Euclidean Space & Linear Expressions

A fair amount of time has passed since I last wrote. With the start of school and all of the responsibilities that come with a new job, I have limited myself to mostly adding pictures as a means of chronicling the day to day. I can tell you right off the bat that there will be a lot more pictures and a lot less text on Cubanizm during the month of September. This is going to especially be so during my nine day stay overseas, a vacation I foresee needing a vacation for. But I kind of welcome the madness because it is not yet so maddening.

School is good thus far; then again it’s only the first week. I have already received a fair amount of work. I think that I will enjoy my Italian class the most and will be most challenged by my American Politics course. Photography is a given, it’s a fail proof subject. It will however require me to complete a lot more projects this semester in naturally a lot less time. Math will definitely be my least favorite of classes and I will probably spend more time looking over my shoulder and smiling back at row-four-seat-five than at my text book. But there will always be formulas much more interesting to decipher than integers and complicated division. I wouldn’t mind inter-ging row-four-seat-five from behind and dividing two halves.

Speaking of deciphering complicated formulas: remember back on January 31, it was my first day of school and I mentioned a certain pair of “lips-and-ass” that walked into my classroom? Well if you thought that that story ended with just a mentioning, you either underestimate me or do not have very much faith in me at all. The sub division and breaking down of lips-and-ass was long division well worth it’s time, but laden with frustration. There is nothing quite better then finding curvatures in “straight” operations. By the way, curvature is the amount by which a geometric object deviates from being flat or in said case straight.

It’s all about parameterization in the contexts of bends, or in this case getting the straight to bend over long enough to allow for the exploration and measurement of its Euclidean space. Despite my open welcoming of challenges, a challenge still requires a whole lot of homework, which I happen not to be too fond of. Challenges are fun until they become routinely boring. After all, a straight surface which denies curvature despite a tongue in its Euclidean while still claiming tenacity to linear algebraic expression should expect interest in its vector space for only a small amount of not so linear space time. Don’t you agree?

Long story short, my division of halves has resulted in lip-and-ass’s interest in long division and a new found love for Mathematics and after many long months of deep thought has asked me to revisit the formula and to reconsider finding our lowest common denominator. What is one to do when a sum will always equal a negative? Continue to play mad scientist with a juicy formula, interested in ratio but “not so much into” fellatio, or stick around and wait for an even-whole numbered equations lacking brackets or parenthesis?

Is the mathematical exploration of vector space reward enough in itself or do I require one to give a little more head-thought, when hoping for the aligning and conjunction of given bodies which orbit different axis's? It should been given a little more head or do I mean thought?

Equation resolved.

See? I am not that bad at math after all...