Hi Elton,
0.2 is the multi-variable marginal value of the variable assignment
(A=0,B=0). The 0.0's are the marginal value of single variable
assignments.
The marginal value of a single variable assignment is defined as
follows: Consider some set of variables S={Y_1, ..., Y_m}, and some
(stochastic or deterministic) objective function f:Y_1 x .... x Y_m ->
R, where "x" denotes the cross-product. Suppose each variable can take
values in {y_1, ..., y_n}. Then, for any i in {1,...,m}, and any j in
{1, ..., n}, the marginal value of Y_i=y_j is the expected value of
f(z_1, ..., z_i-1, y_j, z_i+1, ..., z_m), where, for any k in
{1,...,i-1, i+1, ..., m}, the value of z_k is drawn from the uniform
distribution over {y_1, ..., y_n}.
The definition of the marginal value of a multi-variable assignment is
a straightforward extension of the definition given above.
Since a marginal value, as defined here, is just an expected value, it
can be estimated by sampling appropriately.
Hope this helps!
Keki