P0 = [0,0]


[37A-109,1] = 2 P0
[37A-109,2] = []

[37A-113,1] = []
[37A-113,2] = []

[37A-116,1] = -8 P0
[37A-116,2] = []

[37A-125,1] = -6 P0
[37A-125,2] = []

[37A-193,1] = -2 P0
[37A-193,2] = []




[37A-117,1] = -5 P0
[37A-117,2] = -5 P0
[37A-117,3] = [2/3, -1/2+1/18*I*39^(1/2)]
[37A-117,4] = [2/3, -1/2-1/18*I*39^(1/2)]
\brak{\frac{2}{3}, - \frac{1}{2} \pm \frac{1}{18} \sqrt{-39}}

[37A-124,1] = []
[37A-124,2] = []
[37A-124,3] = [-10/9, -1/2+1/54*I*31^(1/2)
[37A-124,4] = [-10/9, -1/2-1/54*I*31^(1/2)
\brak{-\frac{10}{9}, - \frac{1}{2} \pm \frac{1}{54} \sqrt{-31}}

[37A-128,1] = 4 P0
[37A-128,2] = 4 P0
[37A-128,3] = 2 [1/2, -1/2-1/4*I*2^(1/2)]
[37A-128,4] = 2 [1/2, -1/2+1/4*I*2^(1/2)]
2 \brak{\frac{1}{2}, -\frac{1}{2} \pm \frac{1}{4} \sqrt{-2}}

[37A-129,1] = -1 P0
[37A-129,2] = -1 P0
[37A-129,3] = [14470973/21902400, -1/2-5466310441/102503232000*I*43^(1/2)]
[37A-129,4] = [14470973/21902400, -1/2+5466310441/102503232000*I*43^(1/2)]
\brak{\frac{14470973}{21902400}, -\frac{1}{2} \pm \frac{5466310441}{102503232000}\sqrt{-43}}

[37A-133,1] = -1 P0
[37A-133,2] = -1 P0
[37A-133,3] = [149/324, -1/2+449/5832*I*19^(1/2)]
[37A-133,4] = [149/324, -1/2-449/5832*I*19^(1/2)]
\brak{\frac{149}{324}, -\frac{1}{2} \pm \frac{49}{5832} \sqrt{-19}}

[37A-153,1] = -3 P0
[37A-153,2] = -3 P0
[37A-153,3] = [967/1200, -1/2-1819/72000*I*51^(1/2)]
[37A-153,4] = [967/1200, -1/2+1819/72000*I*51^(1/2)]
\brak{\frac{967}{1200}, -\frac{1}{2} \pm \frac{1819}{72000} \sqrt{-51}}

[37A-161,1] = 2 P0
[37A-161,2] = 2 P0
[37A-161,3] = [-2, -1/2-1/2*I*23^(1/2)]
[37A-161,4] = [-2, -1/2+1/2*I*23^(1/2)]
\brak{-2, -\frac{1}{2} \pm \frac{1}{2} \sqrt{-23}}

[37A-172,1] = P0
[37A-172,2] = P0
[37A-172,3] = [14470973/21902400, -1/2-5466310441/102503232000*I*43^(1/2)]
[37A-172,4] = [14470973/21902400, -1/2+5466310441/102503232000*I*43^(1/2)]
\brak{\frac{14470973}{21902400}, -\frac{1}{2} \pm \frac{5466310441}{102503232000}\sqrt{-43}}

[37A-177,1] = []
[37A-177,2] = []
[37A-177,3] = [-171/100, -1/2-227/1000*I*59^(1/2)]
[37A-177,4] = [-171/100, -1/2+227/1000*I*59^(1/2)]
\brak{-\frac{171}{100}, -\frac{1}{2} \pm \frac{227}{1000} \sqrt{-59}}

[37A-180,1] = 6 P0
[37A-180,2] = 6 P0
[37A-180,3] = 2 [1/3, -1/2+1/18*I*15^(1/2)]
[37A-180,4] = 2 [1/3, -1/2-1/18*I*15^(1/2)]
2 \brak{\frac{1}{3}, -\frac{1}{2} \pm \frac{1}{18} \sqrt{-15}}

[37A-200,1] = -2 P0 + 2 [-1/2, -1/2+1/4*10^(1/2)]
[37A-200,2] = -2 P0 + 2 [-1/2, -1/2-1/4*10^(1/2)]
-2 P_0 + 2 \brak{-\frac{1}{2}, -\frac{1}{2} \pm \frac{1}{4} \sqrt{10}}
[37A-200,3] = []
[37A-200,4] = []





