arildno
Oct24-09, 08:00 AM
I had two:
1. Prime neighbors:
"We say that two primes "a" and "b", are NEIGHBOURS, insofar as a=b+1"
2. Hypercontinuous functions:
"A function f(x) is hypercontinuous at X0 if, and only if, given an e>0, there exists a number L, so that for EVERY d>0, we have |f(x)-L|<e, whenever |x-X0|<d"
For some reason, my co-students were not impressed...:cry:
1. Prime neighbors:
"We say that two primes "a" and "b", are NEIGHBOURS, insofar as a=b+1"
2. Hypercontinuous functions:
"A function f(x) is hypercontinuous at X0 if, and only if, given an e>0, there exists a number L, so that for EVERY d>0, we have |f(x)-L|<e, whenever |x-X0|<d"
For some reason, my co-students were not impressed...:cry: