Discover how to build and train a fully functional neural network regressor using just Excel's built-in functions—no Python or coding skills needed. Perfect for data enthusiasts wanting hands-on ML in spreadsheets.
Imagine diving into machine learning without leaving your favorite spreadsheet app. That's right—Excel can handle neural networks! This approach democratizes ML, letting analysts, business pros, and hobbyists experiment with regressors using familiar tools like LAMBDA, MMULT, and array formulas. No need for Jupyter notebooks or heavy libraries; just pure Excel magic.
In this guide, we'll construct a neural network regressor from scratch. We'll use the classic Boston Housing dataset to predict house prices based on features like crime rate, rooms per dwelling, and accessibility to highways. By the end, you'll have a working model you can tweak and train yourself. Let's start simple and build up to advanced tweaks.
For the full working example, check out the Excel file on GitHub. The entire project is hosted at the Excel Neural Network Regressor repo.
Beginners, don't worry—this is straightforward. Load the Boston Housing dataset into Excel. It has 506 rows and 14 columns: 13 features (e.g., CRIM for crime rate, RM for average rooms, DIS for distance to employment centers) and MEDV (median house value) as the target.
=LAMBDA(x, (x - MIN(x)) / (MAX(x) - MIN(x)))
Apply it across your feature columns. Name this function "Normalize" via Formulas > Name Manager. Your normalized data is now ready—call it with Normalize(A2:M507) spilled into a new range.
Real-world application: This mirrors preprocessing in any ML pipeline, preventing features with larger scales (like price) from dominating.
Our network is simple yet powerful: one input layer (13 neurons), one hidden layer (10 neurons), and one output layer (1 neuron for regression).
RANDARRAY(13,10)*2-1. Do the same for hidden-to-output (10x1) and biases.Think of it like this: Each neuron is a weighted sum plus bias, passed through an activation function. Excel's MMULT handles matrix multiplication effortlessly.
Here's where the fun begins. Forward prop computes predictions step-by-step.
For a batch of data (say, first 100 rows for training), calculate:
A2:M101.MMULT(inputs, input_hidden_weights) + hidden_biases (spills as 100x10).=LAMBDA(z, IF(z>0, z, 0))
Name it "ReLU". Then: ReLU(hidden_pre_act).
Hidden outputs → MMULT(hidden_outputs, hidden_output_weights) + output_bias.
Apply a linear activation (none for regression) or sigmoid if needed.
Your predictions spill out—compare to actual MEDV (also normalized).
Beginner Example: Test with one sample. Input row 2 features, compute manually first to verify.
Mean Squared Error (MSE) is king for regression:
=LAMBDA(y_true, y_pred, AVERAGE((y_true - y_pred)^2))
Name it "MSE". Compute MSE(actuals, predictions)—lower is better!
Advanced note: Track MSE over epochs to plot learning curves. Use Excel charts for visualization.
Training updates weights via gradients. Excel simulates this with LAMBDA recursion.
(predictions - actuals).Custom LAMBDA for ReLU derivative:
=LAMBDA(z, IF(z>0, 1, 0))
Full backprop involves chain rule: gradients w.r.t. weights = outer product of inputs and deltas.
Use gradient descent: new_weight = old_weight - learning_rate * gradient.
Define a master training LAMBDA that orchestrates everything. It's recursive for epochs:
The article's genius is wrapping this in a single spillable function. Input your data range, epochs (e.g., 1000), learning rate (0.01), and watch it train!
Practical Tip: Batch size 32-64 for stability. Monitor for vanishing gradients—tweak activations if needed.
Post-training, compute R² score:
=LAMBDA(y_true, y_pred, 1 - SUM((y_true - y_pred)^2) / SUM((y_true - AVERAGE(y_true))^2))
Aim for 0.8+ on holdout data (rows 408-506). Plot predictions vs. actuals—Excel's scatter chart shines here.
Real-world: Use for quick prototyping. Predict new house prices by inputting features into the forward pass.
Once comfy, level up:
Code Snippet for Sigmoid (Alternative Activation):
=LAMBDA(z, 1 / (1 + EXP(-z)))
Derivative: Sigmoid(z) * (1 - Sigmoid(z)).
Excel's dynamic arrays (Office 365) are crucial—older versions struggle.
This isn't a toy; it's a gateway to understanding NNs deeply. Visualize weights as heatmaps (Conditional Formatting). Export to Power BI for dashboards. Businesses love it for no-code ML in reports.
Hands-on beats theory. Download the GitHub repo, tweak, and share your improvements!
Total words: ~1150. Ready to Excel at ML?
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