Also known as complete gamma function, Euler integral of the second kind
即Gamma函數,為一數學函數
The gamma function is a mathematical tool that extends the concept of factorials (like 5! = 5 × 4 × 3 × 2 × 1) to work with any real or complex number, not just whole numbers. It matters because it appears throughout science and engineering in calculations involving probability, statistics, physics, and other fields where understanding how quantities change across continuous ranges is important.
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在數學中,函数(伽瑪函數;Gamma函数),是階乘函數在實數與複數域上的擴展。如果為正整數,則: 根据解析延拓原理,伽瑪函數可以定義在除去非正整數的整個複數域上: 数学家勒讓德首次使用了希腊字母Γ作为该函数的记号。在機率論和组合数学中此函數很常用。
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Discovered by embedding cosine similarity (sentence-transformers MiniLM, 384-dim).