By: Shaun Fluker
Cases Commented On: Auer v Auer, 2022 ABCA 375 (CanLII) and TransAlta Generation Partnership v Alberta (Minister of Municipal Affairs), 2022 ABCA 381 (CanLII)
PDF Version: Judicial Review on the Vires of Subordinate Legislation: Full Vavilov, Partial Vavilov or No Vavilov?
This comment examines two decisions issued concurrently by the Alberta Court of Appeal in late November 2022 that reject the application of a standard of review analysis when reviewing the vires (aka legality) of a ‘true’ regulation, (the need for the modifier is explained below). This is a topic that I have casually followed for some time. In 2016 I wrote Does the Standard of Review Analysis Apply to a Vires Determination of Subordinate Legislation? and in 2018 I wrote Judicial Review on the Vires of Subordinate Legislation. Together these earlier posts describe an uncertainty that has reigned for years over whether a standard of review analysis applies to the vires determination of subordinate legislation. In its overhaul on standard of review in Canada (Minister of Citizenship and Immigration) v Vavilov, 2019 SCC 65 (CanLII) (Vavilov), the Supreme Court of Canada did not explicitly address this question (for my overview on standard of review under Vavilov see Vavilov on Standard of Review in Canadian Administrative Law). The uncertainty has evolved into a jurisprudential conflict. In Portnov v Canada (Attorney General), 2021 FCA 171 (CanLII) (Portnov), the Federal Court of Appeal ruled that a Vavilov standard of review analysis applies to the vires determination of regulations (Portnov at paras 23 – 28; see more recently Innovative Medicines Canada v Canada (Attorney General), 2022 FCA 210 (CanLII)). In Auer v Auer, 2022 ABCA 375 (CanLII) (Auer) and TransAlta Generation Partnership v Alberta (Minister of Municipal Affairs), 2022 ABCA 381 (CanLII) (TransAlta Generation) the Court of Appeal rules that Vavilov may partially apply to some regulations but not ‘true’ regulations (Justice Feehan departs from the majority in Auer on this point: Auer at para 117)). Continue reading