Please post your solutions to the Nov 10 In-Class Exercise to this thread. Best, Chris

-- Nov 10 In-Class Exercise Thread

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-- Nov 10 In-Class Exercise Thread

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-- Nov 10 In-Class Exercise Thread

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We want to produce an output that is a number modulo 8. These numbers are {0,1,2,3,4,5,6,7} which can be represented as 3-bit binary numbers. * We will use 3 neurons where each neuron will represent the bits in the output. * Every neuron will get 4 inputs (1 input bit from the sequence + 3 neuron outputs from the previous time step) The following diagram will summarize the network. ((resource:Screen Shot 2021-11-15 at 10.13.27.png|Resource Description for Screen Shot 2021-11-15 at 10.13.27.png)) Neurons are numbered 1 through 3 from top to bottom in the above diagram. Neuron 1 will compute: @BT@(y_1)^t = (y_1)^(t-1) OR ((y_2)^(t-1) AND (x^t AND (y_3)^(t-1))@BT@ Neuron 2 will compute: @BT@(y_2)^t = (y_2)^(t-1) OR (x^t AND (y_3)^(t-1))@BT@ Neuron 3 will compute: @BT@(y_3)^t = (x^t OR (y_3)^(t-1))@BT@

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