Python Tutorial: t-SNE visualization of high-dimensional data
Key Takeaways
This video tutorial demonstrates how to apply t-Distributed Stochastic Neighbor Embedding (t-SNE) to visualize high-dimensional data using Python, specifically with the Iris dataset and a female body measurements dataset, utilizing libraries such as Pandas and Matplotlib for data manipulation and visualization.
Full Transcript
in this video you'll learn to apply t distributed stochastic neighbor embedding or t-sne while this may sound scary it's just a powerful technique to visualize high dimensional data using feature extraction t-sne will maximize the distance in two-dimensional space between observations that are most different in a high dimensional space because of this observations that are similar we'll be close to one another and may become clustered this is what happens when we apply tsne to the iris dataset we can see how to set those a species from the separate cluster while the other two are close together and therefore more similar however iris dataset only has four dimensions to start with so let's try this on a more challenging dataset our answer female body measurements dataset has 99 dimensions before we apply tsne we're going to remove all non numeric columns from the dataset by passing a list with unwanted column names to the pandas dataframe drop method t-sne doesn't work with monomer data such we could use a little trick like one hot encoding to get around this but we're using a different approach here will create a t-sne model with learning rate 50 while fitting to the dataset t-sne will try different configurations and evaluate these with an internal cost function hi learning rates will cause the algorithm to be more adventurous in the configuration it tries out while low learning rates will cost to be more conservative usually learning rates fall in the 10 to 1,000 range next we'll fit and transform the t-sne model to an emeritus set projector high dimensional data set onto an umpire a with two dimensions we'll assign these two dimensions back to original data set name enum X&Y we can now start plotting this data using C point scatterplot method on the X and y columns we just added the resulting plot shows one big cluster and in a sense this could have been expected there are no distinct groups of female body shapes with little in between instead there is a more continuous distribution of body shapes and thus one big cluster however using the categorical features we excluded from the analysis we can check if there are interesting structural patterns within this cluster the body mass index or BMI is a method to categorize people into weight groups regardless of their height I added a column BMI class to the data set with the BMI category for every person if we use this column name for the hue which is the color of the c1 scatterplot be able to see that the weight class indeed shows an interesting pattern when the 90-plus features in the dataset t-sne picked up that weight explains a lot of variants in a data set and use that to spread out points along x axis with underweight people on the left and overweight people on the right you've also added a column with hide categories to the data set if we use this hide class to control the hue of the points we'll be able to see that in the vertical Direction variance is explained by a person's height so all people are at the top of the plot and shorter people at the bottom conclusion the acini helps to visually explore dataset and identify the most important drivers of variants in body shapes now it's your turn to use Tizen e on the combined male and female
Original Description
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In this video, you'll learn to apply t-Distributed Stochastic Neighbor Embedding or t-SNE. While this may sound scary, it's just a powerful technique to visualize high dimensional data using feature extraction.
t-SNE will maximize the distance in two-dimensional space between observations that are most different in a high-dimensional space. Because of this, observations that are similar will be close to one another and may become clustered. This is what happens when we apply t-SNE to the Iris dataset.
We can see how the Setosa species forms a separate cluster, while the other two are closer together and therefore more similar.
However, the Iris dataset only has 4 dimensions to start with, so let's try this on a more challenging dataset.
Our ANSUR female body measurements dataset has 99 dimensions.
Before we apply t-SNE we're going to remove all non-numeric columns from the dataset by passing a list with the unwanted column names to the pandas dataframe .drop() method.
t-SNE does not work with non-numeric data as such. We could use a trick like one-hot encoding to get around this but we'll be using a different approach here.
We'll create a TSNE() model with learning rate 50. While fitting to the dataset, t-SNE will try different configurations and evaluate these with an internal cost function. High learning rates will cause the algorithm to be more adventurous in the configurations it tries out while low learning rates will cause it to be conservative. Usually, learning rates fall in the 10 to 1000 range.
Next, we'll fit and transform the TSNE model to our numeric dataset.
This will project our high-dimensional dataset onto a NumPy array with two dimensions.
We'll assign these two dimensions back to our original dataset naming the
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