square            V=[(0, 0), (1, 0), (1, 1), (0, 1)]  terms=116 content=16   s^2|N:True mod-s formula:True order at p0=6 & tangent cone:True F|K(x)=s^6*prod:True F=0 on S_P (all 16 branches, 2 points):True
generic4          V=[(0, 0), (7, 1), (5, 6), (-2, 3)]  terms=140 content=16   s^2|N:True mod-s formula:True order at p0=6 & tangent cone:True F|K(x)=s^6*prod:True F=0 on S_P (all 16 branches, 2 points):True
rectangle         V=[(0, 0), (3, 0), (3, 1), (0, 1)]  terms=116 content=144  s^2|N:True mod-s formula:True order at p0=6 & tangent cone:True F|K(x)=s^6*prod:True F=0 on S_P (all 16 branches, 2 points):True
kite              V=[(0, 0), (2, -1), (4, 0), (2, 3)]  terms=140 content=1024 s^2|N:True mod-s formula:True order at p0=6 & tangent cone:True F|K(x)=s^6*prod:True F=0 on S_P (all 16 branches, 2 points):True
trapezoid         V=[(0, 0), (4, 0), (3, 2), (1, 2)]  terms=140 content=1024 s^2|N:True mod-s formula:True order at p0=6 & tangent cone:True F|K(x)=s^6*prod:True F=0 on S_P (all 16 branches, 2 points):True
nonconvex         V=[(0, 0), (6, 0), (2, 1), (0, 5)]  terms=132 content=256  s^2|N:True mod-s formula:True order at p0=6 & tangent cone:True F|K(x)=s^6*prod:True F=0 on S_P (all 16 branches, 2 points):True
selfintersecting  V=[(0, 0), (5, 1), (1, 4), (6, 5)]  terms=140 content=5776 s^2|N:True mod-s formula:True order at p0=6 & tangent cone:True F|K(x)=s^6*prod:True F=0 on S_P (all 16 branches, 2 points):True
random01          V=[(-12, -5), (1, 15), (1, 5), (12, 15)]  terms=135 content=6400 s^2|N:True mod-s formula:True order at p0=6 & tangent cone:True F|K(x)=s^6*prod:True F=0 on S_P (all 16 branches, 2 points):True
random02          V=[(-12, 13), (-8, 13), (4, 4), (2, -2)]  terms=140 content=2304 s^2|N:True mod-s formula:True order at p0=6 & tangent cone:True F|K(x)=s^6*prod:True F=0 on S_P (all 16 branches, 2 points):True
random03          V=[(10, 3), (2, 11), (8, 9), (9, 0)]  terms=140 content=4096 s^2|N:True mod-s formula:True order at p0=6 & tangent cone:True F|K(x)=s^6*prod:True F=0 on S_P (all 16 branches, 2 points):True
random04          V=[(9, 9), (3, -1), (-8, -15), (4, -13)]  terms=140 content=256  s^2|N:True mod-s formula:True order at p0=6 & tangent cone:True F|K(x)=s^6*prod:True F=0 on S_P (all 16 branches, 2 points):True
random05          V=[(-12, -6), (11, -12), (-1, -15), (11, 13)]  terms=140 content=16   s^2|N:True mod-s formula:True order at p0=6 & tangent cone:True F|K(x)=s^6*prod:True F=0 on S_P (all 16 branches, 2 points):True
random06          V=[(6, 0), (6, -5), (-9, -3), (-7, -4)]  terms=140 content=16   s^2|N:True mod-s formula:True order at p0=6 & tangent cone:True F|K(x)=s^6*prod:True F=0 on S_P (all 16 branches, 2 points):True
random07          V=[(14, -4), (10, -3), (8, 1), (5, -13)]  terms=140 content=16   s^2|N:True mod-s formula:True order at p0=6 & tangent cone:True F|K(x)=s^6*prod:True F=0 on S_P (all 16 branches, 2 points):True
random08          V=[(8, -5), (-13, 2), (2, -6), (-6, -1)]  terms=140 content=16   s^2|N:True mod-s formula:True order at p0=6 & tangent cone:True F|K(x)=s^6*prod:True F=0 on S_P (all 16 branches, 2 points):True
random09          V=[(-11, 13), (5, 7), (7, 3), (-6, -15)]  terms=140 content=256  s^2|N:True mod-s formula:True order at p0=6 & tangent cone:True F|K(x)=s^6*prod:True F=0 on S_P (all 16 branches, 2 points):True
