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| | Complex Numbers and Geometry |
 | | It was not until Jean Robert Argand gave a concrete, geometric picture for this number, which related it to the "real" number line, that mathematicians began to accept i as more than a figment of their imagination, and started to refer to it as a "complex" number, after Gauss popularized the term. |
 | | This picture was finally conceived, in 1806 by Jean Robert Argand, and is often called an "Argand diagram". |
 | | is only a a rotation by 90º; Argand thought of i in this way (that is, as a rotation by 90º), which led him to conceive of his method of plotting complex numbers. |
| campus.northpark.edu /math/PreCalculus/Transcendental/Trigonometric/Complex (2082 words) |
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