The following graphic represents a Restricted Boltzmann Machine with two visible layer nodes and two hidden layer nodes. The weights between the visible layer and hidden layer nodes are all equal to $1.$ All nodes also have biases equal to $1.$

Where the state of the nodes are shown in the columns v$1,$ v$2,$ h$1$ and h$2$ and where the energy value is indicated under the column labeled $"$E$"$ and the remaining columns are self$-$explanatory. The upper left indicates the weight links and bias values of the indicated nodes. Changing these values will change the energy value and hence the probability values of the configurations.

Given the Contrastive Divergence spreadsheet data indicating the probability of configurations, what is the probability that the visible vector $[0,0]$ will be reconstructed? Answer to $4$ significant decimal digits.

the probability that the visible vector $[0,0]$ will be reconstructed is $0\mathrm{.}1288$