# $p$-adic fields downloaded from the LMFDB on 27 June 2026.
# Search link: https://www.lmfdb.org/padicField/?gal=16T1275
# Query "{'n': 16, 'galois_label': '16T1275'}" returned 1408 fields, sorted by prime.

# Each entry in the following data list has the form:
#    [Label, Polynomial, $p$, $f$, $e$, $c$, Galois group, Artin slope content]
# For more details, see the definitions at the bottom of the file.



"2.1.16.58c1.405"	[2, 0, 0, 0, 0, 0, 8, 16, 0, 0, 8, 8, 2, 0, 0, 8, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.406"	[2, 0, 0, 0, 0, 0, 8, 16, 0, 0, 24, 8, 2, 0, 0, 8, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.407"	[2, 0, 0, 0, 0, 0, 8, 16, 0, 16, 8, 8, 2, 0, 0, 8, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.408"	[2, 0, 0, 0, 0, 0, 8, 16, 0, 16, 24, 8, 2, 0, 0, 8, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.409"	[2, 0, 0, 0, 0, 16, 8, 0, 0, 0, 8, 8, 2, 0, 0, 8, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.410"	[2, 0, 0, 0, 0, 16, 8, 0, 0, 0, 24, 8, 2, 0, 0, 8, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.411"	[2, 0, 0, 0, 0, 16, 8, 0, 0, 16, 8, 8, 2, 0, 0, 8, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.412"	[2, 0, 0, 0, 0, 16, 8, 0, 0, 16, 24, 8, 2, 0, 0, 8, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.469"	[2, 0, 0, 0, 0, 0, 8, 16, 0, 0, 8, 8, 10, 0, 0, 8, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.470"	[2, 0, 0, 0, 0, 0, 8, 16, 0, 0, 24, 8, 10, 0, 0, 8, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.471"	[2, 0, 0, 0, 0, 0, 8, 16, 0, 16, 8, 8, 10, 0, 0, 8, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.472"	[2, 0, 0, 0, 0, 0, 8, 16, 0, 16, 24, 8, 10, 0, 0, 8, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.473"	[2, 0, 0, 0, 0, 16, 8, 0, 0, 0, 8, 8, 10, 0, 0, 8, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.474"	[2, 0, 0, 0, 0, 16, 8, 0, 0, 0, 24, 8, 10, 0, 0, 8, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.475"	[2, 0, 0, 0, 0, 16, 8, 0, 0, 16, 8, 8, 10, 0, 0, 8, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.476"	[2, 0, 0, 0, 0, 16, 8, 0, 0, 16, 24, 8, 10, 0, 0, 8, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.837"	[2, 0, 0, 0, 0, 0, 0, 16, 0, 0, 8, 8, 2, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.838"	[2, 0, 0, 0, 0, 0, 0, 16, 0, 0, 24, 8, 2, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.839"	[2, 0, 0, 0, 0, 0, 0, 16, 0, 16, 8, 8, 2, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.840"	[2, 0, 0, 0, 0, 0, 0, 16, 0, 16, 24, 8, 2, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.845"	[2, 0, 0, 0, 0, 16, 0, 16, 0, 0, 8, 8, 2, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.846"	[2, 0, 0, 0, 0, 16, 0, 16, 0, 0, 24, 8, 2, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.847"	[2, 0, 0, 0, 0, 16, 0, 16, 0, 16, 8, 8, 2, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.848"	[2, 0, 0, 0, 0, 16, 0, 16, 0, 16, 24, 8, 2, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.961"	[2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 8, 8, 10, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.962"	[2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 24, 8, 10, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.963"	[2, 0, 0, 0, 0, 0, 0, 0, 0, 16, 8, 8, 10, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.964"	[2, 0, 0, 0, 0, 0, 0, 0, 0, 16, 24, 8, 10, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.969"	[2, 0, 0, 0, 0, 16, 0, 0, 0, 0, 8, 8, 10, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.970"	[2, 0, 0, 0, 0, 16, 0, 0, 0, 0, 24, 8, 10, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.971"	[2, 0, 0, 0, 0, 16, 0, 0, 0, 16, 8, 8, 10, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.972"	[2, 0, 0, 0, 0, 16, 0, 0, 0, 16, 24, 8, 10, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.1109"	[2, 16, 0, 0, 0, 0, 8, 16, 0, 0, 0, 8, 2, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.1110"	[2, 16, 0, 0, 0, 0, 8, 16, 0, 0, 16, 8, 2, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.1111"	[2, 16, 0, 0, 0, 0, 8, 16, 0, 16, 0, 8, 2, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.1112"	[2, 16, 0, 0, 0, 0, 8, 16, 0, 16, 16, 8, 2, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.1117"	[2, 16, 0, 0, 0, 16, 8, 16, 0, 0, 0, 8, 2, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.1118"	[2, 16, 0, 0, 0, 16, 8, 16, 0, 0, 16, 8, 2, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.1119"	[2, 16, 0, 0, 0, 16, 8, 16, 0, 16, 0, 8, 2, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.1120"	[2, 16, 