L11n77{1} - HFL and FL

details/L11n77_1_0726d9d7.json

F_L expansions

Newt(Δ_L) vertex Exposing functional Leading x-power Leading q-power Inversion datum Inversion cycle F_L

Newt(Δ_L) vertex	Exposing functional	Leading x-power	Leading q-power	Inversion datum	Inversion cycle	F_L
`(1/2, -5/2)`	`(1, 1)`	`x1^(-1/2)x2^(5/2)`	`q^(-29/2)`	`{"0": [1, 1, -1, 1, 1, 1, -1, 1, 1, 1, 1, 1, -1, 1, -1, -1, -1, 1, -1, 1], "1": [1, 1, 1, 1, 1, 1]}`		(-q^(1/2))x1^(-1/2)x2^(5/2) + (-4q^(1/2))x1^(-1/2)x2^(7/2) + (-3q^(-3/2))x1^(-3/2)x2^(9/2) + (-2q^(3/2) - 10q^(1/2) + 3q^(-1/2))x1^(-1/2)x2^(9/2) + (-4q^(-1/2) - 12q^(-3/2) - q^(-5/2))x1^(-3/2)x2^(11/2) + (-4q^(5/2) - 8q^(3/2) - 16q^(1/2) + 12q^(-1/2) + 5q^(-3/2))x1^(-1/2)x2^(11/2) + (-q^(-7/2) - 3q^(-9/2) - 5q^(-11/2))x1^(-5/2)x2^(13/2) + (-9q^(1/2) - 22q^(-1/2) - 33q^(-3/2) + 3q^(-5/2) + 9q^(-7/2) + 2q^(-9/2))x1^(-3/2)x2^(13/2) + (-2q^(9/2) - 6q^(7/2) - 17q^(5/2) - 11q^(3/2) - 13q^(1/2) + 37q^(-1/2) + 17q^(-3/2) + 2q^(-5/2))x1^(-1/2)x2^(13/2) + (-4q^(-5/2) - 16q^(-7/2) - 22q^(-9/2) - 21q^(-11/2) - q^(-13/2) - 2q^(-15/2))x1^(-5/2)x2^(15/2) + (-4q^(5/2) - 20q^(3/2) - 52q^(1/2) - 70q^(-1/2) - 54q^(-3/2) + 41q^(-5/2) + 55q^(-7/2) + 24q^(-9/2) + 3q^(-11/2) + 2q^(-13/2))x1^(-3/2)x2^(15/2) + (-4q^(13/2) - 4q^(11/2) - 16q^(9/2) - 24q^(7/2) - 24q^(5/2) + 12q^(3/2) + 23q^(1/2) + 86q^(-1/2) + 39q^(-3/2) - 3q^(-7/2) - 7q^(-9/2))x1^(-1/2)x2^(15/2) + (-3q^(-15/2) - 4q^(-17/2) - 8q^(-19/2) - 5q^(-21/2) - 7q^(-23/2))x1^(-7/2)x2^(17/2) + (-2q^(-1/2) - 18q^(-3/2) - 49q^(-5/2) - 91q^(-7/2) - 88q^(-9/2) - 53q^(-11/2) + 22q^(-13/2) + 19q^(-15/2) + 12q^(-17/2) + 2q^(-19/2) + 2q^(-21/2))x1^(-5/2)x2^(17/2) + (-8q^(9/2) - 18q^(7/2) - 58q^(5/2) - 116q^(3/2) - 161q^(1/2) - 112q^(-1/2) + 12q^(-3/2) + 214q^(-5/2) + 213q^(-7/2) + 97q^(-9/2) + 16q^(-11/2) - 11q^(-13/2) - 3q^(-15/2))x1^(-3/2)x2^(17/2) + (-2q^(19/2) - 6q^(17/2) - 8q^(15/2) - 22q^(13/2) - 20q^(11/2) - 44q^(9/2) - 