Editing Talk:2023: Y-Axis

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:Frankly, it would be better to just use 2 separate graphs. Even if you explain to the reader that the scale changes mid-way, it would still be misleading on the subconscious level. The whole point of visualization is to allow the reader to utilize that sweet auto-processing power of our brains so that we don't have to think about what we are looking at too much. [[User:Jaalenja|Jaalenja]] ([[User talk:Jaalenja|talk]]) 17:59, 23 July 2018 (UTC)
 
:Frankly, it would be better to just use 2 separate graphs. Even if you explain to the reader that the scale changes mid-way, it would still be misleading on the subconscious level. The whole point of visualization is to allow the reader to utilize that sweet auto-processing power of our brains so that we don't have to think about what we are looking at too much. [[User:Jaalenja|Jaalenja]] ([[User talk:Jaalenja|talk]]) 17:59, 23 July 2018 (UTC)
 
:Yes, specifically in anomaly or outlier detection before doing any feature scaling/normalization, regression, sampling, replace of missing values. For data modeling, Semi-log can help you detect if outliers affect your model or if your p-hacking based on outliers.  For a given programming language or software, semi-log plot has had their place when you were not able to do quantile-quantile plot, heteroskedasticity plots, etc.  In layman's terms, it can be beneficial to compare both the semi-log and non-logarithmic pot simultaneously to see how removing outliers or large value might change the plot or results.  However, there now are easily accessible specific heteroskedasticity and outlier functions in R and cookbooks in python that would allow you test for outliers and data dredging more rigorously than semilog plots. Therefore, semi-log plots for outlier/anomaly detection may be going out of style.  I am not sure if there are any science's that still rely on semilog plots in data exploration step of science.  Does anyone know of any applications of semilog plots are still used for a specific science today? --[[Special:Contributions/162.158.186.36|162.158.186.36]] 22:51, 24 July 2018 (UTC)
 
:Yes, specifically in anomaly or outlier detection before doing any feature scaling/normalization, regression, sampling, replace of missing values. For data modeling, Semi-log can help you detect if outliers affect your model or if your p-hacking based on outliers.  For a given programming language or software, semi-log plot has had their place when you were not able to do quantile-quantile plot, heteroskedasticity plots, etc.  In layman's terms, it can be beneficial to compare both the semi-log and non-logarithmic pot simultaneously to see how removing outliers or large value might change the plot or results.  However, there now are easily accessible specific heteroskedasticity and outlier functions in R and cookbooks in python that would allow you test for outliers and data dredging more rigorously than semilog plots. Therefore, semi-log plots for outlier/anomaly detection may be going out of style.  I am not sure if there are any science's that still rely on semilog plots in data exploration step of science.  Does anyone know of any applications of semilog plots are still used for a specific science today? --[[Special:Contributions/162.158.186.36|162.158.186.36]] 22:51, 24 July 2018 (UTC)
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:I would use semi-semi-log plot to compare exponential behavior of one dataset with linear behavior of another, but this would not be the intention of the comic because the two axes would be used for distinct datasets. [[Special:Contributions/162.158.63.118|162.158.63.118]] 14:34, 25 July 2018 (UTC)
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Are there any IRL examples of this type of plot trick? I've never seen it
 
Are there any IRL examples of this type of plot trick? I've never seen it
  

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