0, 0, 0, 16, 8, 16, 0, 16, 16, 8, 2, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.1233"	[2, 16, 0, 0, 0, 0, 8, 0, 0, 0, 0, 8, 10, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.1234"	[2, 16, 0, 0, 0, 0, 8, 0, 0, 0, 16, 8, 10, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.1235"	[2, 16, 0, 0, 0, 0, 8, 0, 0, 16, 0, 8, 10, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.1236"	[2, 16, 0, 0, 0, 0, 8, 0, 0, 16, 16, 8, 10, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.1241"	[2, 16, 0, 0, 0, 16, 8, 0, 0, 0, 0, 8, 10, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.1242"	[2, 16, 0, 0, 0, 16, 8, 0, 0, 0, 16, 8, 10, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.1243"	[2, 16, 0, 0, 0, 16, 8, 0, 0, 16, 0, 8, 10, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.1244"	[2, 16, 0, 0, 0, 16, 8, 0, 0, 16, 16, 8, 10, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.1829"	[2, 0, 8, 0, 0, 0, 8, 16, 0, 0, 0, 8, 2, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.1830"	[2, 0, 8, 0, 0, 0, 8, 16, 0, 0, 16, 8, 2, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.1831"	[2, 0, 8, 0, 0, 0, 8, 16, 0, 16, 0, 8, 2, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.1832"	[2, 0, 8, 0, 0, 0, 8, 16, 0, 16, 16, 8, 2, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.1837"	[2, 0, 8, 0, 0, 16, 8, 16, 0, 0, 0, 8, 2, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.1838"	[2, 0, 8, 0, 0, 16, 8, 16, 0, 0, 16, 8, 2, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.1839"	[2, 0, 8, 0, 0, 16, 8, 16, 0, 16, 0, 8, 2, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.1840"	[2, 0, 8, 0, 0, 16, 8, 16, 0, 16, 16, 8, 2, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.1893"	[2, 0, 8, 0, 0, 0, 8, 16, 0, 0, 0, 8, 10, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.1894"	[2, 0, 8, 0, 0, 0, 8, 16, 0, 0, 16, 8, 10, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.1895"	[2, 0, 8, 0, 0, 0, 8, 16, 0, 16, 0, 8, 10, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.1896"	[2, 0, 8, 0, 0, 0, 8, 16, 0, 16, 16, 8, 10, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.1901"	[2, 0, 8, 0, 0, 16, 8, 16, 0, 0, 0, 8, 10, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.1902"	[2, 0, 8, 0, 0, 16, 8, 16, 0, 0, 16, 8, 10, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.1903"	[2, 0, 8, 0, 0, 16, 8, 16, 0, 16, 0, 8, 10, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.1904"	[2, 0, 8, 0, 0, 16, 8, 16, 0, 16, 16, 8, 10, 8, 4, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.2069"	[6, 16, 0, 0, 0, 0, 0, 16, 0, 0, 0, 8, 2, 0, 0, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.2070"	[6, 16, 0, 0, 0, 0, 0, 16, 0, 0, 16, 8, 2, 0, 0, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.2071"	[6, 16, 0, 0, 0, 0, 0, 16, 0, 16, 0, 8, 2, 0, 0, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.2072"	[6, 16, 0, 0, 0, 0, 0, 16, 0, 16, 16, 8, 2, 0, 0, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.2073"	[6, 16, 0, 0, 0, 16, 0, 0, 0, 0, 0, 8, 2, 0, 0, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.2074"	[6, 16, 0, 0, 0, 16, 0, 0, 0, 0, 16, 8, 2, 0, 0, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.2075"	[6, 16, 0, 0, 0, 16, 0, 0, 0, 16, 0, 8, 2, 0, 0, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.2076"	[6, 16, 0, 0, 0, 16, 0, 0, 0, 16, 16, 8, 2, 0, 0, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.2197"	[6, 16, 0, 0, 0, 0, 0, 16, 0, 0, 0, 8, 10, 0, 0, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.2198"	[6, 16, 0, 0, 0, 0, 0, 16, 0, 0, 16, 8, 10, 0, 0, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.2199"	[6, 16, 0, 0, 0, 0, 0, 16, 0, 16, 0, 8, 10, 0, 0, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.2200"	[6, 16, 0, 0, 0, 0, 0, 16, 0, 16, 16, 8, 10, 0, 0, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.2201"	[6, 16, 0, 0, 0, 16, 0, 0, 0, 0, 0, 8, 10, 0, 0, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
"2.1.16.58c1.2202"	[6, 16, 0, 0, 0, 16, 0, 0, 0, 0, 16, 8, 10, 0, 0, 0, 1]	2	1	16	58	[16, 1275]	[[2, 2, 3, 7/2, 7/2, 15/4, 9/2, 9/2, 37/8], 1, 2]
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"2.1.16.64h1.1476"	[2, 16, 0, 16, 4, 0, 0, 0, 2, 0, 8, 0, 4, 16, 24, 0, 1]	2	1	16	64	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
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"2.1.16.64h1.1480"	[2, 16, 0, 16, 4, 0, 0, 0, 2, 0, 8, 16, 4, 16, 24, 0, 1]	2	1	16	64	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
