Observational Machine Learning Method 편집하기

'''Observational Machine Learning Methods''' are techniques designed to analyze data collected from observational studies rather than controlled experiments. In such studies, the assignment of treatments or interventions is not randomized, which can introduce biases and confounding factors. Observational ML methods aim to identify patterns, relationships, and causal effects within these datasets.
==Key Challenges in Observational Data==
Observational data often comes with inherent challenges that make analysis complex:
*'''Confounding Variables:''' Variables that influence both the treatment and the outcome, leading to biased estimates.
*'''Selection Bias:''' Systematic differences between groups being compared, resulting from non-randomized assignments.
*'''Unmeasured Variables:''' Variables not captured in the dataset that may affect the analysis.
*'''Missing Data:''' Gaps in data collection that can distort results.
==Observational ML Techniques==
Several techniques are used to address the challenges of observational data:
===Causal Inference Methods===
*'''Propensity Score Matching (PSM):''' Balances observed covariates between treated and untreated groups by matching units with similar propensity scores.
*'''Inverse Probability Weighting (IPW):''' Weighs observations based on the inverse of their propensity scores to create a pseudo-randomized dataset.
*'''Difference-in-Differences (DiD):''' Compares changes in outcomes over time between treatment and control groups.
*'''Instrumental Variables (IV):''' Identifies causal effects using variables that influence the treatment but not the outcome directly.
===Machine Learning-Based Methods===
*'''Causal Forests:''' Extends decision trees to estimate heterogeneous treatment effects across subpopulations.
*'''Bayesian Networks:''' Represents probabilistic relationships among variables and helps model causal dependencies.
*'''Structural Equation Modeling (SEM):''' Combines causal graphs and statistical modeling to estimate relationships.
*'''Doubly Robust Estimation:''' Combines propensity scores and outcome modeling to improve causal effect estimates.
===Data Preprocessing Techniques===
*'''Imputation:''' Fills missing data to ensure completeness and reduce bias.
*'''Feature Selection:''' Identifies relevant variables to minimize confounding effects.
*'''Normalization and Scaling:''' Ensures that variables are on comparable scales for analysis.
==Applications of Observational ML Methods==
Observational ML methods are applied across various domains:
*'''Healthcare:''' Estimating the effectiveness of treatments using patient data.
*'''Economics:''' Evaluating policy impacts using non-experimental data.
*'''Marketing:''' Measuring the effectiveness of campaigns or promotions.
*'''Social Sciences:''' Analyzing societal trends and interventions.
==Example: Propensity Score Matching in Python==
<syntaxhighlight lang="python">
from sklearn.linear_model import LogisticRegression
import pandas as pd
import numpy as np

# Example dataset
data = pd.DataFrame({
    'age': [25, 30, 45, 50, 35],
    'income': [30000, 40000, 50000, 60000, 45000],
    'treatment': [1, 0, 1, 0, 1],
    'outcome': [1, 0, 1, 0, 1]
})

# Estimate propensity scores
model = LogisticRegression()
model.fit(data[['age', 'income']], data['treatment'])
data['propensity_score'] = model.predict_proba(data[['age', 'income']])[:, 1]

# Identify treated and untreated units
treated = data[data['treatment'] == 1]
untreated = data[data['treatment'] == 0]

print(data[['age', 'income', 'propensity_score']])
</syntaxhighlight>
==Advantages==
*'''Flexibility:''' Allows analysis of real-world data without the need for controlled experiments.
*'''Scalability:''' Can handle large datasets with diverse variables.
*'''Insights from Real Data:''' Reflects real-world complexities and behaviors.
==Limitations==
*'''Causal Ambiguity:''' Difficulty in distinguishing correlation from causation.
*'''Bias and Confounding:''' Results can be influenced by unmeasured variables and selection bias.
*'''Computational Complexity:''' Advanced methods may require significant computational resources.
==Related Concepts and See Also==
*[[Causal Inference]]
*[[Propensity Score Matching]]
*[[Structural Equation Modeling]]
*[[Bayesian Networks]]
*[[Selection Bias]]
*[[Data Imputation]]
*[[Machine Learning]]
[[분류:Data Science]]