18q^(7/2) + 30q^(5/2) + 113q^(3/2) + 111q^(1/2) + 159q^(-1/2) + 49q^(-3/2) - 30q^(-5/2) - 31q^(-7/2) - 33q^(-9/2) - 9q^(-11/2) - 9q^(-13/2))x1^(-1/2)x2^(17/2) + (-4q^(-11/2) - 16q^(-13/2) - 36q^(-15/2) - 53q^(-17/2) - 58q^(-19/2) - 37q^(-21/2) - 30q^(-23/2) - 3q^(-25/2) - 4q^(-27/2) - 2q^(-29/2))x1^(-7/2)x2^(19/2) + (-4q^(3/2) - 24q^(1/2) - 68q^(-1/2) - 168q^(-3/2) - 268q^(-5/2) - 321q^(-7/2) - 205q^(-9/2) - 6q^(-11/2) + 214q^(-13/2) + 203q^(-15/2) + 114q^(-17/2) + 29q^(-19/2) + 11q^(-21/2) + 6q^(-23/2) + 4q^(-25/2) + 2q^(-27/2))x1^(-5/2)x2^(19/2) + (-4q^(15/2) - 16q^(13/2) - 36q^(11/2) - 84q^(9/2) - 156q^(7/2) - 268q^(5/2) - 318q^(3/2) - 212q^(1/2) + 107q^(-1/2) + 464q^(-3/2) + 761q^(-5/2) + 599q^(-7/2) + 225q^(-9/2) - 31q^(-11/2) - 114q^(-13/2) - 81q^(-15/2) - 35q^(-17/2) - 10q^(-19/2) - 4q^(-21/2) - 2q^(-23/2))x1^(-3/2)x2^(19/2) + (-4q^(25/2) - 4q^(23/2) - 12q^(21/2) - 20q^(19/2) - 32q^(17/2) - 28q^(15/2) - 48q^(13/2) - 24q^(11/2) + 4q^(9/2) + 130q^(7/2) + 246q^(5/2) + 320q^(3/2) + 227q^(1/2) + 179q^(-1/2) - 34q^(-3/2) - 166q^(-5/2) - 137q^(-7/2) - 117q^(-9/2) - 44q^(-11/2) - 35q^(-13/2) - 4q^(-15/2) - 2q^(-17/2))x1^(-1/2)x2^(19/2)
`(-1/2, 5/2)`		`x1^(1/2)x2^(-5/2)`	`q^(-29/2)`			(-q^(1/2))x1^(1/2)x2^(-5/2) + (-4q^(1/2))x1^(1/2)x2^(-7/2) + (-3q^(-3/2))x1^(3/2)x2^(-9/2) + (-2q^(3/2) - 10q^(1/2) + 3q^(-1/2))x1^(1/2)x2^(-9/2) + (-4q^(-1/2) - 12q^(-3/2) - q^(-5/2))x1^(3/2)x2^(-11/2) + (-4q^(5/2) - 8q^(3/2) - 16q^(1/2) + 12q^(-1/2) + 5q^(-3/2))x1^(1/2)x2^(-11/2) + (-q^(-7/2) - 3q^(-9/2) - 5q^(-11/2))x1^(5/2)x2^(-13/2) + (-9q^(1/2) - 22q^(-1/2) - 33q^(-3/2) + 3q^(-5/2) + 9q^(-7/2) + 2q^(-9/2))x1^(3/2)x2^(-13/2) + (-2q^(9/2) - 6q^(7/2) - 17q^(5/2) - 11q^(3/2) - 13q^(1/2) + 37q^(-1/2) + 17q^(-3/2) + 2q^(-5/2))x1^(1/2)x2^(-13/2) + (-4q^(-5/2) - 16q^(-7/2) - 22q^(-9/2) - 21q^(-11/2) - q^(-13/2) - 2q^(-15/2))x1^(5/2)x2^(-15/2) + (-4q^(5/2) - 20q^(3/2) - 52q^(1/2) - 70q^(-1/2) - 54q^(-3/2) + 