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Figure 10 Probability of having no gaps larger than when.
Corollary 3. The probability of having no gaps larger than is (9).
Since the full path coverage is identical to having no gaps, one can equivalently find.
The same technique as before is applicable to find the probability of having no gaps larger than on.
Hence, we like to find the probability of having no gaps larger than, where is the length of the largest gap on.
Thus, instead of investigating the probability of having no gaps longer than in the first scenario, we look for the probability of the full coverage in the second scenario.
Similar(52)
Continuous enrollment was defined as having no gap greater than 45 days.
The gleaming top had no gaps or gouges.
Lightning sprinters, brilliant milers, these horses will have no gaps in their dance cards.
Those with limited incomes -- in 2006, that will mean less than $14,355 a year -- make smaller co-payments and may have no gaps in coverage.
As an application, we will show that the spectrum of the Laplacian on one-forms has no gaps on certain manifolds with a pole or that are in a warped product form.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com