Bosonic variables
Super-monomial
This bosonic variable is treated specially.
Linear combination of super-monomials
Fermionic variables
Lambda and Mu are the canonical form of a pair of pure spinors in generic position
Lambda and Mu are the canonical form of a pair of pure spinors in generic position
This verifies the following equation from arXiv:1105.2231 :
This equation holds in cohomology of QL, i.e. up to QL-exact terms
This is the sphere part of the vector class
This is the AdS part of the vector class
This is $(\theta\Gamma_m\lambda)\Gamma_m\theta$ and $(\theta\Gamma_m\mu)\Gamma_m\theta$
Collects equations for vanishing of x, i.
Collects equations for vanishing of x, i.e. vanishing of the coefficient of every monomial in x. (Monomial is an element of BosonsFermions.) Returns the list of equations. Every equation is a linear combination of terms. There are 2 types of terms: the constants (rational numbers) and rational number times z(n), where z(n) are unknowns to be solved for.