Example sentences of "and for [letter] " in BNC.
Next page| No | Sentence |
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| 1 | This pivot must result in primal feasibility since , if i = 0 denotes the z-row , we have , as the goal is not yet achieved and for i > 1 , where k is the pivot column , because of the unboundedness . |
| 2 | Can I just ask you both er are you unwilling to modify the standard follow up er cystoscopy for G three tumours and for T one tumours , or is it just for the G three T one . |
| 3 | All three spoke as though the moment were of no real consequence , but I know that for Mother and for O at least it must have been a strange and moving moment . |
| 4 | We can offer a partial answer to this question by observing that , if we can find w k > O satisfying and for j = 2 and 3 , then the BFS of P4/T1 is an alternative optimal solution of LP ( w 1 , w 2 , w 3 ) and another optimal ( efficient ) solution can be found by pivoting in column 1 ( x 1 -column ) . |
| 5 | This means that each polymer molecule will be surrounded by solvent molecules , and for N 2 polymer molecules |
| 6 | With initial allocations of income at point 1 on for B and for A , there are clearly gains from trade to be had from the lowering of both incomes as long as adjustment is contained within the usual rugby ball shape . |
| 7 | The energy of mixing ΔU M can be replaced by ΔH M if no volume change takes place on mixing , and for q new contacts formed in solution |
| 8 | Similarly for d levels there are two components , with j values and , and for f levels the j values for the two components are and . |
| 9 | The right+hand branch of the unstable manifold of the origin spirals into C and the left-hand branch into C. ( 2 ) At r 13.926 there is a homoclinic orbit like that shown in Fig. 6.1a and for r } 13.926 the right-hand branch of the unstable manifold of the origin spirals into C and vice versa. ( 3 ) 13.926 { r { 24.06 . |
| 10 | In the case of the Lorenz equations we know the behaviour in r { 1 and for r large . |
| 11 | For all CypA atoms , including side chains , the average r.m.s.d. between the observed and five-fold calculated positions , is 0.61Å and for C α atoms this r.m.s.d. is 0.26Å . |
| 12 | formula , and substituting for Nl the total of unique ( initials/date of birth/sex ) identity codes generated by the first prevalence study for each of the four townships , for N2 the 15 individuals nominated for each township during the snowball sampling ( that is , excluding the zero stage ) , and for X the number of identity codes occurring in both samples , we arrive at a total user population of 814 for these townships during the prevalence period . |