Re: Infinity * Zero = Any Number ARGUE HERE
That's right. Infinity is as imaginary as the number i. I is used to define the square root of (-1). Adding i to any real number would simply create a complex imaginary number, as would multiplication, division, and subtraction. It's impractical to use it to solve real-life equations, as who really uses i and infinty in daily life anyway? Scientists and mathematicians, but they don't always have the best grasp of it anyway.
On that matter:
i^2 = (-1)
i^3 = (-i)
i^4 = 1
i^5 = i
i^(|4-x|) = (y)
For x (> or =) 0 and {x U Z}
If |4-x| = 3
And x < 4
Then y = i
Else
y = (-i)
ElseIf |4-x| = 2
Then y = (-1)
ElseIf |4-x| = 1
And x < 4
Then y = (-i)
Else
y = i
Else
y = 1
EndIf
EndFor
That's right. Infinity is as imaginary as the number i. I is used to define the square root of (-1). Adding i to any real number would simply create a complex imaginary number, as would multiplication, division, and subtraction. It's impractical to use it to solve real-life equations, as who really uses i and infinty in daily life anyway? Scientists and mathematicians, but they don't always have the best grasp of it anyway.
On that matter:
i^2 = (-1)
i^3 = (-i)
i^4 = 1
i^5 = i
i^(|4-x|) = (y)
For x (> or =) 0 and {x U Z}
If |4-x| = 3
And x < 4
Then y = i
Else
y = (-i)
ElseIf |4-x| = 2
Then y = (-1)
ElseIf |4-x| = 1
And x < 4
Then y = (-i)
Else
y = i
Else
y = 1
EndIf
EndFor



Anything could be anything, but it is defined as a certain something so you are subtracting to random things that will equal another thing which is also undefined
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