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If passing multiple quantiles for a quantile regression with the histogram method, there can be cases in which it produces larger predictions for a lower quantile than for a higher quantile.
In this example, I am passing quantiles 0.05 and 0.5. Logically speaking, given the same data, the predictions for quantile 0.05 should be lower or equal than for quantile 0.5, and this does seem to be the case with the regular sorted-indices algorithm (tree_method=exact), but not for the histogram algorithm:
Indeed, I'm currently on mobile,but I think there's note on the demo that quantile crossing can happen. I believe there are ways to mitigate that, but it will require us to give up second order gradient line search.
I'm not too concerned about it, we are exploring better ways to obtain CI. Many exciting things to do.
Hello,
I'm experiencing the same problem when using quantile loss.
Since you closed this issue, do you have any news on this subject?
Thank you very much.
If passing multiple quantiles for a quantile regression with the histogram method, there can be cases in which it produces larger predictions for a lower quantile than for a higher quantile.
In this example, I am passing quantiles 0.05 and 0.5. Logically speaking, given the same data, the predictions for quantile 0.05 should be lower or equal than for quantile 0.5, and this does seem to be the case with the regular sorted-indices algorithm (tree_method=exact), but not for the histogram algorithm:
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