Mathematics for Machine Learning and Data Science Specialization by DeepLearning.AI
Enroll in Mathematics for Machine Learning and Data Science ๐ https://bit.ly/47Hnlzr
This specialization is absolutely jam-packed with foundational machine learning and data science skills and is appropriate for both beginners and advanced AI builders alike.
As Andrew Ng shared in his latest letter of The Batch, โI believe that math isnโt about memorizing formulas; itโs about building a conceptual understanding that will hone your intuition. Thatโs why Luis Serrano, curriculum architect Anshuman Singh, and their team present these topics using interactive visualizations and hands-on examples. Their explanations of some concepts are the most intuitive Iโve ever seen.โ
Hereโs a quick breakdown of the key concepts you will learn in Mathematics for Machine Learning and Data Science:
Vectors and Matrices
Matrix product
Linear Transformations
Rank, Basis, and Span
Eigenvectors and Eigenvalues
Derivatives
Gradients
Optimization
Gradient Descent
Gradient Descent in Neural Networks
Newtonโs Method
Probability
Random Variables
Bayes Theorem
Gaussian Distribution
Variance and Covariance
Sampling and Point Estimates
Maximum Likelihood Estimation
Bayesian Statistics
Confidence Intervals
Hypothesis Testing
Learn more: https://bit.ly/47Hnlzr
DeepLearning.AI is an education technology company that is empowering the global workforce to build an AI-powered future through world-class education, hands-on training, and a collaborative community.
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Forward and Backward Propagation (C1W4L06)
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Using an Appropriate Scale (C2W3L02)
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Gradient Checking (C2W1L13)
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Gradient Checking Implementation Notes (C2W1L14)
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Learning Rate Decay (C2W2L09)
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Understanding Mini-Batch Gradient Dexcent (C2W2L02)
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Mini Batch Gradient Descent (C2W2L01)
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The Problem of Local Optima (C2W3L10)
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Exponentially Weighted Averages (C2W2L03)
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Tuning Process (C2W3L01)
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Understanding Exponentially Weighted Averages (C2W2L04)
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Bias Correction of Exponentially Weighted Averages (C2W2L05)
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Gradient Descent With Momentum (C2W2L06)
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Normalizing Activations in a Network (C2W3L04)
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Hyperparameter Tuning in Practice (C2W3L03)
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Adam Optimization Algorithm (C2W2L08)
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RMSProp (C2W2L07)
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Fitting Batch Norm Into Neural Networks (C2W3L05)
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Why Does Batch Norm Work? (C2W3L06)
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Batch Norm At Test Time (C2W3L07)
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Softmax Regression (C2W3L08)
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Deep Learning Frameworks (C2W3L10)
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Neural Network Overview (C1W3L01)
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Training Softmax Classifier (C2W3L09)
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Why Deep Representations? (C1W4L04)
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Gradient Descent For Neural Networks (C1W3L09)
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Neural Network Representations (C1W3L02)
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TensorFlow (C2W3L11)
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Activation Functions (C1W3L06)
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Explanation For Vectorized Implementation (C1W3L05)
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Getting Matrix Dimensions Right (C1W4L03)
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Understanding Dropout (C2W1L07)
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Building Blocks of a Deep Neural Network (C1W4L05)
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Why Non-linear Activation Functions (C1W3L07)
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Computing Neural Network Output (C1W3L03)
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Backpropagation Intuition (C1W3L10)
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Train/Dev/Test Sets (C2W1L01)
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Deep L-Layer Neural Network (C1W4L01)
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Random Initialization (C1W3L11)
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Other Regularization Methods (C2W1L08)
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Normalizing Inputs (C2W1L09)
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Derivatives Of Activation Functions (C1W3L08)
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Parameters vs Hyperparameters (C1W4L07)
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Vectorizing Across Multiple Examples (C1W3L04)
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What does this have to do with the brain? (C1W4L08)
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Dropout Regularization (C2W1L06)
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Vanishing/Exploding Gradients (C2W1L10)
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Basic Recipe for Machine Learning (C2W1L03)
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Bias/Variance (C2W1L02)
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Forward Propagation in a Deep Network (C1W4L02)
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Weight Initialization in a Deep Network (C2W1L11)
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Numerical Approximations of Gradients (C2W1L12)
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Regularization (C2W1L04)
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Why Regularization Reduces Overfitting (C2W1L05)
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