Locali crysta ization an als using nd orienta molecula ation of h ar ...
Locali crysta ization an als using nd orienta molecula ation of h ar ...
Locali crysta ization an als using nd orienta molecula ation of h ar ...
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Person too<br />
contact for thiss<br />
submission: M<strong>an</strong>uel M E. Th<strong>an</strong><br />
(th<strong>an</strong>@fli-lleibniz.de;<br />
phonne:<br />
0049364165 56170; fax: 004993641656335)<br />
Acta Cryystallographica<br />
Section D<br />
<strong>Locali</strong><strong>iz<strong>ation</strong></strong><br />
<strong>an</strong><strong>nd</strong><br />
<strong>orienta</strong> <strong>ation</strong> <strong>of</strong> hheavy<br />
atom<br />
cluster r compouu<strong>nd</strong>s<br />
in pr rotein<br />
<strong>crysta</strong><strong>als</strong><br />
<strong>using</strong> <strong>molecula</strong> <strong>ar</strong> replaceement<br />
Sven O. . Dahms<br />
M<strong>an</strong>uel<br />
a *,<br />
E. Th<strong>an</strong> a Miriam Kuester<br />
*<br />
a , C<strong>ar</strong>ssten<br />
Streb b<br />
, Christi<strong>an</strong> Roth c , Norrbert<br />
Sträte er c <strong>an</strong>d<br />
a Protein<br />
Crystallograaphy<br />
Group, Leibniz Instit<br />
Beutenbbergstraße<br />
11,<br />
Jena, D-07745,<br />
Germa<br />
Chemisttry<br />
<strong>an</strong>d Ph<strong>ar</strong>mmacy,<br />
Friedr rich-Alex<strong>an</strong>de<br />
Erl<strong>an</strong>genn,<br />
D-91058, Germ<strong>an</strong>y, <strong>an</strong> <strong>nd</strong><br />
Biomediicine,<br />
Universität<br />
Leipzig,<br />
c tute for Age<br />
<strong>an</strong>y,<br />
Institute<br />
, Leipzig, D-0<br />
b Rese<strong>ar</strong>ch - Fritz F Lipm<strong>an</strong>nn<br />
Institute (F FLI),<br />
Institute<br />
<strong>of</strong> Inorg<strong>an</strong> nic Chemistryy<br />
II Dep<strong>ar</strong>tme ent <strong>of</strong><br />
er-University y Erl<strong>an</strong>gen-N Nürnberg, Egeerl<strong>an</strong>dstr.<br />
1,<br />
<strong>of</strong> Bio<strong>an</strong>alyt tical Chemist try, Center foor<br />
Biotechnology<br />
<strong>an</strong>d<br />
04103, Germ m<strong>an</strong>y<br />
Correspo<strong>nd</strong>ence<br />
emmail:<br />
sdahms s@fli-leibniz.dde;<br />
th<strong>an</strong>@fli-leibniz.de<br />
Keyworrds:<br />
Experimmental<br />
phasin ng; Heavy meetal<br />
cluster; Hexa-sodium<br />
H m �-metatunggstate;<br />
Molec cul<strong>ar</strong><br />
replacemment;<br />
Death receptor 6 (D DR6)<br />
Synopssis<br />
A new aapproach<br />
is ppresented<br />
tha at allows efficciently<br />
locali izing <strong>an</strong>d ori ienting heavyy<br />
atom cluste er<br />
compoun<strong>nd</strong>s<br />
used for r experimenta al phasing byy<br />
a <strong>molecula</strong> <strong>ar</strong> replacemen nt procedure.<br />
This permit ts the<br />
calculatiion<br />
<strong>of</strong> me<strong>an</strong>iingful<br />
phases s up to the toop<br />
resolution <strong>of</strong> the diffra action data.<br />
Abstracct<br />
rese<strong>ar</strong>c ch papers<br />
Heavy aatom<br />
clusterss<br />
(HA-cluster rs), containinng<br />
a l<strong>ar</strong>ge nu umber <strong>of</strong> spec cifically <strong>ar</strong>ra<strong>an</strong>ged<br />
electro on-dense<br />
scattererrs,<br />
<strong>ar</strong>e especiially<br />
useful for f experimenntal<br />
phase de etermin<strong>ation</strong> <strong>of</strong> l<strong>ar</strong>ge commplex<br />
structu ures,<br />
weakly ddiffracting<br />
crryst<strong>als</strong><br />
or stru uctures withh<br />
l<strong>ar</strong>ge unit ce ells. Often th he determinat <strong>ation</strong> <strong>of</strong> the ex xact<br />
<strong>orienta</strong>tiion<br />
<strong>of</strong> the HAA-cluster<br />
<strong>an</strong>d d hence <strong>of</strong> thhe<br />
i<strong>nd</strong>ividual heavy atom positions pro roves to be th he<br />
critical sstep<br />
for successful<br />
phasin ng <strong>an</strong>d subseequent<br />
structu ure solution. Here we demmonstrate<br />
that<br />
<strong>molecula</strong>r<br />
replacemeent<br />
(MR) wit th either <strong>an</strong>ommalous<br />
or isomorphous<br />
differences d iss<br />
a useful str rategy<br />
for correect<br />
placemennt<br />
<strong>of</strong> HA-clus ster compoun<strong>nd</strong>s.<br />
The polyoxometalla<br />
ate cluster hexxa-sodium<br />
alpha- a<br />
metatungstate<br />
(HMTT)<br />
was applie ed for phasinng<br />
<strong>of</strong> the stru ucture <strong>of</strong> the death d receptoor<br />
6 (DR6). Even E<br />
though tthe<br />
HA-clustter<br />
is bou<strong>nd</strong> in i alternate pp<strong>ar</strong>tially<br />
occu upied <strong>orienta</strong> <strong>ation</strong>s <strong>an</strong>d is located at a special<br />
position,<br />
its correct llocal<strong>iz<strong>ation</strong></strong><br />
<strong>an</strong>d a <strong>orienta</strong>tion<br />
could be determined at a resolutionss<br />
as low as 4.9 4 Å.<br />
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Acta Crystallographica Section D rese<strong>ar</strong>ch papers<br />
The broad applicability <strong>of</strong> this approach was demonstrated for five different derivative <strong>crysta</strong>ls,<br />
