On the exponent of convergence
Copyright policy )On the exponent of convergence
Es sei\(\left\{ {\xi _k } \right\}_{k = 1}^\infty \) eine Folge von reellen Zahlen mit $$0< \xi _1 \leqslant \xi _2 \leqslant ...,\mathop {\lim }\limits_{k \to \infty } \xi _k = + \infty $$ Bezeichnen wir mitS + den metrischen Raum aller Folgen der vorigen Form mit der Frechetschen Metrik π. Es wird in der Arbeit gezeigt, dassS + eine Menge von zweiter Kategorie im Raum (S +, π) ist.
Darboux property, Classification of real functions; Baire classification of sets and functions, Fréchet metric, Convergence and divergence of series and sequences, second Baire category
Darboux property, Classification of real functions; Baire classification of sets and functions, Fréchet metric, Convergence and divergence of series and sequences, second Baire category
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