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Scientists Define Murphy's Law
Jesrad writes "A mathematician, a psychologist and an economist commissioned by British Gas have finally put into mathematical terms what we all knew: that things don't just go wrong, they do so at the most annoying moment.The formula, ((U+C+I) x (10-S))/20 x A x 1/(1-sin(F/10)), indicates that to beat Murphy's Law (a.k.a. Sod's Law) you need to change one of the parameter: U for urgency, C for complexity, I for importance, S for skill, F for frequency and A for aggravation. Or in the researchers' own words: "If you haven't got the skill to do something important, leave it alone. If something is urgent or complex, find a simple way to do it. If something going wrong will particularly aggravate you, make certain you know how to do it." Don't you like it when maths back up common sense ?"
Better avoid a frequency of exactly 5*Pi.
"things don't just go wrong, they do so at the most annoying moment"
That's because, when things go wrong, it becomes the most annoying moment. My dishwaster just starting leaking all over the floor btw. Damn you murphy!
((U+C+I) x (10-S))/20 x A x 1/(1-sin(F/10))
The parent is noting that if you plug in 5*(pi) into F, you get sin(5*(pi)/10), which equals sin((pi)/2), which equals 1. The problem occurs when you evaluate this part: 1/(1-sin(F/10)), because you get 1/(1-1), which is 1/0, and division by 0 is prohibited.
No, those axioms are just the assumptions that a mathematician made. They don't have anything to do with reality, or the things we observe there. Every theorem has hypotheses and a conclusion; writing every one of those hypotheses every time you make a statement gets old, so you declare some things to be true before you get started.
The notion of consistency that troubles logicians is a matter of axioms -- it is merely a matter of whether there is a statement such that it and its negation follow from the axioms. Nothing to do with reality. As for "falsifiability", that has absolutely nothing to do with mathematics. Things are proven to be absolutely true in mathematics all the time.
No.
I feel I must repeat: No.
That the sum of the angles in a triangle is 180 degrees is a consequence of the axioms. It is most definitely not an observation, since it isn't actually true in the real world (though it is very close to what you might measure).
The statement about angles is a consequence of Euclidean geometry. Work in a different geometry (ie non-flat, like spherical or hyperbolic geometry) and the formula for the sum of the angles is very different.