including the compou<strong>nd</strong>s t<strong>an</strong>talum tetradecabromide, tri-sodium phosphotungstate in addition to<br />
HMT. The correct HA-cluster-placement depe<strong>nd</strong>s on the length <strong>of</strong> the intra<strong>molecula</strong>r vectors chosen<br />
for MR, such that both a l<strong>ar</strong>ger cluster size <strong>an</strong>d the optimal choice <strong>of</strong> the wavelength used for<br />
<strong>an</strong>omalous data collection strongly affect the outcome.<br />
1. Introduction<br />
Solving the phase problem is a bottleneck in protein <strong>crysta</strong>llography. Unless a useful model for<br />
<strong>molecula</strong>r replacement (MR) is available, experimental phasing is the method <strong>of</strong> choice (Adams et al.,<br />
2009). The p<strong>ar</strong>ticul<strong>ar</strong> challenge <strong>of</strong> experimental phasing is to obtain sufficiently well diffracting<br />
derivative <strong>crysta</strong>ls that yield measurable isomorphous or <strong>an</strong>omalous differences. Once the<br />
substructure <strong>of</strong> the hetero-atoms is solved, the resulting inform<strong>ation</strong> c<strong>an</strong> be used to calculate phases<br />
for the protein content <strong>of</strong> the whole <strong>crysta</strong>l (reviewed e.g. in (Taylor, 2010)). M<strong>an</strong>y approaches, <strong>of</strong>ten<br />
based on difference Patterson or <strong>an</strong>omalous difference Patterson methods or on direct methods, have<br />
been developed. Relev<strong>an</strong>t popul<strong>ar</strong> <strong>an</strong>d easy to use computer programs in this context <strong>ar</strong>e: SHELX<br />
(Sheldrick, 2008), Shake-<strong>an</strong>d-Bake (Miller et al., 2007), RSPS (Knight, 2000), SHARP (Bricogne et<br />
al., 2003), HySS (Grosse-Kunstleve & Adams, 2003), SOLVE (Terwilliger & Bere<strong>nd</strong>zen, 1999),<br />
PHASER (McCoy et al., 2007), CRUNCH (de Graaff et al., 2001), BP3 (P<strong>an</strong>nu et al., 2003, P<strong>an</strong>nu &<br />
Read, 2004) or the use <strong>of</strong> the tr<strong>an</strong>sl<strong>ation</strong> function to determine single heavy atom positions (Vagin &<br />
Teplyakov, 1998). To generate <strong>an</strong> isomorphous or <strong>an</strong> <strong>an</strong>omalous signal detectable against the<br />
backgrou<strong>nd</strong>, a certain number <strong>of</strong> heavy atoms (or <strong>an</strong>omalous scatterers) per amino acid residue has to<br />
be introduced into (or natively present in) the protein <strong>crysta</strong>l (Boggon & Shapiro, 2000).<br />
Consequently, for l<strong>ar</strong>ge proteins, protein complexes <strong>an</strong>d asymmetric units, containing multiple<br />
molecules, very l<strong>ar</strong>ge numbers <strong>of</strong> such hetero-atoms <strong>ar</strong>e required. The resulting heavy atom<br />
substructures <strong>ar</strong>e highly complex, complicating the local<strong>iz<strong>ation</strong></strong> <strong>of</strong> the heavy atom bi<strong>nd</strong>ing sites. This<br />
b<strong>ar</strong>rier c<strong>an</strong> <strong>of</strong>ten be overcome, <strong>using</strong> heavy metal clusters (HA-clusters) as the derivat<strong>iz<strong>ation</strong></strong> agent<br />
(Thygesen et al., 1996, Mueller et al., 2007). Per bou<strong>nd</strong> HA-cluster molecule <strong>an</strong> ensemble <strong>of</strong> several<br />
heavy atoms is introduced into a protein <strong>crysta</strong>l. At low resolutions (6-8 Å) the i<strong>nd</strong>ividual atoms <strong>of</strong><br />
HA-clusters scatter in phase <strong>an</strong>d behave as “super heavy atoms”. However, the total scattering<br />
contribution <strong>of</strong> the spherically <strong>ar</strong>r<strong>an</strong>ged HA-cluster atoms is higher comp<strong>ar</strong>ed to <strong>an</strong> equal number <strong>of</strong><br />
r<strong>an</strong>domly distributed heavy atoms (Dauter, 2005). Very strong <strong>an</strong>omalous or isomorphous sign<strong>als</strong> <strong>ar</strong>e<br />
generated in such derivative <strong>crysta</strong>ls <strong>an</strong>d the centres <strong>of</strong> mass <strong>of</strong> HA-clusters <strong>ar</strong>e detected with high<br />
sensitivity, e.g. in <strong>an</strong> <strong>an</strong>omalous difference Patterson map.<br />
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Acta Crystallographica Section D rese<strong>ar</strong>ch papers<br />
Heteropolytungstate clusters, containing 12-30 spherically <strong>ar</strong>r<strong>an</strong>ged octahedral WO6 subunits were<br />
used to solve structures <strong>of</strong> e.g. Fum<strong>ar</strong>ase C (Weaver et al., 1995), RNA-polymerase (Fu et al., 1999),<br />
the LDL-receptor (Rudenko et al., 2003), the proteasome core complex (Lowe et al., 1995) <strong>an</strong>d<br />
ribosomal subunits (e.g. (B<strong>an</strong> et al., 1999, Clemons et al., 2001)). The most frequently used HAcluster<br />
probably is the t<strong>an</strong>talum-tetradecabromide cluster Ta6Br12 2+ (TaB) (Knablein et al., 1997,<br />
