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Implement and visualize in-place augmentations

Last updated: May 11, 2026

Quick Overview

This question evaluates a candidate's competence in designing reproducible, in-place-safe data augmentation pipelines for grayscale image denoising, including paired geometry-preserving transforms, input-only corruptions, seeding strategies, and visualization, and tests understanding of autograd/in-place safety and worker-level determinism in a Machine Learning / Computer Vision context. It is commonly asked to assess practical engineering skills for data preprocessing and model robustness, experiment reproducibility, and trade-offs between performance, memory (in-place) operations, and correctness, placing it at a practical application level rather than purely conceptual.

  • hard
  • Luma AI
  • Machine Learning
  • Machine Learning Engineer

Implement and visualize in-place augmentations

Company: Luma AI

Role: Machine Learning Engineer

Category: Machine Learning

Difficulty: hard

Interview Round: Technical Screen

How would you implement approximately 10 image data augmentations for grayscale digit images suitable for training a denoising model (e.g., random resize, random crop, rotations, translations, flips, brightness/contrast jitter, Gaussian noise, elastic distortion, cutout/random erasing, affine shear), making them in-place where safe? Provide before/after visualizations for a batch, explain when in-place operations are unsafe due to autograd or tensor aliasing, and show how you would seed and structure the pipeline for reproducibility under tight time constraints.

Quick Answer: This question evaluates a candidate's competence in designing reproducible, in-place-safe data augmentation pipelines for grayscale image denoising, including paired geometry-preserving transforms, input-only corruptions, seeding strategies, and visualization, and tests understanding of autograd/in-place safety and worker-level determinism in a Machine Learning / Computer Vision context. It is commonly asked to assess practical engineering skills for data preprocessing and model robustness, experiment reproducibility, and trade-offs between performance, memory (in-place) operations, and correctness, placing it at a practical application level rather than purely conceptual.

Luma AI logo
Luma AI
Jul 17, 2025, 12:00 AM
Machine Learning Engineer
Technical Screen
Machine Learning
30
0

Task: Build a Reproducible Augmentation Pipeline for Grayscale Digit Denoising

Context

You are training a denoising model on grayscale digit images (e.g., MNIST-like, shape [B, 1, H, W]). The model should learn to reconstruct a clean image from a corrupted input. To improve robustness and generalization, implement a data augmentation pipeline that:

  • Applies geometry-preserving transforms identically to both input and target (paired transforms), so the supervised target remains aligned.
  • Applies corruption-only transforms to the input branch to simulate noise, while keeping the target branch clean.
  • Uses in-place operations where it is safe and appropriate.
  • Is seeded and structured for reproducibility.
  • Includes a quick visualization to compare a batch before/after augmentation.

Requirements

  1. Implement approximately 10 augmentations suitable for grayscale digits for denoising training, including:
    • Geometry (paired): random resize/scale jitter, random crop, rotations, translations, flips, affine shear, elastic distortion.
    • Corruptions (input-only): brightness/contrast jitter, Gaussian noise, cutout/random erasing.
  2. Use in-place operations where they are safe; explain where in-place is unsafe (autograd and aliasing concerns).
  3. Provide before/after visualizations for a batch: Original vs Clean (paired-transformed) vs Noisy (input-only corrupted).
  4. Show how to seed and structure the pipeline for reproducibility (global seeds, per-worker seeding, generators, deterministic algorithms).
  5. You may assume PyTorch/torchvision and standard plotting tools are available. Keep the code concise and suitable for a technical screen under time constraints.

Solution

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