i dont know and i dont care
Is i+(1/♾️) a contradiction?
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Replace infinity with x
Then
i+1/x =
ix/x+1/x =
(i+1)/x
Or
(1+i)/♾️
Then
i+1/x =
ix/x+1/x =
(i+1)/x
Or
(1+i)/♾️
Idk what algebra you did there intellectual but that is wrong
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i being the sqrt of -1, also known as, the imaginary unit...
i+(1/♾️) is equal to;
((♾️*i)+(i*1)/♾️ i))=♾️ i/1