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"2.1.16.64h1.2862"	[6, 16, 0, 16, 4, 0, 8, 16, 2, 0, 8, 16, 0, 0, 16, 0, 1]	2	1	16	64	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.64h1.2863"	[6, 16, 0, 16, 4, 0, 8, 16, 2, 0, 8, 16, 0, 16, 0, 0, 1]	2	1	16	64	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.64h1.2864"	[6, 16, 0, 16, 4, 0, 8, 16, 2, 0, 8, 16, 0, 16, 16, 0, 1]	2	1	16	64	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
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"2.1.16.66g1.59"	[2, 0, 0, 16, 0, 16, 16, 0, 18, 0, 0, 0, 0, 16, 0, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
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"2.1.16.66g1.1281"	[2, 0, 0, 16, 0, 0, 0, 0, 2, 0, 8, 0, 4, 0, 0, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
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"2.1.16.66g1.1283"	[2, 0, 0, 16, 0, 0, 0, 0, 2, 0, 8, 0, 4, 16, 0, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.1284"	[2, 0, 0, 16, 0, 0, 0, 0, 2, 0, 8, 0, 4, 16, 16, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.1289"	[2, 0, 0, 16, 0, 0, 0, 0, 18, 0, 8, 0, 4, 0, 0, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.1290"	[2, 0, 0, 16, 0, 0, 0, 0, 18, 0, 8, 0, 4, 0, 16, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.1291"	[2, 0, 0, 16, 0, 0, 0, 0, 18, 0, 8, 0, 4, 16, 0, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.1292"	[2, 0, 0, 16, 0, 0, 0, 0, 18, 0, 8, 0, 4, 16, 16, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.1301"	[2, 0, 0, 16, 0, 0, 16, 0, 2, 16, 8, 0, 4, 0, 0, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.1302"	[2, 0, 0, 16, 0, 0, 16, 0, 2, 16, 8, 0, 4, 0, 16, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.1303"	[2, 0, 0, 16, 0, 0, 16, 0, 2, 16, 8, 0, 4, 16, 0, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.1304"	[2, 0, 0, 16, 0, 0, 16, 0, 2, 16, 8, 0, 4, 16, 16, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.1309"	[2, 0, 0, 16, 0, 0, 16, 0, 18, 16, 8, 0, 4, 0, 0, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.1310"	[2, 0, 0, 16, 0, 0, 16, 0, 18, 16, 8, 0, 4, 0, 16, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.1311"	[2, 0, 0, 16, 0, 0, 16, 0, 18, 16, 8, 0, 4, 16, 0, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.1312"	[2, 0, 0, 16, 0, 0, 16, 0, 18, 16, 8, 0, 4, 16, 16, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.1345"	[2, 0, 16, 16, 0, 0, 0, 0, 2, 0, 8, 0, 4, 0, 0, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.1346"	[2, 0, 16, 16, 0, 0, 0, 0, 2, 0, 8, 0, 4, 0, 16, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.1347"	[2, 0, 16, 16, 0, 0, 0, 0, 2, 0, 8, 0, 4, 16, 0, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.1348"	[2, 0, 16, 16, 0, 0, 0, 0, 2, 0, 8, 0, 4, 16, 16, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
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"2.1.16.66g1.1354"	[2, 0, 16, 16, 0, 0, 0, 0, 18, 0, 8, 0, 4, 0, 16, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
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"2.1.16.66g1.1988"	[2, 0, 0, 16, 8, 0, 0, 0, 10, 0, 8, 0, 4, 16, 24, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.1993"	[2, 0, 0, 16, 8, 0, 0, 0, 26, 0, 8, 0, 4, 0, 8, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
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"2.1.16.66g1.1995"	[2, 0, 0, 16, 8, 0, 0, 0, 26, 0, 8, 0, 4, 16, 8, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.1996"	[2, 0, 0, 16, 8, 0, 0, 0, 26, 0, 8, 0, 4, 16, 24, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2005"	[2, 0, 0, 16, 8, 0, 16, 0, 10, 16, 8, 0, 4, 0, 8, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2006"	[2, 0, 0, 16, 8, 0, 16, 0, 10, 16, 8, 0, 4, 0, 24, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2007"	[2, 0, 0, 16, 8, 0, 16, 0, 10, 16, 8, 0, 4, 16, 8, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2008"	[2, 0, 0, 16, 8, 0, 16, 0, 10, 16, 8, 0, 4, 16, 24, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2013"	[2, 0, 0, 16, 8, 0, 16, 0, 26, 16, 8, 0, 4, 0, 8, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2014"	[2, 0, 0, 16, 8, 0, 16, 0, 26, 16, 8, 0, 4, 0, 24, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2015"	[2, 0, 0, 16, 8, 0, 16, 0, 26, 16, 8, 0, 4, 16, 8, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2016"	[2, 0, 0, 16, 8, 0, 16, 0, 26, 16, 8, 0, 4, 16, 24, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2305"	[6, 0, 0, 16, 0, 0, 0, 0, 10, 0, 0, 0, 0, 0, 0, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2306"	[6, 0, 0, 16, 0, 0, 0, 0, 10, 0, 0, 0, 0, 0, 16, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2307"	