What is a birthday, mathematically speaking?
So far I have that the integer less than or equal to your age: \[\lfloor age \rfloor\] is different. This is because age is continually increasing. Is there anything else it could be?
What do you mean by mathematically speaking?
I"m making a poster for my math teacher about what it means mathematically to have a birthday. In addition to the floor function of age, I also have that he is an integer age for an infinitesimally small period of time.
What exactly are you trying to describe?
Anything mathematic that describes a birthday.
It is a point in time.
true
Every year you celebrate the one year anniversary of that point.
But a year could be different. Leap years and such.
You could try to factor into your calculations the occurance of the leap year
I found this... http://en.wikipedia.org/wiki/Birthday_problem#Same_birthday_as_you
@Mertsj can you offer any of your typical insights?
A birthday is one of the 365 days of the year. Perhaps you want to look at it in terms of probability.
technically 1/365.24, but yes. Thanks!
I realized that, because a year is technically 365.24 days, his birthday could in theory be the next day depending on leap years.
1/365.25 days
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