Guide-linked quiz · Hard Level
Echo State Networks and Reservoir Computing Quiz
Checks fixed reservoir dynamics, trained readouts, fading memory, spectral radius and the computations behind reservoir predictions.
Question 1 of 8
In an Echo State Network, which weights are actually trained?
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- In an Echo State Network, which weights are actually trained?
- Only the output (readout) weights
- All recurrent weights inside the reservoir
- Only the input weights
- No weights are ever trained
- Which condition expresses the echo state property for two runs with the same input history?
- Their recurrent weights must all be trained by backpropagation
- Their reservoir states eventually become independent of different initial states
- Their output weights must have spectral radius exactly one
- Their hidden states must equal the raw input at every step
- Why is training an ESN much faster than training a standard LSTM?
- ESNs use no neurons at all
- ESNs run only on quantum computers
- ESNs avoid backpropagation-through-time by only solving a linear readout
- ESNs require no input data
- How is spectral radius commonly used when tuning an echo-state reservoir?
- It directly sets the number of readout classes
- It guarantees fading memory for every recurrent matrix
- It measures the number of trainable reservoir weights
- It is a recurrent-feedback scale heuristic for balancing rich dynamics and stability, not a complete guarantee of the echo state property
- Liquid State Machines, a spiking-neuron form of reservoir computing, were introduced by whom?
- Wolfgang Maass
- Geoffrey Hinton
- Andrew Ng
- Yoshua Bengio
- What does the fixed reservoir compute before the ESN readout produces an output?
- A normalized probability over all possible weights
- A high-dimensional dynamic state representation of recent inputs
- A learned transition table for every future sequence
- A separate trained policy for each output class
- What method is commonly used to fit an Echo State Network’s readout weights?
- Backpropagation through all fixed recurrent weights
- Dynamic routing by agreement
- Linear least-squares regression, often with ridge regularization
- A softmax over reservoir eigenvalues
- What does the spectral radius of a recurrent weight matrix mean?
- The sum of all matrix entries
- The number of nonzero output weights
- The average magnitude of the input sequence
- The largest absolute value among its eigenvalues
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