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Exact(3)
These successions can be also bounded by unconformities.
If (z_{n}) were bounded then (u_{n}) would be also bounded, which would be a contradiction.
Finally, conditions 3 and 4 are required by the proofs of Theorems 3 and 1, respectively, and also make sense from a practical point of view: if the target is bounded, we would expect the proposal learnt from it to be also bounded and this proposal should be heavier tailed than the target in order to avoid under-sampling the tails.
Similar(57)
If is a bounded solution of (1.1) such that, then is also bounded in.
Hence is also bounded.
Consequently, and are also bounded.
Therefore, X is also bounded.
Therefore,,,, and are also bounded.
So, and are also bounded.
l 2. is also bounded.
So x is also bounded.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com