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ABEL

Abelian 价格

ABEL
#1461

$0.1309

0.85%

฿0.00000106

市值
$16.68M
FDV
$29.47M
24小时成交量
$64.82K
成交量/市值 24小时
0.39%
总供给量
225,179,981
流通总量
127,449,357

社区

跟踪在

价格变化

24h

1小时变化

0.13%

24小时变化

0.85%

7天变化

43.41%

历史最高价

$1.5

Jan 12, 2024

91.29%

历史最低价

$0.03

Nov 12, 2024

331.64%

Abelian 价格是 $0.1309,在过去24小时内向上 -0.85%,实时市值是$16,682,481。它有127,449,357 ABEL币的流通供应量和225,179,981 ABEL的最大供应量,以及$64.82K24小时交易量。

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关于 Abelian

What is Abelian?

Abelian is a term used to describe mathematical objects that are invariant under certain operations. This means that if you perform the same operation on two different objects, the result will be the same. Abelian groups, rings, and fields are some of the most common examples of this type of structure. An Abelian group is a set of elements with an operation defined between them such that it satisfies certain properties. These properties include closure, associativity, identity element, inverse element, and commutativity. A ring is similar to an Abelian group but has additional properties such as having a multiplicative identity and being closed under multiplication.

An Abelian field is a special type of field in which all elements commute with each other; this means that when two elements are multiplied together, the order in which they are multiplied does not matter. Examples of Abelian fields include real numbers and complex numbers. In addition to these structures, there are also various types of equations related to Abelian objects such as polynomials and differential equations.

Abelian objects have many applications in mathematics and computer science due to their unique properties. For example, they can be used to solve linear equations or find solutions for systems of equations. They can also be used to study cryptography and coding theory since they provide a way to encrypt data securely.

In summary, Abelian objects are mathematical structures that remain unchanged when certain operations are performed on them. They have many applications in mathematics and computer science due to their unique properties such as closure under multiplication and commutativity.

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