Define 0.
Now, what is 00:00:00 in hours, minutes and seconds?
You're back to defining 0. In terms of Calculus it is the barrier of limits where continuity breaks down, approaching from the left and right of the equation, especially when dealing with the ration of the Theory of Limits, being a quotient.
When dealing with 1/x as x approaches 0, the limit reaches infinity. Computers don't rationalize Real or Complex Numbers by modeling the Epsilon Delta Proof in terms of bits. It has no abstract reasoning to deduce the answer, thus it wants to keep solving the problem recursively until it core dumps.
The solution is to control the range and domain of the limit and not include 0 as the undefined indivisibilty of even the simple equation of 1/x. Just approximate it, based upon the range of system's memory support, in terms of bits.
Now, what is 00:00:00 in hours, minutes and seconds?
You're back to defining 0. In terms of Calculus it is the barrier of limits where continuity breaks down, approaching from the left and right of the equation, especially when dealing with the ration of the Theory of Limits, being a quotient.
When dealing with 1/x as x approaches 0, the limit reaches infinity. Computers don't rationalize Real or Complex Numbers by modeling the Epsilon Delta Proof in terms of bits. It has no abstract reasoning to deduce the answer, thus it wants to keep solving the problem recursively until it core dumps.
The solution is to control the range and domain of the limit and not include 0 as the undefined indivisibilty of even the simple equation of 1/x. Just approximate it, based upon the range of system's memory support, in terms of bits.