Theory Of Cortical Plasticity

Notation

m

= ( m 1 m i m N) T-modifiable synaptic weight vector.

m i

is the synaptic weight between input neuron i and the output neuron.

M

-the synaptic weight matrix when there is more than one output neuron. [ M ij] represents the connection between LGN neuron j and cortical neuron i.

m

= ( m l, m r) when there are inputs from two eyes, m l( r) represents the weight vector to input neurons from the left (right) eye channel.

d

= ( d 1 d N) T Is the a vector of input activities to a single cortical neuron. d i represents the activity of input neuron i.

d i

, an upper index d i denotes that this is the i'th vector of input activity. If there are K different input vectors i = 1 K.

d

= ( d l, d r) when there are inputs from two eyes, d l( r)) represents the input vector to the left (right) eye channel.

n

the vector of uncorrelated random activity, or noise

c

The activity level of a single cortical neuron.

c

Cortical cell activity vector c = ( c 1, , c N) T, when there are N cortical neurons.

c i

is the activity of a cortical neurons given...

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