Exact(3)
The Times should not have stated the assertion as fact without attribution.
Briefly stated, the assertion in the fourth assignment of error is that the act of assembly deprives the plaintiffs in error of their property without due process of law, by subjecting it to the burden of the additional taxation which would result from the consolidation.
Compare Carter v. Commissioner, where the United States Court of Appeals for the Ninth Circuit stated: "The assertion that proceeds received for personal services cannot be given a 'zero-basis for the purpose of the assessment of taxation,' is frivolous.
Similar(57)
To state the assertion, we need to introduce several notations.
Now, following the same argument as in [[21], Theorem 3.1], it is possible to prove that the sequence ( u ˜ n ) n of the functions u n, continued in a constant way in the whole ℝ, converges to a solution x of problem (1.1), satisfying all the properties stated in the assertion.
We may repeatedly add edges satisfying the inequality stated in the assertion of the theorem, until addition is no longer possible, thereby getting a sequence of graphs G=G0,G1,…,G r =c(G) such that either each graph in the sequence is Hamiltonian or no graph in the sequence is.
It only remains to be stated that the assertion holds for N = 1 because, obviously, Step 1 of PARS introduces events parsimoniously.
Therefore, we can state the following assertion.
For pairwise independent and identically distributed random variables, Theorem 3.7 in [3] states the same assertion as our Theorem 2.7.
For the family of means { M s }, we can state the following cancellation assertion.
While he qualifies the assertion by stating the "conflict of interest" may just "appear" to exist, even that qualification goes too far and in so doing, perpetuates the misunderstanding of the general public about why certain battlefield conduct is typically not prosecuted.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com