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Asymmetric Price Transmission along the European Food Supply Chain and the CAP Health Check: a Panel Vector Error Correction Approach

  • Anthony N. Rezitis and Andreas Rokopanos EMAIL logo
Published/Copyright: May 19, 2018

Abstract

The 2003 CAP Reform commenced a liberal shift on the policies designed to protect farmers across Europe. The CAP Health Check of 2008 and the 2013 CAP Reform confirmed this change, adopting measures including the further decoupling of production, the abolishment of set-aside and the phasing-out of milk quotas. It is therefore expected that price transmission has been affected radically. This study investigates the price transmission mechanism along the European food supply chain, based on an asymmetric panel vector error correction model (VECM). Panel data on agricultural commodity (farmer), producer (processor) and consumer (retailer) prices from nineteen European countries are considered. The sample is split into two sub-periods, before and after the CAP Health Check, to examine how the price transmission mechanism has been affected. Cointegration is confirmed among the price series through the Pedroni tests and the long-run relationship is obtained with two estimation methods (i. e. fully modified OLS and dynamic OLS). Prior to the CAP Health Check, positive asymmetry is detected from farmer to processor and from processor to retailer. However, after the CAP Health Check price transmission becomes symmetric, thus suggesting that decreased support has resulted in a more efficient price transmission mechanism.

JEL Classification: Q11; C32; C33

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Appendix

A

The Bootstrap method

Assume the following set of equations Yi=Xibi+εi,i=1,2,,n where n is the number of equations and in stacked form Y=Xb+ε, then the bootstrap technique is described as follows:

  1. Estimate b using bˆ.

  2. Obtain the residuals ε=YXbˆ and stack them into a T × n matrix Eˆ=εˆ1,εˆ2,,εˆn where n is the number of equations and T is the number of observations.

  3. Sample randomly with replacement T times from the rows of Eˆ to obtain εˆt,t=1,2,,T and form E=εˆ1εˆ2εˆT .

  4. Form a pseudo-data sample or “bootstrap” sample Y=Xbˆ+ε and apply the estimation procedure to the data Y,X to obtain the bootstrap coefficients bˆ.

  5. Repeat steps 3–4 a large number of times (B) obtaining bˆβ where β=1,2,, B.

  6. For the k-th coefficient bk calculate the following:

    1. The average of the bootstrap estimates of bks as the arithmetic mean bˆk=1Bβ=1Bbˆβ,k

    2. The bootstrap estimate of the standard error of bk, sbˆk as the square root of the bootstrap estimate of the variance sbˆk=1B1β=1Bbˆβ,kbˆk2.

    3. The estimated bias of the bootstrap estimator based on B replications, Biasbˆk=bˆκbˆk.

    4. The bias-corrected estimator of bk, b˜k=bˆkBiasbˆk=2bˆkbˆκ, where bˆk=1Bβ=1Bbˆβ,k.

    5. Produce B test statistics t1,,tBwhere tβ,k=bˆβ,kbˆk/sbˆβ,k. Considering a two-sided test H0:bk=0 against H1:bk0, the empirical distribution of t1,,tB ordered from smallest to largest and the distribution of the test statistic TN=bˆk0/sbˆkis approximated as follows. For a non-symmetrical test, the bootstrap critical values at level α are the lower α/2 and the upper α/2 quantiles of the B ordered t-statistics t.

    6. The 100(1-α) percent confidence interval is [bˆkt1α/2×sbˆk,bˆk+tα/2×sbˆk], where bˆk and sbˆk are, respectively, the estimate and the standard error of the original sample.

Published Online: 2018-05-19

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