By Akhil Wali
Clojure for computer studying is an advent to laptop studying concepts and algorithms. This publication demonstrates how one can observe those strategies to real-world difficulties utilizing the Clojure programming language.
It explores many computer studying concepts and likewise describes how one can use Clojure to construct computer studying structures. This publication begins by way of introducing the easy computer studying difficulties of regression and class. It additionally describes how one can enforce those desktop studying options in Clojure. The ebook additionally demonstrates numerous Clojure libraries, which are worthy in fixing desktop studying problems.
Clojure for laptop studying familiarizes you with a number of pragmatic desktop studying innovations. by means of the top of this booklet, you may be absolutely conscious of the Clojure libraries that may be used to resolve a given laptop studying challenge.
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It's basically comparing vector equality using the standard reduce and map functions: (defn mat-eq "Checks if two matrices are equal" [A B] (and (= (count A) (count B)) (reduce #(and %1 %2) (map = A B)))) [ 21 ] Working with Matrices We first compare the row lengths of the two matrices using the count and = functions, and then use the reduce function to compare the inner vector elements. Essentially, the reduce function repeatedly applies a function that accepts two arguments to consecutive elements in a sequence and returns the final result when all the elements in the sequence have been reduced by the applied function.
This model can then be used to predict more such data when its required parameters are supplied. For example, we might want to study the frequency of rainfall on a given day in a particular city, which we will assume varies depending on the humidity on that day. A formulated model could be useful in predicting the possibility of rainfall on a given day if we know the humidity on that day. We start formulating a model from some data by first fitting a straight line (that is, an equation) with some parameters and coefficients over this data.
For now, we'll focus on how to use matrices in this technique, and we shall revisit regularization in depth in Chapter 2, Understanding Linear Regression. We will first define an interpolation matrix L that can be used to determine an estimated curve of the given data points. It's essentially the vector [-1, 2, -1] moving diagonally across the columns of the matrix. This kind of a matrix is called a band matrix: −1 2 −1 0 L 0 0 −1 2 −1 L 0 L= O 0 L 0 −1 2 −1 We can concisely define the matrix L using the following compute-matrix function.