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The only really considered remarks of the lot, because they were written (in response to Scott Horton's written questions) rather than stammered off the cuff, may be found on the Web site of Harper's magazine.
The considered remarks about the educational process and what constitutes "best practice" and what does not were worthy.
Let us consider Remark 1.
For the triangle inequality it is enough that we consider Remark 1.1 and (m4).
Considering Remark 1.13, we know that ({2^{-m}f(2^{m}x)}) is a Cauchy sequence.
Considering Remark 1.13, we know that ({2^{m}f (frac{x}{2^{m}} )}) is a Cauchy sequence.
Considering Remark 2.2, we obtain the following corollary as a consequence of Theorem 2.5.
By considering Remark 2.4, we can have the following consequences of Theorem 2.7.
Considering Remark 1.13, we get that ({{2^{-m}f(2^{m}x)}}) is a Cauchy sequence in Y for all (xin X).
Considering Remark 3.4, power functions of orders r ∈ ( − 2, − 1 ) have unbounded values h ˆ r ( t, t ) and h ˆ r ( t, ρ ( t ) ).
(iii) Considering Remark 3.4, power functions of orders r ∈ ( − 2, − 1 ) have unbounded values h ˆ r ( t, t ) and h ˆ r ( t, ρ ( t ) ).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com