41q^(-5/2) + 55q^(-7/2) + 24q^(-9/2) + 3q^(-11/2) + 2q^(-13/2))x1^(3/2)x2^(-15/2) + (-4q^(13/2) - 4q^(11/2) - 16q^(9/2) - 24q^(7/2) - 24q^(5/2) + 12q^(3/2) + 23q^(1/2) + 86q^(-1/2) + 39q^(-3/2) - 3q^(-7/2) - 7q^(-9/2))x1^(1/2)x2^(-15/2) + (-3q^(-15/2) - 4q^(-17/2) - 8q^(-19/2) - 5q^(-21/2) - 7q^(-23/2))x1^(7/2)x2^(-17/2) + (-2q^(-1/2) - 18q^(-3/2) - 49q^(-5/2) - 91q^(-7/2) - 88q^(-9/2) - 53q^(-11/2) + 22q^(-13/2) + 19q^(-15/2) + 12q^(-17/2) + 2q^(-19/2) + 2q^(-21/2))x1^(5/2)x2^(-17/2) + (-8q^(9/2) - 18q^(7/2) - 58q^(5/2) - 116q^(3/2) - 161q^(1/2) - 112q^(-1/2) + 12q^(-3/2) + 214q^(-5/2) + 213q^(-7/2) + 97q^(-9/2) + 16q^(-11/2) - 11q^(-13/2) - 3q^(-15/2))x1^(3/2)x2^(-17/2) + (-2q^(19/2) - 6q^(17/2) - 8q^(15/2) - 22q^(13/2) - 20q^(11/2) - 44q^(9/2) - 18q^(7/2) + 30q^(5/2) + 113q^(3/2) + 111q^(1/2) + 159q^(-1/2) + 49q^(-3/2) - 30q^(-5/2) - 31q^(-7/2) - 33q^(-9/2) - 9q^(-11/2) - 9q^(-13/2))x1^(1/2)x2^(-17/2) + (-4q^(-11/2) - 16q^(-13/2) - 36q^(-15/2) - 53q^(-17/2) - 58q^(-19/2) - 37q^(-21/2) - 30q^(-23/2) - 3q^(-25/2) - 4q^(-27/2) - 2q^(-29/2))x1^(7/2)x2^(-19/2) + (-4q^(3/2) - 24q^(1/2) - 68q^(-1/2) - 168q^(-3/2) - 268q^(-5/2) - 321q^(-7/2) - 205q^(-9/2) - 6q^(-11/2) + 214q^(-13/2) + 203q^(-15/2) + 114q^(-17/2) + 29q^(-19/2) + 11q^(-21/2) + 6q^(-23/2) + 4q^(-25/2) + 2q^(-27/2))x1^(5/2)x2^(-19/2) + (-4q^(15/2) - 16q^(13/2) - 36q^(11/2) - 84q^(9/2) - 156q^(7/2) - 268q^(5/2) - 318q^(3/2) - 212q^(1/2) + 107q^(-1/2) + 464q^(-3/2) + 761q^(-5/2) + 599q^(-7/2) + 225q^(-9/2) - 31q^(-11/2) - 114q^(-13/2) - 81q^(-15/2) - 35q^(-17/2) - 10q^(-19/2) - 4q^(-21/2) - 2q^(-23/2))x1^(3/2)x2^(-19/2) + (-4q^(25/2) - 4q^(23/2) - 12q^(21/2) - 20q^(19/2) - 32q^(17/2) - 28q^(15/2) - 48q^(13/2) - 24q^(11/2) + 4q^(9/2) + 130q^(7/2) + 246q^(5/2) + 320q^(3/2) + 227q^(1/2) + 179q^(-1/2) - 34q^(-3/2) - 166q^(-5/2) - 137q^(-7/2) - 117q^(-9/2) - 44q^(-11/2) - 35q^(-13/2) - 4q^(-15/2) - 2q^(-17/2))x1^(1/2)x2^(-19/2)

