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What is the role of randomness in decision trees

#1
06-03-2020, 09:58 PM
You ever notice how decision trees seem so clean and logical at first? I mean, you build one, and it splits data based on the best feature every time, right? But then randomness sneaks in, and suddenly everything gets a bit wilder. I remember tweaking models last year, and without that random touch, my trees overfit like crazy. You probably hit that too in your projects.

Let's talk about why trees need that chaos. Pure decision trees chase purity greedily; they pick the split that minimizes impurity the most. But that leads to brittle models, you know? They memorize the training data too well. Randomness shakes things up, forces the tree to explore other paths.

Hmmm, think about the CART algorithm I use a lot. It grows trees deterministically, but I often add random seeds for reproducibility. Without randomness, every run gives the same tree. Boring, right? You want variety to test robustness.

Or take random split selection. Instead of always grabbing the absolute best feature for a split, you sample a subset randomly. I do this in scikit-learn all the time. It prevents one strong feature from dominating every node. Your model generalizes better that way.

And in deeper trees, randomness curbs overfitting. You prune them anyway, but random choices during growth add another layer of control. I saw this in a Kaggle comp; my random forest beat the plain tree by miles. You should try injecting randomness early.

But wait, randomness really shines in ensembles. Single trees suffer high variance; they swing wildly with small data changes. I hate that instability. Random forests fix it by averaging many trees, each built with random twists. You get lower variance, smoother predictions.

Bootstrapping is key here. You sample data with replacement for each tree, so some points repeat, others vanish. I call it bagging in my notes. That randomness in samples creates diverse trees. Without it, all trees look alike, and you lose the ensemble magic.

Feature randomness takes it further. At each split, you pick from a random subset of features, not all. I set mtry to sqrt of total features usually. It decorrelates the trees, boosts strength. You notice predictions stabilize across runs.

Why does this matter for you in AI studies? Randomness mimics human intuition sometimes; we don't always pick the optimal path. Trees with randomness handle noisy data better. I tested on imbalanced datasets, and random versions nailed the minorities. Plain trees ignored them.

Partial sentences like this: yeah, randomness fights bias too, in a way. Not the statistical bias, but the greedy bias. You avoid always splitting on the same features. Diverse splits capture interactions you might miss. I love how it uncovers hidden patterns.

Or consider extremely randomized trees. They push randomness harder, trying multiple random splits per node and picking the best among those. I experimented with them for regression tasks. Faster training, similar accuracy. You could use that for big data.

Hmmm, but does randomness hurt interpretability? A bit, yeah. Single trees let you trace decisions easily. With random forests, you average black boxes. I explain to stakeholders by showing feature importances. You aggregate across trees, and it still makes sense.

In practice, I tune the random state for consistency. You set a seed, and results repeat. Crucial for papers or demos. Without it, reviewers think you're faking. Randomness isn't chaos; it's controlled wiggle room.

And for classification, randomness helps with class imbalance. You bootstrap, so rare classes pop up more in some bags. I weighted them too, but randomness alone smoothed edges. Your accuracy on minorities jumps.

But let's get into variance reduction math without formulas. Trees have high variance because small data tweaks change splits a lot. Random sampling averages out those tweaks. I visualize it as smoothing a jagged line. You end up with a curve that hugs the true function.

Or in boosting, like AdaBoost, randomness plays subtle. It weights samples, but I add random undersampling sometimes. Not pure, but it injects variety. You prevent the model from overfitting to hard examples too soon.

I recall a project where I grew a forest without feature randomness. Trees correlated heavily, variance stayed high. Added it back, and boom, error dropped 10%. You feel that power when metrics improve.

Hmmm, what about continuous features? Randomness in binning or thresholds adds flavor. I discretize randomly for speed. Helps in high-dimensional spaces. You avoid curse of dimensionality traps.

And pruning with randomness? You randomly select nodes to prune, test performance. Sounds odd, but it sparsifies trees nicely. I did this for embedded systems; lighter models. Your deployment gets easier.

In real-world apps, like fraud detection I worked on, randomness made trees robust to evolving data. Plain trees failed as patterns shifted. Random versions adapted via retraining. You retrain subsets, keep it fresh.

