The Perfect Way To Slice a Pizza
iamapizza writes "New Scientist reports on the quest of two math boffins for the perfect way to slice a pizza. It's an interesting and in-depth article; 'The problem that bothered them was this. Suppose the harried waiter cuts the pizza off-center, but with all the edge-to-edge cuts crossing at a single point, and with the same angle between adjacent cuts. The off-center cuts mean the slices will not all be the same size, so if two people take turns to take neighboring slices, will they get equal shares by the time they have gone right round the pizza — and if not, who will get more?' This is useful, of course, if you're familiar with the concept of 'sharing' a pizza."
than the story that led to the project, I bet.
Shows you that even geeks have parties sometimes. We just have different topics between the question who pays for the pizza and who gets the last slice.
We used to have a Bill of Rights. Now, with the rights gone, all we have left is the bill.
I worked at a couple of pizza places when I was in high school. There are actually two perfect ways to slice a pizza:
Dewey, what part of this looks like authorities should be involved?
...equal pieces, for a potentially amusing drunkard's challenge.
Cutting the pizza into 10 and combining slices is considered ungentlemanly behavior (i.e. cheating) in this particular sport.
Those who can make you believe absurdities can make you commit atrocities. - Voltaire
Not necessarily. A metric pizza would have a circumference of 1 meter, and therefore have a diameter of roughly 30 cm. With a diameter of 100/pi, you would have a radius of 50/pi, and an area of 10,000/pi cm2. Dividing that up into six slices would give you a little over 500cm2 per person, which is about as round a number as one might expect. 10 slices gives 300 cm2, which is in no way metric.