Guide-linked quiz · Medium Level

Highway Networks and Skip Connections Quiz

Test gated and residual shortcuts, gradient-flow limits, LSTM inspiration, transformer and U-Net uses, and zero-versus-one gate behavior.

Question 1 of 8

A very deep network struggles with optimization. What can a skip path provide?

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Answers and explanations appear as you take the quiz.

  1. A very deep network struggles with optimization. What can a skip path provide?
    • A guarantee of perfect gradients at every depth
    • A more direct signal and gradient route that can ease training
    • A proof that more layers always improve accuracy
    • A replacement for the loss function
  2. What does a basic residual block compute?
    • output = F(x) multiplied by x
    • output = x divided by F(x)
    • output = the maximum of F(x) and x
    • output = F(x) plus x, where x is the input shortcut
  3. What inspired the gating mechanism in highway networks?
    • LSTM gates from recurrent networks
    • Convolutional pooling
    • Batch normalization
    • Dropout
  4. In a highway network, what does the transform gate T(x) control?
    • The learning rate of the optimizer
    • The size of the output image
    • How much of the input is transformed versus carried straight through
    • The number of layers in the network
  5. Which modern architecture relies on residual connections around its sublayers?
    • K-means clustering
    • The decision tree
    • Linear regression
    • The transformer
  6. How do U-Net skip connections specifically help segmentation?
    • They delete the encoder entirely
    • They pass fine spatial detail from the encoder to the decoder
    • They convert the image to text
    • They reduce the number of output classes to one
  7. In y = F(x)T(x) + x(1-T(x)), what remains when T(x)=0?
    • Only F(x)
    • The sum 2x
    • The carried input x
    • A mandatory zero output
  8. For the same coupled-gate highway form, what remains when T(x)=1?
    • The transformed value F(x)
    • Only the original x
    • F(x) plus x
    • An automatically normalized x

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