Dauter, 2005). This compou<strong>nd</strong> contains <strong>an</strong> octahedral heavy metal core <strong>of</strong> six t<strong>an</strong>talum atoms <strong>an</strong>d has<br />
been applied to solve the structures <strong>of</strong> e.g. Furin (Henrich et al., 2003), Rubisco <strong>an</strong>d tr<strong>an</strong>scetolase<br />
(Schneider & Li<strong>nd</strong>qvist, 1994), the proteasome core complex (Lowe et al., 1995) as well as RNA<br />
polymerase (Zh<strong>an</strong>g et al., 1999, Cramer et al., 2000).<br />
If the preferred <strong>orienta</strong>tion is unknown <strong>an</strong>d HA-clusters <strong>ar</strong>e treated as super heavy atoms, phase<br />
inform<strong>ation</strong> is restricted to resolutions equal to their diameters (Dauter, 2005). To improve the phase<br />
quality, the specifically structured heavy atom ensemble c<strong>an</strong> be placed in r<strong>an</strong>dom <strong>orienta</strong>tion at the<br />
centre <strong>of</strong> mass (Schneider & Li<strong>nd</strong>qvist, 1994). Alternatively, the spherically <strong>ar</strong>r<strong>an</strong>ged heavy atom<br />
shell <strong>of</strong> HA-cluster compou<strong>nd</strong>s was approximated by spherical averaging to improve the phase quality<br />
at low <strong>an</strong>d at medium resolution (e.g. (Schluenzen et al., 2000, Oubridge et al., 2009, Fu et al.,<br />
1999)). This approach <strong>als</strong>o accounts for possible disordered bi<strong>nd</strong>ing modes <strong>of</strong> HA-clusters<br />
(Schluenzen et al., 2000). However, for efficient model building the phase inform<strong>ation</strong> obtained by<br />
HA-cluster derivatives has to be exte<strong>nd</strong>ed to higher resolution. In several studies non-<strong>crysta</strong>llographic<br />
symmetry operators were used in combin<strong>ation</strong> with solvent flattening to exte<strong>nd</strong> the resolution limit <strong>of</strong><br />
experimental phase inform<strong>ation</strong> (e.g. (Br<strong>an</strong>dstetter et al., 2001, Henrich et al., 2003, Szczep<strong>an</strong>owski<br />
et al., 2005, Kroemer & Schulz, 2002)). Low resolution phases obtained from HA-cluster derivatives<br />
were <strong>als</strong>o used to solve more complex heavy atom substructures <strong>of</strong> single heavy atom derivatives. In<br />
most cases additional single heavy atom derivatives were finally used to calculate experimental<br />
phases to high resolution (e.g. (B<strong>an</strong> et al., 1999, Cramer et al., 2000, Wahl et al., 2000, Singleton et<br />
al., 2004)).<br />
If HA-cluster derivative <strong>crysta</strong>ls <strong>ar</strong>e directly used to calculate experimental phases, the correct<br />
placement <strong>of</strong> the i<strong>nd</strong>ividual cluster atoms is essentially required to overcome this resolution b<strong>ar</strong>rier.<br />
However, the correct <strong>orienta</strong>tion <strong>of</strong> HA-clusters is a challenging task, especially if only weakly<br />
diffracting derivative <strong>crysta</strong>ls <strong>ar</strong>e available. The identific<strong>ation</strong> <strong>of</strong> the i<strong>nd</strong>ividual t<strong>an</strong>talum atoms <strong>of</strong><br />
TaB derivative <strong>crysta</strong>ls with automated structure solution programs required highly resolved<br />
diffraction data (B<strong>an</strong>umathi et al., 2003, Pasternak et al., 2008). Below 2.6 Å the determin<strong>ation</strong> <strong>of</strong> the<br />
i<strong>nd</strong>ividual Ta-sites failed, even if a truncated dataset with a high resolution limit <strong>of</strong> 1.8 Å was used<br />
(Pasternak et al., 2008). Alternatively, Knablein <strong>an</strong>d co-workers applied a two step procedure for<br />
<strong>orienta</strong>tion <strong>of</strong> TaB (Knablein et al., 1997). As the first step the HA-cluster had to be localized in<br />
<strong>an</strong>omalous Patterson maps at low resolution. Once the centre <strong>of</strong> mass was identified, rigid body<br />
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Acta Crystallographica Section D rese<strong>ar</strong>ch papers<br />
refinement was performed in XPLOR to orient the HA cluster, <strong>using</strong> the <strong>crysta</strong>llographic R factor <strong>an</strong>d<br />
the Patterson correl<strong>ation</strong> value as t<strong>ar</strong>get function. This procedure succeeded with isomorphous<br />
differences at 3 Å resolution, <strong>using</strong> truncated datasets resolved to 2.2 Å or 2.3 Å <strong>an</strong>d was <strong>als</strong>o adapted<br />
to the correct placement <strong>of</strong> naturally occurring [Fe4S4] clusters <strong>using</strong> dispersive differences (Dias et<br />
al., 1999). Another approach that, however, <strong>als</strong>o requires sufficient resolution <strong>of</strong> the diffraction data is<br />
e.g. implemented in SHARP (Bricogne 2003) <strong>an</strong>d initially uses spherical averaging to approximate<br />
the cluster shape during phasing <strong>an</strong>d the subsequent identific<strong>ation</strong> <strong>of</strong> the i<strong>nd</strong>ividual HA-sites from<br />
Log-likelihood-gradient maps (residual/LLG-maps).<br />
Here we use <strong>an</strong> MR-based approach for the localis<strong>ation</strong> <strong>an</strong>d <strong>orienta</strong>tion <strong>of</strong> HA-cluster compou<strong>nd</strong>s<br />
even at low resolution (down to 4.9 Å). This strategy was applied to determine the HA substructure <strong>of</strong><br />
the polyoxometallate cluster compou<strong>nd</strong> hexasodium �-metatungstate (HMT) in derivative <strong>crysta</strong>ls <strong>of</strong><br />
the extracellul<strong>ar</strong> cysteine rich region <strong>of</strong> the death receptor six (DR6). Originally the structure <strong>of</strong> DR6<br />
was determined <strong>using</strong> aurate derivative <strong>crysta</strong>ls in a multiple <strong>an</strong>omalous dispersion (MAD)<br />
experiment (Kuester et al., 2011) or by sulphur single <strong>an</strong>omalous dispersion (Ru et al., 2012). The<br />
DR6 <strong>crysta</strong>ls derivatized with HMT proved as a challenging model system to investigate experimental<br />
phase determin<strong>ation</strong> with HA-cluster compou<strong>nd</strong>s. This MR-based strategy <strong>of</strong> substructure<br />
determin<strong>ation</strong> succeeded with different HA-clusters, a number <strong>of</strong> protein <strong>crysta</strong>ls <strong>an</strong>d even in<br />
complicated cases <strong>an</strong>d proves especially useful at intermediate resolution <strong>of</strong> the diffraction data, if<br />
other methods fail.<br />
2. Materi<strong>als</strong> <strong>an</strong>d methods<br />
2.1. Hexa-sodium α-metatungstate-DR6 derivative <strong>crysta</strong>ls<br />
DR6 was cloned, prep<strong>ar</strong>ed <strong>an</strong>d <strong>crysta</strong>llized as described (Kuester et al., 2011). Cryst<strong>als</strong> were grown<br />
within 2 days from 0.1 M sodium phosphate, pH 6.1, 30% (w/v) PEG4000 <strong>an</strong>d 0.3 M ammonium<br />
acetate <strong>an</strong>d derivatized by soaking for 1 h in 0.1 M sodium citrate pH 6.0, 0.3 M ammonium acetate,<br />
30% (w/v) PEG4000, containing 5 mM hexa-sodium α-metatungstate (HMT; Jena Bioscience).<br />
Native <strong>an</strong>d derivative <strong>crysta</strong>ls were flash frozen in liquid nitrogen for data collection.<br />
2.2. HA-cluster derivative <strong>crysta</strong>ls <strong>of</strong> hexagonal lysozyme<br />
For the prep<strong>ar</strong><strong>ation</strong> <strong>of</strong> hexagonal hen egg white lysozyme (HEWL) <strong>crysta</strong>ls the described batch<br />
procedure (Haas, 1967) was adapted for sitting drop vapor diffusion as follows: HEWL (Roth) was<br />
dissolved in water, mixed with reservoir solution in the ratio 3:2 (drop volume: 5 µl) <strong>an</strong>d equilibrated<br />
in 24-well Cryschem plates (Hampton Rese<strong>ar</strong>ch) at 20°C against 1 ml <strong>of</strong> reservoir solution. Reservoir<br />
solution contained a 1:10 mixture <strong>of</strong> 0.5 M tricine pH 7.4 <strong>an</strong>d saturated sodium nitrate in 10% (v/v)<br />
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Acta Crystallographica Section D rese<strong>ar</strong>ch papers<br />
aqueous acetone. Cryst<strong>als</strong> grew within 24-48 hours to maximal dimensions <strong>of</strong> 1.0 mm. Tri-sodium<br />
phosphotungstate (TPT) (Jena Bioscience) was added to the reservoir solution at a final concentr<strong>ation</strong><br />
<strong>of</strong> 2.5 mM resulting in phase sep<strong>ar</strong><strong>ation</strong>. The upper phase was removed immediately <strong>an</strong>d derivative<br />
<strong>crysta</strong>ls were prep<strong>ar</strong>ed by soaking for 2 h in the upper phase. Prolonged storage <strong>of</strong> the soaking<br />
solution as well as prolonged soaking times resulted in lower occup<strong>an</strong>cies <strong>of</strong> the heavy atom cluster<br />
(HA-cluster) in the <strong>crysta</strong>ls, i<strong>nd</strong>icating ongoing degrad<strong>ation</strong> reactions. T<strong>an</strong>talum tetradecabromide<br />
(TaB) (Jena Bioscience) was ne<strong>ar</strong>ly insoluble in the reservoir solution. Hence, a suspension <strong>of</strong> 1%<br />
(w/v) TaB in reservoir was acidified with 1 M sodium acetate pH 3.8 until the color <strong>of</strong> the soluble<br />
phase turned d<strong>ar</strong>k green. The supernat<strong>an</strong>t <strong>of</strong> this suspension was added stepwise to a 1 µl-drop <strong>of</strong><br />
reservoir solution, containing several <strong>crysta</strong>ls until the <strong>crysta</strong>ls adopted a d<strong>ar</strong>k green color. For cryoprotection<br />
the HEWL <strong>crysta</strong>ls were treated with P<strong>ar</strong>atone-N (Hampton Rese<strong>ar</strong>ch) prior to flashcooling<br />
in liquid nitrogen.<br />
2.3. HA-cluster derivative <strong>crysta</strong>ls <strong>of</strong> styrol monooxygenase (StyA1)<br />
StyA1 from Rhodococcus opacus 1CP was cloned, expressed <strong>an</strong>d purified as described by Tischler<br />
et.al. (Tischler et al., 2010). An ammonium sulphate precipit<strong>ation</strong> <strong>of</strong> purified StyA1 was dissolved in<br />
buffer containing 20 mM Tris pH 7.3, 150 mM NaCl <strong>an</strong>d 5 mM DTT <strong>an</strong>d applied on a Superdex 200<br />
