
This paper examines the structural role of the limit operator in classical real analysis, arguing that it induces an implicit change in descriptive level. The analysis contrasts this practice with explicit extensions in complex analysis and situates the discussion within historical critiques of infinitesimal reasoning.
computability, classification, history of mathematics, real analysis, limits, continuity, foundations of analysis
computability, classification, history of mathematics, real analysis, limits, continuity, foundations of analysis
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