
Triplex arithmetic
extends the concept of interval arithmetic
by incorporating not only the lower bound
and upper bound
, but also an explicit midpoint value
. This midpoint represents the default floating-point value obtained through standard
nearest rounding, thereby capturing the central tendency of the interval.
For any triplex number
, the relationship between its components is defined as:

This structure allows for a more precise representation of uncertainty or variability, as it explicitly includes the most likely or rounded value alongside the bounds.