de Moivre's formula is currently grossly incorrect 

My corrections were perfectly valid whereas the previous (and now current) version of the page are wrong in their majority. For proof that de Moivre's theorem is true for all ℚ at the very least (though no actual proof is given) please see pg 36 of book with ISBN number: 978-0-435519-21-6. Un-fortuitously I am unaware of any books that provide a proof beyond an integer power but I have already provided a proof and if you find that insufficient I can provide you with other internet sources that cite it. I can understand and forgive a non-mathematical page containing errors as non-mathematical phenomena are not clear cut nor are they ever entirely obvious and often it is plausible to find support for all sets of contradicting information. However this is not the case with mathematics which is the only subject that can have all of its information conclusively proved or disproved. As such maths should never be quoted incorrectly in any Wikipedia article as it is extremely black and white, i.e; things are either purely correct or incorrect and as it stands my corrections were correct whereas the current page reversion is not. I am amazed at how this page is able to pertain information of such mass, gross inaccuracy especially given the simplicity of de Moivre's theorem and the prerequisites needed to understand it. It is after all something that all students of complex numbers by extension of studying further mathematics learn at the age of 16 in England, UK. Though I appreciate that even a graduate of a masters in mathematics may be mis-informed on this subject given that they have never studied complex numbers but as such they should not consider themselves versed enough to be able to misinform others by way or publishing erroneous statements in this article. (  )