[6, 0, 0, 16, 0, 0, 0, 0, 10, 0, 0, 0, 0, 16, 0, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2308"	[6, 0, 0, 16, 0, 0, 0, 0, 10, 0, 0, 0, 0, 16, 16, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2313"	[6, 0, 0, 16, 0, 0, 0, 0, 26, 0, 0, 0, 0, 0, 0, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2314"	[6, 0, 0, 16, 0, 0, 0, 0, 26, 0, 0, 0, 0, 0, 16, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2315"	[6, 0, 0, 16, 0, 0, 0, 0, 26, 0, 0, 0, 0, 16, 0, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2316"	[6, 0, 0, 16, 0, 0, 0, 0, 26, 0, 0, 0, 0, 16, 16, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2325"	[6, 0, 0, 16, 0, 0, 16, 0, 10, 16, 0, 0, 0, 0, 0, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2326"	[6, 0, 0, 16, 0, 0, 16, 0, 10, 16, 0, 0, 0, 0, 16, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2327"	[6, 0, 0, 16, 0, 0, 16, 0, 10, 16, 0, 0, 0, 16, 0, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2328"	[6, 0, 0, 16, 0, 0, 16, 0, 10, 16, 0, 0, 0, 16, 16, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2333"	[6, 0, 0, 16, 0, 0, 16, 0, 26, 16, 0, 0, 0, 0, 0, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2334"	[6, 0, 0, 16, 0, 0, 16, 0, 26, 16, 0, 0, 0, 0, 16, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2335"	[6, 0, 0, 16, 0, 0, 16, 0, 26, 16, 0, 0, 0, 16, 0, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2336"	[6, 0, 0, 16, 0, 0, 16, 0, 26, 16, 0, 0, 0, 16, 16, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2337"	[6, 0, 16, 16, 0, 0, 0, 0, 10, 0, 0, 0, 0, 0, 0, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2338"	[6, 0, 16, 16, 0, 0, 0, 0, 10, 0, 0, 0, 0, 0, 16, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2339"	[6, 0, 16, 16, 0, 0, 0, 0, 10, 0, 0, 0, 0, 16, 0, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2340"	[6, 0, 16, 16, 0, 0, 0, 0, 10, 0, 0, 0, 0, 16, 16, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2345"	[6, 0, 16, 16, 0, 0, 0, 0, 26, 0, 0, 0, 0, 0, 0, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
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"2.1.16.66g1.2347"	[6, 0, 16, 16, 0, 0, 0, 0, 26, 0, 0, 0, 0, 16, 0, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
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"2.1.16.66g1.2357"	[6, 0, 16, 16, 0, 0, 16, 0, 10, 16, 0, 0, 0, 0, 0, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
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"2.1.16.66g1.2359"	[6, 0, 16, 16, 0, 0, 16, 0, 10, 16, 0, 0, 0, 16, 0, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2360"	[6, 0, 16, 16, 0, 0, 16, 0, 10, 16, 0, 0, 0, 16, 16, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2365"	[6, 0, 16, 16, 0, 0, 16, 0, 26, 16, 0, 0, 0, 0, 0, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2366"	[6, 0, 16, 16, 0, 0, 16, 0, 26, 16, 0, 0, 0, 0, 16, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2367"	[6, 0, 16, 16, 0, 0, 16, 0, 26, 16, 0, 0, 0, 16, 0, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2368"	[6, 0, 16, 16, 0, 0, 16, 0, 26, 16, 0, 0, 0, 16, 16, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2881"	[6, 0, 0, 16, 8, 0, 0, 0, 10, 0, 0, 0, 0, 0, 8, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2882"	[6, 0, 0, 16, 8, 0, 0, 0, 10, 0, 0, 0, 0, 0, 24, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2883"	[6, 0, 0, 16, 8, 0, 0, 0, 10, 0, 0, 0, 0, 16, 8, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2884"	[6, 0, 0, 16, 8, 0, 0, 0, 10, 0, 0, 0, 0, 16, 24, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2889"	[6, 0, 0, 16, 8, 0, 0, 0, 26, 0, 0, 0, 0, 0, 8, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2890"	[6, 0, 0, 16, 8, 0, 0, 0, 26, 0, 0, 0, 0, 0, 24, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2891"	[6, 0, 0, 16, 8, 0, 0, 0, 26, 0, 0, 0, 0, 16, 8, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2892"	[6, 0, 0, 16, 8, 0, 0, 0, 26, 0, 0, 0, 0, 16, 24, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2901"	[6, 0, 0, 16, 8, 0, 16, 0, 10, 16, 0, 0, 0, 0, 8, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2902"	[6, 0, 0, 16, 8, 0, 16, 0, 10, 16, 0, 0, 0, 0, 24, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2903"	[6, 0, 0, 16, 8, 0, 16, 0, 10, 16, 0, 0, 0, 16, 8, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2904"	[6, 0, 0, 16, 8, 0, 16, 0, 10, 16, 0, 0, 0, 16, 24, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2909"	[6, 0, 0, 16, 8, 0, 16, 0, 26, 16, 0, 0, 0, 0, 8, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2910"	[6, 0, 0, 16, 8, 0, 16, 0, 26, 16, 0, 0, 0, 0, 24, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2911"	[6, 0, 0, 16, 8, 0, 16, 0, 26, 16, 0, 0, 0, 16, 8, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.2912"	[6, 0, 0, 16, 8, 0, 16, 0, 26, 16, 0, 0, 0, 16, 24, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
