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Diffusion: Top-down implementation of an e-governance innovation

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DIFFUSION: TOP-DOWN

IMPLEMENTATION OF AN

E-GOVERNANCE INNOVATION

Wouter Jans, MSc.; Prof. Dr. Ariana Need; Prof. Dr. Bas Denters; Dr. Minna van Gerven

municipality i municipality j week neighbor event i event j similar event

Enschede Haaksbergen .. .. .. .. .. Enschede Haaksbergen 140 yes 0 0 0 Enschede Haaksbergen 141 yes 0 0 0 Enschede Haaksbergen 142 yes 0 0 0 Enschede Haaksbergen 143 yes 0 0 0 Enschede Haaksbergen 144 yes 0 0 0 Enschede Haaksbergen 145 yes 0 0 0 Enschede Haaksbergen 146 yes 1 0 0 Enschede Hardenberg .. .. .. .. .. Enschede Hardenberg 140 no 0 1 0 Enschede Hardenberg 141 no 0 1 0 Enschede Hardenberg 142 no 0 1 0 Enschede Hardenberg 143 no 0 1 0 Enschede Hardenberg 144 no 0 1 0 Enschede Hardenberg 145 no 0 1 0 Enschede Hardenberg 146 no 1 1 1 Enschede Hengelo .. .. .. .. .. Enschede Hengelo 140 yes 0 0 0 Enschede Hengelo 141 yes 0 0 0 Enschede Hengelo 142 yes 0 0 0 Enschede Hengelo 143 yes 0 1 0 Enschede Hengelo 144 yes 0 1 0 Enschede Hengelo 145 yes 0 1 0 Enschede Hengelo 146 yes 1 1 1

RESEARCH QUESTION

How do innovations in public government spread?

More specifically:

“ How can we explain differences in the timing and spacing of the adoption of BAG in Dutch municipalities between 2008 and 201 1?”

THEORY

Innovation depends on:

The motivation to innovate

The strength of obstacles against innovation

The availability of resources

A neighboring municipality can function as a resource: A municipality is expected to adopt BAG earlier if a

neigboring municiplity has already adopted BAG.

PRELIMINARY RESULTS

The effect w e find is small and not significant.

With regard to the question how innovations spread in public government, this means that innovative

neighbors do not matter.

Looking for alternative explanations for the spread of innovations is necessary.

DATA & ANALYSIS

To test our hypotheses we use ‘dyad-week event history analysis’.

To test the above hypothesis w e use the follow ing logistic regression formula: SIMILAR EVENT = INTERCEPT + b* NEIGHBOR + e

WOUTER JANS

W.JANS@UTWENTE.NL Figure 1. Adoptions of BAG between 2009 and 2011.

From left to right. 1. July 1st 2009; First BAG deadline, 2. July 1st 2010; A year after the 1st BAG deadline, 3. December 1st 2010; A month before the second BAG deadline, 4. January 1st 2011; Second BAG deadline.

Figure 2. The cumulative distribution of adoptions of BAG for 431

municipalities in the Netherlands between the introduction of BAG legislation in 2008, and the last adoption in 2011.

Figure 5. The predicted probability for a similar event dependent on being neighbors.

Figure 4. Factual small sample from our data.

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