👉 Metalogical is a branch of mathematics that studies mathematical objects and their properties. It encompasses both formal and informal aspects of mathematical knowledge, including the study of sets, relations, functions, and other mathematical structures. Metalogists are interested in the structure and properties of these mathematical entities, as well as how they can be used to solve problems or make predictions about them. In general, metalogical research is interdisciplinary, involving areas such as algebra, analysis, topology, geometry, number theory,
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What is the definition of Metalogic? 🙋
👉 Metalogic is a branch of logic that deals with mathematical structures and their properties. It encompasses the study of logical systems, such as propositional logic or predicate logic, which are fundamental tools in the analysis of natural language statements. Metalogists also investigate how these systems can be applied to problems involving mathematics and other fields.