(1/2, -5/2)

(1, 1)

x1^(-1/2)x2^(5/2)

q^(-29/2)

{"0": [1, 1, -1, 1, 1, 1, -1, 1, 1, 1, 1, 1, -1, 1, -1, -1, -1, 1, -1, 1], "1": [1, 1, 1, 1, 1, 1]}

(-q^(1/2))*x1^(-1/2)*x2^(5/2) + (-4*q^(1/2))*x1^(-1/2)*x2^(7/2) + (-3*q^(-3/2))*x1^(-3/2)*x2^(9/2) + (-2*q^(3/2) - 10*q^(1/2) + 3*q^(-1/2))*x1^(-1/2)*x2^(9/2) + (-4*q^(-1/2) - 12*q^(-3/2) - q^(-5/2))*x1^(-3/2)*x2^(11/2) + (-4*q^(5/2) - 8*q^(3/2) - 16*q^(1/2) + 12*q^(-1/2) + 5*q^(-3/2))*x1^(-1/2)*x2^(11/2) + (-q^(-7/2) - 3*q^(-9/2) - 5*q^(-11/2))*x1^(-5/2)*x2^(13/2) + (-9*q^(1/2) - 22*q^(-1/2) - 33*q^(-3/2) + 3*q^(-5/2) + 9*q^(-7/2) + 2*q^(-9/2))*x1^(-3/2)*x2^(13/2) + (-2*q^(9/2) - 6*q^(7/2) - 17*q^(5/2) - 11*q^(3/2) - 13*q^(1/2) + 37*q^(-1/2) + 17*q^(-3/2) + 2*q^(-5/2))*x1^(-1/2)*x2^(13/2) + (-4*q^(-5/2) - 16*q^(-7/2) - 22*q^(-9/2) - 21*q^(-11/2) - q^(-13/2) - 2*q^(-15/2))*x1^(-5/2)*x2^(15/2) + (-4*q^(5/2) - 20*q^(3/2) - 52*q^(1/2) - 70*q^(-1/2) - 54*q^(-3/2) + 41*q^(-5/2) + 55*q^(-7/2) + 24*q^(-9/2) + 3*q^(-11/2) + 2*q^(-13/2))*x1^(-3/2)*x2^(15/2) + (-4*q^(13/2) - 4*q^(11/2) - 16*q^(9/2) - 24*q^(7/2) - 24*q^(5/2) + 12*q^(3/2) + 23*q^(1/2) + 86*q^(-1/2) + 39*q^(-3/2) - 3*q^(-7/2) - 7*q^(-9/2))*x1^(-1/2)*x2^(15/2) + (-3*q^(-15/2) - 4*q^(-17/2) - 8*q^(-19/2) - 5*q^(-21/2) - 7*q^(-23/2))*x1^(-7/2)*x2^(17/2) + (-2*q^(-1/2) - 18*q^(-3/2) - 49*q^(-5/2) - 91*q^(-7/2) - 88*q^(-9/2) - 53*q^(-11/2) + 22*q^(-13/2) + 19*q^(-15/2) + 12*q^(-17/2) + 2*q^(-19/2) + 2*q^(-21/2))*x1^(-5/2)*x2^(17/2) + (-8*q^(9/2) - 18*q^(7/2) - 58*q^(5/2) - 