"2.1.16.66g1.3809"	[6, 0, 0, 16, 8, 16, 0, 0, 2, 0, 8, 0, 4, 0, 8, 0, 1]	2	1	16	66	[16, 1275]	[[2, 2, 3, 7/2, 4, 17/4, 9/2, 19/4, 39/8], 1, 2]
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"2.1.16.74c1.1736"	[34, 32, 0, 0, 8, 32, 48, 0, 0, 0, 0, 16, 8, 16, 16, 16, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.1769"	[2, 0, 0, 0, 8, 0, 16, 0, 0, 0, 16, 16, 8, 16, 0, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.1770"	[2, 0, 0, 0, 8, 0, 48, 0, 0, 0, 16, 16, 8, 16, 0, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.1771"	[2, 32, 0, 0, 8, 0, 16, 0, 0, 0, 16, 16, 8, 16, 0, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.1772"	[2, 32, 0, 0, 8, 32, 16, 0, 0, 0, 16, 16, 8, 16, 0, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.1773"	[34, 0, 0, 0, 8, 0, 16, 0, 0, 0, 16, 16, 8, 16, 0, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.1774"	[34, 0, 0, 0, 8, 0, 48, 0, 0, 0, 16, 16, 8, 16, 0, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.1775"	[34, 32, 0, 0, 8, 0, 16, 0, 0, 0, 16, 16, 8, 16, 0, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.1776"	[34, 32, 0, 0, 8, 32, 16, 0, 0, 0, 16, 16, 8, 16, 0, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.1785"	[2, 0, 0, 0, 8, 0, 16, 0, 0, 0, 16, 16, 8, 16, 16, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.1786"	[2, 0, 0, 0, 8, 0, 48, 0, 0, 0, 16, 16, 8, 16, 16, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.1787"	[34, 0, 0, 0, 8, 0, 16, 0, 0, 0, 16, 16, 8, 16, 16, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.1788"	[34, 0, 0, 0, 8, 0, 48, 0, 0, 0, 16, 16, 8, 16, 16, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2299"	[10, 0, 16, 0, 0, 0, 16, 0, 0, 0, 0, 16, 0, 16, 0, 16, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2300"	[10, 0, 16, 0, 0, 0, 48, 0, 0, 0, 0, 16, 0, 16, 0, 16, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2303"	[10, 0, 16, 0, 0, 0, 16, 0, 0, 0, 0, 16, 0, 16, 16, 16, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2304"	[10, 0, 16, 0, 0, 0, 48, 0, 0, 0, 0, 16, 0, 16, 16, 16, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2316"	[10, 0, 16, 0, 0, 0, 16, 0, 0, 0, 16, 16, 0, 16, 0, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2317"	[10, 0, 16, 0, 0, 0, 48, 0, 0, 0, 16, 16, 0, 16, 0, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2318"	[10, 0, 16, 0, 0, 32, 16, 0, 0, 0, 16, 16, 0, 16, 0, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2319"	[10, 0, 16, 0, 0, 32, 48, 0, 0, 0, 16, 16, 0, 16, 0, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2320"	[10, 32, 16, 0, 0, 0, 16, 0, 0, 0, 16, 16, 0, 16, 0, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2321"	[10, 32, 16, 0, 0, 0, 48, 0, 0, 0, 16, 16, 0, 16, 0, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2322"	[10, 32, 16, 0, 0, 32, 16, 0, 0, 0, 16, 16, 0, 16, 0, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2323"	[10, 32, 16, 0, 0, 32, 48, 0, 0, 0, 16, 16, 0, 16, 0, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2332"	[10, 0, 16, 0, 0, 0, 16, 0, 0, 0, 16, 16, 0, 16, 16, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2333"	[10, 0, 16, 0, 0, 0, 48, 0, 0, 0, 16, 16, 0, 16, 16, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2334"	[10, 0, 16, 0, 0, 32, 16, 0, 0, 0, 16, 16, 0, 16, 16, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2335"	[10, 0, 16, 0, 0, 32, 48, 0, 0, 0, 16, 16, 0, 16, 16, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2336"	[10, 32, 16, 0, 0, 0, 16, 0, 0, 0, 16, 16, 0, 16, 16, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2337"	[10, 32, 16, 0, 0, 0, 48, 0, 0, 0, 16, 16, 0, 16, 16, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2338"	[10, 32, 16, 0, 0, 32, 16, 0, 0, 0, 16, 16, 0, 16, 16, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2339"	[10, 32, 16, 0, 0, 32, 48, 0, 0, 0, 16, 16, 0, 16, 16, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2598"	[26, 0, 16, 0, 0, 0, 16, 0, 0, 0, 0, 16, 0, 16, 0, 16, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2599"	[26, 0, 16, 0, 0, 0, 48, 0, 0, 0, 0, 16, 0, 16, 0, 16, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2602"	[26, 0, 16, 0, 0, 0, 16, 0, 0, 0, 0, 16, 0, 16, 16, 16, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2603"	[26, 0, 16, 0, 0, 0, 48, 0, 0, 0, 0, 