Idanwo ti o sopọ mọ itọsọna · Alabọde Ipele

Iyatọ-Iyatọ Tradeoff adanwo

Apply bias, variance, regularization, bagging, and the squared-error decomposition while recognizing the limits of the classic complexity curve.

Jẹmọ itọsọna awọn ọnaIyatọ Iyatọ Tradeoff
Ibeere 1 ti 8

Awoṣe ti o rọrun pupọ lati mu ilana ti o wa labẹ data ni akọkọ jiya lati:

Awotẹlẹ gbogbo ibeere8 ibeere

Awọn idahun ati awọn alaye han bi o ṣe n mu ibeere naa.

  1. Awoṣe ti o rọrun pupọ lati mu ilana ti o wa labẹ data ni akọkọ jiya lati:
    • Iyatọ giga
    • Iyatọ giga
    • Aṣiṣe irreducible kekere
    • Aṣeju pupọ
  2. Oju iṣẹlẹ wo ni ami Ayebaye ti iyatọ giga (overfitting)?
    • Ikẹkọ ati aṣiṣe idanwo jẹ mejeeji giga ati iru
    • Awọn awoṣe foju julọ awọn ẹya ara ẹrọ
    • Ṣafikun isọdọtun diẹ sii mu aṣiṣe ikẹkọ pọ si si aṣiṣe idanwo
    • Aṣiṣe ikẹkọ jẹ kekere pupọ ṣugbọn aṣiṣe idanwo jẹ ga julọ
  3. In the classic bias-variance picture described in the guide, which tradeoff can accompany increased model flexibility?
    • Iyatọ n dinku ati iyatọ pọ si
    • Awọn mejeeji pọ si
    • Mejeeji dinku
    • Iyatọ n pọ si ati iyatọ dinku
  4. Ṣafikun isọdọtun L2 (oke) si awoṣe ni gbogbogbo:
    • Dinku ojuṣaaju ni idiyele ti iyatọ diẹ sii
    • Imukuro aṣiṣe ti ko le dinku
    • Dinku iyatọ ni idiyele ti irẹjẹ diẹ diẹ sii
    • Ko ni ipa lori boya irẹjẹ tabi iyatọ
  5. Aṣiṣe aibikita ninu jijẹ aiṣedeede-iyatọ duro:
    • Aṣiṣe ṣẹlẹ nipasẹ yiyan algorithm ti ko tọ
    • Aṣiṣe lati ariwo atorunwa ninu data ti ko si awoṣe le yọkuro
    • Aṣiṣe ti o padanu pẹlu data ikẹkọ diẹ sii
    • Aṣiṣe ti o ṣẹlẹ nipasẹ iyatọ giga nikan
  6. Ìṣẹ̀lẹ̀ ‘ìsọkalẹ̀ ìlọ́po méjì’ tí a ṣàkíyèsí nínú ẹ̀kọ́ ìjìnlẹ̀ dábàá pé:
    • Aṣiṣe idanwo le dinku lẹẹkansi bi awọn awoṣe ṣe dagba ti o ti kọja aaye ti interpolating data ikẹkọ
    • Aṣiṣe idanwo nigbagbogbo tẹle apẹrẹ U ti o rọrun
    • Iyatọ ko ṣe pataki fun awọn nẹtiwọọki nkankikan
    • Irẹjẹ nigbagbogbo jẹ odo ni awọn awoṣe ti o jinlẹ
  7. 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
  8. 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