Example sentences of "see section " in BNC.
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| 31 | In addition to special borrowing facilities the Fund has renewed until 1993 the additional funding through the general arrangements to borrow ( see Section 8.2.2 ) and which now amounts to SDR 17 billion . |
| 32 | An awareness that the debt problem of the developing countries — particularly the group of fifteen heavily indebted nations ( see Section 8.2.2 ) required monitoring . |
| 33 | Exports X from the domestic economy are related to income levels in the rest of the world , along with other factors such as the exchange rate ( see Section 7.2.1 ) . |
| 34 | Instead more reliance was attached to expenditure-reducing policies ( see Section 7.2.3 ) as a solution to the balance of payments problems , and this involved the use of both fiscal and monetary policies to bring the expansion of demand to a sudden end . |
| 35 | ( see Section 9.5 ) . |
| 36 | Of special interest was the Radcliffe Committee 's view that control of the banking system was exercisable via the liquidity ratio and the supply of Treasury bills , and not through regulating the supply of cash ( see Section 5.6 ) . |
| 37 | When recovering embryos at this stage it is therefore advisable to flush not only the oviducts but both uterine horns as well ( see Section 2.4 ) . |
| 38 | Dulbecco 's modified Eagle 's medium ( DMEM ) + 10% fetal calf serum ( FCS ) , see Section 3.5.2 . |
| 39 | A more complex medium containing serum ( e.g. DMEM + 10% FCS ) is required for this subsequent development ( see Section 3.5.2 ) . |
| 40 | An alternative method for isolating advanced ICMs is to allow blastocysts to hatch and outgrow ( see Section 3.5.2 ) and then remove the knot of ICM cells that develops on top of the layer of trophectoderm outgrowth , using a mouth pipette . |
| 41 | This method is not suitable for late blastocysts — but see Section 3.6.2 . |
| 42 | Where it is necessary to relate intracellular organization to surface polarity , zona-free embryos or cells can be labelled with FITC — or TMRTC — Con A followed by washing [ see Section 4.1.1 ( i ) ] prior to immunocytological staining . |
| 43 | ( i ) Incubate zona-free embryos or cells in a 1:50 dilution of a stock suspension of microparticles in M2 + BSA ( Tables ) for 5 — 15 min at 37-C , wash them through 2 3 drops of M2 + BSA and either analyse them immediately , or reaggregate then , with other unlabelled blastomeres ( see Section 3.3 ) and return them to culture for subsequent analysis . |
| 44 | ( iii ) To analyse the fluorescence , fix the cells or embryos in 4% formaldehyde in PBS for 10 min , wash them in M2 + BSA and mount them in this medium in the wells of a tissue typing slide ( Baird and Tatlock , see Section 4.1.1 ) . |
| 45 | ( b ) Surface label intact embryos with TMRTC — Con A ( as a marker for trophectoderm ) disaggregate the blastocyst ( see Section 3.2.2 ) fix the cells ( 4% formaldehyde in PBS for 10 min ) and score the cells for their FITC and/or TMRTC labelling patterns . |
| 46 | The most critical ingredient for successful micromanipulation is good instruments ( see Section 9 ) , which are correctly aligned for use . |
| 47 | Where a dissecting microscope is used and injections are conducted in a Petri dish , it is important that the tips of the instruments are inclined at a slight angle towards the bottom of the dish so that the shoulder left after pulling the capillary does not prevent the mouth of the pipette reaching the bottom of the dish ( see Section 9 ) . |
| 48 | ( vii ) Stain in Giemsa for 45 min to 1 h ( see Section 2.3 ) . |
| 49 | ( vii ) Stain with phosphate-buffered Giemsa solution ( pH 6.8 ) ( see Section 2.3 ) . |
| 50 | ( vii ) Stain for 5 min with 2% Giemsa or any other conventional stain ( see Section 2.3 ) , or C-band as described in Section 2.4 . |
| 51 | If analysis at the EM is necessary transfer the cells in sucrose to a plastic-coated slide ( see Section 4.2.2 ) and carefully spread over an area 1 — 1.5 cm2 without touching the coating . |
| 52 | In 1770/71 Lagrange set about analysing the various methods then known for dealing with the general equations of degrees 2 , 3 , 4 and he found that they all depended on the same general principle ( see Section 5.2 ) . |
| 53 | Gauss ' most influential contribution is probably his Disquisitiones Arithmeticae ( 1801 ) , a work in which appear his 17-gon ( see Section 4.6 ) , his introduction of the notation of congruence ( see Section 2.2 ) , his proof that all the roots of unc are expressible in radicals , and a proof of the quadratic reciprocity law . |
| 54 | Gauss ' most influential contribution is probably his Disquisitiones Arithmeticae ( 1801 ) , a work in which appear his 17-gon ( see Section 4.6 ) , his introduction of the notation of congruence ( see Section 2.2 ) , his proof that all the roots of unc are expressible in radicals , and a proof of the quadratic reciprocity law . |
| 55 | Hamilton replaced the objectionable a + ib by the ordered pair ( a , b ) of real numbers ( see Section 4.4. ) , thus duplicating an earlier ( unpublished ) work of Gauss . |
| 56 | And it was in this connection that Servois , in 1815 , introduced the notions of functions which are " distributive " and " commutative " , terms still used today ( see Section 1.2 ) . |
| 57 | He reinterpreted Kummer 's concept of ideal number in terms of collections of already existing numbers , called these collections " ideals " ( see Sections 3.4 and 3.9 ) , and showed how every ideal could be expressed uniquely as a product of prime ideals ( see Section 3.9 ) . |
| 58 | It also introduced many new results and the concept of homomorphism ( 5.10.1 ) as well as providing the atmosphere for the eventual finding by Fedorov and Schonflies around 1890 of the 230 crystallographic space groups ( see Section 5.12 ) . |
| 59 | He proved that all fields fall into two categories : those whose unique minimal ( so-called prime ) subfield is essentially the same as the rational numbers and the others where it is essentially the ( finite ) Galois field unc ( see Section 3.10 ) . |
| 60 | In particular Cantor and Richard Dedekind , in his Stetigkeit und irrationale Zahlen ( 1872 ) , shows how the somewhat intangible irrational numbers ( that is , those elements of R which are not in Q ) could , using the set concept , be made respectable in terms of Q ( see Section 4.4 ) and Gottlob Frege ( 1884 ) demonstrated how the natural numbers 0 , 1 , 2 , 3 , … ( on which Z and ultimately Q can be based — see exercise 4.4.17 and 3.10.5(iii) could be defined in set-theoretic terms . |