B(X) epsilon Isom(E(3,1))
Let X be the quantity of my life. X is an element of E(3,1), the four dimensional space with axes x, y, z, and t(time). If we apply an isometry to X, call it B(X) (for busy), the isometry maps X from E(3,1) to E(3,1), however this particular isometry condenses the t axis significantly. Unit vectors, such as [eat, 0, 0] or [0, walk, 0], or [0, 0, do homework], get condensed to the single triple-oriented vector [eat, walk, do homework]. Also, this isometry acts as a scalar to certain vectors, as B([eat, 0, 0]) = [scarf, 0, 0]. Integrating the total area under the path f (food consumed) from wake to sleep shows that integral(f[wake->sleep]) = integral(B(f[wake->sleep])), however as the domain on the t axis has shrunk exponentially, the range has increased by a corresponding amount. This applies to all vectors in this isometry, for each unit along the t axis, a significant increase is shown in the derivatives of the vectors moving in the x, y, and z axes.
Seriously, folks, wow. Hi, I'm Doug, in Throwing Your Voice, I'm Hal in Act I scene 1 of Proof, I'm Cliff in the Wool-gatherer, auditioning for a role in TGP, stage managing the Communist Dracula Pageant, and maintaining a four-point. After living like this, who could be happy with only one job?
Seriously, folks, wow. Hi, I'm Doug, in Throwing Your Voice, I'm Hal in Act I scene 1 of Proof, I'm Cliff in the Wool-gatherer, auditioning for a role in TGP, stage managing the Communist Dracula Pageant, and maintaining a four-point. After living like this, who could be happy with only one job?