(GE Healthc<strong>ar</strong>e) equilibrated with the same buffer. StyA1 containing fractions were pooled <strong>an</strong>d<br />
concentrated to 8 mg/ml. Cryst<strong>als</strong> were grown in 0.1 M sodium cacodylate pH 6.0-7.0, 0.2 M<br />
potassium chloride, 14-16 % (w/v) PEG 8000 within 4 days at 19°C. Suitable <strong>crysta</strong>ls were<br />
tr<strong>an</strong>sferred in a stabil<strong>iz<strong>ation</strong></strong> solution containing 0.1 M sodium cacodylate, 0.2 M potassium chloride,<br />
a 2% (w/v) elevated PEG concentr<strong>ation</strong>, supplemented with 10 % (v/v) 1,2-eth<strong>an</strong>ediol as<br />
cryoprotect<strong>an</strong>t as well as 10 mM TaB. Cryst<strong>als</strong> were equilibrated for 24 hours in this buffer prior to<br />
flash-cooling in liquid nitrogen.<br />
2.4. Measurement <strong>an</strong>d processing <strong>of</strong> diffraction data<br />
Diffraction data <strong>of</strong> native <strong>an</strong>d derivative DR6 <strong>crysta</strong>ls were collected at a ENRAF-NONIUS FR591<br />
rotating <strong>an</strong>ode X-ray generator (Bruker AXS) equipped with FOX mirror optics (Xenocs) <strong>an</strong>d <strong>an</strong><br />
MAR 345 image plate detector (M<strong>ar</strong>rese<strong>ar</strong>ch), resulting in the SIRAS-data. MAD- <strong>an</strong>d SAD-datasets<br />
from the same DR6 <strong>crysta</strong>l <strong>an</strong>d from lysozyme <strong>crysta</strong>ls were collected <strong>using</strong> synchrotron radi<strong>ation</strong><br />
(MAD at BL14.2, SAD at BL14.1; BESSY-II, Helmholtz-Zentrum Berlin)(Mueller et al., 2012). Prior<br />
to measurement <strong>of</strong> the MAD <strong>an</strong>d SAD datasets <strong>an</strong> X-ray fluorescence emission spectrum was<br />
collected to determine the exact energetic loc<strong>ation</strong> <strong>of</strong> the white lines <strong>of</strong> t<strong>an</strong>talum <strong>an</strong>d tungsten. MAD<br />
data were collected in the order: peak, inflection point, high energy remote. The data were integrated<br />
with MOSFLM (v7.0.1; (Leslie & Powell, 2007)), scaled with SCALA (v3.3.16; (Ev<strong>an</strong>s, 2006)) <strong>an</strong>d<br />
further processed <strong>using</strong> programs <strong>of</strong> the CCP4 suite (v6.1.13; (Winn et al., 2011)). Diffraction data <strong>of</strong><br />
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StyA1 were collected at BESSY BL14.1 at the Ta peak wavelength, prior determined <strong>using</strong> <strong>an</strong> X-ray<br />
fluorescence emission spectrum. The data were integrated with XDS (v06/2010; (Kabsch, 2010)) <strong>an</strong>d<br />
scaled with XSCALE (v06/2010;(Kabsch, 2010)). The statistics <strong>of</strong> the processed datasets <strong>ar</strong>e shown<br />
in Table 1. The native <strong>an</strong>d derivative datasets <strong>of</strong> the DR6 <strong>crysta</strong>ls were scaled together in SCALEIT<br />
<strong>an</strong>d isomorphous differences for the MR-se<strong>ar</strong>ches were calculated with SFTOOLS.<br />
The diffraction data shown in table 1 <strong>ar</strong>e available upon request from the authors <strong>an</strong>d were deposited<br />
at http://www.fli-leibniz.de/www_pxg/supp-mat/.<br />
2.5. <strong>Locali</strong>z<strong>ation</strong> <strong>an</strong>d <strong>orienta</strong>tion <strong>of</strong> HA-clusters <strong>an</strong>d phase calcul<strong>ation</strong><br />
MR se<strong>ar</strong>ches for <strong>orienta</strong>tion <strong>an</strong>d local<strong>iz<strong>ation</strong></strong> <strong>of</strong> the HA-clusters in DR6 <strong>an</strong>d lysozyme <strong>crysta</strong>ls were<br />
performed in MOLREP (version 10.2.35; (Vagin & Teplyakov, 1997)) <strong>using</strong> the CCP4 version 6.1.13<br />
<strong>an</strong>d the CCP4i interface version 2.0.6. Isomorphous or <strong>an</strong>omalous differences were used instead <strong>of</strong><br />
structure factor amplitudes. If HA-clusters were located on a symmetry axis (DR6-HMT-derivative,<br />
Lysozyme-TaB-derivative) the packing function had to be disabled. In case <strong>of</strong> the fragment <strong>of</strong> the<br />
mouse ubiquitin-activating enzyme (MUAE) <strong>an</strong> overall B-factor <strong>of</strong> 85 Å 2 was applied for the MRse<strong>ar</strong>ch,<br />
guided by the reported Wilson B factor <strong>of</strong> the diffraction data (Szczep<strong>an</strong>owski et al., 2005)).<br />
Atomic coordinates <strong>of</strong> �-metatungstate (ABOCIE; (Niu et al., 2004)), phosphotungstate (BIGLIN;<br />
(Hu<strong>an</strong>g et al., 2004)) <strong>an</strong>d the dodecabromohexat<strong>an</strong>talum c<strong>ation</strong> (AFASUV; (Vojnovic et al., 2002))<br />
were obtained from the Cambridge Structural Database (CSD) (Allen, 2002) <strong>an</strong>d used as se<strong>ar</strong>ch<br />
models. To test the perform<strong>an</strong>ce <strong>of</strong> this approach, additional MR se<strong>ar</strong>ches were performed, <strong>using</strong><br />
isomorphous or <strong>an</strong>omalous differences to the resolution limits given in Table 2. These resolution<br />
limits were applied by the RESMAX keyword in MOLREP. For MR se<strong>ar</strong>ches at the Ta-peak<br />
