Editing 2599: Spacecraft Debris Odds Ratio

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However, while odds ratios can be useful they tend to hide the scale of a probability - e.g. 0.00000000002%/0.00000000001% = 2, the outcome became twice as likely but the probability only rose by 0.00000000001%. And since the odds of being hit in the head by (any part of) a falling spacecraft are [https://www.livescience.com/33511-falling-nasa-satellite-uars-risk.html astronomically ([[559: No Pun Intended |no pun intended]]) low to begin with], even quadrupling it still results in a negligible probability.
 
However, while odds ratios can be useful they tend to hide the scale of a probability - e.g. 0.00000000002%/0.00000000001% = 2, the outcome became twice as likely but the probability only rose by 0.00000000001%. And since the odds of being hit in the head by (any part of) a falling spacecraft are [https://www.livescience.com/33511-falling-nasa-satellite-uars-risk.html astronomically ([[559: No Pun Intended |no pun intended]]) low to begin with], even quadrupling it still results in a negligible probability.
  
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The choice of hour brackets instead of a linear time scale is suspicious. Monte Carlo simulations involve a huge number of computations; the scientists should have more than enough data to plot the odds ratio for every additional hour spent outside. Moreover, each hour bracket has a different size - why didn't they use a regular binning like e.g. 1-3, 4-6, 7-9, 10-12? One might suspect that they wanted to conceal inconsistencies and that the underlying data points by themselves don't look nearly as convincing.
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The choice of hour brackets instead of a linear time scale is suspicious. Monte Carlo simulations involve a huge number of computations; the scientists should have more than enough data to plot the odds ratio for every additional hour spent outside. Moreover, each hour bracket has a different size - why didn't they use a regular binning like e.g. 1-3, 4-6, 7-9, 9-12? One might suspect that they wanted to conceal inconsistencies and that the underlying data points by themselves don't look nearly as convincing.
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Moreover, range-based groups of any kind should never be analyzed as if they were independent categories. Spending 5 hours outside is not intrinsically different from spending 1 hour outside - the 5-hour-mark (presumably) doesn't suddenly turn humans into space-debris magnets. The likelihood of space debris falling down at any given moment stays the same and the cumulative (i.e. summed-up) probability should increase at a constant rate. Instead of comparing every hour bracket to the same baseline reference, each should each be compared to the next-lowest value.  
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Moreover, range-based groups of any kind should never be analyzed as if they were independent categories. Spending 5 hours outside is not intrinsically different from spending 1 hour outside - the 5-hour-mark (presumably) doesn't suddenly turn humans into space-debris magnets. The likelihood of space debris falling down at any given moment stays the same and the cumulative (i.e. summed-up) probability should increase at a constant rate. Instead of comparing every hour bracket to the same baseline reference, each should each be compared to the next=lowest value.  
  
 
The error bars (the lines extending from the points in the graph) are HUGE compared to the effect they measured. Error bars define the range in which the true value might be - here, for 2-4 hours the true value could be an increase by 2, or a small DEcrease of the probability.  
 
The error bars (the lines extending from the points in the graph) are HUGE compared to the effect they measured. Error bars define the range in which the true value might be - here, for 2-4 hours the true value could be an increase by 2, or a small DEcrease of the probability.  

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