what is the difference between norm and modulus?
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udh
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I think the correct term when referring to general vectors is norm, indicated by ∥∥. Modulus is the term specifically used for complex numbers (scalars), and reduces to the concept of absolute value when referring to real numbers. When viewing a complex number as a real pair in the complex plane, then modulus corresponds to the (euclidian) norm on R2.
Note that modulus has different meanings in different mathematical contexts (eg Set modulus, congruence modulus, elliptic modulus, etc.)
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