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CS7643 Quiz 4 Comprehensive Study Guide: Embeddings, Graph and Word Representations, RNNs, LSTMs, Skip-Gram Word2Vec, Masked Language Modeling, Knowledge Distillation, t-SNE, Teacher Forcing, Conditional Language Models, and Evaluation Metrics

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Escrito en
2025/2026

This CS7643 Quiz 4 Comprehensive Study Guide (2025 Edition) is designed for students enrolled in the Georgia Institute of Technology’s OMSCS – Deep Learning course. It delivers a detailed, concept-focused review of advanced deep learning topics, helping learners master the theory and application behind modern representation learning and sequence modeling. Each section includes summarized explanations, worked examples, and key insights that align directly with Quiz 4 exam content, ensuring a complete understanding of both neural representation and language modeling architectures. Topics Covered: Embeddings & Representation Learning – Continuous vector spaces, cosine similarity, and training objectives Graph Representations – Node embeddings, GNNs, and neighborhood aggregation RNNs, LSTMs & Teacher Forcing – Sequential modeling and optimization Skip-Gram Word2Vec & Negative Sampling – Context prediction and gradient flow Masked Language Modeling (MLM) – Transformer pretraining and attention masking Knowledge Distillation – Student-teacher training paradigms for model compression t-SNE & Visualization – Dimensionality reduction for high-dimensional embeddings Conditional Language Models – Sequence-to-sequence architectures and evaluation metrics Ideal For: Georgia Tech OMSCS students taking CS7643 – Deep Learning Graduate students studying machine learning, NLP, or AI research Researchers and professionals seeking structured review of embeddings and sequence models Exam prep and project reference for deep learning applications “CS7643 Quiz 4 Comprehensive Study Guide: Embeddings, Graph and Word Representations, RNNs, LSTMs, Skip-Gram Word2Vec, Masked Language Modeling, Knowledge Distillation, t-SNE, Teacher Forcing, Conditional Language Models, and Evaluation Metrics”

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Institución
CS7643
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Subido en
2 de noviembre de 2025
Número de páginas
5
Escrito en
2025/2026
Tipo
Examen
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“CS7643 Quiz 4 Comprehensive Study Guide: Embeddings,
Graph and Word Representations, RNNs, LSTMs, Skip-Gram
Word2Vec, Masked Language Modeling, Knowledge Distillation,
t-SNE, Teacher Forcing, Conditional Language Models, and
Evaluation Metrics”
Embedding

QUESTION What is an embedding?
A: A learned map from entities to vectors that encodes similarity.
Rationale: Embeddings allow similar entities to be close in vector space.



Graph Embedding

QUESTION Purpose of graph embeddings?
A: Optimize the objective that connected nodes have more similar
embeddings than unconnected nodes.
Rationale: Converts graph nodes into vectors useful for downstream tasks.

QUESTION Why useful?
A: Task-agnostic entity representations; nearest neighbors are semantically
meaningful.
Rationale: Works even with limited labeled data.



MLP Pain Points for NLP

QUESTION Why are MLPs limited for NLP?
A: Cannot handle variable-length sequences, no temporal structure, no
memory, size grows with max sequence length.
Rationale: Sequences require context and state, which MLPs lack.



Truncated Backpropagation Through Time (TBPTT)

, QUESTION What is TBPTT?
A: Only backpropagate an RNN through T time steps.
Rationale: Reduces computational cost and mitigates gradient issues.



Recurrent Neural Networks (RNN)

QUESTION RNN update equations?
A:

 h(t) = activation(U x(t) + V h(t-1) + bias)
 y(t) = activation(W h(t) + bias)
Rationale: Recursively updates hidden state based on input and previous
hidden state.

QUESTION Training difficulties?
A: Vanishing and exploding gradients.
Rationale: Multiplicative effects over time steps make long-term dependencies
hard.



Long Short-Term Memory (LSTM) Networks

QUESTION LSTM gates and states?
A:

 f(t) = forget gate
 i(t) = input gate
 u(t) = candidate update gate
 o(t) = output gate
 c(t) = f(t)c(t-1) + i(t)u(t)
 h(t) = o(t) * tanh(c(t))
Rationale: LSTM gates control memory flow to solve vanishing gradient
problem.



Perplexity

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