Recipe for Making Symetrical Holes in Water
scottZed writes "Danish researchers found a simple way to make curiously shaped air holes in a bucket of water. Simply rig the bucket to have a spinning plate at the bottom, and depending on the speed, you can get an ellipse, three-sided star, square, pentagon, or hexagon. The effect may help explain such shapes seen in atmospheric disturbances on Earth and other planets. One practical use: really trippy washing machines."
This from a publication with the byline "the best in science journalism"
Bah!
Aliens obviously use the plate to transmit geometrical patterns in an effort to contact us. This proves it beyond all doubt.
I'm curious about the researcher's name, Tomas Bohr, any relation to Niels?
It looks like the end result of system resonance set up between the harmonics and the properties of water. It would be cool to artificially vary the viscosity of the water with polymers, or add salts to increase specific gravity to note the affect on the pattern properties. OK, some of you are thinking, this guy is a nut but it just proves how never ending the learning process is as it relates to even the simplest things observed in nature. I like it.
I say "Triangle"
Still waiting on Serviscope_minor to wake up to fucking reality and realize that Jessica Price isn't going to fuck him.
One practical use: really trippy washing machines
practical
adj 1: concerned with actual use or practice; 2: guided by practical experience and observation rather than theory; 3: being actually such in almost every respect; 4: having or put to a practical purpose or use;
pedantic
adj 1: Like a pedant, overly concerned with formal rules and trivial points of learning; 2: Being showy of one's knowledge, often in a boring manner; 3: Often used to describe a person who emphasizes their knowledge through the use of vocabulary; 4: Being finicky or picky with language.
seriously, what if in the ocean the waterflow is spinning very hard itself under certain conditions, wouldn't that be a possible explanation for the disappearances in the Bermuda Triangle?
Yes, that's right. A suitably airplane-shaped hole would indeed allow an airplane to fall to the bottom of the ocean without getting wet, nicely and logically accounting for its sudden and complete disappearance. Similarly, holes isomorphic to boats and drowning people would account for those inexplicable losses.
Oh, wait, Bermuda triangle---you probably meant a triangular hole. No, sorry, that's just stupid.
But seriously, what if in the ocean the waterflow is spinning very hard itself under certain conditions, wouldn't that be a possible explanation for the disappearances in the Bermuda Triangle?
You don't need an explanation for the disappearances in the Bermuda Triangle, at least no special explanation. The disappearances there occur at no greater frequency per unit of shipping or flight than anywhere else in the world.
You're confusing randomness with chaos theory. Randomness is essentially us saying "We might know the principles at work, but it's too complicated for us to make an accurate prediction on what is exactly going to happen." Brownian motion is one such example. We have a good idea on the physics behind it, but the huge number of interactions that take place mean that we can only predict the behavior of the entire system, not of single particles in it. Furthermore, single particles do not show a propensity to do anything in particular. You won't find random particles moving in circles, for example.
Chaos theory deals with systems where we can calculate effects on single objects in the system, and where these objects exhibit non-random patterns. You mentioned fractals already (although strictly speaking, that's defined as a complex system rather than a chaotic one), and population growth patterns are another.
Those who can, do. Those who can't, sue.
Some better photos can be found here, along with a video. Unfortunately the video seems to show the vortex from its side rather than the top. Pretty cool though!
http://dcwww.camp.dtu.dk/~tbohr/RotatingPolygon/