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Let denote the greatest solution of (5.7) between and.
Hence there exists the greatest solution of (5.18) between and.
But is the greatest solution of (5.8) in and therefore,.
We view the problem as computation of a "greatest solution" of a set of equations.
This implies that must be the the greatest solution of (5.1) in.
By Theorem 4.5, we know that there exists the greatest solution of (5.8) in.
Similar(23)
Thus (5.9) has the smallest and greatest solutions.
Thus, the IVP (4.10) has the smallest and greatest solutions.
When both the least and the greatest solutions exist, one calls them the extremal solutions.
Last, one of the greatest solutions is more flexible financing from the start of emergencies.
It's a great solution.
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