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Lawrence Leemis
Приєднався 21 чер 2012
www.math.wm.edu/~leemis/
Packages --- Chapter 28
Learning Base R --- Packages (Part 2)
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Відео
Packages --- Chapter 28
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Learning Base R Packages (Part 1) PURCHASE TEXTBOOK ON AMAZON - amzn.to/2qaAyeA
Linear Algebra --- Chapter 27
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Learning Base R Linear Algebra PURCHASE TEXTBOOK ON AMAZON - amzn.to/2qaAyeA
Statistics --- Chapter 26
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Learning Base R Statistics (Part 3) PURCHASE TEXTBOOK ON AMAZON - amzn.to/2qaAyeA
Statistics --- Chapter 26
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Learning Base R Statistics (Part 2) PURCHASE TEXTBOOK ON AMAZON - amzn.to/2qaAyeA
Statistics --- Chapter 26
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Learning Base R Statistics (Part 1) PURCHASE TEXTBOOK ON AMAZON - amzn.to/2qaAyeA
Simulation --- Chapter 25
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Learning Base R Simulation (Part 3) PURCHASE TEXTBOOK ON AMAZON - amzn.to/2qaAyeA
Simulation --- Chapter 25
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Learning Base R Simulation (Part 2) PURCHASE TEXTBOOK ON AMAZON - amzn.to/2qaAyeA
Simulation --- Chapter 25
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Learning Base R Simulation (Part 1) PURCHASE TEXTBOOK ON AMAZON - amzn.to/2qaAyeA
Recursion --- Chapter 24
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Iteration --- Chapter 23
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Learning Base R Iteration (Part 3) PURCHASE TEXTBOOK ON AMAZON - amzn.to/2qaAyeA
Iteration --- Chapter 23
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Learning Base R Iteration (Part 2) PURCHASE TEXTBOOK ON AMAZON - amzn.to/2qaAyeA
Iteration --- Chapter 23
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Conditional Execution --- Chapter 22
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Learning Base R Conditional Execution (Part 2) PURCHASE TEXTBOOK ON AMAZON - amzn.to/2qaAyeA
Conditional Execution --- Chapter 22
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Hi Lawrence. I have only come across your video just now while trying to understand zipf law as it is being mentioned in my textbook in data structures. I find your video helpful. Thank you!
Sir, Could you please help me with this problem? If the cumulative distribution function is Fx(x) = 1 - e^t , where 0<=t How can I find the expected value and variance? I can't understand the term e^t
Name of the book?
The best so far....thank youuuuuuuu!
this would've been nice to know for my exam ( i was demolished)...hard af without knowing the trick here. i got to the integral and folded
I have a test tomorrow and didn't understand how to do this, this helped me a ton! Thank you!
The proof is trivial and left to reader the as an exercise….
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Alpha = {[(mean x mean) - (mean x mean x mean)] / variance} - mean Beta = {[(mean) - (2 x mean x mean) + (mean x mean x mean)] / variance} - (1 - mean) Incidentally, the Beta parameter calculation can be simplified if the Alpha parameter is calculated first as :- Beta = Alpha x [(1/mean) - 1]
nice bro
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