
Learn how percentile, quartiles, and the interquartile range describe data distribution, and compute median, min, max, and 0th/100th percentiles.
Explore how to compute quartiles and interquartile range, interpret 25th, 50th, and 75th percentiles, and read box plots to understand how skewness affects mean, median, and mode.
Explore covariance and correlation between two variables and their relation to variance, and learn to interpret positive, negative, or zero relationships via the covariance formula and correlation coefficient.
Explore 2d scatter plots with iris sepal length and width using matplotlib. Learn to create single and multi-plot figures with subplots, labels, and correct scatter syntax.
Explore the Haberman survival dataset through exploratory data analysis using Python libraries like Matplotlib and Seaborn, learning data loading, feature interpretation (age, year of operation, nodes) and survival status.
Examine bivariate analysis with age and nodes to predict survival using scatter and pair plots; identify limitations of two-dimensional plots and the need for more complex models.
Understand vectors as magnitude and direction that represent points on the x–y plane, and learn to perform operations directly on expanded form x i + y j to simplify results.
Learn to compute vector magnitude with the L2 norm, or Euclidean distance, and obtain a unit vector by dividing by magnitude, with examples (1,1) -> (1/√2,1/√2) and (3,4) -> (3/5,4/5).
Explore orthogonal vectors, defined as perpendicular vectors with a 90-degree angle and a zero dot product, illustrated through examples of v1 and v2 in various placements.
Explain that a line through the origin is perpendicular to its vector w, with w^T x = 0 and a point on the line like (1,1) for x−y=0.
Explore matrices as rectangular 2d arrays of numbers, distinguish vectors from matrices, and learn matrix size notation (m x n) and indexing like a11, a12.
Compute the inverse of a square matrix by determinant, cofactors, and adjoint, then divide the adjoint by the determinant; for orthogonal matrices, A^T equals A^{-1}.
Explore how PCA selects a unit direction mu to maximize the variance of standardized data projections, using x_i dot mu, with mu^T mu = 1.
Learn to formulate PCA as a constrained optimization, derive the covariance eigenproblem S mu = lambda mu, and project data onto top eigenvectors for visualization.
VISUALIZATION FOR DATA SCIENCE USING PYTHON IS SET UP TO MAKE LEARNING FUN AND EASY
This 60+ lesson course includes 15 hours of high-quality video and text explanations of everything under Statistics and Visualization. Topic is organized into the following sections:
Data Type - Random variable, discrete, continuous, categorical, numerical, nominal, ordinal, qualitative and quantitative data types.
Visualizing data, including bar graphs, pie charts, histograms, and box plots
Analyzing data, including mean, median, and mode, IQR and box-and-whisker plots
Data distributions, including standard deviation, variance, coefficient of variation, Covariance and Normal distributions and z-scores
Chi Square distribution and Goodness of Fit
Scatter plots - One, Two and Three dimensional
Pair plots
Box plots
Violin plots
End to end Exploratory Data Analysis of Iris dataset
End to end Exploratory Data Analysis of Haberman dataset
Principle Component Analysis and MNIST dataset.
AND HERE'S WHAT YOU GET INSIDE OF EVERY SECTION:
We will start with basics and understand the intuition behind each topic
Video lecture explaining the concept with many real life examples so that the concept is drilled in
Walkthrough of worked out examples to see different ways of asking question and solving them
Logically connected concepts which slowly builds up
Enroll today ! Can't wait to see you guys on the other side and go through this carefully crafted course which will be fun and easy.
YOU'LL ALSO GET:
Lifetime access to the course
Friendly support in the Q&A section
Udemy Certificate of Completion available for download
30-day money back guarantee