Descriptive differential dynamics: summary and mensuration, infinity

A course of analysis, toposes and functions and relations, continuum mechanics, infinity and scale, scalar infinity, attenuation of the laws of arithmetic, infinity and induction and deduction, a universe of objects of mathematics, continuity and dimension, fundamental theorems of analysis, Cantor space and square Cantor space, Cartesianality, rubrics of definitions, probability theory and laws of large numbers, continuum mechanics as foundations, limits as two-sided, language of mathematics, context and settings, complementary duals, convexity and concavity, related rates and measure and meter, symmetry and conservation, continuity laws, perspective and projection, resources, opinion and propriety, axiomatic settings and conservatism and consensus, moments and means, means and moments as complementary, dialectic as argument and theory, always right and never wrong, a proof that infinity exists.