[1,1,1,1] -> -2 P0
[1,-1,-1,1] -> 2 [-335/756, -1/2+16183/95256*21^(1/2)]
[1,1,-1,-1] -> []
[1,-1,1,-1] -> []
[37A-105,1] = [8/25+3/25*21^(1/2), -32/125-12/125*21^(1/2)]
[37A-105,2] = [8/25-3/25*21^(1/2), -32/125+12/125*21^(1/2)]
[37A-105,3] = [8/25-3/25*21^(1/2), -32/125+12/125*21^(1/2)]
[37A-105,4] = [8/25+3/25*21^(1/2), -32/125-12/125*21^(1/2)]
\brak{\frac{8}{25} \pm \frac{3}{25}\sqrt{21}, -\frac{32}{125} \mp \frac{12}{125}\sqrt{21}}
---
[1,1,1,1] -> []
[1,-1,-1,1] -> []
[1,1,-1,-1] -> 2 [1/3, -1/2+1/18*I*15^(1/2)]
[1,-1,1,-1] -> 2 [11/28, -1/2-19/392*I*35^(1/2)]
[37A-105,5] = [-1/5-1/5*7^(1/2)*3^(1/2), -1/2-1/50*I*5^(1/2)*3^(1/2)+1/25*I*5^(1/2)*7^(1/2)]
[37A-105,6] = [-1/5+1/5*7^(1/2)*3^(1/2), -1/2-1/50*I*5^(1/2)*3^(1/2)-1/25*I*5^(1/2)*7^(1/2)]
[37A-105,7] = [-1/5+1/5*7^(1/2)*3^(1/2), -1/2+1/50*I*5^(1/2)*3^(1/2)+1/25*I*5^(1/2)*7^(1/2)]
[37A-105,8] = [-1/5-1/5*7^(1/2)*3^(1/2), -1/2+1/50*I*5^(1/2)*3^(1/2)-1/25*I*5^(1/2)*7^(1/2)]
\brak{-\frac{1}{5}+\frac{1}{5}\sqrt{21}, -\frac{1}{2} + \frac{1}{50} \sqrt{-15} + \frac{1}{25} \sqrt{-35}} and conjugates

[1,1,1,1] -> -6 P0
[1,-1,-1,1] -> []
[1,1,-1,-1] -> 2 [-31/28, -1/2+1/392*7^(1/2)]
[1,-1,1,-1] -> []
[37A-140,1] = -1 P0 + [2-7^(1/2), 4-2*7^(1/2)]
[37A-140,2] = -1 P0 + [2-7^(1/2), 4-2*7^(1/2)]
[37A-140,3] = -1 P0 + [2+7^(1/2), 4+2*7^(1/2)]
[37A-140,4] = -1 P0 + [2+7^(1/2), 4+2*7^(1/2)]
-1 P_0 + \brak{2 \pm \sqrt{7}, 4 \pm 2 \sqrt{7}}
---
[1,1,1,1] -> []
[1,-1,-1,1] -> 2 [11/28, -1/2-19/392*I*35^(1/2)]
[1,1,-1,-1] -> 2 [3/4, -1/2-1/8*I*5^(1/2)]
[1,-1,1,-1] -> []
[37A-140,5] = [-1-1/2*7^(1/2), -1/2-1/4*I*5^(1/2)*7^(1/2)-3/4*I*5^(1/2)]
[37A-140,6] = [-1-1/2*7^(1/2), -1/2+1/4*I*5^(1/2)*7^(1/2)+3/4*I*5^(1/2)]
[37A-140,7] = [-1+1/2*7^(1/2), -1/2+1/4*I*5^(1/2)*7^(1/2)-3/4*I*5^(1/2)]
[37A-140,8] = [-1+1/2*7^(1/2), -1/2-1/4*I*5^(1/2)*7^(1/2)+3/4*I*5^(1/2)]
\brak{-1-\frac{1}{2}\sqrt{7}, -\frac{1}{2} - \frac{3}{4} \sqrt{-5} - \frac{1}{4} \sqrt{-35}} and conjugates

[1,1,1,1] -> -2 P0
[1,-1,-1,1] -> []
[1,1,-1,-1] -> 2 [1/12, -1/2-17/72*3^(1/2)]
[1,-1,1,-1] -> []
[37A-156,1] = [2+3^(1/2), -4-2*3^(1/2)]
[37A-156,2] = [2+3^(1/2), -4-2*3^(1/2)]
[37A-156,3] = [2-3^(1/2), -4+2*3^(1/2)]
[37A-156,4] = [2-3^(1/2), -4+2*3^(1/2)]
\brak{2 \pm \frac{3}, -4 \mp 2 \sqrt{3}}
---
[1,1,1,1] -> []
[1,-1,-1,1] -> 2 [2/3, -1/2+1/18*I*39^(1/2)]
[1,1,-1,-1] -> []
[1,-1,1,-1] -> 2 [12563/20736, -1/2+302557/2985984*I*13^(1/2)]
[37A-156,5] = [-31/39-8/13*3^(1/2), -1/2+48/169*I*13^(1/2)+515/3042*I*13^(1/2)*3^(1/2)]
[37A-156,6] = [-31/39-8/13*3^(1/2), -1/2-48/169*I*13^(1/2)-515/3042*I*13^(1/2)*3^(1/2)]
[37A-156,7] = [-31/39+8/13*3^(1/2), -1/2+48/169*I*13^(1/2)-515/3042*I*13^(1/2)*3^(1/2)]
[37A-156,8] = [-31/39+8/13*3^(1/2), -1/2-48/169*I*13^(1/2)+515/3042*I*13^(1/2)*3^(1/2)]
\brak{-\frac{31}{39}-\frac{8}{13} \sqrt{3}, -\frac{1}{2} - \frac{48}{169} \sqrt{-13} - \frac{515}{3042} \sqrt{-39}} and conjugates