16, 0, 16, 16, 16, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2615"	[26, 0, 16, 0, 0, 0, 16, 0, 0, 0, 16, 16, 0, 16, 0, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2616"	[26, 0, 16, 0, 0, 0, 48, 0, 0, 0, 16, 16, 0, 16, 0, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2617"	[26, 0, 16, 0, 0, 32, 16, 0, 0, 0, 16, 16, 0, 16, 0, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2618"	[26, 0, 16, 0, 0, 32, 48, 0, 0, 0, 16, 16, 0, 16, 0, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2619"	[26, 32, 16, 0, 0, 0, 16, 0, 0, 0, 16, 16, 0, 16, 0, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2620"	[26, 32, 16, 0, 0, 0, 48, 0, 0, 0, 16, 16, 0, 16, 0, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2621"	[26, 32, 16, 0, 0, 32, 16, 0, 0, 0, 16, 16, 0, 16, 0, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2622"	[26, 32, 16, 0, 0, 32, 48, 0, 0, 0, 16, 16, 0, 16, 0, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2631"	[26, 0, 16, 0, 0, 0, 16, 0, 0, 0, 16, 16, 0, 16, 16, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2632"	[26, 0, 16, 0, 0, 0, 48, 0, 0, 0, 16, 16, 0, 16, 16, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2633"	[26, 0, 16, 0, 0, 32, 16, 0, 0, 0, 16, 16, 0, 16, 16, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2634"	[26, 0, 16, 0, 0, 32, 48, 0, 0, 0, 16, 16, 0, 16, 16, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2635"	[26, 32, 16, 0, 0, 0, 16, 0, 0, 0, 16, 16, 0, 16, 16, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2636"	[26, 32, 16, 0, 0, 0, 48, 0, 0, 0, 16, 16, 0, 16, 16, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2637"	[26, 32, 16, 0, 0, 32, 16, 0, 0, 0, 16, 16, 0, 16, 16, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2638"	[26, 32, 16, 0, 0, 32, 48, 0, 0, 0, 16, 16, 0, 16, 16, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2819"	[10, 0, 16, 0, 0, 0, 16, 0, 0, 0, 0, 16, 8, 0, 0, 16, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2820"	[10, 0, 16, 0, 0, 0, 48, 0, 0, 0, 0, 16, 8, 0, 0, 16, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2825"	[10, 0, 16, 0, 0, 0, 16, 0, 0, 0, 0, 16, 8, 0, 16, 16, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2826"	[10, 0, 16, 0, 0, 0, 48, 0, 0, 0, 0, 16, 8, 0, 16, 16, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2840"	[10, 0, 16, 0, 0, 0, 16, 0, 0, 0, 16, 16, 8, 0, 0, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2841"	[10, 0, 16, 0, 0, 0, 48, 0, 0, 0, 16, 16, 8, 0, 0, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2842"	[10, 0, 16, 0, 0, 32, 16, 0, 0, 0, 16, 16, 8, 0, 0, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2843"	[10, 0, 16, 0, 0, 32, 48, 0, 0, 0, 16, 16, 8, 0, 0, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2846"	[10, 0, 16, 0, 0, 0, 16, 0, 0, 0, 16, 16, 8, 0, 16, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2847"	[10, 0, 16, 0, 0, 0, 48, 0, 0, 0, 16, 16, 8, 0, 16, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2848"	[10, 0, 16, 0, 0, 32, 16, 0, 0, 0, 16, 16, 8, 0, 16, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.2849"	[10, 0, 16, 0, 0, 32, 48, 0, 0, 0, 16, 16, 8, 0, 16, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.3032"	[26, 0, 16, 0, 0, 0, 16, 0, 0, 0, 0, 16, 8, 0, 0, 16, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.3033"	[26, 0, 16, 0, 0, 0, 48, 0, 0, 0, 0, 16, 8, 0, 0, 16, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.3038"	[26, 0, 16, 0, 0, 0, 16, 0, 0, 0, 0, 16, 8, 0, 16, 16, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.3039"	[26, 0, 16, 0, 0, 0, 48, 0, 0, 0, 0, 16, 8, 0, 16, 16, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.3053"	[26, 0, 16, 0, 0, 0, 16, 0, 0, 0, 16, 16, 8, 0, 0, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.3054"	[26, 0, 16, 0, 0, 0, 48, 0, 0, 0, 16, 16, 8, 0, 0, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.3055"	[26, 0, 16, 0, 0, 32, 16, 0, 0, 0, 16, 16, 8, 0, 0, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.3056"	[26, 0, 16, 0, 0, 32, 48, 0, 0, 0, 16, 16, 8, 0, 0, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.3059"	[26, 0, 16, 0, 0, 0, 16, 0, 0, 0, 16, 16, 8, 0, 16, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.3060"	[26, 0, 16, 0, 0, 0, 48, 0, 0, 0, 16, 16, 8, 0, 16, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.3061"	[26, 0, 16, 0, 0, 32, 16, 0, 0, 0, 16, 16, 8, 0, 16, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]
"2.1.16.74c1.3062"	[26, 0, 16, 0, 0, 32, 48, 0, 0, 0, 16, 16, 8, 0, 16, 0, 1]	2	1	16	74	[16, 1275]	[[2, 3, 7/2, 4, 17/4, 19/4, 5, 41/8, 43/8], 1, 2]


