Infinity Quotes - page 4
The mad road, lonely, leading around the bend into the openings of space towards the horizon Wasatch snows promised us in the vision of the West, spine heights at the world's end, coast of blue Pacific starry night - nobone halfbanana moons sloping in the tangled night sky, the torments of great formations in mist, the huddled invisible insect in the car racing onwards, illuminate. - The raw cut, the drag, the butte, the star, the draw, the sunflower in the grass - orangebutted west lands of Arcadia, forlorn sands of the isolate earth, dewy exposures to infinity in black space, home of the rattlesnake and the gopher the level of the world, low and flat: the charging restless mute unvoiced road keening in a seizure of tarpaulin power into the route.
Jack Kerouac
Driving is a spectacular form of amnesia. Everything is to be discovered, everything to be obliterated. Admittedly, there is the primal shock of the deserts and the dazzle of California, but when this is gone, the secondary brilliance of the journey begins, that of the excessive, pitiless distance, the infinity of anonymous faces and distances, or of certain miraculous geological formations, which ultimately testify to no human will, while keeping intact an image of upheaval. This form of travel admits of no exceptions: when it runs up against a known face, a familiar landscape, or some decipherable message, the spell is broken: the amnesic, ascetic, asymptotic charm of disappearance succumbs to affect and worldly semiology.
Jean Baudrillard
When... we have a series of values of a quantity which continually diminish, and in such a way, that name any quantity we may, however small, all the values, after a certain value, are severally less than that quantity, then the symbol by which the values are denoted is said to diminish without limit. And if the series of values increase in succession, so that name any quantity we may, however great, all after a certain point will be greater, then the series is said to increase without limit. It is also frequently said, when a quantity diminishes without limit, that it has nothing, zero or 0, for its limit: and that when it increases without limit it has infinity or ∞ or 1⁄0 for its limit.
Augustus De Morgan