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basic_tools:imaginary_numbers [2018/05/05 12:23]
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basic_tools:imaginary_numbers [2020/05/02 07:06] (current)
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 Nowadays, imaginary numbers are an essential tool. Combinations of real and imaginary numbers like, for example, $ 4+3i $, are known as [[basic_tools:​complex_analysis|complex numbers]]. Complex numbers are the standard number system that physicists use. Nowadays, imaginary numbers are an essential tool. Combinations of real and imaginary numbers like, for example, $ 4+3i $, are known as [[basic_tools:​complex_analysis|complex numbers]]. Complex numbers are the standard number system that physicists use.
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 <tabbox Why is it interesting?> ​ <tabbox Why is it interesting?> ​
-Imaginary numbers are essential in modern theories of physics like [[theories:​quantum_mechanics:​canonical_quantum_mechanics|quantum mechanics]] and [[theories:​quantum_field_theory:​canonical|quantum field theory]]. In these theories, we describe a physical system using complex functions, which means functions that contain combinations of imaginary numbers as arguments.+Imaginary numbers are essential in modern theories of physics like [[theories:​quantum_mechanics:​canonical|quantum mechanics]] and [[theories:​quantum_field_theory:​canonical|quantum field theory]]. In these theories, we describe a physical system using complex functions, which means functions that contain combinations of imaginary numbers as arguments.
  
 Moreover, imaginary numbers can often be used to make calculations simpler. ​ Moreover, imaginary numbers can often be used to make calculations simpler. ​
basic_tools/imaginary_numbers.1525515780.txt.gz · Last modified: 2018/05/05 10:23 (external edit)