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CS 7643 Quiz 4| Latest Questions and Answers| | 100% Correct | 2025 Update | Success Guaranteed

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Embedding - ANSWER A learned map from entities to vectors that encodes similarity Graph Embedding - ANSWER Optimize the objective that connected nodes have more similar embeddings than unconnected nodes. Task: convert nodes to vectors - effectively unsupervised learning where nearest neighbors are similar - these learned vectors are useful for downstream tasks

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CS 7643 Quiz 4| Latest Questions and Answers| | 100%
Correct | 2025 Update | Success Guaranteed
Embedding - ANSWER A learned map from entities to vectors that encodes similarity



Graph Embedding - ANSWER Optimize the objective that connected nodes have more similar
embeddings than unconnected nodes.



Task: convert nodes to vectors



- effectively unsupervised learning where nearest neighbors are similar

- these learned vectors are useful for downstream tasks



Multi-layer Perceptron (MLP) pain points for NLP - ANSWER - Cannot easily support variable-
sized sequences as inputs or outputs

- No inherent temporal structure

- No practical way of holding state

- The size of the network grows with the maximum allowed size of the input or output
sequences



Truncated Backpropagation through time - ANSWER - Only backpropagate a RNN through T time
steps



Recurrent Neural Networks (RNN) - ANSWER h(t) = activation(U*input + V*h(t-1) + bias)

y(t) = activation(W*h(t) + bias)



- activation is typically the logistic function or tanh

- outputs can also simply be h(t)

, - family of NN architectures for modeling sequences



Training Vanilla RNN's difficulties - ANSWER - Vanishing gradients

- Since dx(t)/dx(t-1) = w^t

- if w > 1: exploding gradients

- if w < 1: vanishing gradients



Long Short-Term Memory Network Gates and States - ANSWER - f(t) = forget gate

- i(t) = input gate

- u(t) = candidate update gate

- o(t) = output gate



- c(t) = cell state

- c(t) = f(t) * c(t - 1) + i(t) * u(t)



- h(t) = hidden state

- h(t) = o(t) * tanh(c(t))



Perplexity(s) - ANSWER = product( 1 / P(w(i) | w(i-1), ...) ) ^ (1 / N)

= b ^ (-1/N sum( log(b) (P(w(i) | w(i-1), ...) ) )

- note exponent of b is per word CE loss

- perplexity of a discrete uniform distribution over k events is k



Language Model Goal - ANSWER - estimate the probability of sequences of words

- p(s) = p(w1, w2, ..., wn)

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