Last Updated:2025/08/30
Sentence

抽象代数学において、可換群は代数的構造の中で最も単純で重要な例の一つである。

In abstract algebra, an abelian group is one of the simplest and most important examples of an algebraic structure.

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In algebra astratta, un gruppo commutativo è uno degli esempi più semplici e importanti di struttura algebrica.

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抽象代数学において、可換群は代数的構造の中で最も単純で重要な例の一つである。

抽象代数学において、可換群は代数的構造の中で最も単純で重要な例の一つである。

See correct answer

In algebra astratta, un gruppo commutativo è uno degli esempi più semplici e importanti di struttura algebrica.

Related words

gruppo commutativo

Noun
masculine

(数学)可換群、アーベル群

English Meaning
(mathematics) commutative group, abelian group
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抽象代数学において、可換群は代数的構造の中で最も単純で重要な例の一つである。

In abstract algebra, an abelian group is one of the simplest and most important examples of an algebraic structure.

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plural

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