Enter a curve: 
The curve is [0,0,1,-7,6]
A test of invariants:
The curve is [0,0,1,-7,6]
b2 = 0	 b4 = -14	 b6 = 25	 b8 = -49
c4 = 336		c6 = -5400
disc = 5077	(# real components = 2)
#torsion not yet computed

The minimal curve is [0,0,1,-7,6] (reduced minimal model)
b2 = 0	 b4 = -14	 b6 = 25	 b8 = -49
c4 = 336		c6 = -5400
disc = 5077	(# real components = 2)
#torsion not yet computed

A test of Tate's algorithm:
[0,0,1,-7,6] (reduced minimal model)
b2 = 0	 b4 = -14	 b6 = 25	 b8 = -49
c4 = 336		c6 = -5400
disc = 5077	(bad primes: [ 5077 ];	# real components = 2)
#torsion not yet computed
Conductor = 5077

Full display:
[0,0,1,-7,6] (reduced minimal model)
b2 = 0	 b4 = -14	 b6 = 25	 b8 = -49
c4 = 336		c6 = -5400
disc = 5077	(bad primes: [ 5077 ];	# real components = 2)
#torsion not yet computed
Conductor = 5077
Global Root Number = -1
Reduction type at bad primes:
p	ord(d)	ord(N)	ord(j)	Kodaira	c_p	root_number
5077	1	1	1	I1	1	1
Traces of Frobenius:
p=2: ap=-2
p=3: ap=-3
p=5: ap=-4
p=7: ap=-4
p=11: ap=-6
p=13: ap=-4
p=17: ap=-4
p=19: ap=-7
p=23: ap=-6
p=29: ap=-6
p=31: ap=-2
p=37: ap=0
p=41: ap=0
p=43: ap=-8
p=47: ap=-9
p=53: ap=-9
p=59: ap=-11
p=61: ap=-2
p=67: ap=-12
p=71: ap=-8
p=73: ap=-14
p=79: ap=9
p=83: ap=-2
p=89: ap=11
p=97: ap=6
Testing construction from a non-integral model:
After scaling down by 60, coeffs are [0,0,1/216000,-7/12960000,1/7776000000]
Constructed curve is [0,0,1,-7,6] with scale = 60

Testing quadratic twists
Base curve:	[0,-1,1,0,0]	conductor 11
Twist by -1 is	[0,1,0,-5,-13]	conductor 176
Twist by 2 is	[0,1,0,-1,1]	conductor 704
Twist by -2 is	[0,-1,0,-1,-1]	conductor 704
Twist by 3 is	[0,0,0,-48,304]	conductor 1584
Twist by -3 is	[0,0,1,-3,-5]	conductor 99

Prime twists:
p = 2: 	Twist is [0,1,0,-5,-13]	conductor 176
	Twist is [0,-1,0,-1,-1]	conductor 704
	Twist is [0,1,0,-1,1]	conductor 704
p = 3: 	Twist is [0,0,1,-3,-5]	conductor 99
p = 5: 	Twist is [0,1,1,-8,19]	conductor 275
p = 7: 	Twist is [0,1,1,-16,-66]	conductor 539
p = 11: 	Twist is [0,-1,1,-40,-221]	conductor 121
p = 13: 	Twist is [0,-1,1,-56,405]	conductor 1859
p = 17: 	Twist is [0,1,1,-96,832]	conductor 3179
p = 19: 	Twist is [0,1,1,-120,-1247]	conductor 3971
p = 23: 	Twist is [0,-1,1,-176,-2082]	conductor 5819
p = 29: 	Twist is [0,1,1,-280,4197]	conductor 9251

All 16 quadratic twists supported on {2,3,5}:
[0,-1,1,0,0]	conductor 11
[0,1,0,-5,-13]	conductor 176
[0,-1,0,-1,-1]	conductor 704
[0,1,0,-1,1]	conductor 704
[0,0,1,-3,-5]	conductor 99
[0,0,0,-48,304]	conductor 1584
[0,0,0,-12,38]	conductor 6336
[0,0,0,-12,-38]	conductor 6336
[0,1,1,-8,19]	conductor 275
[0,-1,0,-133,-1363]	conductor 4400
[0,1,0,-33,-187]	conductor 17600
[0,-1,0,-33,187]	conductor 17600
[0,0,1,-75,-594]	conductor 2475
[0,0,0,-1200,38000]	conductor 39600
[0,0,0,-300,4750]	conductor 158400
[0,0,0,-300,-4750]	conductor 158400