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An Illustrative Example

An Illustrative Example. Apple/Orange Sorter. Neural Network. sensors. sorter. Shape: {1 : round ; -1 : elliptical} Texture: {1 : smooth ; -1 : rough} Weight: {1 : > 1 lb. ; -1 : < 1 lb.}. Apple. Orange. Prototype Vectors. sensors :. Shape: {1 : round ; -1 : elliptical}

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An Illustrative Example

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  1. An Illustrative Example

  2. Apple/Orange Sorter Neural Network sensors sorter Shape: {1 : round ; -1 : elliptical} Texture: {1 : smooth ; -1 : rough} Weight: {1 : > 1 lb. ; -1 : < 1 lb.} Apple Orange

  3. Prototype Vectors sensors: Shape: {1 : round ; -1 : elliptical} Texture: {1 : smooth ; -1 : rough} Weight: {1 : > 1 lb. ; -1 : < 1 lb.}

  4. Perceptron a = -1, n < 0 hardlims: a = 1, n ≧0

  5. Perceptron (coti.) i.e. W = [-1,1]T (p1, p2) = (-1,2), then n = 2a = hardlims(2) = 1 (p1, p2) = (1,-3), then n = -5a = hardlims(-5) = -1

  6. Apple/Orange Example

  7. Apple/Orange Example 橘子

  8. Hamming Network

  9. Feedforward Layer For Orange/Apple Recognition S=2 purelin:a=n

  10. Feedforward Layer (coti.) Why is it called Hamming ? The Hamming distance between two vectors is equal the number of elements that are different. e.g. the Hamming distance between [1,-1,-1] and [1,1,1] is 2 , the Hamming distance between [1,1,-1] and [1,1,1] is 1

  11. Recurrent Layer a = 0, n < 0 poslims: a= n, n ≧0

  12. Hamming Operation First Layer:input

  13. Hamming Operation Second Layer: ε=0.5 橘子

  14. Hopfield Network

  15. Apple/Orange Problem a = -1, n <-1 satlins: a = n, -1≦n ≦1 a = 1, 1<n

  16. Apple/Orange Problem Test: 橘子

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