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Now assume that x^((3))=[-1,10]. How many mistakes does the algorithm make until convergence if cycling starts with data point x^((1)) ? Also provide the progression of the separating plane as the algorithm cycles in the following list format: [[\theta _(1)^((1)),\theta _(2)^((1))],dots,[\theta _(1)^((N)),\theta _(2)^((N))]], where the superscript denotes different \theta as the separating plane progresses. For example, if \theta progress from 0,0 (initialization) to 1,2 to 3,-2, you should enter [[1,2],[3,-2]] Please enter the number of mistakes of Perceptron algorithm if the algorithm starts with x^((1)). Please enter the progression of the separating hyperplane ( \theta , in a list format described above) of Perceptron algorithm if the algorithm starts with x^((1)). Please enter the number of mistakes of Perceptron algorithm if the algorithm starts with x^((2)). Please enter the progression of the separating hyperplane ( \theta , in the list format described above) of Perceptron algorithm if the algorithm starts with x^((2)).
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