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The upper bound of interval i is denoted by
while denotes the lower bound:
The width of
an interval is the difference between the upper and lower bound,
and is denoted by for the interval i:
Every interval has non-negative width:
Most intervals have positive width,
but an interval could have
zero width if it represents a particular
real number which happens to coincide with a floating point number.
A real number is contained
in an interval if that interval can represent the real number:
The set of numbers within an interval i is denoted by :
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