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этимология

exponential 2 - перевод на

HOLOMORPHIC FUNCTION WITH GROWTH BOUNDED BY AN EXPONENTIAL FUNCTION

Exponential Type; User:Mkelly86/Exponential Type

$The graph of the function in gray is <math>e^{-\pi z^{2}}</math>, the Gaussian restricted to the real axis. The Gaussian does not have exponential type, but the functions in red and blue are one sided approximations that have exponential type <math>2\pi</math>.$

two

NATURAL NUMBER

Number 2; Two-ness; 2 (the number); Two; Secondly; ₂; ٢; ۲; Even prime; Numero dos; ２; Oddest prime; Two (number); Square root of 4; ២; ➋; ➁; ❷; The number 2; 2^1; The 2; 𐡙; ꩒; ༢; TWO; ௨; २; ২; ੨; ૨; ୨; ౨; ೨; ൨; ߂; ໒; ၂; ႒; ꧒; ᥈; 𐒢; ꣒; 2 (glyph); (II); Brace (hunting); 2 (number); 2️⃣; ASCII 50; \x32; U+0032; Smallest known prime number; Draft:Two; 2¹; 2**1; 1B1; 1 B1

dos
two time: traicionar
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two

NATURAL NUMBER

Number 2; Two-ness; 2 (the number); Two; Secondly; ₂; ٢; ۲; Even prime; Numero dos; ２; Oddest prime; Two (number); Square root of 4; ២; ➋; ➁; ❷; The number 2; 2^1; The 2; 𐡙; ꩒; ༢; TWO; ௨; २; ২; ੨; ૨; ୨; ౨; ೨; ൨; ߂; ໒; ၂; ႒; ꧒; ᥈; 𐒢; ꣒; 2 (glyph); (II); Brace (hunting); 2 (number); 2️⃣; ASCII 50; \x32; U+0032; Smallest known prime number; Draft:Two; 2¹; 2**1; 1B1; 1 B1

dos

secondly

NATURAL NUMBER

Number 2; Two-ness; 2 (the number); Two; Secondly; ₂; ٢; ۲; Even prime; Numero dos; ２; Oddest prime; Two (number); Square root of 4; ២; ➋; ➁; ❷; The number 2; 2^1; The 2; 𐡙; ꩒; ༢; TWO; ௨; २; ২; ੨; ૨; ୨; ౨; ೨; ൨; ߂; ໒; ၂; ႒; ꧒; ᥈; 𐒢; ꣒; 2 (glyph); (II); Brace (hunting); 2 (number); 2️⃣; ASCII 50; \x32; U+0032; Smallest known prime number; Draft:Two; 2¹; 2**1; 1B1; 1 B1

= en segundo lugar
Ex: Secondly, there will be increasing use of personal computer (PC) on their own, linked to local area networks (LANs).

Определение

acroleína

sust. fem.

Líquido volátil, sofocante que procede de la descomposición de la glicerina y que se emplea para la obtención de distintas materias industriales, especialmente plásticos.

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Википедия

Exponential type

In complex analysis, a branch of mathematics, a holomorphic function is said to be of exponential type C if its growth is bounded by the exponential function e^C|z| for some real-valued constant C as |z| → ∞. When a function is bounded in this way, it is then possible to express it as certain kinds of convergent summations over a series of other complex functions, as well as understanding when it is possible to apply techniques such as Borel summation, or, for example, to apply the Mellin transform, or to perform approximations using the Euler–Maclaurin formula. The general case is handled by Nachbin's theorem, which defines the analogous notion of Ψ-type for a general function Ψ(z) as opposed to e^z.

https://en.wikipedia.org/wiki/Exponential type