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HIV, on the other hand, is more concentrated in urban areas where the supply of health workers is more abundant, suggesting that this measure of need will cause a reduction in the implied inequalities in the distribution of health workers.
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Equality (2.5) and inequalities (2.6) imply inequalities (2.2).
Therefore, inequality (3.7) holds, which implies inequalities (1.8).
Hence inequality (4) implies inequality (5).
This along with (j) implies inequality (40).
We clearly see that (2.7) implies inequality (2.4).
This implies inequality (4.3) and completes the proof of the theorem.
Hence we may conclude that d ( f, Q ) ≤ L 1 - i 4 ( 1 - L ), which implies inequality (4.4).
Both properties together imply inequality reduction (Ju and Moreno-Ternero 2008).
To prove Theorems 2.1 2.8 it is sufficient to note that the conditions of each theorem imply inequality (2.31).
It is easy to check that (3.1) implies inequality (2.1) and the rest follows from Theorem 2.1.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com