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Jake Maddox

Field Service Engineer,


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Do you find it difficult to engage in intellectual conversations with people in general?

It happens to me all the time. My wife encourages me to have dinner with her friend and her friend's husband. "It's the opportunity to socialize and meet new interesting people!", she proclaims. And yet the same boring conversations unfold. The guy rambles on about how many yards this guy ran, and how many interceptions this guy threw, and did you see how many spiders that guy ate on Fear Factor, etc, etc. I ask something like, "Hey, did you see that they possibly discovered the Higgs Boson at the LHC?" And the guy looks at me like I'm from Mars, "The LH what?". Then my wife makes a comment like I'm a nerd then everyone laughs. I'm far from a social misfit or hobbit, I just prefer to discuss things that stimulate me intellectually. I hope I don't offend anyone for saying so, but most of the time I feel like I'm surrounded by people that are intellectually challenged, to put it kindly. And maybe that's just it, if you consider that the average intellectual quotient is around 100. They're easily entertained and amuzed to watch television shows cataloging the "real world" of college kids living in a house together, arguing over who got the most trashed the night before at the club.


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  • Sep 17 2012: PI isnt really an infinite quanity.PI is a circular boundary in a two dimensional plane.Very limited within still more limits.

    If you were to draw a cirlce and have a 4 year old child trace their finger around the perimeter until they came to the end and got them started it does not take long before they exclaim-there is no end.

    This is the type of insght a super computer cannot master yet.It follows the instrucion to find the end of a continuos line endlessly and never reaches a conclusion.

    The vexing question I have is whether or not the PI ratio and its infinite non repeating digit quality hold significance outside of the boundary of circular two dimension plane.A commutation of its infinite ratio property outsdie of its dimensional boundaries if you will.

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