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Chapter x - Therrien-Hanel FINAL EN

Abstract

This paper builds on the Canadian contribution to the OECD Innovation Microdata Project, which analyzes the impact of innovation on labour productivity using firm-level data from national innovation and administrative surveys. We use an expanded data set with additional information on manufacturing establishments from the Canadian Survey of Innovation 2005 linked with the Annual Survey of Manufactures and Logging (ASML). The estimated econometric model controls for selection bias, simultaneity, size of firm and industry effects. The main findings are as follows: (1) Exporting to non-US markets, size of the firm and use of government support increase the probability to innovate and having positive innovation sales.

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  42. Notes: Coefficients reported are marginal effects, i.e. they predict the likelihood of being innovative. For example, an Austrian firm operating on a foreign market is 45% more likely to be innovative than an Austrian firm only active in the local market. For Canada and Brazil the regressions are weighted to the population. Results are based on 2004 innovation surveys (CIS-4 for European countries), except for Austria which used CIS3 data and Australia where the innovation survey has 2005 as the reference year. For Australia the group variable is imputed. Switzerland does not have information on whether firms belong to groups; Australia does not have information on whether firms serve a foreign market and in Canada the survey does not ask about obstacles to innovation.
  43. Knowledge factors are defined e.g. as lack of qualified personnel, lack of technological and/or market information or lack of c o -o p e r a t i o n p a r t n e r s ) .
  44. Market factors refer e.g. to market dominated by established enterprises or uncertain demand for innovative goods or services.
  45. Cost factors refer e.g. to lack of internal funds, lack of external finance and costs of innovation too high). All three variables are defined as a 0/1 dummy that equals one if any of the factors included was a very important obstacle.
  46. The p-value is used to test whether correction for selection bias is necessary or not. The null hypothesis, rho = 0, assumes that there is no link between the selection and outcome equations. The null hypothesis is rejected at the 10% level in most countries, hence correcting for selection improves the model, except for Australia, Austria, Luxembourg and the United Kingdom. Industry dummies included but not reported.