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From Biryani Preferences to Business Decisions: A Complete Guide to Statistical Testing
January 16, 2025
Hypothesis testing is a statistical method used to make decisions about populations based on sample data. Think of it as a scientific approach to proving or disproving claims using data.
When two friends disagree about Paradise vs. Bawarchi biryani, we're facing a perfect scenario for hypothesis testing. Let's break this down into a data science framework.
Null Hypothesis (H₀): No difference in taste (μ₁ = μ₂)
Alternative Hypothesis (H₁): Paradise is better (μ₁ > μ₂)
Paradise: 4.5/5 (n=100)
Bawarchi: 4.3/5 (n=100)
• Significance Level (α): 0.05
• p-value calculated: 0.03
• Decision Rule: Reject H₀ if p-value < α
import scipy.stats as stats def conduct_hypothesis_test(paradise_ratings, bawarchi_ratings, alpha=0.05): # Perform independent t-test t_stat, p_value = stats.ttest_ind(paradise_ratings, bawarchi_ratings) # Decision making if p_value < alpha: return "Reject null hypothesis", p_value else: return "Fail to reject null hypothesis", p_value # Example usage paradise = [4.5] * 100 # 100 ratings bawarchi = [4.3] * 100 # 100 ratings result, p_val = conduct_hypothesis_test(paradise, bawarchi)
In our biryani example, with p-value (0.03) < α (0.05), we reject the null hypothesis, concluding that Paradise biryani is statistically better rated. This same framework can be applied to countless business and scientific decisions.
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