Let give infinity+(i) = X
Then infinity² + 2(i)(infinity) +(i)² = X²
infinity² + 2(i)(infinity) - 1 = X²
X² + 1 - infinity² = 2(i)(infinity)
X² - infinity² = 2(i)(infinity)
X⁴ - 2X²infinity² + infinity⁴ = 4(i)²(infinity)²
X⁴ - 2X²infinity² = -4infinity²-infinity⁴
X⁴ - 2X²infinity² = -infinity⁴
X⁴ - X²infinity² + infinity⁴ = 0
From X² = (-b±[b²-4ac]⁰'⁵)/2a = (-infinity²±[(-infinity)²-4(1)(infinity)⁴]⁰'⁵)/2 = (-infinity²±[-infinity⁴]⁰'⁵)/2
X² = -infinity² ± infinity²(i)
X² = -(infinity² + infinity²(i))
X² = -(infinity² + 2(infinity)((i)(infinity)) + ((i)(infinity))²
X² = -[infinity+infinity(i)]²
X = (i)infinity - (i)infinity(i)
X = infinity(i+1)
I'm not sure this method is correct or not. These numbers are far beyond my imagination.
i being the square root of -1. Which is also called, the imaginary unit.