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- W83744198 abstract "This chapter presents the Argand diagram. The complex number z = x + jy is an ordered number-pair [x, y] and so can be represented by the point (x, y) referred to given axes of coordinates. The point Z(x, y) represents the complex number z, and there is a one–one correspondence between the complex numbers {z} and the points {Z} of the Cartesian plane. The geometrical representation of complex numbers consisting in this mapping of the elements of {z} onto the plane is called the Argand diagram. The analogy with the parallelogram law of vector addition is obvious but should not be pushed too far, because complex numbers must be mapped in two dimensions, while geometrical vectors are essentially three dimensional. The definitions of the product of complex numbers and the inner or vector product of vectors are in no way related." @default.
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- W83744198 date "1966-01-01" @default.
- W83744198 modified "2023-09-26" @default.
- W83744198 title "THE ARGAND DIAGRAM" @default.
- W83744198 doi "https://doi.org/10.1016/b978-0-08-011777-5.50016-2" @default.
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