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Remove backward compatibility aliases and enforce PyTorch-consistent naming: - Remove Dense = Linear alias in Module 04 (layers) - Update all Dense references to Linear in Modules 02, 08, 09, 18, 21 - Remove MaxPool2d = MaxPool2D alias in Module 17 (quantization) - Standardize fc/dense_weights to linear_weights in Module 18 (compression) Benefits: - Eliminates naming confusion between Dense/Linear terminology - Aligns with PyTorch production patterns (nn.Linear) - Reduces cognitive load with single consistent naming convention - Improves student transfer to real ML frameworks All modules tested and functionality preserved.
🔥 Module: Tensor
📊 Module Info
- Difficulty: ⭐⭐ Intermediate
- Time Estimate: 4-6 hours
- Prerequisites: Setup module
- Next Steps: Activations, Layers
Build the foundation of TinyTorch! This module implements the core Tensor class - the fundamental data structure that powers all neural networks and machine learning operations.
🎯 Learning Objectives
By the end of this module, you will:
- Understand what tensors are and why they're essential for ML
- Implement a complete Tensor class with core operations
- Handle tensor shapes, data types, and memory management efficiently
- Implement element-wise operations and reductions with proper broadcasting
- Have a solid foundation for building neural networks
🧠 Build → Use → Understand
- Build: Complete Tensor class with arithmetic operations, shape management, and reductions
- Use: Create tensors, perform operations, and validate with real data
- Understand: How tensors serve as the foundation for all neural network computations
📚 What You'll Build
Core Tensor Class
# Creating tensors
x = Tensor([[1.0, 2.0], [3.0, 4.0]])
y = Tensor([[0.5, 1.5], [2.5, 3.5]])
# Properties
print(x.shape) # (2, 2)
print(x.size) # 4
print(x.dtype) # float64
# Element-wise operations
z = x + y # Addition
w = x * y # Multiplication
p = x ** 2 # Exponentiation
# Shape manipulation
reshaped = x.reshape(4, 1) # (4, 1)
transposed = x.T # (2, 2) transposed
# Reductions
total = x.sum() # Scalar sum
means = x.mean(axis=0) # Mean along axis
Essential Operations
- Arithmetic: Addition, subtraction, multiplication, division, powers
- Shape management: Reshape, transpose, broadcasting rules
- Reductions: Sum, mean, min, max along any axis
- Memory handling: Efficient data storage and copying
🚀 Getting Started
Prerequisites Check
tito test --module setup # Should pass ✅
Development Workflow
# Navigate to tensor module
cd modules/source/02_tensor
# Open development file
jupyter notebook tensor_dev.ipynb
# OR edit directly: code tensor_dev.py
Step-by-Step Implementation
- Basic Tensor class - Constructor and properties
- Shape management - Understanding tensor dimensions
- Arithmetic operations - Addition, multiplication, etc.
- Utility methods - Reshape, transpose, sum, mean
- Error handling - Robust edge case management
🧪 Testing Your Implementation
Inline Testing
# Test in the notebook or Python REPL
x = Tensor([[1.0, 2.0], [3.0, 4.0]])
print(f"Shape: {x.shape}") # Should be (2, 2)
print(f"Sum: {x.sum()}") # Should be 10.0
Module Tests
# Export your tensor implementation
tito export
# Test your implementation
tito test --module tensor
Manual Verification
# Create and test tensors
from tinytorch.core.tensor import Tensor
x = Tensor([1, 2, 3, 4, 5])
y = Tensor([2, 4, 6, 8, 10])
# Test operations
assert (x + y).data.tolist() == [3, 6, 9, 12, 15]
assert (x * 2).data.tolist() == [2, 4, 6, 8, 10]
print("✅ Basic operations working!")
🎯 Key Concepts
Tensors as Universal Data Structures
- Scalars: 0-dimensional tensors (single numbers)
- Vectors: 1-dimensional tensors (arrays)
- Matrices: 2-dimensional tensors (common in ML)
- Higher dimensions: Images (3D), video (4D), etc.
Why Tensors Matter in ML
- Neural networks: All computations operate on tensors
- GPU acceleration: operates on tensor primitives
- Broadcasting: Efficient operations across different shapes
- Vectorization: Process entire datasets simultaneously
Real-World Connections
- PyTorch/TensorFlow: Your implementation mirrors production frameworks
- NumPy: Foundation for scientific computing (we build similar abstractions)
- Production systems: Understanding tensors is essential for ML engineering
Memory and Performance
- Data layout: How tensors store data efficiently
- Broadcasting: Smart operations without data copying
- View vs Copy: Understanding memory management
🎉 Ready to Build?
The tensor module is where TinyTorch really begins. You're about to create the fundamental building block that will power neural networks, training loops, and production ML systems.
Take your time, test thoroughly, and enjoy building something that really works! 🔥