wavelength only the Ta coordinates were used as se<strong>ar</strong>ch model whereas a combined model consisting<br />
<strong>of</strong> both, the Ta <strong>an</strong>d the Br coordinates was used as se<strong>ar</strong>ch model at the Br-peak wavelength.<br />
Subsequently to MR, experimental phases were calculated in SHARP version 2.6.0 (Bricogne et al.,<br />
2003). Phases were calculated <strong>using</strong> the native <strong>an</strong>d the MAD-peak datasets in case <strong>of</strong> DR6-HMT, the<br />
W-peak <strong>an</strong>d the Ta-peak datasets in case <strong>of</strong> lysozyme <strong>an</strong>d the Ta-peak dataset in case <strong>of</strong> StyA1<br />
(Table 1). For HMT <strong>an</strong>d TaB, the atom positions obtained from MR were used directly <strong>an</strong>d only<br />
B-factor <strong>an</strong>d occup<strong>an</strong>cy refinement was performed in SHARP. For TPT, the structure <strong>of</strong> the initial<br />
se<strong>ar</strong>ch model in MR differed from the final degrad<strong>ation</strong> product fou<strong>nd</strong> in the <strong>crysta</strong>ls <strong>an</strong>d positional<br />
refinement was used for all sites. Anomalous difference maps i<strong>nd</strong>icated the presence <strong>of</strong> additional<br />
single heavy atom sites. These sites were stepwise located by residual/LLG-maps <strong>an</strong>alysis, refined<br />
<strong>an</strong>d included in the phase calcul<strong>ation</strong> in SHARP. For comp<strong>ar</strong>ison, the phase calcul<strong>ation</strong> was <strong>als</strong>o<br />
performed based on spherical averaging <strong>of</strong> the HA-clusters in SHARP (Bricogne et al., 2003), <strong>using</strong><br />
the SPHCLUSTER keyword as recomme<strong>nd</strong>ed in the SHARP m<strong>an</strong>ual<br />
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(http://www.globalphasing.com/sh<strong>ar</strong>p/m<strong>an</strong>ual/appe<strong>nd</strong>ix3.html). The cluster definition <strong>of</strong> TaB <strong>an</strong>d<br />
TPT were used as provided in SHARP, for HMT the cluster properties were adapted to the slightly<br />
smaller radius <strong>of</strong> 7.0 Å. For the spherically averaged HA-clusters the positions (originally the center<br />
<strong>of</strong> mass), the occup<strong>an</strong>cies as well as the B-factors were refined. Residual/LLG-map <strong>an</strong>alysis was<br />
performed in SHARP either by inspection <strong>of</strong> peak lists or by visual inspection <strong>of</strong> the map.<br />
Heavy atom se<strong>ar</strong>ch in SHELXC/D (Sheldrick, 2010) was performed <strong>using</strong> the CCP4i-interface, with<br />
v<strong>ar</strong>ying numbers <strong>of</strong> expected sites <strong>an</strong>d up to 100000 tri<strong>als</strong>. For the TaB-cluster interatomic dist<strong>an</strong>ces<br />
<strong>of</strong> 1.5 Å <strong>an</strong>d 2.0 Å were tested <strong>an</strong>d for the l<strong>ar</strong>ger tungstate clusters interatomic dist<strong>an</strong>ces <strong>of</strong> 2.5 Å <strong>an</strong>d<br />
3.0 Å were tested.<br />
Density modific<strong>ation</strong> was performed in SOLOMON (Abrahams & Leslie, 1996) <strong>using</strong> the SHARP<br />
density modific<strong>ation</strong> control p<strong>an</strong>el in SUSHI version 3.8.0. DM (Cowt<strong>an</strong>, 1994) was used for NCSaveraging.<br />
The respective NCS operators were initially determined from the self rot<strong>ation</strong> function<br />
calculated in MOLREP <strong>an</strong>d subsequently refined in GETAX (Vonrhein & Schulz, 1999).<br />
2.6. Evalu<strong>ation</strong> <strong>of</strong> the phase quality<br />
To achieve a relative comp<strong>ar</strong>ison <strong>of</strong> the phase quality, different sets <strong>of</strong> experimental phases were<br />
comp<strong>ar</strong>ed to model phases calculated from the atomic coordinates. Because <strong>of</strong> signific<strong>an</strong>t nonisomorphism<br />
between the high resolution dataset (PDB ID: 3QO4; (Kuester et al., 2011)) <strong>an</strong>d the<br />
HMT derivative datasets, the high resolution structure <strong>of</strong> DR6 had to be subjected to additional<br />
rou<strong>nd</strong>s <strong>of</strong> refinement. The DR6 structure was refined to the native in-house dataset by rigid body<br />
refinement in REFMAC (version 5.5.0109; (Murshudov et al., 1997)), showing Rfac/Rfree <strong>of</strong><br />
22.7%/25.5%. In addition, the DR6 structure, including the tungsten atoms was refined to the high<br />
energy remote derivative dataset by rigid body refinement in REFMAC, model building in MAIN<br />
(Turk, 1992) <strong>an</strong>d positional refinement in CNS (version 1.3; (Brunger, 2007)), showing Rfac/Rfree <strong>of</strong><br />
24.5%/ 27.6%. Initial rou<strong>nd</strong>s <strong>of</strong> rigid-body <strong>an</strong>d positional refinement for the HA-cluster derivative<br />
structures <strong>of</strong> lysozyme <strong>an</strong>d StyA1 were performed in CNS showing Rfac/Rfree <strong>of</strong> 23.5%/28.2% for<br />
TaB-lysozyme, 28.0/30.6% for TPT-lysozyme <strong>an</strong>d 21.7%/25.7% for StyA1. I<strong>nd</strong>ividual occup<strong>an</strong>cies<br />