116*q^(3/2) - 161*q^(1/2) - 112*q^(-1/2) + 12*q^(-3/2) + 214*q^(-5/2) + 213*q^(-7/2) + 97*q^(-9/2) + 16*q^(-11/2) - 11*q^(-13/2) - 3*q^(-15/2))*x1^(-3/2)*x2^(17/2) + (-2*q^(19/2) - 6*q^(17/2) - 8*q^(15/2) - 22*q^(13/2) - 20*q^(11/2) - 44*q^(9/2) - 18*q^(7/2) + 30*q^(5/2) + 113*q^(3/2) + 111*q^(1/2) + 159*q^(-1/2) + 49*q^(-3/2) - 30*q^(-5/2) - 31*q^(-7/2) - 33*q^(-9/2) - 9*q^(-11/2) - 9*q^(-13/2))*x1^(-1/2)*x2^(17/2) + (-4*q^(-11/2) - 16*q^(-13/2) - 36*q^(-15/2) - 53*q^(-17/2) - 58*q^(-19/2) - 37*q^(-21/2) - 30*q^(-23/2) - 3*q^(-25/2) - 4*q^(-27/2) - 2*q^(-29/2))*x1^(-7/2)*x2^(19/2) + (-4*q^(3/2) - 24*q^(1/2) - 68*q^(-1/2) - 168*q^(-3/2) - 268*q^(-5/2) - 321*q^(-7/2) - 205*q^(-9/2) - 6*q^(-11/2) + 214*q^(-13/2) + 203*q^(-15/2) + 114*q^(-17/2) + 29*q^(-19/2) + 11*q^(-21/2) + 6*q^(-23/2) + 4*q^(-25/2) + 2*q^(-27/2))*x1^(-5/2)*x2^(19/2) + (-4*q^(15/2) - 16*q^(13/2) - 36*q^(11/2) - 84*q^(9/2) - 156*q^(7/2) - 268*q^(5/2) - 318*q^(3/2) - 212*q^(1/2) + 107*q^(-1/2) + 464*q^(-3/2) + 761*q^(-5/2) + 599*q^(-7/2) + 225*q^(-9/2) - 31*q^(-11/2) - 114*q^(-13/2) - 81*q^(-15/2) - 35*q^(-17/2) - 10*q^(-19/2) - 4*q^(-21/2) - 2*q^(-23/2))*x1^(-3/2)*x2^(19/2) + (-4*q^(25/2) - 4*q^(23/2) - 12*q^(21/2) - 20*q^(19/2) - 32*q^(17/2) - 28*q^(15/2) - 48*q^(13/2) - 24*q^(11/2) + 4*q^(9/2) + 130*q^(7/2) + 246*q^(5/2) + 320*q^(3/2) + 227*q^(1/2) + 179*q^(-1/2) - 34*q^(-3/2) - 166*q^(-5/2) - 137*q^(-7/2) - 117*q^(-9/2) - 44*q^(-11/2) - 35*q^(-13/2) - 4*q^(-15/2) - 2*q^(-17/2))*x1^(-1/2)*x2^(19/2)

