LOVE LOST IN A HYPERCUBE


THIS IS MY LATEST MUSICAL DEMO. IT IS A PASIONATE JOURNEY IN A LOVESTORY THAT LOSES ITS OBJECT AND ITS TRACK IN A VERY ODD HYPERCUBICAL ENVIRONMENT.

love   [luhv]
noun
1. a profoundly tender, passionate affection for another person.
2. a feeling of warm personal attachment or deep affection, asfor a parent, child, or friend.
3. sexual passion or desire.
4. a person toward whom love is felt; beloved person;sweetheart.
5. (used in direct address as a term of endearment, affection,or the like): Would you like to see a movie, love?

lost [lôst, lst]
v.
Past tense and past participle of lose.
adj.
1. Unable to find one's way: a lost child.

2.
a. No longer in the possession, care, or control of someone or something: a lost pen.
b. No longer in existence; vanished or spent: lost youth.
c. No longer known or practiced: a lost art.
d. Beyond reach, communication, or influence: The expedition was lost to the world for two months.

3. Not used to one's benefit or advantage: a lost opportunity.

4. Having not been or unlikely to be won; unsuccessful: a lost battle; a lost cause.

5. Beyond recovery or redemption; fallen or destroyed: a lost soul.

6.
a. Completely involved or absorbed; rapt: lost in thought.
b. Bewildered or confused: I'm lostcan you start over?

hypercube \hypercube\ n. [hpr-kyb]

 1. A mathematical object existing in more than three dimensions, analogous to the cube in that each two-dimensional facet of the surface is a square; a generalization of a cube in more than three dimensions.

2. An object resembling a three dimensional cube but having an arbitrary number of dimensions (typically more than three, although cubes and squares can be considered hypercubes in three and two dimensions). Each corner or node of a hypercube is equidistant from every other. The number of corners in a hypercube is equal to 2n, where n is the number of dimensions. Diagrams and models of hypercubes of four or more dimensions are not real hypercubes any more than a diagram of a cube is an actual cube, but they do depict the manner in which the corner points are connected

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© Mihai V Popa 2012 // mihaivpopa@ymail.com