Supervised Learning: Regression & Classification
Random Forest
1. Introduction
Random Forest is a flexible, easy to use machine learning algorithm that produces, even without hyperparameter tuning, a great result most of the time. It can be used for both classification and regression tasks. In this article, you are going to learn how the random forest algorithm deals with classification and regression problems.
To understand the Random Forest algorithm, you have to be familiar with Decision Trees at first. Read an article on Decision Trees here.
One of the common problems with decision trees, especially the ones that have a table full of columns, is that they tend to overfit a lot. Sometimes it looks like the tree just memorizes the data. Here are the typical examples of decision trees that overfit, both for categorical and continuous data:
Categorical:
If the client is male, between 15 and 25, from the US, likes icecream, has a German friend, hates birds and ate pancakes on August 25th, 2012,  he is likely to download Pokemon Go.
Continuous:
Random Forest prevents this problem: it is an ensemble of multiple decision trees, not just one. And the more the number of these decision trees in Random Forest, the better the generalization.
More precisely, Random Forest works as follows:

Selects k features (columns) from the dataset (table) with a total of m features randomly (where k<<m). Then, it builds a Decision Tree from those k features.

Repeats n times so that you have n Decision Trees built from different random combinations of k features (or a different random sample of the data, called bootstrap sample).

Takes each of the n built Decision Trees and passes a random variable to predict the outcome. Stores the predicted outcome (target), so that you have a total of n outcomes from the n Decision Trees.

Calculates the votes for each predicted target and takes the mode (most frequent target variable). In other words, considers the high voted predicted target as the final prediction from the random forest algorithm.
* In case of a regression problem, for a new record, each tree in the forest predicts a value for Y (output). The final value can be calculated by taking the average of all the values predicted by all the trees in a forest. Or, in case of a classification problem, each tree in the forest predicts the category to which the new record belongs. Finally, the new record is assigned to the category that wins the majority vote.
Thus, Random Forest is an algorithm that builds n decision trees by randomly selecting k out of the total of m features for every decision tree, and takes the mode (average, if regression) of the predicted outcomes.
Example:
James wants to decide what places he should visit during his one week stay in Paris. He goes to a friend who lived there one year and asks what he visited in the past and if he liked it or not. Based on his experience, he will give James some advice.
This is a typical decision tree algorithm approach. James’ friend decided about what James should visit, based on his personal experience of a year.
Later, James starts asking more and more of his friends to advise him, and they recommend the places they have been to. Then James chooses the places that were recommend the most to him, which is the typical Random Forest algorithm approach.
2. Pros & Cons
Advantages:

Can be used for both classification and regression problems: Random Forest works well when you have both categorical and numerical features.

Reduction in overfitting: by averaging several trees, there is a significantly lower risk of overfitting.

Make a wrong prediction only when more than half of the base classifiers are wrong: Random Forest is very stable  even if a new data point is introduced in the dataset, the overall algorithm is not affected much as new data may impact one tree, but it is very hard for it to impact all the trees.
Disadvantages:

Random forests have been observed to overfit for some datasets with noisy classification/regression tasks.

More complex and computationally expensive than decision tree algorithm.

Due to their complexity, they require much more time to train than other comparable algorithms.
3. Important Hyperparameters
The Hyperparameters in a random forest are either used to increase the predictive power of the model or to make the model faster. Below, hyperparameters of sklearn builtin random forest function is described:
1. Increasing the Predictive Power

n_estimators: the number of trees the algorithm builds before taking the maximum voting or taking averages of predictions. In general, a higher number of trees increases the performance and makes the predictions more stable, but it also slows down the computation.

max_features: the maximum number of features Random Forest is allowed to try in an individual tree. Sklearn provides several options, described in their documentation.

min_sample_leaf: determines the minimum number of leaves that are required to split an internal node.
2. Increasing the Models Speed

n_jobs: tells the engine how many processors it is allowed to use. If it has a value of 1, it can only use one processor. A value of “1” means that there is no limit.

random_state: makes the model’s output replicable. The model will always produce the same results when it has a definite value of random_state and if it has been given the same hyperparameters and the same training data.

oob_score: (also called oob sampling)  a random forest crossvalidation method. In this sampling, about onethird of the data is not used to train the model and can be used to evaluate its performance. These samples are called the out of bag samples. It is very similar to the leaveoneout crossvalidation method, but almost no additional computational burden goes along with it.