Multi-Head Latent Attention (MLA) Compression

Multi-Head Latent Attention (MLA) Compression Interpretation

This image explains the Multi-Head Latent Attention (MLA) compression technique from two perspectives.

Core Concepts

Left Panel: Matrix Perspective of Compression

  • Multiple attention heads (represented as cross-shaped matrices) are consolidated into a single compressed matrix
  • Multiple independent matrices are transformed into one compressed representation containing features
  • The original can be reconstructed from this compressed representation
  • Only minor loss occurs while achieving dramatic N-to-1 compression

Right Panel: Vector (Directional) Perspective of Compression

  • Vectors extending in various directions from a central point
  • Each vector represents the directionality and features of different attention heads
  • Similar vectors are compressed while preserving directional information (vector features)
  • Original information can be recovered through vector features even after compression

Key Mechanism

Compression → Recovery Process:

  • Multiple heads are compressed into latent features
  • During storage, only the compressed representation is maintained, drastically reducing storage space
  • When needed, original head information can be recovered using stored features (vectors)
  • Loss is minimal while memory efficiency is maximized

Main Advantages (Bottom Boxes)

  1. MLA Compression: Efficient compression of multi-head attention
  2. Keep features(vector): Preserves vector features for reconstruction
  3. Minor loss: Maintains performance with negligible information loss
  4. Memory Efficiency: Dramatically reduces storage space
  5. For K-V Cache: Optimizes Key-Value cache memory

Practical Significance

This technique transforms N attention heads into 1 compressed representation in large language models, dramatically reducing storage space while enabling recovery through feature vectors when needed – a lossy compression method. It significantly reduces the memory burden of K-V cache, maximizing inference efficiency.

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With Claude