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通过稳定性分析进行确认:贝叶斯式账户
Lorenzo Casini1, Jürgen Landes2
1Institute of Economics, Sant'Anna School of Advanced Studies, Pisa, Italy.
概括
最小模型的稳定性分析可以证实假设,但它的有效性取决于特定的环境. 这种贝叶斯式方法澄清了最小模型在科学确认中的认识价值.
科学领域:
- 科学哲学的哲学科学哲学
- 认识论的认识论学.
- 科学建模科学建模
背景情况:
- 最小模型的认识价值受到争论.
- 强度分析被提议用于证实假设,但面临阻力.
- 贝叶斯框架为稳定性分析提供了潜在的合理化.
研究的目的:
- 为了提供贝叶斯的合理化强度分析在证实假设.
- 探索最小模型的确认潜力.
- 确定在哪些条件下稳定性分析不利于确认.
主要方法:
- 贝叶斯对稳定性分析的合理化.
- 从宏观经济学的案例研究.
- 证据多样性的分析.
主要成果:
- 对最小模型的稳定性分析确实可以证实假设.
- 确认值取决于上下文.
- 确定了阻碍确认的稳定性分析的具体情况,并与证据的多样性联系起来.
结论:
- 强度分析,当应用于最小模型时,可以发挥确认作用.
- 稳定性分析的认识学好处取决于具体情况.
- 了解证据多样性对于评估强度分析的影响至关重要.
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