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Area of Science:

  • Computer Science
  • Artificial Intelligence
  • Machine Learning

Background:

  • Cell-based neural architecture search (NAS) is a key area in deep learning.
  • Understanding the theoretical underpinnings of NAS search spaces is crucial for developing efficient algorithms.
  • Existing NAS methods often rely on empirical evaluations without deep theoretical guarantees.

Purpose of the Study:

  • To theoretically analyze the importance of different architectures within a NAS search space.
  • To determine if an optimal cell identified in isolation remains optimal when stacked.
  • To provide theoretical justification for the cell-based NAS paradigm.

Main Methods:

  • Modeling cell architectures as directed acyclic graphs (DAGs) with stem paths and bypass edges.
  • Proving theoretical properties regarding the impact of adding skip connections and learnable operations to bypass edges.
  • Analyzing the optimality of cell stacks based on greedy bypass edge addition.
  • Empirically verifying theoretical findings using the NAS-BENCH-201 dataset.

Main Results:

  • Adding skip connections or learnable operations to bypass edges in single cells generally decreases or maintains training loss.
  • Certain architectures with specific weights show learnable operations performing worse than skip connections.
  • A greedily constructed optimal cell structure guarantees an optimal cell stack when cells are identical.
  • Network size and non-tied cell structures can impact the optimality of stacked cells.

Conclusions:

  • Theoretical analysis supports the cell-based NAS paradigm by demonstrating the optimality of greedily constructed cells in stacks.
  • The optimality of a cell is context-dependent, especially when considering factors beyond minimal training loss.
  • Further research into flexible cell stacking strategies is warranted for improved performance.