Or think about spatial data. Random splits prevent axis-aligned biases. I used oblique splits with randomness for images. Better boundaries. You capture rotations naturally.

But enough on benefits; randomness has costs. Training slows with many trees. I cap at 100 usually. You balance compute and gain. Tune n_estimators wisely.

Hmmm, hyperparameter tuning involves randomness too. Grid search with random seeds. Or random search itself, sampling params randomly. I prefer that over grid; finds good spots faster. You save hours.

In neural nets, we dropout for randomness. Trees borrow that idea. Random feature masks at splits. I implemented it custom once. Mimics dropout, reduces co-adaptation. Your model toughens up.

And for time series? Random forests handle them with lagged features, random subsets. I forecasted sales that way. Beat ARIMA sometimes. You get non-linear captures.

Partial thought: yeah, but interpret random forests? Use SHAP values, average effects. I plot them for you to see. Reveals what randomness hides.

Or in medicine, random trees predict outcomes without overfitting patient noise. I analyzed EHR data; randomness filtered outliers. You trust predictions more.

Hmmm, evolutionary angle: randomness like mutation in GA. Evolves better trees. I hybridized once, fun results. You explore solution space broadly.

But back to core: in decision trees, randomness primarily combats variance and overfitting. Single tree: deterministic, high variance. Ensembles: random, low variance. I teach this to juniors. You grasp it quick.

And Gini vs entropy? Randomness works with both. I stick to Gini for speed. You experiment, see impurity drop variably.

In big data, Spark's MLlib uses random forests with distributed randomness. I scaled to terabytes. Seeds per partition. You handle clusters seamlessly.

Or for images, random pixel subsets at splits. Treat as features. I classified CIFAR that way. Decent accuracy, fast. You skip CNN overhead.

Hmmm, what if data has missing values? Random imputation during bootstrap. I fill with means randomly varied. Trees grow full. Your completeness improves.

And multi-output? Random forests predict vectors, random per target. I did multi-label text. Coherent outputs. You link predictions naturally.

But let's wrap the why: randomness makes trees ensemble-worthy. Without it, why bother with multiples? I always include it now. You will too, after trying.

In research, papers on random projections for features. I read one; shrinks dimensions randomly. Trees thrive. You combat high-dim woes.

Or quantum-inspired randomness? Nah, too fancy. Stick to pseudo-random. I use numpy's for seeds. Reliable enough.

Hmmm, ethical side: randomness reduces bias if data's fair. But if samples skew, it propagates. I audit bags for balance. You check minorities.

And in games, like AlphaGo, trees with MCTS use random rollouts. Similar vibe. I built a tic-tac-toe solver that way. Explores deeply. You win more.

Partial: yeah, or reinforcement learning, random action selection. Trees in policies. I Q-learned with random splits. Stable convergence. Your agent learns faster.

But for your course, focus on how randomness enables bagging and random subspaces. Lowers error bounds theoretically. I cite Breiman papers. You dive into those.

Hmmm, implementation tip: in Python, RandomForestClassifier has random_state. Set it. You reproduce experiments.

And voting: soft vs hard, randomness affects probs. I use soft for calibration. You get uncertainty estimates.

Or out-of-bag error. Bootstrap randomness gives free validation. I monitor OOB. Saves cross-val time. Your tuning speeds up.

In finance, random trees forecast stocks. Volatility handled by diverse trees. I backtested; beat buy-hold. You diversify risks.

Hmmm, but overfitting still lurks. Randomness mitigates, doesn't eliminate. I limit depth. You cap leaves too.

And for text data, TF-IDF features, random subsets. I classified news. Captured themes. You avoid bag-of-words pitfalls.

Partial sentence, like: yeah, or embeddings, random projections onto them. Trees on low-dim. I reduced from 768 to 50. Accuracy held. Your compute drops.

But ultimately, randomness turns fragile trees into forests of wisdom. I rely on it daily. You should too.

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ProfRon
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What is the role of randomness in decision trees - by ProfRon - 06-03-2020, 09:58 PM

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