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=Questions and Comments= | =Questions and Comments= | ||
| − | + | * [Hyun Dok Cho Review 1 - summary:] The author explains about how to generate binary data classes from normal distributions with prior probabilities in a perspective on numerical experiments. This lecture first starts with introducing importance of prior selection and how to do it. Then various normal distribution generation techniques are explained which are Central Limit Theorem, Inverse Transform Sampling, Box-Muller Transform, and Ziggurat Algorithm. Finally, the author explains how to convert normalized distribution to another. | |
| + | * [Hyun Dok Cho Review 2 - strengths:] This slecture is organized well and has enough details yet easy to understand what important factor is and what theoretical background are there when random data is generated. In addition, the author compared pros and cons for each methods, which is very helpful to readers not only to understand those methods but to think about what specific application or situation those can be used. For example, the Ziggurat Algorithm is compared to the Box-Muller Transform and Ziggurat Algorithm is more efficient even in large sample than the latter and the downside of it is that it has complex algorithm compared to the latter; however, those complexity is caused by exponential formula which is only used for special cases. | ||
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| + | * [Hyun Dok Cho Review 3 - suggestions:] Even though the author did a great job on explaining the techniques, it would be even more clear to understand those if the author explained with examples for each technique. However, I think that would be another big task to visualize the examples and this is enough to understand the theoretical background of generating random data | ||
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Back to '''[[Generation of N-dimensional normally distributed random numbers from two categories with different priors|Generation of normally distributed random numbers from two categories with different priors]]''' | Back to '''[[Generation of N-dimensional normally distributed random numbers from two categories with different priors|Generation of normally distributed random numbers from two categories with different priors]]''' | ||
Revision as of 13:20, 1 May 2014
Questions and Comments for: Generation of normally distributed random numbers from two categories with different priors
A slecture by Jonghoon Jin
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Questions and Comments
- [Hyun Dok Cho Review 1 - summary:] The author explains about how to generate binary data classes from normal distributions with prior probabilities in a perspective on numerical experiments. This lecture first starts with introducing importance of prior selection and how to do it. Then various normal distribution generation techniques are explained which are Central Limit Theorem, Inverse Transform Sampling, Box-Muller Transform, and Ziggurat Algorithm. Finally, the author explains how to convert normalized distribution to another.
- [Hyun Dok Cho Review 2 - strengths:] This slecture is organized well and has enough details yet easy to understand what important factor is and what theoretical background are there when random data is generated. In addition, the author compared pros and cons for each methods, which is very helpful to readers not only to understand those methods but to think about what specific application or situation those can be used. For example, the Ziggurat Algorithm is compared to the Box-Muller Transform and Ziggurat Algorithm is more efficient even in large sample than the latter and the downside of it is that it has complex algorithm compared to the latter; however, those complexity is caused by exponential formula which is only used for special cases.
- [Hyun Dok Cho Review 3 - suggestions:] Even though the author did a great job on explaining the techniques, it would be even more clear to understand those if the author explained with examples for each technique. However, I think that would be another big task to visualize the examples and this is enough to understand the theoretical background of generating random data
Back to Generation of normally distributed random numbers from two categories with different priors
