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Normal arithmetic counts from negative numbers through zero to positive numbers, e.g. -2, -1, 0, -1, =2, etc.
But for some reason years from BC through to AD do not have a zero year. It goes 2BC. 1BC, 1AD, 2AD, etc.
Why is this? Was the inventor of the AD system simply a bad mathematician?
In the National Lottery do you stand the same chance by doing numbers 1,2,3,4,5,6 or any six consecutive numbers as doing any six random numbers?
What theorem relates the equivalence of symmetry and conservation?
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