[1,1,1,1] -> 2 P0
[1,-1,-1,1] -> []
[1,1,-1,-1] -> []
[1,-1,1,-1] -> 2 [4/33, -1/2-137/2178*33^(1/2)]
[37A-165,1] = [1/8+1/8*33^(1/2), -15/16+1/16*33^(1/2)]
[37A-165,2] = [1/8-1/8*33^(1/2), -15/16-1/16*33^(1/2)]
[37A-165,3] = [1/8+1/8*33^(1/2), -15/16+1/16*33^(1/2)]
[37A-165,4] = [1/8-1/8*33^(1/2), -15/16-1/16*33^(1/2)]
\brak{\frac{1}{8} \pm \frac{1}{8} \sqrt{33}, -\frac{15}{16} \pm \frac{1}{16}\sqrt{33}}
---
[1,1,1,1] -> []
[1,-1,-1,1] -> 2 [28/99, -1/2-89/6534*I*55^(1/2)]
[1,1,-1,-1] -> 2 [1/3, -1/2-1/18*I*15^(1/2)]
[1,-1,1,-1] -> []
[37A-165,5] = [-1/6+1/6*11^(1/2)*3^(1/2), -1/2+1/18*I*15^(1/2)]
[37A-165,6] = [-1/6-1/6*11^(1/2)*3^(1/2), -1/2+1/18*I*15^(1/2)]
[37A-165,7] = [-1/6+1/6*11^(1/2)*3^(1/2), -1/2-1/18*I*15^(1/2)]
[37A-165,8] = [-1/6-1/6*11^(1/2)*3^(1/2), -1/2-1/18*I*15^(1/2)]
\brak{-\frac{1}{6} + \frac{1}{6} \sqrt{33}, -\frac{1}{2} + \frac{1}{18} \sqrt{-15}} and conjugates

[1,1,1,1] -> -2 P0
[1,-1,-1,1] -> []
[1,1,-1,-1] -> 2 [-335/756, -1/2-16183/95256*21^(1/2)]
[1,-1,1,-1] -> []
[37A-168,1] = [8/25-3/25*21^(1/2), -32/125+12/125*21^(1/2)]
[37A-168,2] = [8/25-3/25*21^(1/2), -32/125+12/125*21^(1/2)]
[37A-168,3] = [8/25+3/25*21^(1/2), -32/125-12/125*21^(1/2)]
[37A-168,4] = [8/25+3/25*21^(1/2), -32/125-12/125*21^(1/2)]
\brak{\frac{8}{25} \pm \frac{3}{25} \sqrt{21}, -\frac{32}{125} \mp \frac{12}{125} \sqrt{21}}
---
[1,1,1,1] -> []
[1,-1,-1,1] -> 2 [5/14, -1/2-13/196*I*14^(1/2)]
[1,1,-1,-1] -> []
[1,-1,1,-1] -> 2 [5/6, -1/2+1/36*I*6^(1/2)]
[37A-168,5] = [-3/4+1/4*7^(1/2)*3^(1/2), -1/2+1/2*I*2^(1/2)*3^(1/2)-1/4*I*2^(1/2)*7^(1/2)]
[37A-168,6] = [-3/4+1/4*7^(1/2)*3^(1/2), -1/2-1/2*I*2^(1/2)*3^(1/2)+1/4*I*2^(1/2)*7^(1/2)]
[37A-168,7] = [-3/4-1/4*7^(1/2)*3^(1/2), -1/2+1/2*I*2^(1/2)*3^(1/2)+1/4*I*2^(1/2)*7^(1/2)]
[37A-168,8] = [-3/4-1/4*7^(1/2)*3^(1/2), -1/2-1/2*I*2^(1/2)*3^(1/2)-1/4*I*2^(1/2)*7^(1/2)]
\brak{-\frac{3}{4}-\frac{1}{4}\sqrt{21}, -\frac{1}{2}-\frac{1}{2}\sqrt{-6}-\frac{1}{4}\sqrt{-14}} and conjugates