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Calculus and Beyond Homework Help
How to find upper bound for recurrence relation
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[QUOTE="geoffrey159, post: 5453140, member: 532398"] I don't understand. If one consider that the indexation of sequence ##T(n)## is in ##\mathbb{N}-\{0\}##, then the index ##n## must be a multiple of ##6##, since 2 and 3 are mutually prime divisors of ##n##. At first sight you must consider a sequence of type ##T(6n) = T(3n) + T(2n) + c ##. But for 6 to divide ##3n## and ##2n##, it must divide ##n##. It leads you to consider the sequence ##T(36n) = T(18n) + T(12n) + c ##. With that, what sense do you give to ##T(n)## for indexes that are not multiple of 12 and 18 ? [/QUOTE]
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How to find upper bound for recurrence relation
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