@vince.quant: Why quants penalize their own models? Ridge regression (Hoerl & Kennard, 1970) adds a penalty on coefficient size. You trade a bit of training accuracy for much more stable out-of-sample predictions. It works best when you have many correlated features, few observations, and low signal-to-noise -> basically most quant finance setups. Limitations: ridge never drops variables, assumes linearity and standardized features, and λ must be chosen carefully (usually cross-validation). It reduces variance but it doesn’t magically fix overfitting. #quant #finance #trading #algotrading #machinelearning

vince.quant
vince.quant
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Friday 13 March 2026 22:55:42 GMT
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doffusquared
Doffus :
slow down and go into more detail.
2026-03-14 18:00:47
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user000765415898
user000765415898 :
not working in real quant finance. Same for Lasso
2026-05-14 20:20:01
1
beachbum868
user3776879128979 :
Okay, so your introducing a margin of error to squeeze out noise so that only models with signal remain
2026-04-03 16:35:48
1
toto072641
Toto07 :
C’est pas un fix. C’est juste que par nature le « modèle » est pas adapté. Prévoir du rendement avec une projection orthogonale aïe aïe aïe. A la rigueur du Garch de manière rigoureuse et une petite optimisation sous contrainte avec du lagrangien pour optimiser ton entrées/sorties en tenant compte des frais te ramènera en moyenne un petit quelque chose. Mais par nature tout ce que tu racontes a pas de sens !
2026-04-08 21:34:06
1
jorjor4211
jorjor4211 :
Lasso clears but good video
2026-03-19 00:29:08
1
trueedrew
Drew :
Is this similar to Monte Carlo? Using random points
2026-03-16 04:30:31
1
paularthurharstad
Paul Arthur Harstad :
great information thanks
2026-03-15 14:16:08
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