## I. Aggregates of zero measure: II. Monogenic uniform non-analytic functions ... |

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absolute convergence aggregate of zero aggregates of measure already numbered analytic continuation area is greater arrange axes boundary bounded calculation Cauchy chord circle of center circle of radius circumference coincides contained continuum contour convergent series curve defined definition denumerable infinity divergent series double integral enumerable aggregate equation finite number fixed number function F(z function j>(x fundamental points homologous hypothesis increases indefinitely inside the circle interior to Tp intervals of exclusion intrinsic homogeneity lacunar space less Let us consider limit lines of discontinuity measure zero monogenic functions neighborhood non-analytic number of points parallel perfect points inside provisional numbering radii radius of convergence rapidly ratio of similitude rational coordinates rational numbers rectangle reduced region regular aggregate Riemann sensibly homogeneous simply connected singular point square of side straight line sufficient Taylor series tends to zero tions Weierstrass's sense Weierstrass's theory whole plane zero measure