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The Palestinian Economy. Theoretical and Practical Challenges

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358<br />

Abu-Zaineh – Mataria<br />

<strong>and</strong> E ( y ) E ( P *)* E ( y * / P 1)<br />

(3)<br />

i<br />

i<br />

i<br />

i<br />

Eq. (1) describes the decision to use health care; Eq. (2) quantifies the level of<br />

conditional use – being specified as a zero-truncated negative binomial distribution<br />

with a log link relation, <strong>and</strong> Eq. (3) provides the unconditional usage (Buntin <strong>and</strong><br />

Zaslavsky 2004). Hence,<br />

<br />

i 1 , i 1 , i<br />

<br />

EP ( ) G x b m d<br />

(4)<br />

i i 2i , 2i ,<br />

<br />

<br />

E( y / P 1)<br />

F x m <br />

(5)<br />

<br />

ˆ ˆ<br />

, , <br />

ˆ<br />

,<br />

ˆ<br />

,<br />

<br />

yˆi G x 1 i<br />

bm 1 i<br />

d F x 2 i<br />

m<br />

2 i<br />

<br />

participation<br />

conditional use<br />

(6)<br />

where the parameters ( bˆ , ˆ , dˆ ,ˆ ) represent the average behaviour of the population. In<br />

order to take into account potential heterogeneity in behaviour across the income groups,<br />

Eq. (6) can be re-estimated for each SES group (g) as follows,<br />

<br />

ˆ ˆ<br />

, , <br />

ˆ<br />

,<br />

ˆ<br />

,<br />

<br />

yˆg G x 1i<br />

b g<br />

m 1i<br />

d g<br />

F x 2i g<br />

m<br />

2i g<br />

<br />

participation<br />

conditional use<br />

(7)<br />

where g could represent different income-quintile (Oaxaca 1973; Benham <strong>and</strong> Benham<br />

1975).<br />

Since our parameters are estimated using nonlinear functions, the decomposition<br />

methods proposed by the ECuity group cannot immediately be applied. <strong>The</strong>refore, we opt<br />

to employ an incremental approach of decomposition using microsimulation technique –<br />

see below.

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