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Comment Re: Beowulf (Score 1) 174

Yes the bus work would not be a problem with the cheap IO chips that interface with them as far as ram you would have to go back to a older DOS method I guess EMS or something alike but there is little power to the chips but who says you can't run them as 128bit fused chips or 1024bit fused chips but you could do some interesting things.

https://en.wikipedia.org/wiki/Extended_memory

Comment Re:Wow! (Score 1) 310

I bet this gig comes with hookers^W ...er... "comfort women", too.

Money, candy, blow, *and* hookers? Dammit, now I really want in.

wait.. what type of drugs/candy comes in bars that weigh killo's.... Cocaine and Hereon!!! The CIA runs both!!
YEAH ME TOO I'll sign up for the mobile infantry TODAY! The only good person is a controlled and always watched person!!!

(Want to know more?)

Comment Re:Oracle gains speed (Score 0) 174

O calm down now.... I have WORD installed still in a VM...

People use it... Doesn't mean I have to like it. And you where the one saying how much money you make off them... Thats fine, I've been a CTO and a CEO so I understand but most don't want to hear you make money off of them....

you're doing this shit to yourself. No one made you comment...

Comment Re:It's all about keeping interest (Score 1) 226

I played basket ball from the age of 7 to 18 for fun. And I ran a BBS using Netware 3.11 when I was 14.... I think that proves you are mistaken. Everyone knew who I was in High school and would walk up and talk to me but I didn't goto many drinking parties but LAN parties and BBS get-togethers sure.

I will say I HATED school. It was the same fucking classes over and over again. Drove me mad.... still am insane, can't stand schools or colleges....

Comment Re:Take a stats class, moron. (Score 1) 310

OK so In calculus Extended real line?

Formal operations:

A formal calculation is one carried out using rules of arithmetic, without consideration of whether the result of the calculation is well-defined. Thus, it is sometimes useful to think of a/0, where a 0, as being \infinity. This infinity can be either positive, negative, or unsigned, depending on context.

Real projective line:

The set {R} U \infinity is the real projective line, which is a one-point compactification of the real line. Here \infinity means an unsigned infinity, an infinite quantity that is neither positive nor negative. This quantity satisfies -\infinity = \infinity, which is necessary in this context. In this structure, a/0 = \infinity can be defined for nonzero a, and a/\infinity = 0. It is the natural way to view the range of the tangent and cotangent functions of trigonometry: tan(x) approaches the single point at infinity as x approaches either +\pi/2 or -\pi/2 from either direction.

This definition leads to many interesting results. However, the resulting algebraic structure is not a field, and should not be expected to behave like one. For example, \infinity + \infinity is undefined in the projective line.

Riemann sphere, which is of major importance in complex analysis. Here too \infinity is an unsigned infinity – or, as it is often called in this context, the point at infinity. This set is analogous to the real projective line, except that it is based on the field of complex numbers. In the Riemann sphere, 1/0=\infinity, but 0/0 is undefined, as is 0\times\infinity.

Extended non-negative real number line:

The negative real numbers can be discarded, and infinity introduced, leading to the set [0, infinity], where division by zero can be naturally defined as a/0 = infinity for positive a. While this makes division defined in more cases than usual, subtraction is instead left undefined in many cases, because there are no negative numbers.

Still you are mixing maths but I get it...

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