Any integer greater than 1 is either a prime number or can be written as a product of two or more prime numbers, and this factorization is unique when the prime factors are listed in ascending order.
Here’s the translation of the content into English:
Theorem Block
```[Theorem Block Keyword,id,title]
Theorem Block Content
```
Definition and Citation of Theorem Block
定理 1 ( Fundamental Theorem of Arithmetic )
Here, theorem is the type keyword for the theorem block, and t1 is the id of this theorem block. You can reference it by [~t1].
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Types of Theorem Block
Currently, the following types of theorem blocks are supported:
| Theorem Block Keyword | Theorem Block Name |
|---|---|
| theorem | Theorem |
| lemma | Lemma |
| corollary | Corollary |
| axiom | Axiom |
| definition | Definition |
| example | Example |
You can add * after the theorem block keyword to hide the numbering.
If a non-supported keyword is used, it will be directly displayed as the keyword.
Theorem blocks with the same keyword will be automatically numbered.
定理
This is another theorem without numbering.
引理 1
This is a lemma.
custom 1
This is a custom block.
custom 2
This is another custom block.
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