Course Content
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Accuracy Score
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Activation Function
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Algorithm
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Assignment Operator (Python)
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Artificial General Intelligence (AGI)
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Artificial Intelligence
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Artificial Narrow Intelligence (ANI)
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Artificial Neural Network (ANN)
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Backpropagation
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Bias
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Bias-Variance Tradeoff
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Big Data
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Business Analyst (BA)
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Business Analytics (BA)
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Business Intelligence (BI)
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Categorical Variable
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Clustering
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Command Line
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Computer Vision
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Continuous Variable
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Cost Function
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Cross-Validation
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Data Analysis
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Data Analyst
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Data Science
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Data Scientist
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Early Stopping
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Exploratory Data Analysis (EDA)
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False Negative
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False Positive
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Google Colaboratory
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Gradient Descent
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Hidden Layer
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Hyperparameter
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Image Recognition
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Imputation
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K-fold Cross Validation
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K-Means Clustering
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Linear Regression
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Logistic Regression
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Machine Learning Engineer (MLE)
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Mean
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Neural Network
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Notebook
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One-Hot Encoding
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Operand
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Operator (Python)
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Print Function (Python)
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Python
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Quantile
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Quartile
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Random Forest
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Recall
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Scalar
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Snake Case
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T-distribution
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T-test
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Tableau
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Target
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Tensor
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Tensor Processing Unit (TPU)
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TensorBoard
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TensorFlow
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Test Loss
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Time Series
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Time Series Data
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Test Set
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Tokenization
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Train Test Split
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Training Loss
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Training Set
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Transfer Learning
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True Negative (TN)
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True Positive (TP)
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Type I Error
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Type II Error
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Underfitting
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Undersampling
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Univariate Analysis
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Unstructured Data
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Unsupervised Learning
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Validation
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Validation Loss
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Vanishing Gradient Problem
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Validation Set
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Variable (Python)
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Variable Importances
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Variance
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Variational Autoencoder (VAE)
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Weight
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Word Embedding
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X Variable
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Y Variable
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Z-Score
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A Variational Autoencoder (VAE) is a type of generative model in the field of machine learning and deep learning. VAEs belong to the family of autoencoders but incorporate probabilistic and variational methods to model complex distributions in the latent space. They are commonly used for generative tasks, such as generating new samples that resemble a given dataset.
Here are key concepts and components of Variational Autoencoders:
- Autoencoder Architecture: Like traditional autoencoders, VAEs consist of an encoder and a decoder. The encoder maps input data to a latent space representation, and the decoder reconstructs the input data from this representation.
- Probabilistic Latent Space: In VAEs, the latent space is not represented as a single point but as a probability distribution. The encoder produces both the mean and the variance of a multivariate normal distribution that describes the latent space. This introduces a level of uncertainty in the latent representation.
- Reparameterization Trick: To enable efficient backpropagation during training, the reparameterization trick is used. Instead of sampling directly from the learned distribution, a separate noise term is sampled and combined with the mean and variance parameters, allowing gradients to be propagated through the sampling process.
- Variational Inference: VAEs incorporate variational inference techniques to approximate the true posterior distribution of the latent variables. The model aims to minimize the Kullback-Leibler (KL) divergence between the inferred distribution and a predefined prior distribution (typically a standard normal distribution).
- Generative Sampling: Once trained, a VAE can generate new samples by sampling from the learned distribution in the latent space and passing the samples through the decoder.
- Continuous Latent Representations: VAEs often produce continuous and smooth latent space representations, which can be advantageous for tasks like image generation where small changes in the latent space correspond to realistic variations in the generated samples.
Variational Autoencoders find applications in various domains, including image generation, data compression, and representation learning. They are valued for their ability to model complex and structured latent spaces while providing a probabilistic interpretation of the generated samples. However, training VAEs can be challenging, and careful tuning of hyperparameters is often required to achieve good results.