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As before, we supplement this with the reset condition that whenever (v_{i}=1) neuron i fires and is reset to (v_{i}=0).
According to (1), neuron i fires a spike at cycle t + 1 if its postsynaptic potential h i ( t ) = ∑ j = 1 N w i j s i j x j ( t ) at time t exceeds the threshold θ.
Here, as in many other approaches, we define Θ as the Heaviside function, which is equivalent to restricting the neuron states to binary variables, with x i = 1 if neuron i fires and x i = 0 if it is silent.
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