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Machine Learning Quick Reference
Machine Learning Quick Reference

Machine Learning Quick Reference: Quick and essential machine learning hacks for training smart data models

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Machine Learning Quick Reference

Evaluating Kernel Learning

In machine learning, pattern finding is an area that is being explored to the hilt. There are many methods and algorithms that can drive this kind of work and analysis. However, in this chapter, we will try to focus on how kernels are making a significant difference to the whole machine learning outlook. The application of kernel learning doesn't have any boundaries: starting from a simple regression problem to a computer vision classification, it has made its presence felt everywhere. Support vector machine (SVM) is one of those algorithms that happens to make use of kernel learning.

In this chapter, we will be focusing on the following concepts:

  • Concepts of vectors, linear separability, and hyperplanes
  • SVM
  • Kernel tricks
  • Gaussian process
  • Parameter optimization

Introduction to vectors

Before moving on to the core topic, we would like to build a foundation for getting there. Hence, this segment of the chapter is very important. It might look familiar to you and many of you will be cognizant about this. However, going through this channel will set the flow.

A vector is an object that has both a direction and magnitude. It is represented by an arrow and with a coordinate (x, y) in space, as shown in the following plot:

As shown in the preceding diagram, the vector OA has the coordinates (4,3)

Vector OA= (4,3)

However, it is not sufficient to define a vector just by coordinates—we also need a direction. That means the direction from the x axis.

Magnitude of the vector

...

Linear separability

Linear separability implies that if there are two classes then there will be a point, line, plane, or hyperplane that splits the input features in such a way that all points of one class are in one-half space and the second class is in the other half-space.

For example, here is a case of selling a house based on area and price. We have got a number of data points for that along with the class, which is house Sold/Not Sold:

In the preceding figure, all the N, are the class (event) of Not Sold, which has been derived based on the Price and Area of the house and all the instances of S represent the class of the house getting sold. The number of N and S represent the data points on which the class has been determined.

In the first diagram, N and S are quite close and happen to be more random, hence, it's difficult to have linear separability...

Hyperplanes 

Many of you will have guessed it right. We use hyperplanes when it comes to more than 3D. We will define it using a bit of mathematics.

A linear equation looks like this: y = ax + b has got two variables, x and y, and a y-intercept, which is b. If we rename y as x2 and x as x1, the equation comes out as x2=ax1 + b which implies ax1 - x2 + b=0. If we define 2D vectors as x= (x1,x2) and w=(a,-1) and if we make use of the dot product, then the equation becomes w.x + b = 0. 

Remember, x.y = x1y1 + x2y2.

So, a hyperplane is a set of points that satisfies the preceding equation. But how do we classify with the help of hyperplane?

We define a hypothesis function h:

h(xi) = +1 if w.xi + b ≥ 0

-1 if w.xi + b < 0

This could be equivalent to the following:

h(xi)= sign(w.xi + b) 

It could also be equivalent to the following...

SVM

Now we are ready to understand SVMs. SVM is an algorithm that enables us to make use of it for both classification and regression. Given a set of examples, it builds a model to assign a group of observations into one category and others into a second category. It is a non-probabilistic linear classifier. Training data being linearly separable is the key here. All the observations or training data are a representation of vectors that are mapped into a space and SVM tries to classify them by using a margin that has to be as wide as possible:

Let's say there are two classes A and B as in the preceding screenshot.

And from the preceding section, we have learned the following:

g(x) = w. x + b

Where:

  • w: Weight vector that decides the orientation of the hyperplane
  • b: Bias term that decides the position of the hyperplane in n-dimensional space by biasing it

The...

Kernel trick

We have already seen that SVM works smoothly when it comes to having linear separable data. Just have a look at the following figure; it depicts that vectors are not linearly separable, but the noticeable part is that it is not being separable in 2D space:

With a few adjustments, we can still make use of SVM here.

Transformation of a two-dimensional vector into a 3D vector or any other higher dimensional vector can set things right for us. The next step would be to train the SVM using a higher dimensional vector. But the question arises of how high in dimension we should go to transform the vector. What this means is if the transformation has to be a two-dimensional vector, or 3D or 4D or more. It actually depends on the which brings separability into the dataset.

...

Kernel types

We're going to explain the types of in this section.

Linear kernel

Let's say there are two vectors, x1 and x2, so the linear kernel can be defined by the following:

K(x1, x2)= x1 . x2

Polynomial kernel

If there are two vectors, x1 and x2, the linear kernel can be defined by the following:

K(x1, x2)= (x1 . x+ c)d

Where:

  • c: Constant
  • d: Degree of polynomial:
def polynomial_kernel(x1, x2, degree, constant=0): 
result = sum([x1[i] * x2[i] for i in range(len(x1))]) + constant
return...

