Which penalty drives some coefficients exactly to zero?
- The squared penalty
- No penalty can do that
- The absolute penalty
What happens to the coefficients as the penalty grows?
- They grow without limit
- They shrink toward zero
- They freeze immediately
Features must be scaled before a penalty is fair.
Circle one: True False
Why must features be scaled before penalising?
- Scaling speeds up the computer clock
- Large-unit features would take unfair penalty share
- Scaling removes the need for any penalty
Your regression fits training data perfectly with giant coefficients but flops on new data. What do you add, and what should you see?
- A penalty, with smaller coefficients and better new-data error
- More features, and even bigger coefficients
- A smaller training set, with identical coefficients
You need automatic feature selection, not just smaller weights. Which penalty and why?
- Absolute, because exact zeros drop features out
- Squared, because smooth shrinking selects features
- Neither, because penalties cannot select
Someone penalises without scaling: one feature in millimetres dominates the penalty and gets crushed, though it predicts well. What went wrong?
- The penalty was too small to matter
- Units posed as guilt, so a good feature was punished
- Absolute penalties always crush good features
After an absolute penalty, three of ten coefficients are exactly zero. A teammate says those three features were useless all along. What is the careful reading?
- They were useless, and the proof is final
- The penalty failed, since zeros mean errors
- They added nothing given the rest, at this penalty strength