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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92.
X Variable
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Y Variable
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Z-Score
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K-means clustering is a popular unsupervised machine learning algorithm used for partitioning a dataset into a predetermined number of clusters. The goal of K-means clustering is to group similar data points together and discover inherent patterns or similarities within the data.
The algorithm works by iteratively assigning data points to clusters and then updating the cluster centroids (the center points of the clusters) until convergence, aiming to minimize the sum of squared distances between data points and their respective cluster centroids.
Here's a high-level overview of the K-means clustering algorithm:
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Initialization: Choose the number of clusters (K) that the algorithm should identify. Randomly initialize K centroids in the feature space (often, these are chosen from the data points themselves).
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Assign Data Points to Nearest Centroids: Calculate the distance between each data point and all centroids. Assign each data point to the cluster associated with the nearest centroid.
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Update Centroids: Recalculate the centroids of the clusters by computing the mean of all data points assigned to each cluster. The centroid becomes the new center point for that cluster.
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Repeat Steps 2 and 3: Iteratively reassign data points to the nearest centroids and update the centroids until convergence. Convergence happens when the centroids no longer change significantly or when a specified number of iterations is reached.
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Final Result: The algorithm converges to a set of K clusters, and each data point is assigned to one of these clusters based on proximity to the cluster centroid.
K-means clustering has several key characteristics and considerations:
- The algorithm's performance can be sensitive to the initial placement of centroids, and different initializations might lead to different results.
- It assumes clusters are spherical and equally sized, which might not hold true for all types of data distributions.
- The number of clusters (K) needs to be predefined, and selecting an appropriate value for K can sometimes be subjective or require domain knowledge.
- K-means is computationally efficient and works well on large datasets.
- K-means clustering is widely used in various applications such as customer segmentation, image segmentation, document clustering, and more, to uncover natural groupings or patterns within datasets. Despite its simplicity, K-means can be an effective and efficient method for exploratory data analysis and clustering tasks.