在這篇文章中，我們討論兩種GLn(C)有限維的不可約表現之建構方式: Weyl 模和Highest weight定理。結果我們發現，Weyl模並不涵蓋所有GLn(C)的有限維不可約表現，比如說，對偶表現無法透過Weyl模來建構。因此，我們將透過其他的建構方式，來明確地刻劃出所有GLn(C)的有限維不可約表現。 ;There are two constructions of irreducible finite-dimensional representations of GLn(C): Weyl modules and Highest weight theory. It turns out that Weyl modules don’t give us all irreducible finite-dimensional representations of GLn(C). For example, dual representations are not included in Weyl modules. In this article, we explicitly describe all irreducible finite-dimensional representations of GLn(C) that don’t arise from Weyl modules.
