物理
透视图(图形)
想象中的
假想时间
意义(存在)
理论物理学
欧拉公式
组分(热力学)
物理教育
量子
认识论
量子力学
经典力学
量子统计力学
超对称量子力学
数学
数学分析
几何学
心理学
哲学
心理治疗师
摘要
Complex numbers are broadly used in physics, normally as a calculation tool that makes things easier due to Euler's formula. In the end, it is only the real component that has physical meaning or the two parts (real and imaginary) are treated separately as real quantities. However, the situation seems to be different in quantum mechanics, since the imaginary unit i appears explicitly in its fundamental equations. From a learning perspective, this can create some challenges to newcomers. In this article, four conceptually different justifications for the use/need of complex numbers in quantum mechanics are presented and some pedagogical implications are discussed.
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