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I thought I should give Real and Imaginary Numbers their own pages, so here they are:
I have tried to express the ideas simply, so please let me know:
* if it is easy to understand
* if I have over-simplified
* or any ideas you might have for improving
"The physicists defer only to mathematicians, and the mathematicians defer only to God ..." - Leon M. Lederman
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Hmmm that's pretty cool, good job on those pages . Aren't imaginary*real numbers complex, and not imaginary?
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Nice page math teacher finds it useful
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Very nice pages. I can't see any errors on there, and everything is very well explained, as always. You've got me intrigued by the non-real numbers that mathematicians like to play with though.
To Toast, multiplying a real and an imaginary number together will indeed get you a complex number, but only because every number ever is complex. The result will also be imaginary. You get exclusively complex numbers by adding real and imaginary ones.
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Thanks, mathsy. Example: Hyperreals are an extension of Reals that include infinites and infinitesimals.
And, yes, complex numbers include imaginary, real and combinations of imaginary and real. I should write a page, hey?
"The physicists defer only to mathematicians, and the mathematicians defer only to God ..." - Leon M. Lederman
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