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This week, Dropbox met with the VCs that made bids, and have been collecting term sheets.
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Competitiveness kicked in, and he looked for uncharted territory (in collecting terms, at least) where he could assemble the pre-eminent collection.
Collecting terms of the same powers of yields (4.7).
Substituting (5.12) into (5.11), collecting terms of the same power, and using initial approximation, we have the following set of linear equations: (5.13).
end{aligned} (20b) Using Eqs. 19, 20, and 7 in the main Eq. 2 and collecting terms with the same powers of expanding parameter (epsilon ) we have Eqs.
Substituting these expansions into the equations (25 - 27 25 - 27ting terms at eacollectingitermsstratghtforward to find theachlutiordern the bulk ditfusisn timestraightforward
end{aligned} (3.32) Collecting terms in (n_{alpha}) for each α yields frac{F u_{alpha})}{varLambda_{alpha}}-1 = -sum_{beta=1}^{M} p_{beta }w_{betaalpha}, (3.33) and collecting terms independent of all (n_{alpha}) gives lambda_{0}=sum_{alpha=1}^{M} bigl[varLambda_{alpha}-F u_{alpha })-u_{alpha}p_{alpha} bigl[varLambda_{alpha}-F u_{alpha
Substituting (2.7) into (2.8) and collecting terms with the same powers of λ, we arrive at the following recursion relation: K G j − 1 = J G j, J G − 1 = 0, j ≥ 0, (2.9).
In all, 12 placentas from late-onset pre-eclamptic patients whose gestational ages matched with normal controls were also collected (term deliveries at 37 to 40 weeks).
(5)–(8), and collect terms in different powers of (epsilon) to obtain a set of reduced equations.
We now collect terms independent of n and linear in n, respectively, to obtain the pair of equations p=-frac{1}{w} biggl[frac{F u)}{varLambda}-1 biggr],quad varLambda= F u)+p u+ lambda_{0}.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com