Getting (too) involved with i

[echo_eriol]

I like i. It was exciting indeed to discover i, and from my first exposure to i, I found myself infatuated. i is a delightful thing to explore! When things are rough, I can count on i to help me get to the root of the problem, and when it's just me and only i, of course, things are never truly negative. It's odd, but when I am at peace with i and

Comments

[szibarita]

oh god, i really wish i knew what you were talking about

[echo_eriol]

i is an imaginary number, the square root of -1. So, i^2 is -1, i^3 is -i, and i^4 is 1.

An iamb is a rythmic "foot" used in poetry where an unstressed syllable is followed by a stressed syllable: da DUM da DUM da DUM.

[misanthropicsob]

Stop playing with i!!! They will bring you to no good. And, play gently. You don't want to poke your is out.

[echo_eriol]

It's ok. i is imaginary. It can only poke my mental eye.

[zorpo]

I believe that this post is about masturbation, and I'm not changing my mind.

[echo_eriol]

OK...fighting urge to reply with innappropriate entenndre...fighting...

i?

[zorpo]

-1 = -1
i^2 = i^2; mutliply both sides by 1 (in different forms)
i^2 x i^4 = i^2 x 1
i^6 = i^2; take the roots
(i^6)^0.5 = (i^2)^0.5
i^3 = i; divide by i
i^2 = 1
-1 = 1

Re: i?

[zorpo]

There's an error in there, but I do know there was a proof for this.
Anyone know it?

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[anonymous]

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