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(Solved): 3. Vectors a(1)=[1111] and a(2)=[1111] repre ...



3. Vectors \( a^{(1)}=\left[\begin{array}{lllll}1 & -1 & 1 & 1\end{array}\right] \) and \( a^{(2)}=\left[\begin{array}{llll}-???????

3. Vectors and represent the bit map shown below. They need to be associated for input vectors at from the prototypes stored (HD stands for Hemming Distance). Design the following two autoassociators: i- a linear autoassociator in the form of a linear associative memory with added thresholding element (TLU) at the output, if needed, but no feedback ii- a recurrent autoassociative memory with asynchronous updating. Compare the performance of both networks by evaluating responses to eight input ectors at from and . The nodes of the memory designed in part (b) should e updated in ascending order starting at node 1 .


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Here is the solution to above problem.(i) To design a linear autoassociator in the form of a linear associative memory with added thresholding element
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