4$	$2$	$2$	$4$	$4$	$1$	$4$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x^2 + d_{0} \pi$	$8$	$2$	$1$	$1/8$	$1/8$	$100\%$	$0$
7.1.2.1a1.1-2.4.6a	$7$	$8$	$2$	$16$	$2$	$1$	$2$	$4$	$2$	$8$	$6$	$1$	$6$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x^4 + d_{0} \pi$	$8$	$3$	$1$	$1/4$	$1/4$	$100\%$	$0$
7.1.2.1a1.1-1.8.7a	$7$	$8$	$2$	$16$	$1$	$1$	$1$	$8$	$2$	$16$	$7$	$1$	$7$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x^8 + d_{0} \pi$	$2$	$1$	$1$	$1/2$	$1/2$	$100\%$	$0$
7.1.2.1a1.1-9.1.0a	$7$	$9$	$2$	$18$	$9$	$1$	$9$	$1$	$2$	$2$	$0$	$1$	$0$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x$	$9$	$1$	$1$	$1/18$	$1/18$	$100\%$	$0$
7.1.2.1a1.1-3.3.6a	$7$	$9$	$2$	$18$	$3$	$1$	$3$	$3$	$2$	$6$	$6$	$1$	$6$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x^3 + d_{0} \pi$	$9$	$3$	$1$	$1/6$	$1/6$	$100\%$	$0$
7.1.2.1a1.1-1.9.8a	$7$	$9$	$2$	$18$	$1$	$1$	$1$	$9$	$2$	$18$	$8$	$1$	$8$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x^9 + d_{0} \pi$	$3$	$3$	$1$	$1/2$	$1/2$	$100\%$	$0$
7.1.2.1a1.1-10.1.0a	$7$	$10$	$2$	$20$	$10$	$1$	$10$	$1$	$2$	$2$	$0$	$1$	$0$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x$	$10$	$1$	$1$	$1/20$	$1/20$	$100\%$	$0$
7.1.2.1a1.1-5.2.5a	$7$	$10$	$2$	$20$	$5$	$1$	$5$	$2$	$2$	$4$	$5$	$1$	$5$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x^2 + d_{0} \pi$	$10$	$1$	$1$	$1/10$	$1/10$	$100\%$	$0$
7.1.2.1a1.1-2.5.8a	$7$	$10$	$2$	$20$	$2$	$1$	$2$	$5$	$2$	$10$	$8$	$1$	$8$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x^5 + \pi$	$2$	$1$	$1$	$1/4$	$1/4$	$100\%$	$0$
7.1.2.1a1.1-1.10.9a	$7$	$10$	$2$	$20$	$1$	$1$	$1$	$10$	$2$	$20$	$9$	$1$	$9$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x^{10} + d_{0} \pi$	$2$	$1$	$1$	$1/2$	$1/2$	$100\%$	$0$
7.1.2.1a1.1-11.1.0a	$7$	$11$	$2$	$22$	$11$	$1$	$11$	$1$	$2$	$2$	$0$	$1$	$0$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x$	$11$	$1$	$1$	$1/22$	$1/22$	$100\%$	$0$
7.1.2.1a1.1-1.11.10a	$7$	$11$	$2$	$22$	$1$	$1$	$1$	$11$	$2$	$22$	$10$	$1$	$10$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x^{11} + \pi$	$1$	$1$	$1$	$1/2$	$1/2$	$100\%$	$0$
7.1.2.1a1.1-12.1.0a	$7$	$12$	$2$	$24$	$12$	$1$	$12$	$1$	$2$	$2$	$0$	$1$	$0$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x$	$12$	$0$	$1$	$1/24$	$0$	$0\%$	$0$
7.1.2.1a1.1-6.2.6a	$7$	$12$	$2$	$24$	$6$	$1$	$6$	$2$	$2$	$4$	$6$	$1$	$6$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x^2 + d_{0} \pi$	$12$	$0$	$1$	$1/12$	$0$	$0\%$	$0$
7.1.2.1a1.1-4.3.8a	$7$	$12$	$2$	$24$	$4$	$1$	$4$	$3$	$2$	$6$	$8$	$1$	$8$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x^3 + d_{0} \pi$	$12$	$0$	$1$	$1/8$	$0$	$0\%$	$0$
7.1.2.1a1.1-3.4.9a	$7$	$12$	$2$	$24$	$3$	$1$	$3$	$4$	$2$	$8$	$9$	$1$	$9$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x^4 + d_{0} \pi$	$6$	$0$	$1$	$1/6$	$0$	$0\%$	$0$
7.1.2.1a1.1-2.6.10a	$7$	$12$	$2$	$24$	$2$	$1$	$2$	$6$	$2$	$12$	$10$	$1$	$10$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x^6 + d_{0} \pi$	$12$	$0$	$1$	$1/4$	$0$	$0\%$	$0$
7.1.2.1a1.1-1.12.11a	$7$	$12$	$2$	$24$	$1$	$1$	$1$	$12$	$2$	$24$	$11$	$1$	$11$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x^{12} + d_{0} \pi$	$6$	$0$	$1$	$1/2$	$0$	$0\%$	$0$
7.1.2.1a1.1-13.1.0a	$7$	$13$	$2$	$26$	$13$	$1$	$13$	$1$	$2$	$2$	$0$	$1$	$0$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x$	$13$	$0$	$1$	$1/26$	$0$	$0\%$	$0$
7.1.2.1a1.1-1.13.12a	$7$	$13$	$2$	$26$	$1$	$1$	$1$	$13$	$2$	$26$	$12$	$1$	$12$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x^{13} + \pi$	$1$	$0$	$1$	$1/2$	$0$	$0\%$	$0$
7.1.2.1a1.1-14.1.0a	$7$	$14$	$2$	$28$	$14$	$1$	$14$	$1$	$2$	$2$	$0$	$1$	$0$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x$	$14$	$0$	$1$	$1/28$	$0$	$0\%$	$0$
7.1.2.1a1.1-7.2.7a	$7$	$14$	$2$	$28$	$7$	$1$	$7$	$2$	$2$	$4$	$7$	$1$	$7$	$\Q_{7}(\sqrt{7\cdot 3})$	$[\ ]$	$[ ]$	$\langle \rangle$	$( )$	$x^2 + d_{0} \pi$	$14$	$0$	$1$	$1/14$	$0$	$0\%$	$0$

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