Note this position for future reference.
I note this for future use.
(Note for future reference that the first part of the argument — the argument for 'odd' — uses only VC1′, while the second — the argument for 'even' — relies essentially on NC, by assuming that occurrences of the same ray in different columns are assigned the same number!) The original KS proof operates on a three-dimensional complex Hilbert space H3.
We should note for future reference that, as characterized by Salmon, the ability to transmit a mark is clearly a counterfactual notion, in several senses.
Once you've figured out a material and noted the settings for future reference, it's just a matter of referring to your notes (or a saved profile) the next time around.
It's worth noting (for future reference, as so many of us experience mental illness at some point) that Marjorie Wallace of Sane warned against the assumption that private care was superior – "Whatever you do, stick to the NHS".
Once this is done, the representative will give you a "cancellation confirmation number," which you need to take a note of for future reference.
If not, take note of this situation for future reference.
That said, ideas – a line or two, a note to myself for future reference – can pop up throughout the day, requiring quick resort to the Work in Progress file.
If (gamma _1) denotes the standard profinite generator of (widehat{mathbb {Z}}), then the action of (gamma ) on (overline{mathbb {K}}) is given by begin{aligned} ^{gamma _1}t^frac{1}{m} = xi _mt^frac{1}{m} end{aligned}Note for future reference that (gamma _2 := 2gamma _1) is the canonical profinite generator of (mathrm{Gal}(mathbb {L})).
Once you've worked out what sizes she takes, make a note for future reference.
