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Hyperparameter Tuning: A Complete Guide to Grid Search vs. Random Search

 Hyperparameter Tuning: A Complete Guide to Grid Search vs. Random Search


Hyperparameter tuning is the process of finding the best combination of model settings (hyperparameters) that maximize model performance. Examples include:


Learning rate


Number of layers


Number of neurons


Regularization strength


Number of trees in a random forest


Max depth of a decision tree


C (penalty) in SVM, etc.


Two of the most common tuning methods are Grid Search and Random Search.


1. What is Grid Search?

Definition


Grid Search is a brute-force systematic search over a manually specified set of hyperparameter values.


How it works


You define a grid:


Example for a Random Forest:


n_estimators = [100, 200, 500]

max_depth = [10, 20, 30]

min_samples_split = [2, 5]



Grid Search evaluates every possible combination:


n_estimators max_depth min_samples_split

100 10 2

100 10 5

100 20 2

... ... ...

500 30 5


If 3 parameters have 3×3×2 values → 18 model trainings.


Pros


Exhaustive and systematic


Easy to understand and implement


Guarantees evaluation of all combinations


Works well when the search space is small


Cons


Computationally expensive


Does not scale with many hyperparameters


Wastes time sampling unimportant areas


Poor for high-dimensional search spaces


Grid Search is best when:


You have a small number of hyperparameters


The parameter ranges are well understood


You can afford high computation


2. What is Random Search?

Definition


Random Search picks random combinations of hyperparameters from specified distributions. It does NOT try all possible combinations.


Example:

n_estimators ~ randint(100, 500)

max_depth ~ randint(5, 50)

learning_rate ~ uniform(0.001, 0.1)



You simply choose the number of random trials — e.g., 20, 50, 200.


Pros


Much faster and more efficient


Outperforms Grid Search when only a few hyperparameters matter


Scales well to high-dimensional spaces


Can explore a larger space with the same budget


Allows continuous ranges instead of fixed steps


Cons


Not exhaustive


Results can vary between runs


May miss small but important regions


Random Search is best when:


Search space is large


Limited compute resources


Hyperparameter importance is unknown


Continuous ranges need exploration


3. Why Random Search Often Outperforms Grid Search


A famous result from Bergstra & Bengio (2012) shows:


Random Search is more efficient because only a few hyperparameters significantly impact performance.


Grid Search wastes effort evaluating:


Many irrelevant dimensions


Many unimportant combinations


Random Search instead samples widely, increasing the chance of hitting optimal regions.


Visually:


Grid Search


❌ Lots of redundant sampling

❌ Poor coverage in high dimensions


Random Search


✔ Broader exploration

✔ Better chance of finding optimal settings


4. Example Comparison

Suppose you have 4 hyperparameters:


LR: [0.001, 0.01, 0.1]


Batch size: [16, 32]


Dropout: [0.2, 0.5]


Hidden units: [64, 128, 256]


Grid Search = 3 × 2 × 2 × 3 = 36 models


Random Search with 10 random samples may find better results because:


It explores more diverse combinations


Hyperparameters like dropout might matter more than batch size


5. Performance and Efficiency

Feature Grid Search Random Search

Computational cost High Low–Medium

Coverage of search space Structured Random

Best for small search ✔ Yes

Best for large search ❌ No ✔ Yes

Finds good results fast ❌ Usually slow ✔ Yes

Scalability Poor Excellent

6. Practical Tips for Hyperparameter Tuning

✔ Start with Random Search


Get a good region of hyperparameters quickly.


✔ Then use Grid Search locally


After identifying a promising region using Random Search, refine it using Grid Search.


✔ Use domain knowledge


Reduce unnecessary parameter ranges.


✔ Use continuous distributions


e.g., log-uniform for learning rate


๐‘™

๐‘Ÿ

10

๐‘ˆ

(

5

,

1

)

lr∼10

U(−5,−1)

✔ Don’t over-tune


Focus on important hyperparameters:


Learning rate


Regularization


Model capacity


Tree depth (for tree models)


7. When Neither is Enough (Advanced Methods)


For complex models (deep learning), consider more advanced tuning methods:


Bayesian Optimization


Hyperband


Optuna


Population-based Training (PBT)


Genetic Algorithms


These methods learn from previous trials and tune more intelligently.


Conclusion

Grid Search


Exhaustive


Slow


Good for small spaces


Random Search


Faster


Better for large spaces


Often finds better results


The best strategy in practice:

๐Ÿ‘‰ Use Random Search first, then refine using Grid Search.

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