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J. gen. Virol. (1985), 66, 177-179. Printed & Great Britain 177 Key words: NMV[ potexvirus/protein subunits The Number of Protein Subunits Per Helix Turn in Narcissus Mosaic Virus Particles By J. N. L O W , P. T O L L I N AND H. R. W I L S O N 1. Carnegie Laboratory of Physics, University o f Dundee, Dundee D D1 4 H N and 1Physics Department, University of Stirling, Stirling FK9 4LA, U.K. (Accepted 15 October 1984) SUMMARY By combining the results of Fourier transform calculations from digitized electron micrographs and molecular volume calculations based on the amino acid composition and RNA content of narcissus mosaic virus particles, firm evidence that there are 8-8 protein subunits per turn of the helix in the virus particles was obtained. Narcissus mosaic virus (NMV) is a potexvirus and has elongated flexuous particles, with a length of about 550 nm and a diameter of about 13 nm (Tollin et al., 1967). X-ray diffraction studies of orientated virus particles can be interpreted in terms of a helical arrangement of protein sabunits, with 5q - 1 subunits in five turns of the helix, where q is an integer lying in the range 7 <~ q <~ 10 (Tollin et al., 1968). The pitch of the helix varies from 3.6 nm when the water content of the specimen is high to 3.3 nm in the dry specimen. Optical diffraction patterns from electron micrographs of NMV particles can also be interpreted on the basis of a helical arrangement of protein subunits. The first studies (ToUin et al., 1975) suggested that the value of q was 7, but a re-evaluation of the optical diffraction patterns suggested that q was 9 (Bancroft et al., 1980). Although the X-ray diffraction evidence (Tollin et al., 1968) also slightly favoured a q value of 9, we have now combined the results of Fourier transform calculations based on digitization of the electron micrographs (Low, 1982), and molecular volume calculations based on the amino acid composition of the N M V protein and the R N A content of the virus which give unambiguous evidence in favour of q = 9. The optical diffraction patterns only give information about the amplitudes in the Fourier transform whereas the calculated transform from digitized images gives the phases of the transform as well. This makes it possible to distinguish between an even and an odd Bessel function because the phase difference across the meridian (see Fig. 1 of Tollin et al., 1975) for an even Bessel function is zero, but 180° for an odd Bessel function. I f we consider the possible numbers of subunits per turn in the range 7 ~< q ~< 10 (Table I), then for 9.8 or 7-8 subunits per turn, the Bessel function contributing to the first layer-line is even, whilst for 8-8 or 6.8 it is odd. The calculations (Low, 1982) show that the phase difference across the meridian is close to 180° and hence favours q --- 7 or q = 9. Molecular volume calculations based on amino acid volumes and their packing density in proteins, combined with lattice volume determinations from X-ray diffraction patterns of dry orientated virus particles can also be used to give an estimate of the number of protein subunits per turn of the helix (Makowski & Caspar, 1978). The amino acids in the interiors of protein molecules are closely packed (Richards, 1974) and the volume occupied by a particular amino acid in the interior of a protein is constant to within a few percent (Chothia, 1975). Furthermore, the amino acid volume is the same at intersubunit contacts in protein assemblies as in the protein interior (Chothia & Janin, 1975). In a dry specimen of orientated elongated viruses the particles interlock and pack close together in a hexagonal arrangement, and in such specimens the conditions are similar to those in the interior and contact regions of protein molecules. The amino acid composition of NMV has been determined (Short, 1982) and X-ray diffraction from dry specimens of NMV shows that the particles pack in a hexagonal 0000-6335 © 1985 SGM Downloaded from www.microbiologyresearch.org by IP: 88.99.165.207 On: Mon, 19 Jun 2017 02:52:00 Short communication 178 Table 1. The variation in the order of the Bessel function on the first layer-line of the optical diffraction pattern, and of the ratio of the effective lattice volume available for the protein and nucleic acid to the estimated total volume of protein and nucleic acid, with the number of protein subunits per turn of the helix Number of protein subunits per turn of the helix 9-8 8.8 7.8 6.8 Order of Bessel function on the 1st layer-line 10 9 8 7 Effective lattice volume/molecular volume 0.96 1.07 1.20 1.38 Table 2. Molecular volume estimation for N M V Residue Ala Val lie Gly Leu Pbe Pro Met Trp Ser Thr Cys Asp Tyr Glu Lys His Arg Volume* (nm 3 X 10 3) 91.5 141.7 168.8 66.4 167.9 203.4 129.3 170.8 237.6 99.1 122-1 105-6 124.5 203.6 155.1 171.3 167.3 173.5 Number of Volume residues~" (nm 3) 32 2-928 13 1.842 8 1.350 13 0.863 21 3.526 9 1.831 20 2.586 3 0.512 3 0-713 15 1.487 13 1.587 2 0-211 24 2.988 6 1.222 18 2.792 10 1-713 2 0.335 10 1.735 Total = 30.221 nm 3 Vol. of 5 nucleotides = 1.50 nm 3 Total vol. (protein + nucleates) = 