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March 3, 2026Review of Business and Economics Studies1 citationsOpen Access

Bayesian Versus Classical Perspectives: Does Financial Inclusion Truly Drive Economic Growth?

MAM. N.I. Afzal

Key Points

  • Significant positive effect of financial inclusion on economic growth was confirmed by both Bayesian and classical approaches.
  • The classical effect size was 0.682, while the Bayesian estimate was slightly lower at 0.616, both indicating strong relationships.
  • Meta-analysis utilized both classical random-effects and Bayesian hierarchical models, revealing substantial heterogeneity in findings.
  • The substantial heterogeneity suggests that impacts of financial inclusion are context-dependent, emphasizing the need for tailored policies.

Abstract

Objectives : This study synthesizes quantitative evidence on the relationship between financial inclusion (FI) and economic growth (EG) to estimate the overall effect size, comparing classical (frequentist) and Bayesian meta-analytic approaches to understand how methodological choices influence the interpretation of the FI-EG nexus. Methods : A meta-analysis of 27 studies was conducted. Effect sizes (Fisher’s z) were pooled using classical random-effects and Bayesian hierarchical models. Heterogeneity was assessed using Cochran’s Q, I², and τ estimators (classical), as well as posterior τ distributions with Bayes factors (Bayesian). Results : Both approaches confirm significant positive FI-EG relationships (classical: 0.682, 95% CI 0.582, 0.782; Bayesian: 0.616, 95% CrI 0.342, 0.824). Substantial heterogeneity was detected (classical τ = 0.076; Bayesian τ = 0.195, BF₁ > 1000), with Bayesian analysis suggesting larger variation magnitude. Conclusion : Financial inclusion has a significant impact on economic growth. However, substantial heterogeneity indicates context-dependent impacts, requiring tailored policies. The Bayesian framework provides a richer characterization of uncertainty, offering more conservative and realistic evidence assessment.

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Cite This Study

M. N.I. Afzal (2026) studied this question.

synapsesocial.com/papers/69a76736badf0bb9e87e0062https://doi.org/10.26794/2308-944x-2025-13-4-95-107
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