@@ -113,13 +113,14 @@ Curves with good reduction outside [ 2 3 5 ] and j = 272223782641/164025 do exis
113113[0,0,0,72,0] conductor 2304 sort key [ 2304 0 0 4 0 0 -4 2 0 0 4 0 12 10 0 0 4 0 12 0 0 -6 0 0 -10 -18 0 0 0 72 0 ]
114114
115115Elliptic curves with conductor a power of 11, from their known j-invariants
116- 2 curves with j = -122023936/161051: [0,-1,1,-1250,31239 ] [0,-1,1,-10,-20 ]
117- 2 curves with j = -52893159101157376/11: [0,-1,1,-946260,354609639 ] [0,-1,1,-7820,-263580 ]
116+ 2 curves with j = -122023936/161051: [0,-1,1,-10,-20 ] [0,-1,1,-1250,31239 ]
117+ 2 curves with j = -52893159101157376/11: [0,-1,1,-7820,-263580 ] [0,-1,1,-946260,354609639 ]
1181182 curves with j = -4096/11: [0,-1,1,0,0] [0,-1,1,-40,-221]
1191192 curves with j = -121: [1,1,1,-305,7888] [1,1,0,-2,-7]
120- 2 curves with j = -32768: [0,-1,1,-7,10] [0,-1,1,-887,-10143]
121- 2 curves with j = -24729001: [1,1,0,-3632,82757] [1,1,1,-30,-76]
122- Sorted list:
120+ 2 curves with j = -32768: [0,-1,1,-887,-10143] [0,-1,1,-7,10]
121+ 2 curves with j = -24729001: [1,1,1,-30,-76] [1,1,0,-3632,82757]
122+
123+ Full sorted list:
123124conductor 11 [0,-1,1,-7820,-263580] j = -52893159101157376/11
124125conductor 11 [0,-1,1,-10,-20] j = -122023936/161051
125126conductor 11 [0,-1,1,0,0] j = -4096/11
@@ -135,13 +136,14 @@ conductor 121 [0,-1,1,-40,-221] j = -4096/11
135136
136137Possible conductors <= 100 of curves with j=0: [ 27 36 72 81 ]
137138Actual conductors and curves:
138- 27 [0,0,1,0,0]
13913927 [0,0,1,0,-7]
140- 36 [0,0,0 ,0,1 ]
140+ 27 [0,0,1 ,0,0 ]
14114136 [0,0,0,0,-27]
142- Possible conductors < 100 of curves with j=1728: [ 16 32 36 64 72 100 ]
142+ 36 [0,0,0,0,1]
143+
144+ Possible conductors <= 100 of curves with j=1728: [ 16 32 36 64 72 100 ]
143145Actual conductors and curves:
144- 32 [0,0,0,4,0]
14514632 [0,0,0,-1,0]
146- 64 [0,0,0,1 ,0]
147+ 32 [0,0,0,4 ,0]
14714864 [0,0,0,-4,0]
149+ 64 [0,0,0,1,0]
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