31-721 nm 3 * From Chothia (1975), except for Arg which is from Zamyatnin (1972). t Short (1982). arrangement with a = 10.6 + 0.1 nm, with a helix pitch of 3.30 _+ 0.03 nm (Tollin et al., 1967). Using the amino acid volumes given by Chothia (1975) and Z a m y a t n i n (1972), the total volume of a protein subunit can be determined (Table 2). The R N A content implies that there are probably five nucleotides associated with each protein subunit (Bancroft et al., 1980) and the volume of these can be estimated from the results of X-ray crystallographic studies of nucleotides. Thus, the total volume of protein plus nucleotides can be estimated. The volume of the dry hexagonal cell of height 3.30 nm is 10.6 x 10.6 x V~/2 x 3.3 = 321.1 nm 3. Taking into account the axial hole in the virus particle, which studies of tulip virus X (Radwan et al., 1981) and barrel cactus virus (Richardson et al., 1984), also potexviruses, suggest is of radius about 1.5 nm, the effective volume available for the protein and R N A is 297.8 nm 3. Table 1 lists the ratio of the effective lattice volume to the molecular volume for q values in the range 7 to 10. These may be compared with the ratio value o f 1.08 for T M V (Makowski & Caspar, 1978) and 1.09, 1.20 and 1.11 for bacteriophage Pfl, fd and X f respectively ( N a v e et al., 1981) where the number of subunits per helix turn are known from studies of heavy-atom derivatives. It thus seems that q values of 8 or 9 would be acceptable for N M V . Downloaded from www.microbiologyresearch.org by IP: 88.99.165.207 On: Mon, 19 Jun 2017 02:52:00 Short communication 179 O f t h e t w o p o s s i b l e values o f q w h i c h are o b t a i n e d f r o m t h e F o u r i e r t r a n s f o r m c a l c u l a t i o n s a n d t h e m o l e c u l a r v o l u m e c a l c u l a t i o n s , o n l y q = 9 is c o n s i s t e n t w i t h b o t h . W e c o n c l u d e , t h e r e f o r e , t h a t t h i s is t h e t r u e v a l u e o f q for N M V . A v a l u e o f q = 9 c o r r e s p o n d s to 44 s u b u n i t s in 5 t u r n s o f t h e helix, or 8-8 s u b u n i t s p e r t u r n . T h i s is in a g r e e m e n t w i t h t h e h y p o t h e s i s o f R i c h a r d s o n et at. (1981) t h a t t h e n u m b e r o f p r o t e i n s u b u n i t s p e r t u r n o f t h e helix i n t h e p o t e x v i r u s e s is close to, b u t slightly less t h a n 9, a n d t h a t d i f f e r e n t viruses in t h e g r o u p differ only in t h e f r a c t i o n a l d e p a r t u r e f r o m 9. We wish to thank Dr M. N. Short for sending us details of the amino acid composition. REFERENCES (1980). A re-evaluation of the structure of narcissus mosaic virus and polymers made from its protein. Journal of General Virology 50, 451-454. CHOTmA, C. (1975). Structural invariants in protein folding. Nature, London 254, 304-308. CHOTHIA, C. & JANIN, J. (1975). Principles of protein-protein recognition. Nature, London 256, 705-708. LOW, J. N. (•982) X-ray and optical diffraction studies of some biologically important materials. Ph.D. thesis, University of Dundee. MAKOWSKI,L. & CASPAR,D. L. D. (1978). Filamentous bacteriophage Pfl has 27 subunits in its axial repeat. In The Single-stranded DNA Phages, pp. 627-643. Edited by D. T. Denhart, D. Dressier & D. S. Roy. New York : Cold Spring Harbor Laboratory. BANCROFT, J. B., HILLS, G. J. & RICHARDSON, J. F. NAVE, C., BROWN, R. S., FOWLER, A. G., LADNER, J. E., MARVIN, D. A., PROVENCHER, S. W., TSUGITA, A., ARMSTRONG, J. & PERHAM, R. N. (1981). Pfl filamentous bacterial virus: x-ray fibre diffraction analysis of two heavy-atom derivatives. Journal of Molecular Biology 149, 675-707. RADWAN, i . M., WILSON, H. R. & DUNCAN, G. H. (1981). Diffraction studies of tulip virus X particles. Journal of General Virology 56, 297-302. RICHARDS, F. M. (1974). The interpretation of protein structures: total volume, group volume distribution and packing density. Journal of Molecular Biology 82, 1-14. RICHARDSON, J. F., TOLL1N, P. & BANCROFT, J. B. (1981). The architecture of the potex viruses. Virology 112, 34-39. RICHARDSON, J. F., TOLLIN, P., RAHMAN, A., PAYNE, N. C. & BANCROFT, J. B. (1984). X-ray diffraction studies o f b a r r e l cactus virus and its protein. Virology (in press). SHORT, M. N. (1982). Comparison of some biologicaland structural properties oJ)~otexviruses. Ph.D. thesis, University of East Anglia. TOLLIN, P., WILSON, H. R., YOUNG, D. W., CATHRO, J. & MOWAT, W. P. (1967). X-ray diffraction and electron microscope studies of narcissus mosaic virus, and comparison with potato virus X. Journal of Molecular Biology 26, 353-355. TOLLIN, P., WILSON, H. R. & YOUNG,D. W, (1968). X-ray evidence of the helical structure of narcissus mosaic virus. Journal of Molecular Biology 34, 189-192. TOLLIN, l'., WILSON, H. R. & MOWAT, W. F. (1975). Optical diffraction from particles of narcissus mosaic virus. Journal of General Virology 29, 331-333. ZAMYATNIN,A. A. (1972). Protein volume in solution. Progress in Biophysics and Molecular Biology 24, 107-123. (Received 20 August 1984) Downloaded from www.microbiologyresearch.org by IP: 88.99.165.207 On: Mon, 19 Jun 2017 02:52:00