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Exam (elaborations)

Deep Learning Optimization And Regularization Exam Preparation Test Bank With Correct Answer

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DEEP LEARNING OPTIMIZATION AND REGULARIZATION EXAM PREPARATION TEST BANK WITH CORRECT ANSWER

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DEEP LEARNING OPTIMIZATION AND
REGULARIZATION EXAM PREPARATION
TEST BANK WITH CORRECT ANSWERS

●● representational capacity
Answer: the family of functions used by the learning
algorithm


§ Polynomial vs. neural network regression


●● effective capacity
Answer: Imperfection of the optimization algorithm


can be less than the representational capacity


●● Occam's razor (principle of parsimony)
Answer: Among competing
hypotheses that explain observations equal well, we should
choose the "simplest" one


●● Vapnic-Chervonenkis (VC) dimension

,Answer: measures the capacity of a
model f as the maximum number of points that can be labeled
arbitrarily (basically given a paramset theta, how PERFECTLY can it
label things)


●● Bayes error:
Answer: Error incurred by an oracle than know the true data generating
distribution (because of noise)


●● Regularization
Answer: any modification we make to
a learning algorithm to reduce its
generalization error but not its training error


●● types of regularization
Answer: § 𝐿7 parameter regularization
§ 𝐿8 parameter regularization
§ Data set augmentation
§ Injecting noise
§ Early stopping
§ Bagging (bootstrap aggregating)
§ Dropout

, ●● k-fold Cross Validation
Answer: § Partition the dataset into k nonoverlapping subsets
§ The test error is computed by averaging the test error across k
trials
§ On trial i, the i-th subset is used as the test set and the rest of the
data is used as the training set


●● stochastic gradient descent
Answer: SGD approximates the gradient using a small set of examples
(minibatch)


●● Most popular type of Grad. Descent for DL models?
Answer: Stochastic


●● DL motivations
Answer: § Curse of dimensionality: Machine learning algorithms
become exceedingly difficult when the number of
dimensions of the data is high
§ Deep learning algorithms exhibit reduced
generalization error in high-dimensions

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