It may be more math then science, but Benfords Law/ Dear lord, the term, "Hurts my brain" is usually a metaphor.
http://en.wikipedia.org/wiki/Benford's_law
Here's the long and the short of it. If you take a set of numbers, MOST sets of numbers, you can look at the first number. So 1, 107, 1973, 1.9 and the like all begin with "1". Take, for example, the 60 largest structures in the world. Look at their heights. About 30% of those number will begin with the number 1. About 5% will begin with 9, and the frequencies of numbers in between change accordingly. So odds are very good that if you take a random tall building, its height will be be a number that begind with 1. Weird right?
No, not yet.
Take those same building heights, and this rule applies IN OTHER SYSTEMS OF MEASUREMENT. Even though the measured height in Feet might begin with 1, and the height in Meters may begin with 9, when you look at all the heights together, 30% of those numbers will begin with 1, and about 5% will begin with 9. So now its as weird as it gets rightg?
Nope.
This rule applies IN OTHER BASE SYSTEMS. So whether you measure a bunch of towers in base 10 feet, and again in base 6 meters, most of the measurements will begin with 1. Needless to say the percentages are different, but seemingly random numbers tend to begin with smaller integers. Mind blown yet? No? Well...
This law can be used with remarkable accuracy by forensic accountants to discover fraud. Essentially, when a person committing fraud picks random numbers, a forensic accountant can figure out that it is fraud by realizing that there is not a strong preference for numbers that begin with 1.
It's weird until you think about it, and then it is TERRIFYING.
http://en.wikipedia.org/wiki/Benford's_law
Here's the long and the short of it. If you take a set of numbers, MOST sets of numbers, you can look at the first number. So 1, 107, 1973, 1.9 and the like all begin with "1". Take, for example, the 60 largest structures in the world. Look at their heights. About 30% of those number will begin with the number 1. About 5% will begin with 9, and the frequencies of numbers in between change accordingly. So odds are very good that if you take a random tall building, its height will be be a number that begind with 1. Weird right?
No, not yet.
Take those same building heights, and this rule applies IN OTHER SYSTEMS OF MEASUREMENT. Even though the measured height in Feet might begin with 1, and the height in Meters may begin with 9, when you look at all the heights together, 30% of those numbers will begin with 1, and about 5% will begin with 9. So now its as weird as it gets rightg?
Nope.
This rule applies IN OTHER BASE SYSTEMS. So whether you measure a bunch of towers in base 10 feet, and again in base 6 meters, most of the measurements will begin with 1. Needless to say the percentages are different, but seemingly random numbers tend to begin with smaller integers. Mind blown yet? No? Well...
This law can be used with remarkable accuracy by forensic accountants to discover fraud. Essentially, when a person committing fraud picks random numbers, a forensic accountant can figure out that it is fraud by realizing that there is not a strong preference for numbers that begin with 1.
It's weird until you think about it, and then it is TERRIFYING.