Schrödinger's Nyan Cat

Confused? So are we: http://en.wikipedia.org/wiki/Schr%C3%B6dinger%27s_cat

Music edited from the "Pecker" soundtrack: "Uh! Oh! (Part 1)" by Nutty Squirrels and "I'm a Nut" by Leroy Pullins
luxury_piesays...

Well I use the chance to promote one of the newer sorting algorithms, which kind of use the "Quantum Suicide" principle. So here it is:
1. Shuffle your list randomly
2. If it's sorted now, stop.
3. If not, destroy the entire universe.

Reason: "Since the only survivors of this rather apocalyptic approach to computing will be in universes where the list was sorted after the first shuffle, it is quite efficient. Checking if a list is sorted requires n-1 comparisons, and I'm going to assume an entire universe can be destroyed in O(1), as it only ever has to happen once. Thus, bogosort becomes an O(n) sort algorithm."
http://www.mathnews.uwaterloo.ca/Issues/mn11103/QuantumBogoSort.php

FlowersInHisHairsays...

>> ^syncron:

Wrong. Alive or dead is not a quantum state.

It is if the cat's being alive or dead is dependent on a quantum event: if the Geiger counter in the box detects radiation from the decay of the radiactive source, a mechanism will release the poison that kills the cat. In any case, Schroedinger intended his thought experiment to be a reductio ad absurdum of the Copenhagen interpretation of quantum mechanics, and he never intended to present the idea of cats in quantum superpositions as a real phenomenon. It's a satire.

MonkeySpanksays...

Hey buttass!
My computer is so fast it can run an infinite loop in 2 seconds, so I don't need your damn optimized O(n) sorting algorithm!

>> ^luxury_pie:

Well I use the chance to promote one of the newer sorting algorithms, which kind of use the "Quantum Suicide" principle. So here it is:
1. Shuffle your list randomly
2. If it's sorted now, stop.
3. If not, destroy the entire universe.
Reason: "Since the only survivors of this rather apocalyptic approach to computing will be in universes where the list was sorted after the first shuffle, it is quite efficient. Checking if a list is sorted requires n-1 comparisons, and I'm going to assume an entire universe can be destroyed in O(1), as it only ever has to happen once. Thus, bogosort becomes an O(n) sort algorithm."
http://www.mathnews.uwaterloo.ca/Issues/mn11103/QuantumBogoSort.php


luxury_piesays...

>> ^MonkeySpank:

Hey buttass!
My computer is so fast it can run an infinite loop in 2 seconds, so I don't need your damn optimized O(n) sorting algorithm!
>> ^luxury_pie:
Well I use the chance to promote one of the newer sorting algorithms, which kind of use the "Quantum Suicide" principle. So here it is:
1. Shuffle your list randomly
2. If it's sorted now, stop.
3. If not, destroy the entire universe.
Reason: "Since the only survivors of this rather apocalyptic approach to computing will be in universes where the list was sorted after the first shuffle, it is quite efficient. Checking if a list is sorted requires n-1 comparisons, and I'm going to assume an entire universe can be destroyed in O(1), as it only ever has to happen once. Thus, bogosort becomes an O(n) sort algorithm."
http://www.mathnews.uwaterloo.ca/Issues/mn11103/QuantumBogoSort.php





Fourth law of bogorobotics:
"Don't give it legs."
You failed sir and must now handle your running computer alone. Farewell.

Send this Article to a Friend



Separate multiple emails with a comma (,); limit 5 recipients






Your email has been sent successfully!

Manage this Video in Your Playlists




notify when someone comments
X

This website uses cookies.

This website uses cookies to improve user experience. By using this website you consent to all cookies in accordance with our Privacy Policy.

I agree
  
Learn More