dicyclic

dicyclic的音标是["daɪsɪklɪk]，意思是双循环十二面体。

基本翻译：一个由十二个顶点和六个面组成的几何图形，其中每个面都是五边形和六边形。

速记技巧：可以谐音理解为“大西吃力”，想象一个努力切割大西(体)的形状。

以上内容仅供参考，建议使用权威的英语词典查找音标、词义。

dicyclic是一个形容词，意为“双循环的”。它的英文词源可以追溯到拉丁语和希腊语。它的词根“di-”在拉丁语中表示“二”或“双”，而“cyclic”则来自希腊语的“kýklos”，意为“圆圈”或“循环”。

变化形式：在词性变化上，它可以被转化为名词，表示“双循环系统”。

相关单词：

1. dihedron - 二面体，由两个三角形组成的几何图形，具有两个循环的边界。

2. bicyclic - 双循环的，指一个化合物或系统具有两个或更多循环结构。

3. dicyclic formula - 双循环表示，用于描述化学物质的分子结构。

4. dicyclic structure - 双循环结构，指具有两个循环的结构的物质或体系。

5. cyclic - 循环的，与“cyclic”同源的形容词，常用于描述具有循环特性的物质或过程。

6. dihedral - 二面角的，由两个三角形组成的角，具有双循环的性质。

7. birecycling - 二次循环的，指一个过程或方法需要进行两次循环操作。

8. bireversibility - 二重可逆性，指一个过程或系统在两个方向上都是可逆的。

9. bireciprocal - 二重互反的，指具有双重互反性质的事物或过程。

10. biregular - 二次的，指具有两个相同特性的事物或过程。

以上这些单词都与dicyclic有密切关联，它们从不同角度描述了具有双循环性质的事物或过程。

dicyclic常用短语：

1. dicyclic graph

2. dicyclic number

3. dicyclic group

4. dicyclic graph theory

5. dicyclic polyhedron

6. dicyclic permutation

7. dicyclic word

例句：

1. The dicyclic graph is a special type of graph. （双连环图是一种特殊的图。）

2. The dicyclic number is a kind of special number. （双连环数是一种特殊的数。）

3. The dicyclic group is a mathematical concept. （双连环群是一个数学概念。）

4. Dicyclic graph theory is an interesting topic in graph theory. （双连环图论是图论中的一个有趣的话题。）

5. The dicyclic polyhedron is a kind of special polyhedron. （双连环多面体是一种特殊的几何体。）

6. Dicyclic permutations are a type of permutation that can be found in many real-world applications. （双连环排列是一种可以在许多实际应用中找到的排列类型。）

7. The dicyclic word is a type of word that can be used in many contexts, including language learning and computational linguistics. （双连环词是一种可以在许多场合下使用的词，包括语言学习和计算语言学。）

英文小作文：

Title: Dicyclic: A Special Type of Graph

Dicyclic graphs are a type of special graph that have two cycles in the same graph, which makes them quite unique and interesting from a mathematical perspective. These graphs can be used in many different contexts, including computer science, mathematics, and more.

One of the interesting aspects of dicycles is that they can be used to represent certain types of relationships between objects or entities in a way that is more efficient and effective than other types of graphs. For example, they can be used to represent social networks, organizational structures, and more effectively and efficiently than other types of graphs.

Another interesting aspect of dicycles is that they can be used to represent certain types of patterns or structures that are found in nature or in real-world applications. For example, they can be used to represent certain types of chemical structures or biological systems that have two cycles in them, which makes them quite unique and interesting from a scientific perspective.

Overall, dicycles are a type of special graph that have many interesting properties and applications, and they are becoming increasingly important in many different contexts, including computer science, mathematics, and more.