# Label --
#    The label associated to a $p$-adic field
#    $K$ has the form $p.f.e.c\ell m.n$, where

#    - $p$ is the characteristic of the
#    residue field of $K$.
#    - $f$ is the residue field degree
#    of $K/\Q_p$.
#    - $e$ is the ramification index of
#    $K/\Q_p$,
#    - $c$ is the discriminant exponent
#    of $K/\Q_p$,
#    - $\ell$ is a string of one or more letters used to identify the
#    absolute family $I/\Q_p$ that contains
#    $K/\Q_p$,
#    - $m$ identifies the subfamily of $I/\Q_p$ that
#    contains $K/\Q_p$,
#    - $n$ is a number used to distinguish fields in the same subfamily.

#    Thus if $K$ has label $p.f.e.c\ell m.n$ then $K/\Q_p$ is in the absolute
#    family with label $p.f.e.c\ell$.


#Polynomial (coeffs) --
#    The **defining polynomial** of a $p$-adic field $K$ is an irreducible polynomial $f(x)\in\mathbb{Q}_p[x]$ such that $K\cong \mathbb{Q}_p(a)$, where $a$ is a root of $f(x)$.

#    The defining polynomial can be chosen to be monic with coefficients in $\mathbb{Z}_p$; by Krasner's lemma, we can further take $f(x)\in \mathbb{Z}[x]$.

#    The LMFDB uses the following conventions for choosing defining polynomials:

#     1. For unramified extensions, the polynomial needs to be irreducible modulo $p$.  When it is feasible to compute, we use the Conway polynomial for the residue prime $p$ and the given degree.
#     2. For totally ramified extensions, we pick an Eisenstein polynomial which is reduced in the sense of Monge.
#     3. In the remaining cases, we pick a polynomial which is in Eisenstein form.


#$p$ (p) --
#    If $p$ is a prime number, then every rational number $r$ can be written in the form $r=p^j \frac{a}{b}$ where $\gcd(p, ab)=1$.  We define $|r|_p = p^{-j}$, and define a metric on $\Q$ by $d(u,v) = |u-v|_p$; in other words, $u$ and $v$ are close to each other if they are congruent modulo a larger power of $p$.

#    The completion of $\Q$ with respect to this metric is $\Q_p$, which is itself a field in the natural way. Any non-zero element $x \in \Q_p$ can be written uniquely as the sum of a convergent series $x = \sum_{n=n_0}^{+\infty} a_n p^n$, where $a_n \in \{ 0, \cdots, p-1 \}$, $n_0 \in \Z$ is such that $|x|_p=p^{-n_0}$, and $a_{n_0} \neq 0$.

#    Example: the element $a = 3 + 7 + 2 \cdot 7^2 + 6 \cdot 7^3 + 7^4 + 2 \cdot 7^5 + \cdots$ satisfies $a^2=2$, since truncating the expansion after $n$ terms and squaring yields a number which is congruent to $2 \bmod 7^n$.



#$f$ (f) --
#    Let $L/K$ be an extension of $p$-adic fields.
#    Let $\kappa$ be the residue field of $K$
#    and let $\lambda$ be the residue field of $L$.  The **residue field degree** $f$
#    of $L/K$ is the degree of the field extension $\lambda/\kappa$.

#    The **base residue field degree** $f_0$ of $L/K$ is the residue field degree of $K/\Q_p$.  The **absolute residue field degree** $f_{\mathrm{abs}}$ of $L/K$ is the
#    residue field degree of $L$ over $\Q_p$.


#$e$ (e) --
#    Let $L/K$ be a finite extension of $p$-adic fields.
#    Then $\mathcal{O}_L$ and $\mathcal{O}_K$, the rings of integers of $L$ and $K$,
#    are discrete valuation domains, so they have unique maximal ideals $P_L$ and
#    $P_K$ which are principal.  If $P_K=(\pi_K)$, the element $\pi_K$ is a
#    **uniformizer** for $K$.

#    We have $\pi_K\mathcal{O}_L=P_L^e$ for some positive integer $e$, which factors as $e = p^w e_{\mathrm{tame}}$ with $e_{\mathrm{tame}}$ coprime to $p$.  The integer $e$
#    is the **ramification index**, $w$ is the **wild ramification exponent** and $e_{\mathrm{tame}}$ is the **tame ramification index** of $L/K$.

