There are infinitely many possible values for $1^i$, corresponding to different branches of the complex logarithm Then prove it by induction. The confusing point here is that the formula $1^x = 1$ is not part of the definition of complex exponentiation, although it is an immediate consequence of the definition of natural number exponentiation.
11 there are multiple ways of writing out a given complex number, or a number in general This should let you determine a formula like the one you want The complex numbers are a field
Is there a proof for it or is it just assumed? How do i convince someone that $1+1=2$ may not necessarily be true I once read that some mathematicians provided a very length proof of $1+1=2$ Can you think of some way to
ę³Ø1ļ¼ćć代č”Øč½Æ件äøēåč½ęå ę³Ø2ļ¼åäøå°ēµčļ¼åŖéč¦č®¾ē½®äøꬔļ¼ä»„åé½åÆ仄ē“ę„ä½æēØ ę³Ø3ļ¼å¦ęč§å¾åå č®¾ē½®ēę ¼å¼äøęÆčŖå·±ę³č¦ēļ¼åÆ仄ē»§ē»ē¹å»ćå¤ēŗ§åč”Øćāāćå®ä¹ę°å¤ēŗ§åč”Øćļ¼ę¾å°ēøåŗēä½ē½®čæč”äæ®ę¹ Intending on marking as accepted, because i'm no mathematician and this response makes sense to a commoner However, i'm still curious why there is 1 way to permute 0 things, instead of 0 ways. Is there some general formula?
The other interesting thing here is that 1,2,3, etc Appear in order in the list And you have 2,3,4, etc Terms on the left, 1,2,3, etc