(-1/2, 5/2)

x1^(1/2)x2^(-5/2)

q^(-29/2)

(-q^(1/2))*x1^(1/2)*x2^(-5/2) + (-4*q^(1/2))*x1^(1/2)*x2^(-7/2) + (-3*q^(-3/2))*x1^(3/2)*x2^(-9/2) + (-2*q^(3/2) - 10*q^(1/2) + 3*q^(-1/2))*x1^(1/2)*x2^(-9/2) + (-4*q^(-1/2) - 12*q^(-3/2) - q^(-5/2))*x1^(3/2)*x2^(-11/2) + (-4*q^(5/2) - 8*q^(3/2) - 16*q^(1/2) + 12*q^(-1/2) + 5*q^(-3/2))*x1^(1/2)*x2^(-11/2) + (-q^(-7/2) - 3*q^(-9/2) - 5*q^(-11/2))*x1^(5/2)*x2^(-13/2) + (-9*q^(1/2) - 22*q^(-1/2) - 33*q^(-3/2) + 3*q^(-5/2) + 9*q^(-7/2) + 2*q^(-9/2))*x1^(3/2)*x2^(-13/2) + (-2*q^(9/2) - 6*q^(7/2) - 17*q^(5/2) - 11*q^(3/2) - 13*q^(1/2) + 37*q^(-1/2) + 17*q^(-3/2) + 2*q^(-5/2))*x1^(1/2)*x2^(-13/2) + (-4*q^(-5/2) - 16*q^(-7/2) - 22*q^(-9/2) - 21*q^(-11/2) - q^(-13/2) - 2*q^(-15/2))*x1^(5/2)*x2^(-15/2) + (-4*q^(5/2) - 20*q^(3/2) - 52*q^(1/2) - 70*q^(-1/2) - 54*q^(-3/2) + 41*q^(-5/2) + 55*q^(-7/2) + 24*q^(-9/2) + 3*q^(-11/2) + 2*q^(-13/2))*x1^(3/2)*x2^(-15/2) + (-4*q^(13/2) - 4*q^(11/2) - 16*q^(9/2) - 24*q^(7/2) - 24*q^(5/2) + 12*q^(3/2) + 23*q^(1/2) + 86*q^(-1/2) + 39*q^(-3/2) - 3*q^(-7/2) - 7*q^(-9/2))*x1^(1/2)*x2^(-15/2) + (-3*q^(-15/2) - 4*q^(-17/2) - 8*q^(-19/2) - 5*q^(-21/2) - 7*q^(-23/2))*x1^(7/2)*x2^(-17/2) + (-2*q^(-1/2) - 18*q^(-3/2) - 49*q^(-5/2) - 91*q^(-7/2) - 88*q^(-9/2) - 53*q^(-11/2) + 22*q^(-13/2) + 19*q^(-15/2) + 12*q^(-17/2) + 2*q^(-19/2) + 2*q^(-21/2))*x1^(5/2)*x2^(-17/2) + (-8*q^(9/2) - 18*q^(7/2) - 58*q^(5/2) - 116*q^(3/2) - 161*q^(1/2) - 112*q^(-1/2) + 12*q^(-3/2) + 214*q^(-5/2) + 213*q^(-7/2) + 97*q^(-9/2) + 16*q^(-11/2) - 11*q^(-13/2) - 3*q^(-15/2))*x1^(3/2)*x2^(-17/2) + (-2*q^(19/2) - 6*q^(17/2) - 8*q^(15/2) - 22*q^(13/2) - 20*q^(11/2) - 44*q^(9/2) - 18*q^(7/2) + 30*q^(5/2) + 113*q^(3/2) + 111*q^(1/2) + 159*q^(-1/2) + 49*q^(-3/2) - 30*q^(-5/2) - 31*q^(-7/2) - 33*q^(-9/2) - 9*q^(-11/2) - 9*q^(-13/2))*x1^(1/2)*x2^(-17/2) + (-4*q^(-11/2) - 16*q^(-13/2) - 36*q^(-15/2) - 53*q^(-17/2) - 58*q^(-19/2) - 37*q^(-21/2) - 30*q^(-23/2) - 3*q^(-25/2) - 4*q^(-27/2) - 2*q^(-29/2))*x1^(7/2)*x2^(-19/2) + (-4*q^(3/2) - 24*q^(1/2) - 68*q^(-1/2) - 168*q^(-3/2) - 268*q^(-5/2) - 321*q^(-7/2) - 205*q^(-9/2) - 6*q^(-11/2) + 214*q^(-13/2) + 203*q^(-15/2) + 114*q^(-17/2) + 29*q^(-19/2) + 11*q^(-21/2) + 6*q^(-23/2) + 4*q^(-25/2) + 2*q^(-27/2))*x1^(5/2)*x2^(-19/2) + (-4*q^(15/2) - 16*q^(13/2) - 36*q^(11/2) - 84*q^(9/2) - 156*q^(7/2) - 268*q^(5/2) - 318*q^(3/2) - 212*q^(1/2) + 107*q^(-1/2) + 464*q^(-3/2) + 761*q^(-5/2) + 599*q^(-7/2) + 225*q^(-9/2) - 31*q^(-11/2) - 114*q^(-13/2) - 81*q^(-15/2) - 35*q^(-17/2) - 10*q^(-19/2) - 4*q^(-21/2) - 2*q^(-23/2))*x1^(3/2)*x2^(-19/2) + (-4*q^(25/2) - 4*q^(23/2) - 12*q^(21/2) - 20*q^(19/2) - 32*q^(17/2) - 28*q^(15/2) - 48*q^(13/2) - 24*q^(11/2) + 4*q^(9/2) + 130*q^(7/2) + 246*q^(5/2) + 320*q^(3/2) + 227*q^(1/2) + 179*q^(-1/2) - 34*q^(-3/2) - 166*q^(-5/2) - 137*q^(-7/2) - 117*q^(-9/2) - 44*q^(-11/2) - 35*q^(-13/2) - 4*q^(-15/2) - 2*q^(-17/2))*x1^(1/2)*x2^(-19/2)