#    - If $e=1$ we say that the extension $L/K$ is **unramified**.
#    - If $e=[L:K]$ we say that $L/K$ is **totally ramified**.
#    - If $p \nmid e$ we say that $L/K$ is **tamely ramified**.

#    The **base ramification index** $e_0$ of $L/K$ is the ramification index of $K/\Q_p$.
#    The **absolute ramification index** $e_{\mathrm{abs}}$ of $L/K$ is the ramification index of
#    $L$ over $\Q_p$.



#$c$ (c) --
#    Let $L/K$ be a finite extension of $p$-adic fields, with rings of integers $\mathcal{O}_L$ and $\mathcal{O}_K$ and uniformizers $\pi_L$ and $\pi_K$.  The **discriminant** of $L/K$ is the square of the determinant of the matrix
#    \[
#    \left( \begin{array}{ccc}
#     \sigma_1(\beta_1) & \cdots & \sigma_1(\beta_n) \\
#    \vdots & & \vdots \\
#    \sigma_n(\beta_1) & \cdots & \sigma_n(\beta_n) \\
#    \end{array} \right)
#    \]
#    where $\sigma_1,..., \sigma_n$ are the embeddings of $L$ into an algebraic closure $\overline{K}$, and $\{\beta_1, \ldots, \beta_n\}$ is a basis for $\mathcal{O}_L$ as a free $\mathcal{O}_K$-module.

#    The discriminant of $L/K$ is an element of $K^\times$ which is well-defined up to the square of a unit.  Thus, it is of the form $\pi_K^c u$ where $u \in \mathcal{O}_K^\times$ is a unit.  The value $c$ is the **discriminant exponent** for $L/K$.  Together with the discriminant root field of $L/K$, it determines the discriminant of $L/K$ (up to the square of a unit).

#    The **base discriminant exponent** $c_0$ of $L/K$ is the discriminant exponent of $K/\Q_p$.  The **absolute discriminant exponent** $c_{\mathrm{abs}}$ of $L/K$ is the discriminant exponent of $L/\Q_p$.


#Galois group (gal) --
#    Let $K$ be a finite degree $n$ separable extension of a field $F$, and $K^{gal}$ be its
#    Galois (or normal) closure.
#    The **Galois group** for $K/F$ is the automorphism group $\Aut(K^{gal}/F)$.

#    This automorphism group acts on the $n$ embeddings $K\hookrightarrow K^{gal}$ via composition.  As a result, we get an injection $\Aut(K^{gal}/F)\hookrightarrow S_n$, which is well-defined up to the labelling of the $n$ embeddings, which corresponds to being well-defined up to conjugation in $S_n$.

#    We use the notation $\Gal(K/F)$ for $\Aut(K/F)$ when $K=K^{gal}$.

#    There is a naming convention for Galois groups up to degree $47$.





#Artin slope content (slopes) --
#    Let $L/K$ be an extension of $p$-adic fields.
#    For each subextension $E/K$ of $L/K$ we plot the point \((n_E,c_E)\),
#    where $n_E=[E:K]$ and $c_E$ is the
#    discriminant exponent of $E/K$.
#    Let $B$ be the boundary of the lower convex hull of these points.  The slopes
#    of the segments of $B$ are called the **Artin slopes** of
#    $L/K$, and those which are greater than 1 are the **wild Artin slopes**.  If a segment corresponding to a wild slope runs from \((n_1, c_1)\) to \((n_2, c_2)\) then $n_2/n_1=p^m$
#    for some $m\in\N$, and the corresponding Artin slope is repeated $m$
#    times.  The **Swan slopes** of $L/K$ are obtained by subtracting $1$ from each Artin slope, and the **wild Swan slopes** are precisely the positive ones.  The Artin slopes and Swan
#    slopes of $L/K$ are also referred to as the **visible Artin slopes** and the
#    **visible Swan slopes**.  This is to distinguish them from the
#    hidden slopes of $L/K$.

#    Let $f$ be the residue field degree, let $\epsilon$ be the tame degree of $L/K$, and let $a_1\le a_2\le\dots\le a_w$ be the wild Artin slopes of $L/K$.
#    The **Artin slope content** of $L/K$ is the collection of data
#    $[a_1,\dots,a_w]_{\epsilon}^f$.  The **Swan slope content** of $L/K$ is $[s_1,\dots,s_w]_{\epsilon}^f$, where $s_1,\dots,s_w$ are the wild Swan slopes of
#    $L/K$.

#    The Swan slopes are the same as the positive upper ramification jumps of
#    $L/K$.  In the case where $L/K$ is a Galois extension these are defined for
#    instance in Chapter IV of Serre's <i>Local Fields</i>
#    \cite{doi:10.1007/978-1-4757-5673-9,MR:0554237}.  For the general case where
#    $L/K$ is separable but not necessarily Galois see the appendix to Deligne
#    \cite{MR:0771673}.