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What sort of curve is defined by this sequence (every number is 2/3 of the previous number, but the 2/3 value is arbitrary - it could be anything between 0 and 1 exclusive)

100, 66, 44, 29, 19, 13, ...

Is is exponential? geometric?

EDIT - I rounded the numbers because adding a ton of precision only clouds the question. If this is troublesome, just pretend I didn't round the numbers and that each is exactly a multiple of 2/3 of the previous.

  • The example sequence does not have $2/3$ exactly, nor even the same ratio each time. Hence the most we can call this is a "nonincreasing sequence" (provided the first term is positive). – vadim123 Oct 16 '15 at 00:26

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A sequence where $a_n=br^n$ is called geometric of ratio $r$.