126. Maximum Empirical Probability
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2025
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| _version_ | 1866902231926702080 |
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| author | García Pedraza, Rubén |
| author_facet | García Pedraza, Rubén |
| contents | <p>126.2 Distinction Between Maximum Empirical and Maximum Theoretical <br>Probability <br>In Introduction to Impossible Probability, whenever the term maximum empirical <br>probability, maximum empirical, or simply the maximum is used, it refers specifically <br>to the highest empirical probability observed within the total sample of empirical <br>probabilities. <br>This value must not be confused with the Maximum Theoretical Probability Possible, <br>that is, probability equal to one (1). [Normally I called it Maximum Empirical Probability <br>Possible, as I said in the comments of another posts, in reality it is theoretical. It is <br>1 <br>difficult to explain why sometimes I called it empirical, most of the time, but <br>exceptionally sometimes I called it theoretical. ] <br>From a theoretical standpoint, probability is a dimension that oscillates between zero <br>(0) and one (1). Therefore: <br>• Probability = 1 represents the Maximum Theoretical Probability Possible, <br>• Probability = 0 represents the Minimum Theoretical Probability Possible. </p> |
| format | Recurso digital |
| id | zenodo_https___doi_org_10_5281_zenodo_17395431 |
| institution | Zenodo |
| language | eng |
| publishDate | 2025 |
| publisher | Zenodo |
| record_format | zenodo |
| spellingShingle | 126. Maximum Empirical Probability García Pedraza, Rubén One Health One Health/standards One Health/economics One-Lung Ventilation One-Lung Ventilation/psychology One-Lung Ventilation/classification one <p>126.2 Distinction Between Maximum Empirical and Maximum Theoretical <br>Probability <br>In Introduction to Impossible Probability, whenever the term maximum empirical <br>probability, maximum empirical, or simply the maximum is used, it refers specifically <br>to the highest empirical probability observed within the total sample of empirical <br>probabilities. <br>This value must not be confused with the Maximum Theoretical Probability Possible, <br>that is, probability equal to one (1). [Normally I called it Maximum Empirical Probability <br>Possible, as I said in the comments of another posts, in reality it is theoretical. It is <br>1 <br>difficult to explain why sometimes I called it empirical, most of the time, but <br>exceptionally sometimes I called it theoretical. ] <br>From a theoretical standpoint, probability is a dimension that oscillates between zero <br>(0) and one (1). Therefore: <br>• Probability = 1 represents the Maximum Theoretical Probability Possible, <br>• Probability = 0 represents the Minimum Theoretical Probability Possible. </p> |
| title | 126. Maximum Empirical Probability |
| topic | One Health One Health/standards One Health/economics One-Lung Ventilation One-Lung Ventilation/psychology One-Lung Ventilation/classification one |
| url | https://doi.org/10.5281/zenodo.17395431 |