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11.1 Why learn it ?
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11.2 Introduction to Vectors(2-D, 3-D, n-D) , Row Vector and Column Vector
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11.3 Dot Product and Angle between 2 Vectors
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11.4 Projection and Unit Vector
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11.5 Equation of a line (2-D), Plane(3-D) and Hyperplane (n-D), Plane Passing through origin, Normal to a Plane
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11.6 Distance of a point from a Plane/Hyperplane, Half-Spaces
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11.7 Equation of a Circle (2-D), Sphere (3-D) and Hypersphere (n-D)
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11.8 Equation of an Ellipse (2-D), Ellipsoid (3-D) and Hyperellipsoid (n-D)
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11.9 Square ,Rectangle
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11.10 Hyper Cube, Hyper cuboid
11.11 Revision Questions
RevisionQuestions:
RevisionQuestions:
1. Define Point/Vector (2-D, 3-D, n-D)?2. Howto calculate Dot productand angle between 2 vectors?3. Define Projection, unit vector?4. Equation ofaline(2-D), plane(3-D)and hyperplane(n-D)?
5. Distance ofa point froma plane/hyperplane, half-spaces?6. Equation ofacircle(2-D), sphere(3-D)and hypersphere(n-D)?
7. Equation ofan ellipse(2-D),ellipsoid (3-D)and hyperellipsoid (n-D)?8. Square, Rectangle, Hyper-cubeand Hyper-cuboid?β€1
#Module 12 : Probability and Statistics
Section 12 is divided into sub sections
π 12.1 Introduction to Probability and Statistics
π 12.2 Population and Sample
π 12.3 Gaussian/Normal Distribution and its PDF(Probability Density Function)
π 12.4 CDF(Cumulative Distribution function) of Gaussian/Normal distribution
π 12.5 Symmetric distribution, Skewness and Kurtosis
π 12.6 Standard normal variate (Z) and standardization
π 12.7 Kernel density estimation
π 12.8 Sampling distribution & Central Limit theorem
π 12.9 Q-Q plot:How to test if a random variable is normally distributed or not?
π 12.10 How distributions are used?
π 12.11 Chebyshevβs inequality
π 12.12 Discrete and Continuous Uniform distributions
π 12.13 How to randomly sample data points (Uniform Distribution)
π 12.14 Bernoulli and Binomial Distribution
π 12.15 Log Normal Distribution
π 12.16 Power law distribution
π 12.17 Box cox transform
π 12.18 Applications of non-gaussian distributions?
π 12.19 Co-variance
π 12.20 Pearson Correlation Coefficient
π 12.21 Spearman Rank Correlation Coefficient
π 12.22 Correlation vs Causation
π 12.23 How to use correlations?
π 12.24 Confidence interval (C.I) Introduction
π 12.25 Computing confidence interval given the underlying distribution
π 12.26 C.I for mean of a random variable
π 12.27 Confidence interval using bootstrapping
π 12.28 Hypothesis testing methodology, Null-hypothesis, p-value
π12.29 Hypothesis Testing Intution with coin toss example
π 12.30 Resampling and permutation test
π 12.31 K-S Test for similarity of two distributions
π 12.32 Code Snippet K-S Test
π 12.33 Hypothesis testing: another example
π 12.34 Resampling and Permutation test: another example
π 12.35 How to use hypothesis testing?
π 12.36 Proportional Sampling
π 12.37 Revision Questions
Section 12 is divided into sub sections
π 12.1 Introduction to Probability and Statistics
π 12.2 Population and Sample
π 12.3 Gaussian/Normal Distribution and its PDF(Probability Density Function)
π 12.4 CDF(Cumulative Distribution function) of Gaussian/Normal distribution
π 12.5 Symmetric distribution, Skewness and Kurtosis
π 12.6 Standard normal variate (Z) and standardization
π 12.7 Kernel density estimation
π 12.8 Sampling distribution & Central Limit theorem
π 12.9 Q-Q plot:How to test if a random variable is normally distributed or not?
π 12.10 How distributions are used?
π 12.11 Chebyshevβs inequality
π 12.12 Discrete and Continuous Uniform distributions
π 12.13 How to randomly sample data points (Uniform Distribution)
π 12.14 Bernoulli and Binomial Distribution
π 12.15 Log Normal Distribution
π 12.16 Power law distribution
π 12.17 Box cox transform
π 12.18 Applications of non-gaussian distributions?
π 12.19 Co-variance
π 12.20 Pearson Correlation Coefficient
π 12.21 Spearman Rank Correlation Coefficient
π 12.22 Correlation vs Causation
π 12.23 How to use correlations?
π 12.24 Confidence interval (C.I) Introduction
π 12.25 Computing confidence interval given the underlying distribution
π 12.26 C.I for mean of a random variable
π 12.27 Confidence interval using bootstrapping
π 12.28 Hypothesis testing methodology, Null-hypothesis, p-value
π12.29 Hypothesis Testing Intution with coin toss example
π 12.30 Resampling and permutation test
π 12.31 K-S Test for similarity of two distributions
π 12.32 Code Snippet K-S Test
π 12.33 Hypothesis testing: another example
π 12.34 Resampling and Permutation test: another example
π 12.35 How to use hypothesis testing?
π 12.36 Proportional Sampling
π 12.37 Revision Questions
π1
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12.2 Population and Sample
Probability_and_statistics_Gausian_Normal_distribu.248.mkv
78 MB
12.3 Gaussian/Normal Distribution and it's PDF ( Probability Density Function )
Probability_and_statistics_CDF_of.mp4
21.3 MB
12.4 CDF ( Cumulative Distribution function ) of Gaussian/, Normal Distribution
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12.5 Symmetric distribution, Skewness and Kurtosis
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12.6 Standard normal variate (Z) and standardization
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12.7 Kernel density estimation
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12.8 Sampling distribution & Central Limit theorem