Braid

Braid word	Components	Crossings	Strands
`[1, -2, 3, -2, -4, 1, 3, 2, 2, 3, 4, 3, -2]`	2	13	5

Multivariable Alexander polynomial

Δ_L
`-3A1^(1/2)A2^(1/2) + 7A1^(1/2)A2^(-1/2) - 4A1^(1/2)A2^(-3/2) + A1^(1/2)A2^(-5/2) + A1^(-1/2)A2^(5/2) - 4A1^(-1/2)A2^(3/2) + 7A1^(-1/2)A2^(1/2) - 3A1^(-1/2)A2^(-1/2)`

Warning: the A1, A2, … basis used for the HFL and Alexander data might not match the x1, x2, … basis used for F_L.

Dual Thurston polytope

Vertex	Dual to fibered face
`(-1, -1)`	no
`(1, -5)`	yes
`(1, 1)`	no
`(-1, 5)`	yes

HFL polytope

Poincaré polynomial
`m^(-4)A2^(-3) + 3m^(-3)A1^(-1)A2^(-1) + 5m^(-3)A2^(-2) + m^(-3)A1A2^(-3) + 10m^(-2)A1^(-1) + 14m^(-2)A2^(-1) + 5m^(-2)A1A2^(-2) + 11m^(-1)A1^(-1)A2 + 20m^(-1) + 11m^(-1)A1A2^(-1) + 5A1^(-1)A2^2 + 14A2 + 10A1 + mA1^(-1)A2^3 + 5mA2^2 + 3mA1A2 + m^2A2^3`

Vertex	Maslov	Rank
`(-1, -1)`	-3	3
`(0, -3)`	-4	1
`(1, -3)`	-3	1
`(1, 1)`	1	3
`(0, 3)`	2	1
`(-1, 3)`	1	1

Record

FL/HFL Links

`orderOption(int)`	`1834`
`namestring`	`L11n77{1}`
`statusstring`	`success`
`slugstring`	`L11n77_1_0726d9d7`
`result_filestring`	`details/L11n77_1_0726d9d7.json`
`complexity_scoreOption(int)`	`242`
`strandsOption(int)`	`null`
`crossingsOption(int)`	`11`
`component_countOption(int)`	`2`
`girthOption(int)`	`6`
`total_rankOption(int)`	`120`
`wall_secondsOption(float)`	`0.002584`
`backend_secondsOption(float)`	`0.0`
`errorstring`
`dimensionOption(int)`	`2`
`support_sizeOption(int)`	`17`
`vertex_countOption(int)`	`6`
`fibered_vertex_countOption(int)`	`2`
`polytope_statusstring`	`computed`
`alexander_support_sizeOption(int)`	`8`
`alexander_vertex_countOption(int)`	`4`
`alexander_relationstring`	`not_computed`
`fk_countint`	`1`
`detailsRowRef(FLHFLLinks)`	{ "dataset": "FLHFLLinks", "key": "L11n77_1_0726d9d7" }
`detail_assetstring`	`/api/v1/datasets/FLHFLLinks/assets/L11n77_1_0726d9d7`