Mit dem Guide verknüpftes Quiz · Mittel Ebene
Aktivierungsfunktionen-Quiz
Überprüfen Sie, warum Netzwerke Nichtlinearität benötigen und wie sich ReLU, Sigmoid, Tanh, Softmax, Leaky ReLU und GELU über verborgene und Ausgabeebenen hinweg verhalten.
Frage 1 von 8
Why can stacking only linear layers not learn a curved decision boundary?
Sehen Sie sich jede Frage in der Vorschau an8 Fragen
Während Sie am Quiz teilnehmen, werden Antworten und Erklärungen angezeigt.
- Why can stacking only linear layers not learn a curved decision boundary?
- Each layer deletes all input features
- The output becomes a probability distribution
- Linear layers cannot be trained with backpropagation
- Their composition is still a single linear transformation
- What is the output of ReLU for an input of −3?
- −3
- 0
- 3
- A class probability
- Why can sigmoid and tanh stall learning in deep networks when inputs reach their extremes?
- Their gradients approach zero in saturated regions
- They force every weight to be identical
- They cannot represent bounded values
- They always produce an undefined output
- A multiclass classifier needs output values that sum to one across classes. Which function does the guide use?
- Undichte ReLU
- Tanh
- Softmax
- ReLU
- What does the “dying ReLU” problem mean in the guide?
- The training dataset loses labels
- A unit stays on its zero-output side and receives no useful gradient there
- The softmax outputs fail to sum to one
- All positive inputs become negative
- Which variant is suggested when many ReLU units stay inactive?
- Softmax
- A purely linear hidden layer
- Sigmoid at every hidden layer
- Leaky ReLU, which allows a small negative-side response
- What feature of GELU does the guide associate with its use in transformer models?
- It removes all nonlinear behavior
- It always yields exact class probabilities
- A smooth response rather than ReLU’s hard cutoff
- It fixes every training instability
- For positive inputs, what ReLU gradient property helps preserve a backpropagated signal?
- Its slope is 1 on the positive side
- Its slope is always zero
- It has no derivative anywhere
- It normalizes gradients to class probabilities