Questions tagged [groups]

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mia_harrison_painter mia_harrison_painter Sun Dec 08 2024 | 5 answers 794

Are Roblox groups free?

I am curious if creating or joining Roblox groups involves any cost. Specifically, I want to know if Roblox groups are free or if there are any fees associated with them.

Are Roblox groups free?
Maria Maria Sun Oct 27 2024 | 7 answers 1741

Who uses CHP?

I would like to know who are the users of Combined Heat and Power (CHP). I'm interested in understanding the range of customers or entities that typically adopt this technology for their energy needs.

Who uses CHP?
henry_miller_astronomer henry_miller_astronomer Thu Sep 19 2024 | 7 answers 1608

Are free groups abelian?

Could you please elaborate on the concept of "free groups" and "abelian groups" and explain why the question "Are free groups abelian?" arises in the context of algebra and group theory? Are there specific properties of free groups and abelian groups that lead to this inquiry, and if so, what are they? Additionally, could you provide a concise yet comprehensive answer to the question, considering the fundamental definitions and properties of these groups?

Are free groups abelian?
EnchantedDreams EnchantedDreams Tue Sep 17 2024 | 7 answers 1204

What is another name for an abelian group?

I'm curious, what alternative terminology exists for an abelian group? Is there another name commonly used in the realm of mathematics or abstract algebra that refers to this specific type of group, where the operation is commutative and the order of the elements does not affect the result of the operation? I'm eager to learn if there's a synonym or alternate phrase that could be used interchangeably to describe an abelian group.

What is another name for an abelian group?
SilenceStorm SilenceStorm Mon Sep 16 2024 | 5 answers 892

Are all abelian groups simple?

Could you clarify for me if all abelian groups are necessarily simple? I understand that an abelian group possesses the property of commutativity, meaning that the order in which elements are combined does not affect the result. However, I'm unsure if this characteristic alone implies that such groups are simple, i.e., having no non-trivial proper subgroups. Could you elaborate on the relationship between the commutative nature of abelian groups and their simplicity, or perhaps provide an example that illustrates whether or not all abelian groups are simple?

Are all abelian groups simple?

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