Sentence examples for the proposition stated from inspiring English sources

I begin with the proposition stated in Morissette v. United States, 342 U.S., at 250, 72 S.Ct., at 243, that the requirement of mens rea 'is no provincial or transient notion.

The case of Seaman v. White has occasionally been referred to (but not by the courts) not only as having some bearing upon the question now under consideration, but as involving in doubt the soundness of the proposition stated in Schermerhorn v. Vanderheyden.

It is worth noting that the proposition stated above can also be considered for the case of relay networks with more than two hops or more than one relays.

The proposition stated above, which is an easy consequence of the definitions of the functions x m : [ 0, p / 2 ] × Ω 2 → R n and y m : [ p / 2, p ] × Ω 2 → R n, m = 0, 1, …  , suggests one to consider the function u ∞ : [ 0, p ] → R n introduced according to the formula u ∞ ( t, ξ, η ) : = { x ∞ ( t, ξ, η ) if  t ∈ [ 0, p / 2 ], y ∞ ( t, ξ, η ) if  t ∈ ( p / 2, p ] (31).

So on these grounds A ∨ ¬A holds, where A is the proposition stating that the construction exists.

Choosing suitable functions γ in the propositions stated above, we can derive several efficient conditions sufficient for the validity of the inclusion ℓ ∈ V ˜ a b − ( h ).

Suppose one knew all the propositions stating the chances at some particular time of all future outcomes, and had no inadmissible evidence.

The first point of the proposition states that a government with Downsian criterion would implement a Social Security system with maximal redistribution.

The city plans to appeal, he said, arguing that a provision in the proposition states that it's not retroactive, and therefore the city acted lawfully.

These assumptions are central to the proofs of Theorems 2 and 4. They imply the following proposition stating that the system of stochastic differential equations (Equation 19) is well-posed: Proposition 1 Let T > 0 be a fixed time.

From within the text of each assessment of example studies, Miettinen refers by number to the relevant propositions stated earlier.