The Attorney General of Quebec then appealed to the
Judicial Committee of the Privy Council in Britain, at that time the
final court of appeal in the British Empire, including Canada. The Attorney General was represented by one of the leading London
barristers,
Horace Davey, QC, and Mr Glokensky, QC, a lawyer from Canada. The plaintiff, Reed, did not appear. The
Lord Chancellor, the
Earl of Selborne, gave the decision of the committee. On the first point, he held that the stamp duty was not a
direct tax. Relying on definitions of direct and indirect taxation from the economist
John Stuart Mill, he concluded that a direct tax had to be demanded of the very person who would pay it, while an
indirect tax could reasonably be expected to be passed on to some other person than the one who paid it. Since the provisions for court costs meant that the stamp duty would ultimately be paid by the unsuccessful party in the litigation, not necessarily the party who paid the duty initially, it was an indirect tax and not within provincial taxing power under section 92(2). The second point was whether the stamp duty could be upheld under provincial jurisdiction over the administration of justice. Selborne concluded that it could not be, because the stamp duty was not dedicated to the upkeep of the court system. It went into the general revenues of the province. Since the stamp duty was not tied to the upkeep of the court system, it was not part of the administration of justice under section 92(14). Finally, Selborne rejected the argument based on a pre-Confederation statute, designed to raise revenue for particular court buildings in the province. He held that on the terms of the statute, it was not linked to the court system generally, and could not be the basis for the stamp duty. Selborne therefore dismissed the Attorney General's appeal. As was the practice of the Judicial Committee at that time, Selborne gave the decision for the entire committee, with no reasons from any of the other judges. == Significance of the decision ==