This is a lot to hold in your head at once.
Structure your answer as a clear, linear walkthrough from input to output, using a concrete example like a sentence to ground each component. Emphasize the 'why' behind each design choice (e.g., why positional encoding, why multi-head, why residual connections) and connect to the trade-offs of self-attention vs RNNs and the practical implications of O(n^2 * d) complexity. Keep the explanation at a level appropriate for an ML Engineer, balancing technical depth with clarity.
Pro tip: When discussing complexity, relate it to real-world constraints like GPU memory and sequence length limits, and mention techniques like sparse attention or chunking that Snapchat might use for long sequences (e.g., in recommendation or content understanding). This shows you think beyond theory to production impact.
Explain how input tokens are converted to embeddings and augmented with positional encodings to retain order information. Mention that embeddings are learned and positional encodings can be sinusoidal or learned.
Describe the encoder layer: multi-head self-attention with Q/K/V, masking (for padding), feed-forward network, residual connections, and LayerNorm. Explain that the encoder processes the entire input sequence in parallel.
Explain the decoder layer: masked multi-head self-attention (to prevent looking ahead), cross-attention over encoder outputs, feed-forward network, residuals, and LayerNorm. Highlight how cross-attention aligns decoder inputs with encoder representations.
Describe how the final decoder representation is projected to vocabulary logits via a linear layer (often tied to embedding weights) and converted to probabilities via softmax for next-token prediction.
Contrast self-attention with RNNs: parallelization, constant path length for long-range dependencies, and better handling of long sequences. Explain O(n^2 * d) complexity: quadratic in sequence length due to pairwise attention scores, and linear in dimension; discuss practical implications like memory and compute limits for long sequences.
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