... | @@ -4,12 +4,27 @@ It started in jan. 2023 and will gradually catch up with the french projet. |
... | @@ -4,12 +4,27 @@ It started in jan. 2023 and will gradually catch up with the french projet. |
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[TOC]
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[TOC]
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Of course, every app needs its doc.
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The translation of the french wiki will take some time, but a summary is due soon. We trust that professionnals working in the field of flood management will be able to use it already.
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### First step : draw marbles from a bag to help understand flood probabilities... and use an app to mimick series of draws
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### First step : draw marbles from a bag to help understand flood probabilities... and use an app to mimick series of draws
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So far, we are working the first step of the project : help to convey messages about **flood probability on a given year** and **on N years**, because you don't buy a house or design a flood mitigation project for one year.
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So far, we are working the first step of the project : help to convey messages about **flood probability on a given year** and **on N years**, because you don't buy a house or design a flood mitigation project for one year.
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This can be achieved by drawing from a bag marbles colour-coded with respect to their probability, that can be understood as this year's flood return period. After this, we can move on to series of N years, and for this an app is very useful to automatically generate series of "floods".
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#### Tools : a real bag... and an app
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This can be achieved by drawing from a bag marbles colour-coded with respect to their probability. How can this colour be understood as this year's flood return period ?
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This stage is the opportunity to discuss these notions, and understand that colors represent a class of return periods : on a total of 100 marbles:
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- $`\textcolor{green}{ \text{the 8 green marbles}}`$ mean floods with a return period between the 10-yr and the 50-yr return period,
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- $`\textcolor{blue}{ \text{the only blue marble}}`$ represents floods with a return period between the 50-yr and the 100-yr return period,
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- $`\textcolor{red}{ \text{the red marble}}`$ represents thus $`\textcolor{red}{ \text{all the other, higher floods : floods with a return period OVER 100-yr.}}`$ It means that the reference "100-yr flood" does not occur as such once in 100 years, but it is EXCEEDED once in 100 years.
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Check that all these probabilities ( 8 + 1 + 1 ) / 100 add up to 10/100, meaning the probability of the remaining 90 black marbles is indeed 9/10 : 9 floods in ten are UNDER the the 100-yr return period.
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After this, we can move on to series of N years, and for this an app is very useful to automatically generate series of "floods".
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The HTML version is not yet as complete as the Python code (in French only so far), but it does provide the results of N draws visually (one token per drawn marble) and as stats (number and empirical frequency for each colour). HTML has the huge advantage to be easier for anyone to use : just download the file and drag-and-drop it in your browser's navigation bar !
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The HTML version is not yet as complete as the Python code (in French only so far), but it does provide the results of N draws visually (one token per drawn marble) and as stats (number and empirical frequency for each colour). HTML has the huge advantage to be easier for anyone to use : just download the file and drag-and-drop it in your browser's navigation bar !
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### Other parts of the project not yet available in English :disappointed:
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### Other parts of the project not yet available in English :disappointed:
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The french "Sac de Crues" project also offers small apps and texts to discuss:
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The french "Sac de Crues" project also offers small apps and texts to discuss:
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- interpretation of probabilistic floodmaps with several flood extent maps overlayed one atop the other (more tricky than it seems if the legend is deceivlingly simple ! ) ;
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- interpretation of probabilistic floodmaps with several flood extent maps overlayed one atop the other (more tricky than it seems if the legend is deceivlingly simple ! ) ;
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