International and National Law
Identification of law as characteristically coercive is more difficult with public international law, but Kelsen finds sufficient sanctions.
As to the relation between public international law and national law, however, his position changed dramatically. In the first edition of Reine Rechtslehre, 1934, like many liberal contemporaries he was an internationalist monist: he looked to public international law as global law, subsuming all national or state legal orders. This had the happy consequence that, in its contemporary application, the universality of the Pure Theory (and Kelsen insisted that only universal truths could be 'scientific') would coincide with that of predominantly global law.
By the end of World War II, however, he gave up on this aspiration as unrealistic and, with evident reluctance, accepted a sort of optional monism. He found equally tenable the view that the public international legal order is supremely valid and the view that each national or state legal order is - for itself, in a kind of 'solipsism' - supremely valid. The story of the 'basic norm' might be read as a battle to come to terms with the 'solipsist' option. Kelsen needed not to adopt such solipsism but to provide an account of it.
Read more about this topic: Pure Theory Of Law
Famous quotes containing the words international and, national and/or law:
“There is no magic decoding ring that will help us read our young adolescents feelings. Rather, what we need to do is hold out our antennae in the hope that well pick up the right signals.”
—The Lions Clubs International and the Quest Nation. The Surprising Years, III, ch.4 (1985)
“All national institutions of churches, whether Jewish, Christian or Turkish, appear to me no other than human inventions, set up to terrify and enslave mankind, and monopolize power and profit.”
—Thomas Paine (17371809)
“I hope I may claim in the present work to have made it probable that the laws of arithmetic are analytic judgments and consequently a priori. Arithmetic thus becomes simply a development of logic, and every proposition of arithmetic a law of logic, albeit a derivative one. To apply arithmetic in the physical sciences is to bring logic to bear on observed facts; calculation becomes deduction.”
—Gottlob Frege (18481925)