random10          V=[(12, 7), (-4, -4), (-1, -2), (-13, -3)]  terms=140 content=16   s^2|N:True mod-s formula:True order at p0=6 & tangent cone:True F|K(x)=s^6*prod:True F=0 on S_P (all 16 branches, 2 points):True
random11          V=[(13, 3), (2, 0), (12, -12), (-2, 1)]  terms=140 content=16   s^2|N:True mod-s formula:True order at p0=6 & tangent cone:True F|K(x)=s^6*prod:True F=0 on S_P (all 16 branches, 2 points):True
random12          V=[(10, 9), (12, 4), (13, 0), (-3, 14)]  terms=140 content=16   s^2|N:True mod-s formula:True order at p0=6 & tangent cone:True F|K(x)=s^6*prod:True F=0 on S_P (all 16 branches, 2 points):True
random13          V=[(1, -7), (12, -2), (3, 14), (0, 1)]  terms=140 content=16   s^2|N:True mod-s formula:True order at p0=6 & tangent cone:True F|K(x)=s^6*prod:True F=0 on S_P (all 16 branches, 2 points):True
random14          V=[(1, 10), (-15, 3), (-8, 9), (-11, 11)]  terms=140 content=16   s^2|N:True mod-s formula:True order at p0=6 & tangent cone:True F|K(x)=s^6*prod:True F=0 on S_P (all 16 branches, 2 points):True
random15          V=[(-14, 15), (7, 1), (13, 6), (-12, 7)]  terms=140 content=16   s^2|N:True mod-s formula:True order at p0=6 & tangent cone:True F|K(x)=s^6*prod:True F=0 on S_P (all 16 branches, 2 points):True
random16          V=[(4, -2), (0, -11), (0, 13), (-8, 12)]  terms=140 content=1024 s^2|N:True mod-s formula:True order at p0=6 & tangent cone:True F|K(x)=s^6*prod:True F=0 on S_P (all 16 branches, 2 points):True
random17          V=[(13, -12), (5, 7), (-1, 6), (0, 7)]  terms=140 content=16   s^2|N:True mod-s formula:True order at p0=6 & tangent cone:True F|K(x)=s^6*prod:True F=0 on S_P (all 16 branches, 2 points):True
random18          V=[(14, 15), (2, -7), (2, -3), (6, -6)]  terms=140 content=1024 s^2|N:True mod-s formula:True order at p0=6 & tangent cone:True F|K(x)=s^6*prod:True F=0 on S_P (all 16 branches, 2 points):True
random19          V=[(2, 10), (5, 1), (7, 0), (10, 13)]  terms=140 content=16   s^2|N:True mod-s formula:True order at p0=6 & tangent cone:True F|K(x)=s^6*prod:True F=0 on S_P (all 16 branches, 2 points):True
random20          V=[(-3, -2), (-9, -6), (11, -7), (-15, -14)]  terms=140 content=256  s^2|N:True mod-s formula:True order at p0=6 & tangent cone:True F|K(x)=s^6*prod:True F=0 on S_P (all 16 branches, 2 points):True
random21          V=[(-11, 5), (13, 4), (15, -1), (10, 1)]  terms=140 content=16   s^2|N:True mod-s formula:True order at p0=6 & tangent cone:True F|K(x)=s^6*prod:True F=0 on S_P (all 16 branches, 2 points):True
random22          V=[(14, 0), (-4, 14), (-9, -7), (7, 0)]  terms=140 content=784  s^2|N:True mod-s formula:True order at p0=6 & tangent cone:True F|K(x)=s^6*prod:True F=0 on S_P (all 16 branches, 2 points):True
random23          V=[(-1, 1), (9, 11), (0, 10), (-2, 2)]  terms=136 content=6400 s^2|N:True mod-s formula:True order at p0=6 & tangent cone:True F|K(x)=s^6*prod:True F=0 on S_P (all 16 branches, 2 points):True
random24          V=[(6, 14), (-14, 11), (-6, -5), (-1, 14)]  terms=140 content=16   s^2|N:True mod-s formula:True order at p0=6 & tangent cone:True F|K(x)=s^6*prod:True F=0 on S_P (all 16 branches, 2 points):True
ALL QUADRILATERAL CHECKS OK
