Guide-linked quiz · Hard Level
Superposition and Polysemanticity Quiz
Checks feature superposition, sparsity, polysemantic neurons, overlapping directions and the geometry of compressed representations.
Question 1 of 8
What does 'superposition' refer to in neural networks?
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- What does 'superposition' refer to in neural networks?
- Representing more features than there are neurons by overlapping their directions
- Stacking multiple models on top of each other
- Running the model twice and averaging
- Adding noise to the inputs during training
- What condition makes superposition work well despite feature interference?
- Features being densely active all the time
- Features being sparse, so few are active simultaneously
- Using only positive activations
- Having more neurons than features
- What is a 'polysemantic' neuron?
- A neuron that never activates
- A neuron used only in the output layer
- A neuron that responds to many unrelated concepts
- A neuron with no connections
- Which Anthropic paper introduced controlled study of this phenomenon in 2022?
- Attention Is All You Need
- ImageNet Classification with Deep CNNs
- Playing Atari with Deep RL
- Toy Models of Superposition
- If a layer must store more features than it has dimensions, what is geometrically unavoidable?
- Some features must share overlapping, non-orthogonal directions
- The features can all stay perfectly orthogonal
- The network must crash
- All features become identical
- Why does superposition make interpretability harder?
- It makes the model slower to run
- Single neurons no longer map cleanly to single concepts
- It removes all features from the model
- It only affects the input layer
- Why does sparse feature activity reduce interference when more features than dimensions are represented?
- Sparse activity makes all feature directions orthogonal
- It increases the number of neurons automatically
- Fewer features are active at the same time, so overlapping directions collide less often
- It removes the need for nonlinear computation
- What does an antipodal pair of feature directions look like geometrically?
- Two vectors at a right angle in separate dimensions
- Two vectors with identical directions and magnitudes
- A vector with no coordinates
- Two directions that point opposite ways along the same line
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