<strong>an</strong>d B-factors <strong>of</strong> HA-clusters were refined in CNS. SFTOOLS was used to calculate the cosine <strong>of</strong> the<br />
phase difference between the model phases (native <strong>an</strong>d DR6-HMT) structure <strong>an</strong>d the respective<br />
experimental protein phases (SIRAS <strong>an</strong>d MAD). The values <strong>ar</strong>e plotted in Figure 2 as function <strong>of</strong> the<br />
resolution (interv<strong>als</strong> comprising simil<strong>ar</strong> numbers <strong>of</strong> reflections). Map correl<strong>ation</strong> coefficients were<br />
calculated with OVERLAPMAP comp<strong>ar</strong>ing maps calculated from experimental <strong>an</strong>d model phases <strong>an</strong>d<br />
<strong>ar</strong>e given in figure 3. Molecul<strong>ar</strong> graphics were prep<strong>ar</strong>ed with PyMOL (DeL<strong>an</strong>o Scientific LLC,<br />
www.pymol.org).<br />
3. Results<br />
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3.1. Prep<strong>ar</strong><strong>ation</strong> <strong>of</strong> hexa-sodium �-metatungstate-DR6 derivative <strong>crysta</strong>ls<br />
We have successfully obtained isomorphous DR6 derivative <strong>crysta</strong>ls by soaking them in stabilizing<br />
solution supplemented with 5 mM <strong>of</strong> HMT. This HA-cluster is composed <strong>of</strong> twelve tungsten atoms<br />
showing a structure simil<strong>ar</strong> to the more commonly used TPT (Figure 1). The phosphate core <strong>of</strong> the<br />
latter is replaced by four water molecules in HMT resulting in a higher overall ch<strong>ar</strong>ge <strong>of</strong> -6 (Fig. 1A,<br />
B). Both clusters <strong>ar</strong>e ch<strong>ar</strong>acterized by <strong>an</strong> internal tetrahedral symmetry but differ in the W-O-W bo<strong>nd</strong><br />
<strong>an</strong>gles as a result <strong>of</strong> a differently isomerized WO4 - - substructure. HMT is soluble in acidic, in neutral<br />
<strong>an</strong>d in slightly basic aqueous solutions with high or low ionic stren gth. In contrast, other HA-cluster<br />
compou<strong>nd</strong>s tested (TaB <strong>an</strong>d TPT) showed lower solubility u<strong>nd</strong>er the tested co<strong>nd</strong>itions. As low<br />
solubility is <strong>of</strong>ten a limiting factor for the practical use <strong>of</strong> derivatis<strong>ation</strong> agents, this observ<strong>ation</strong><br />
favors the broad applic<strong>ation</strong> <strong>of</strong> HMT (Hastings & How<strong>ar</strong>th, 1992).<br />
Tungsten displays strong <strong>an</strong>omalous diffraction <strong>of</strong> 5.6 electrons at the copper K�-wavelength <strong>an</strong>d a<br />
strong white line at its L-III absorption edge (1.2147 Å). Hence successful derivatis<strong>ation</strong> <strong>of</strong> DR6<br />
<strong>crysta</strong>ls with HMT could be monitored by a signific<strong>an</strong>tly increased <strong>an</strong>omalous correl<strong>ation</strong> coefficient<br />
(CC<strong>an</strong>om) <strong>of</strong> the in-house data. The unit cell const<strong>an</strong>ts <strong>of</strong> the native <strong>an</strong>d the derivative <strong>crysta</strong>ls (Table 1,<br />
SIRAS) show only slight differences <strong>an</strong>d the correspo<strong>nd</strong>ing datasets i<strong>nd</strong>icated a sufficient degree <strong>of</strong><br />
isomorphism (Supplement<strong>ar</strong>y inform<strong>ation</strong>). Three additional datasets were collected from the same<br />
derivative <strong>crysta</strong>l at the tungsten L-III absorption edge to perform a three wavelength MAD<br />
experiment (Table 1, MAD).<br />
3.2. Orient<strong>ation</strong> <strong>an</strong>d local<strong>iz<strong>ation</strong></strong> <strong>of</strong> HMT by <strong>molecula</strong>r replacement<br />
To orient the HA-cluster <strong>an</strong>d thus to localize the i<strong>nd</strong>ividual tungsten atom positions <strong>of</strong> HMT, we<br />
applied <strong>molecula</strong>r replacement (MR) in MOLREP (Vagin & Teplyakov, 1997). The coordinates <strong>of</strong> the<br />
Cambridge structural database (CSD) entry ABOCIE (Allen, 2002) were directly used as the se<strong>ar</strong>ch<br />
model. MOLREP was run with default settings via the CCP4i-interface, disabling the packing <strong>an</strong>d the<br />
scoring system. Instead <strong>of</strong> structure factor amplitudes either the isomorphous differences <strong>of</strong> the inhouse<br />
datasets (Table 1, SIRAS) or the <strong>an</strong>omalous differences <strong>of</strong> the MAD-peak dataset (Table 1,<br />
peak) were used. To test the perform<strong>an</strong>ce <strong>of</strong> this procedure at different resolutions, the respective<br />
datasets were cut in 0.5 Å steps <strong>an</strong>d the MR-calcul<strong>ation</strong>s were repeated. Correct solutions were well<br />
sep<strong>ar</strong>ated from noise by signific<strong>an</strong>tly higher score <strong>an</strong>d contrast (TFcnt) values in MOLREP (Table 2)<br />
<strong>an</strong>d were fou<strong>nd</strong> for isomorphous as well as <strong>an</strong>omalous differences down to resolutions as low as 4.4 Å<br />
