Sentence examples for may remark that from inspiring English sources

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After using the word "puke," she says, "You may remark that my vocabulary has taken a turn for the Anglo-Saxon," adding, "God, I'm going to barf my brains out.

If you praise highly, the reviewer may devote a paragraph to ridiculing the publisher's pretensions; if you try understatement, the reviewer may remark that even the publisher doesn't seem to think much of this book: I have had both experiences".

He writes about the "utmost difficulty" of composing blurbs for poetry collections, because "if you praise highly, the reviewer may devote a paragraph to ridiculing the publisher's pretensions; if you try understatement, the reviewer may remark that even the publisher doesn't seem to think much of this book".

In addition the historian may remark that the existence of other frameworks in no way invalidates a discussion based on the quasiclassical one that lies behind the ordinary language discussion of cats, which is distinguished by its utility and not by some framework selection rule, see subsection 11.3.

To go further in detail of the second approach, we may remark that for the given z, the expression of p f, z|g) as a function of f is Gaussian and so it can be easily integrated out and we obtain: p ( z g ) ∝ p ( g z ) p ( z ) ∝ N ( g 0, H ( v diag[ z j, j  = 1,..., n ] ) H ′ + v ε I ) × λ ∑ j z j ( 1 - λ ) ∑ j ( 1 - z j ) (75).

Here I may remark that I cannot conceive why it is that surgeons do not examine the hip-joint itself in the same exact, direct and methodical manner that they employ in the examination of other joints: why, in examining a suspected or obscure case of disease in the neighbourhood of the hip-joint, they should depend upon, or place so much reliance on, what might be called the outlying symptoms.

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We remark that one may obtain at least one of the cases of (1.10) directly from (4.2) and (4.3) by making an appropriate choice of X in terms of H and Y: Define (X^{1/2} := Y# e^H).

We may remark here that the concept of almost bounded variation was introduced and investigated by Nanda and Nayak [7] as follows: where t m n ( x ) = 1 m ( m + 1 ) ∑ v = 1 m v ( x n + v − x n + v − 1 ).

We may remark in conclusion that the magnitude of the operation of the objection to these statutes does not affect the principles by which the result is reached.

Les Roberts remarked that collaboration may face significant impediments due to the core objectives of different fields.

However, we may also remark that when z obtained, the estimation of f is easy.

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