quiz bu lëkkale ak tegtal · Diggante Niveau
Laaj ak njaay ci wàllu wuute
Jëfandikool njaaxaanaay, variance, yamale, sac, ak decomposition erreur carré booba ngay xàmmee yam ci courbe complexité bu yàgg bi.
Laaj 1 de 8
Benn model bu yomb lool ngir jàpp motif bi ci suufu done yi dafay njëkka am jafe-jafe:
Xoolaatal laaj bu nekk8 laaj
Sooy def quiz bi, tontu yi ak leeral yi dañuy feeñ.
- Benn model bu yomb lool ngir jàpp motif bi ci suufu done yi dafay njëkka am jafe-jafe:
- Variance bu rëy
- Bias bu rëy
- Jumtukaay bu ndaw buñu mënatul wàññi
- Soppi
- Ban senaario mooy màndarga biñ gëna xam ci variance bu rëy (jëfandikoo lu ëpp)?
- Jumtukaay ci tàggat yaram ak ci test yépp dañu yéeg te dañuy nuru
- Modèle bi dafay baña bayyi xel ci man-man yi gëna bari
- Yokk yeneen yamale dafay yokk njuumti tàggat yaram ci njuumti test
- Jumtukaayu tàggat yaram dafa tuuti lool waaye njuumti ci test bi dafa gëna rëy
- In the classic bias-variance picture described in the guide, which tradeoff can accompany increased model flexibility?
- Bias dafay wàññeeku, variance di yokk
- ñoom ñaar ñu ngi yokk
- ñoom ñaar ñu ngi wàññeeku
- Bias yokk te variance wàññeeku
- Yokk L2 (ridge) yamale ci benn model ci anam wu yaatu:
- Wàññi njaaxaanaay ci njëgu faraas bu gëna bari
- Dafay dindi njuumte buñu mënul wàññi
- Wàññi variance ci njëgu tuuti bias
- Amul benn njeexital ci njuumte wala variance
- Jumtukaay bi mënul wàññeeku ci xaaj bias-variance dafay màndargaal:
- Jumtukaay bi juddoo ci tànneef algorithm bu jaarul yoon
- Jumtukaay bu bawoo ci bruit bi nekk ci done yi te benn model mënu ko dindi
- Jumtukaay buy reer ak yeneen done yuñ tàggat
- Jumtukaay bi variance bu rëy rekk moo ko waral
- Fenomen 'ñaari wàcci' yi ñuy seetlu ci jàngat bu xóot bi dafay wane ni:
- Jumtukaayu test mën na wàññeekuwaat ginaaw bi model yi màggee fu sori ba weesu poñ bi ñuy boole done yiñ tàggat
- Jumtukaayu test dafay topp formu U bu yomb
- Variance amul benn njariñ ci reso neuronal yi
- Bias du saa yu nekk nul ci model yu xóot yi
- In a squared-error decomposition, squared bias is 2, variance is 3, and irreducible noise is 1. What is the total expected error?
- 14
- 5
- 3
- 6
- Why can averaging many de-correlated trees help in the random-forest example?
- It removes all noise from the data-generating process
- It guarantees zero test error
- It can reduce the variance of the combined prediction
- It converts every tree into a linear model