SVM example and parameter optimization through grid search

Here, we are taking a breast cancer dataset wherein we have classified according to whether the cancer is benign/malignant.

The following is for importing all the required libraries:

import pandas as pd
import numpy as np
from sklearn import svm, datasets
from sklearn.svm import SVC
import matplotlib.pyplot as plt
from sklearn.model_selection import train_test_split
from sklearn.model_selection import GridSearchCV
from sklearn.metrics import classification_report
from sklearn.utils import shuffle
%matplotlib inline

Now, let's load the breast cancer dataset:

BC_Data = datasets.load_breast_cancer()

The following allows us to check the details of the dataset:

print(BC_Data.DESCR)

This if for splitting the dataset into train and test:

X_train, X_test, y_train, y_test = train_test_split(BC_Data.data, BC_Data.target, random_state...

Introduction to vectors


Before moving on to the core topic, we would like to build a foundation for getting there. Hence, this segment of the chapter is very important. It might look familiar to you and many of you will be cognizant about this. However, going through this channel will set the flow.

A vector is an object that has both a direction and magnitude. It is represented by an arrow and with a coordinate (x, y) in space, as shown in the following plot:

As shown in the preceding diagram, the vector OA has the coordinates (4,3)

Vector OA= (4,3)

However, it is not sufficient to define a vector just by coordinates—we also need a direction. That means the direction from the x axis.

Magnitude of the vector

The magnitude of the vector is also called the norm. It is represented by ||OA||:

To find out magnitude of this vector, we can follow the Pythagorean theorem:

OA= OB2 + AB2

= 4+ 32 

= 16 + 9

= 25

Hence:

OA = √25 = 5

||OA||= 5

So, if there is a vector x = (x1,x2,....,xn):

||x||= x1+ x22+........

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Key benefits

  • Your guide to learning efficient machine learning processes from scratch
  • Explore expert techniques and hacks for a variety of machine learning concepts
  • Write effective code in R, Python, Scala, and Spark to solve all your machine learning problems

Description

Machine learning makes it possible to learn about the unknowns and gain hidden insights into your datasets by mastering many tools and techniques. This book guides you to do just that in a very compact manner. After giving a quick overview of what machine learning is all about, Machine Learning Quick Reference jumps right into its core algorithms and demonstrates how they can be applied to real-world scenarios. From model evaluation to optimizing their performance, this book will introduce you to the best practices in machine learning. Furthermore, you will also look at the more advanced aspects such as training neural networks and work with different kinds of data, such as text, time-series, and sequential data. Advanced methods and techniques such as causal inference, deep Gaussian processes, and more are also covered. By the end of this book, you will be able to train fast, accurate machine learning models at your fingertips, which you can easily use as a point of reference.

Who is this book for?

If you’re a machine learning practitioner, data scientist, machine learning developer, or engineer, this book will serve as a reference point in building machine learning solutions. You will also find this book useful if you’re an intermediate machine learning developer or data scientist looking for a quick, handy reference to all the concepts of machine learning. You’ll need some exposure to machine learning to get the best out of this book.

What you will learn

  • Get a quick rundown of model selection, statistical modeling, and cross-validation
  • Choose the best machine learning algorithm to solve your problem
  • Explore kernel learning, neural networks, and time-series analysis
  • Train deep learning models and optimize them for maximum performance
  • Briefly cover Bayesian techniques and sentiment analysis in your NLP solution
  • Implement probabilistic graphical models and causal inferences
  • Measure and optimize the performance of your machine learning models
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Table of Contents

12 Chapters
Quantifying Learning Algorithms Chevron down icon Chevron up icon
Evaluating Kernel Learning Chevron down icon Chevron up icon
Performance in Ensemble Learning Chevron down icon Chevron up icon
Training Neural Networks Chevron down icon Chevron up icon
Time Series Analysis Chevron down icon Chevron up icon
Natural Language Processing Chevron down icon Chevron up icon
Temporal and Sequential Pattern Discovery Chevron down icon Chevron up icon
Probabilistic Graphical Models Chevron down icon Chevron up icon
Selected Topics in Deep Learning Chevron down icon Chevron up icon
Causal Inference Chevron down icon Chevron up icon
Advanced Methods Chevron down icon Chevron up icon
Other Books You May Enjoy Chevron down icon Chevron up icon
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