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질문 1 의 8
What quantity does backpropagation compute for a neural network's relevant weights?
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- What quantity does backpropagation compute for a neural network's relevant weights?
- Derivatives of the loss with respect to those weights
- A causal percentage of total error uniquely assigned to each weight
- The architecture drawing without any calculation
- A permanently updated set of weights without an optimizer
- 역전파의 핵심은 어떤 수학적 규칙인가요?
- 피타고라스의 정리
- 베이즈의 정리
- 미적분의 연쇄 법칙
- 이차 공식
- Why can reverse-mode backpropagation compute many parameter derivatives efficiently?
- It avoids all local derivatives
- It reuses graph structure and relevant intermediate results
- It calculates only the output prediction again
- It guarantees every implementation has exactly one forward pass of runtime
- 역전파는 어떤 순서로 기울기를 계산합니까?
- 입력층에서 출력층으로
- 순서 없이 모든 레이어를 동시에
- 중간 히든 레이어에만 해당
- 출력층에서 뒤쪽으로 입력층으로
- Does computing backpropagation gradients by itself establish that model weights were updated?
- Yes; every backward computation automatically applies a learning rate
- Yes; gradient values always replace the weights directly
- No; the optimizer update is a separate step
- Only if the network has no parameters
- In a conventional cached-backpropagation workflow, what does the forward computation provide for later derivative calculations?
- Relevant intermediate values that can be retained for the backward computation
- A completed optimizer update without any update rule
- A guarantee that all later evaluation errors disappear
- A permanent deletion of the training objective
- On one composed backpropagation path, local scalar derivatives are three and four. What is their chain-rule product?
- 세븐
- 하나
- Three quarters
- 12
- A shared parameter has loss-gradient contributions two and five through two paths. What combined contribution is accumulated?
- 10
- 세븐
- 세
- Two fifths