Landscape

Chosen Fixed Point

Here is the data for the chosen fixed point.
$F_{UV}$ represents the flavor symmetries in the UV Lagrangian, and $F_{IR}$ represents the flavor symmetries in the IR. $F_{UV}$ and $F_{IR}$ can differ due to accidental symmetry enhancement.
The number of marginal operators, $n_{marginal}$, minus the dimension of flavor symmetries in IR, $|F_{IR}|$, corresponds to the coefficient of $t^6$ in the superconformal index.

#	Theory	Superpotential	Central charge $a$	Central charge $c$	Ratio $a/c$	Matter field: $R$-charge	U(1) part of $F_{UV}$	Rank of $F_{UV}$	Rational
55773	SU2adj1nf3	$M_1q_1q_2$ + $ \phi_1q_3\tilde{q}_1$ + $ M_2\tilde{q}_2\tilde{q}_3$ + $ M_1^2$	0.8475	1.0447	0.8112	[X:[], M:[1.0, 0.7327], q:[0.5, 0.5, 0.7112], qb:[0.7112, 0.6337, 0.6337], phi:[0.5776]]	[X:[], M:[[0, 0, 0, 0], [0, 0, -3, -3]], q:[[-1, 0, 0, 0], [1, 0, 0, 0], [0, -1, 1, 1]], qb:[[0, 1, 0, 0], [0, 0, 3, 0], [0, 0, 0, 3]], phi:[[0, 0, -1, -1]]]	4

Relevant Operators	Marginal Operators	$n_{marginal}$$-$$\|F_{IR}\|$	Superconformal Index	Refined index
$M_2$, $ M_1$, $ q_1\tilde{q}_2$, $ \phi_1^2$, $ q_1\tilde{q}_1$, $ \tilde{q}_1\tilde{q}_2$, $ q_3\tilde{q}_1$, $ M_2^2$, $ \phi_1q_1q_2$, $ \phi_1q_1^2$, $ \phi_1q_1\tilde{q}_2$, $ M_1M_2$, $ \phi_1\tilde{q}_2^2$, $ \phi_1\tilde{q}_2\tilde{q}_3$, $ M_2\phi_1^2$, $ M_2q_1\tilde{q}_1$	.	-8	t^2.2 + t^3. + 4t^3.4 + t^3.47 + 4t^3.63 + 4t^4.03 + t^4.27 + t^4.4 + 3t^4.73 + 4t^5.13 + t^5.2 + 3t^5.53 + t^5.66 + 4t^5.83 - 8t^6. + 2t^6.47 + t^6.59 + 9t^6.8 + 4t^6.87 + 4t^6.93 + 16t^7.03 + 7t^7.27 + t^7.4 + 12t^7.44 + 12t^7.67 - t^7.73 + t^7.86 + 4t^8.03 + 6t^8.07 + 8t^8.13 - 2t^8.2 + 8t^8.37 + 10t^8.53 + 4t^8.6 + 2t^8.66 + 12t^8.77 + t^8.79 + 8t^8.94 - t^4.73/y - t^6.93/y + t^7.27/y + t^8.53/y + (4t^8.6)/y + t^8.66/y + (4t^8.83)/y - t^4.73y - t^6.93y + t^7.27y + t^8.53y + 4t^8.6y + t^8.66y + 4t^8.83*y	t^2.2/(g3^3g4^3) + t^3. + (g3^3t^3.4)/g1 + g1g3^3t^3.4 + (g4^3t^3.4)/g1 + g1g4^3t^3.4 + t^3.47/(g3^2g4^2) + (g2t^3.63)/g1 + g1g2t^3.63 + (g3g4t^3.63)/(g1g2) + (g1g3g4t^3.63)/g2 + g2g3^3t^4.03 + (g3^4g4t^4.03)/g2 + g2g4^3t^4.03 + (g3g4^4t^4.03)/g2 + g3g4t^4.27 + t^4.4/(g3^6g4^6) + t^4.73/(g3g4) + t^4.73/(g1^2g3g4) + (g1^2t^4.73)/(g3g4) + (g3^2t^5.13)/(g1g4) + (g1g3^2t^5.13)/g4 + (g4^2t^5.13)/(g1g3) + (g1g4^2t^5.13)/g3 + t^5.2/(g3^3g4^3) + (g3^5t^5.53)/g4 + g3^2g4^2t^5.53 + (g4^5t^5.53)/g3 + t^5.66/(g3^5g4^5) + (g2t^5.83)/(g1g3^3g4^3) + (g1g2t^5.83)/(g3^3g4^3) + t^5.83/(g1g2g3^2g4^2) + (g1t^5.83)/(g2g3^2g4^2) - 4t^6. - t^6./g1^2 - g1^2t^6. - (g3^3t^6.)/g4^3 - (g4^3t^6.)/g3^3 + (2t^6.47)/(g3^2g4^2) + t^6.59/(g3^9g4^9) + g3^6t^6.8 + (g3^6t^6.8)/g1^2 + g1^2g3^6t^6.8 + g3^3g4^3t^6.8 + (g3^3g4^3t^6.8)/g1^2 + g1^2g3^3g4^3t^6.8 + g4^6t^6.8 + (g4^6t^6.8)/g1^2 + g1^2g4^6t^6.8 + (g3t^6.87)/(g1g4^2) + (g1g3t^6.87)/g4^2 + (g4t^6.87)/(g1g3^2) + (g1g4t^6.87)/g3^2 + (2t^6.93)/(g3^4g4^4) + t^6.93/(g1^2g3^4g4^4) + (g1^2t^6.93)/(g3^4g4^4) + 2g2g3^3t^7.03 + (g2g3^3t^7.03)/g1^2 + g1^2g2g3^3t^7.03 + (2g3^4g4t^7.03)/g2 + (g3^4g4t^7.03)/(g1^2g2) + (g1^2g3^4g4t^7.03)/g2 + 2g2g4^3t^7.03 + (g2g4^3t^7.03)/g1^2 + g1^2g2g4^3t^7.03 + (2g3g4^4t^7.03)/g2 + (g3g4^4t^7.03)/(g1^2g2) + (g1^2g3g4^4t^7.03)/g2 + g2^2t^7.27 + (g2^2t^7.27)/g1^2 + g1^2g2^2t^7.27 + g3g4t^7.27 + (g3^2g4^2t^7.27)/g2^2 + (g3^2g4^2t^7.27)/(g1^2g2^2) + (g1^2g3^2g4^2t^7.27)/g2^2 + t^7.4/(g3^6g4^6) + (g2g3^6t^7.44)/g1 + g1g2g3^6t^7.44 + (g3^7g4t^7.44)/(g1g2) + (g1g3^7g4t^7.44)/g2 + (g2g3^3g4^3t^7.44)/g1 + g1g2g3^3g4^3t^7.44 + (g3^4g4^4t^7.44)/(g1g2) + (g1g3^4g4^4t^7.44)/g2 + (g2g4^6t^7.44)/g1 + g1g2g4^6t^7.44 + (g3g4^7t^7.44)/(g1g2) + (g1g3g4^7t^7.44)/g2 + (g2^2g3^3t^7.67)/g1 + g1g2^2g3^3t^7.67 + (g3^4g4t^7.67)/g1 + g1g3^4g4t^7.67 + (g3^5g4^2t^7.67)/(g1g2^2) + (g1g3^5g4^2t^7.67)/g2^2 + (g2^2g4^3t^7.67)/g1 + g1g2^2g4^3t^7.67 + (g3g4^4t^7.67)/g1 + g1g3g4^4t^7.67 + (g3^2g4^5t^7.67)/(g1g2^2) + (g1g3^2g4^5t^7.67)/g2^2 - t^7.73/(g3g4) + t^7.86/(g3^8g4^8) + (g2t^8.03)/(g1g3^6g4^6) + (g1g2t^8.03)/(g3^6g4^6) + t^8.03/(g1g2g3^5g4^5) + (g1t^8.03)/(g2g3^5g4^5) + g2^2g3^6t^8.07 + (g3^8g4^2t^8.07)/g2^2 + g2^2g3^3g4^3t^8.07 + (g3^5g4^5t^8.07)/g2^2 + g2^2g4^6t^8.07 + (g3^2g4^8t^8.07)/g2^2 + (g3^2t^8.13)/(g1^3g4) + (g3^2t^8.13)/(g1g4) + (g1g3^2t^8.13)/g4 + (g1^3g3^2t^8.13)/g4 + (g4^2t^8.13)/(g1^3g3) + (g4^2t^8.13)/(g1g3) + (g1g4^2t^8.13)/g3 + (g1^3g4^2t^8.13)/g3 - (2t^8.2)/(g3^3g4^3) + t^8.37/(g1^3g2) + t^8.37/(g1g2) + (g1t^8.37)/g2 + (g1^3t^8.37)/g2 + (g2t^8.37)/(g1^3g3g4) + (g2t^8.37)/(g1g3g4) + (g1g2t^8.37)/(g3g4) + (g1^3g2t^8.37)/(g3g4) + (2g3^5t^8.53)/g4 + (g3^5t^8.53)/(g1^2g4) + (g1^2g3^5t^8.53)/g4 - g2^2g3g4t^8.53 + 2g3^2g4^2t^8.53 + (g3^2g4^2t^8.53)/g1^2 + g1^2g3^2g4^2t^8.53 - (g3^3g4^3t^8.53)/g2^2 + (2g4^5t^8.53)/g3 + (g4^5t^8.53)/(g1^2g3) + (g1^2g4^5t^8.53)/g3 + t^8.6/(g1g3^3) + (g1t^8.6)/g3^3 + t^8.6/(g1g4^3) + (g1t^8.6)/g4^3 + (2t^8.66)/(g3^5g4^5) + (g3^3t^8.77)/g2 + (g3^3t^8.77)/(g1^2g2) + (g1^2g3^3t^8.77)/g2 + (g2g3^2t^8.77)/g4 + (g2g3^2t^8.77)/(g1^2g4) + (g1^2g2g3^2t^8.77)/g4 + (g2g4^2t^8.77)/g3 + (g2g4^2t^8.77)/(g1^2g3) + (g1^2g2g4^2t^8.77)/g3 + (g4^3t^8.77)/g2 + (g4^3t^8.77)/(g1^2g2) + (g1^2g4^3t^8.77)/g2 + t^8.79/(g3^12g4^12) + (g3^8t^8.94)/(g1g4) + (g1g3^8t^8.94)/g4 + (g3^5g4^2t^8.94)/g1 + g1g3^5g4^2t^8.94 + (g3^2g4^5t^8.94)/g1 + g1g3^2g4^5t^8.94 + (g4^8t^8.94)/(g1g3) + (g1g4^8t^8.94)/g3 - t^4.73/(g3g4y) - t^6.93/(g3^4g4^4y) + (g3g4t^7.27)/y + (g3^2g4^2t^8.53)/y + t^8.6/(g1g3^3y) + (g1t^8.6)/(g3^3y) + t^8.6/(g1g4^3y) + (g1t^8.6)/(g4^3y) + t^8.66/(g3^5g4^5y) + (g2t^8.83)/(g1g3^3g4^3y) + (g1g2t^8.83)/(g3^3g4^3y) + t^8.83/(g1g2g3^2g4^2y) + (g1t^8.83)/(g2g3^2g4^2y) - (t^4.73y)/(g3g4) - (t^6.93y)/(g3^4g4^4) + g3g4t^7.27y + g3^2g4^2t^8.53y + (t^8.6y)/(g1g3^3) + (g1t^8.6y)/g3^3 + (t^8.6y)/(g1g4^3) + (g1t^8.6y)/g4^3 + (t^8.66y)/(g3^5g4^5) + (g2t^8.83y)/(g1g3^3g4^3) + (g1g2t^8.83y)/(g3^3g4^3) + (t^8.83y)/(g1g2g3^2g4^2) + (g1t^8.83y)/(g2g3^2g4^2)