London School of Economics Centre for the Economics of Education LSE
Centre for the Economics of Education  (CEE)

Abstract for:

ICT and Education: Evidence from Student Home Addresses

Benjamin  Faber,  Rosa  Sanchis-Guarner,  Felix  Weinhardt,  June 2015
Paper No' CEPDP1359: | Full paper (pdf)
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Keywords: Education, information and communication technology, internet

JEL Classification: F66; I20; D83

Is hard copy/paper copy available? YES - Paper Copy Still In Print.
This Paper is published under the following series: CEP Discussion Papers
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Governments are making it a priority to upgrade information and communication technologies (ICT) with the aim to increase available internet connection speeds. This paper presents a new strategy to estimate the causal effects of these policies, and applies it to the questions of whether and how ICT upgrades affect educational attainment. We draw on a rich collection of microdata that allows us to link administrative test score records for the population of English primary and secondary school students to the available ICT at their home addresses. To base estimations on exogenous variation in ICT, we notice that the boundaries of usually invisible telephone exchange station catchment areas give rise to substantial and essentially randomly placed jumps in the available ICT across neighboring residences. Using this design across more than 20,000 boundaries in England, we find that even very large changes in available internet speeds have a precisely estimated zero effect on educ ational attainment. Guided by a simple model we then bring to bear additional microdata on student time and internet use to quantify the potentially opposing mechanisms underlying the zero reduced form effect. We find that jumps in the available ICT have no significant effect on student time spent studying online or offline, or on their productivity. Finally, while faster connections appear to increase student consumption of online content, we find that the elasticity of student demand for online content with respect to its time cost is negative but bounded by -1.