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Matlab Matlab Sigmoid Sigmoid Perceptron Perceptron Linear Linear Training Training Small, Round Blue-Cell Tumor Classification Example Small, Round Blue-Cell Tumor Classification Example Matlab Program for NN Analysis Matlab Program for NN Analysis Algebraic Training of a Neural Network Algebraic Training of a Neural Network
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You can use various shapes of non-linear neurons in Neural Networks
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Perceptron Neural Networks
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Biases versus Weights in Perceptrons
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Multi-Layer Perceptrons can classify with Boundaries and Clusters 1.Multi-layer perceptrons have more powerful classification capabilities 2.Based on number of layers and elements used we can make a classification of classifiers 3.We can find open and closed regions in classifications. 4.The next slide will show various strengths of classifiers.
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Sigmoid Neural Networks
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Smooth nonlinearity! Logsig = logistic sigmoid
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Sigmoid Neural Network
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Single Sigmoid Layer is Sufficient for any continuous function!
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Typical Sigmoid Neural Network Output – create your own mapping Sigmoid gives arbitrary accuracy!
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Thresholded Neural Network Output Strict YES / NO decision is sometimes useful
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Linear Neural Networks Neural Networks
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Training Error and Cost for a Single Linear Neuron Training error Quadratic error cost
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Linear Neuron Gradient Training error Quadratic error cost Single Linear Neuron
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Steepest-Descent Steepest-Descent Learning for a Single Linear Neuron New training parameter
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Backpropagation – for a Single Linear Neuron
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Backpropagation for a Single Linear Neuron Training Sets
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Example: Microarray Training Set
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Steepest-Descent Algorithm for a Single-Step Perceptron
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Training Sigmoid Networks
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Training Variables for a Single Sigmoid Neuron
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Training a Single Sigmoid Neuron
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Final formula for weights and biases
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Training a Sigmoid Network
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From previous slides
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Example of Classification done by a Neural Network 62 samples from microarray 7000 genes 8 genes in strong feature set
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Small, Round Blue- Cell Tumor Classification Example
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How the training set was created?
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Neural Network Training for the SRBCT problem Characteristics of training method for SRBCT
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“Leave-One-Out” – another validation methodology
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“Novel-Set” Validation methodology
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Characteristics of methods applied
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Cardiac Pacemaker and EKG Signals EKG Signals
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MATLABfor Neural Networks
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Matlab Program for NN Analysis
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Algebraic Training of a Neural Network
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conclusions
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