<strong>an</strong>d 4.9 Å, respectively. In addition, we could <strong>als</strong>o identify “p<strong>ar</strong>tial solutions” represented by<br />
intermediate scoring values. In this case the correct center <strong>of</strong> mass but <strong>an</strong> incorrect <strong>orienta</strong>tion <strong>of</strong> the<br />
HA-cluster was identified, resulting in incorrect placement <strong>of</strong> the i<strong>nd</strong>ividual tungsten atoms. Such<br />
“p<strong>ar</strong>tial solutions” were obtained down to 5.4 Å resolution <strong>using</strong> <strong>an</strong>omalous differences.<br />
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3.3. Evalu<strong>ation</strong> <strong>of</strong> experimental phases obtained by the HA-cluster-MR procedure<br />
<strong>Locali</strong>z<strong>ation</strong> <strong>an</strong>d <strong>orienta</strong>tion <strong>of</strong> the HMT-cluster by MR yields the i<strong>nd</strong>ividual tungsten atom positions,<br />
allowing the calcul<strong>ation</strong> <strong>of</strong> phases to high resolution. For comp<strong>ar</strong>ison, experimental phases were<br />
calculated by spherical averaging at the center <strong>of</strong> mass (SPHCLUSTER option in SHARP). The<br />
experimental phases determined in SHARP were evaluated in rel<strong>ation</strong> to reference phases, calculated<br />
from the DR6 structure (Fig. 2). To calculate reference phases <strong>of</strong> good quality, DR6-structures were<br />
initially refined to the tungsten high energy remote dataset <strong>an</strong>d to the native in-house dataset showing<br />
Rfac/Rfree <strong>of</strong> 24.5%/ 27.6% <strong>an</strong>d 22.7%/25.5%, respectively. The best phase quality was cle<strong>ar</strong>ly<br />
observed, when the i<strong>nd</strong>ividual tungsten sites <strong>of</strong> the MR-solutions were used for phase calcul<strong>ation</strong>. In<br />
contrast, the initial phases obtained by spherical averaging were <strong>of</strong> low quality, especially beyo<strong>nd</strong><br />
4.5 Å. For the MAD experiment a general improvement <strong>of</strong> the phase quality was observed after<br />
solvent flattening. However, in the resolution r<strong>an</strong>ge beyo<strong>nd</strong> 3.5 Å the phases calculated based on<br />
spherical averaging still showed signific<strong>an</strong>t more error in comp<strong>ar</strong>ison to phases calculated based on<br />
the MR-solution. Correspo<strong>nd</strong>ingly, the experimental electron density map in the latter case shows<br />
more details (e.g. <strong>ar</strong>ou<strong>nd</strong> Thr148, Val149 <strong>an</strong>d Trp154) <strong>an</strong>d is comp<strong>ar</strong>able to the 2fo-fc difference<br />
Fourier map (Fig. 3).<br />
The in-house diffraction data <strong>ar</strong>e <strong>of</strong> less quality th<strong>an</strong> the MAD data, i<strong>nd</strong>icated by the lower resolution<br />
limit <strong>of</strong> 3.3 Å <strong>of</strong> the native dataset <strong>an</strong>d other p<strong>ar</strong>ameters. As expected, the experimental phases<br />
obtained in the SIRAS experiment resulted in phases <strong>of</strong> lower quality th<strong>an</strong> those obtained from the<br />
MAD experiment. However, the threshold <strong>of</strong> inform<strong>ation</strong> to achieve <strong>an</strong> interpretable electron density<br />
map upon density modific<strong>ation</strong> was not reached in the SIRAS experiment if spherical averaging was<br />
used. In contrast, the phases calculated based on the MR-solutions <strong>ar</strong>e drastically improved upon<br />
solvent flattening <strong>an</strong>d resulted in a well interpretable electron density map. Consequently, if weaker<br />
diffraction data <strong>an</strong>d hence less inform<strong>ation</strong> <strong>ar</strong>e available for phase calcul<strong>ation</strong>, obtaining the optimal<br />
heavy atom substructure <strong>an</strong>d hence initial phases <strong>of</strong> high quality represent the bottleneck for<br />
successful structure solution. The observed differences <strong>of</strong> the phase quality <strong>ar</strong>e in good agreement<br />
with the map correl<strong>ation</strong> coefficients calculated from experimental <strong>an</strong>d model phases (Fig. 3).<br />
The tungsten atom sites were used without further positional refinement for phase calcul<strong>ation</strong>.<br />
Consequently, the phase error is expected to increase l<strong>ar</strong>gely with <strong>an</strong> increase <strong>of</strong> the positional error <strong>of</strong><br />
the MR-solutions. Interestingly, a comp<strong>ar</strong>ison <strong>of</strong> phases calculated with MR-solutions obtained at<br />
high <strong>an</strong>d low resolution (2.9 Å <strong>an</strong>d 4.4 Å) revealed a comp<strong>ar</strong>able good quality. App<strong>ar</strong>ently the<br />
positional accuracy <strong>of</strong> the MR-procedure, once the solution is fou<strong>nd</strong>, is only slightly decreased at<br />
4.4 Å resolution <strong>an</strong>d the heavy atom sites derived from the MR-solutions at low resolution <strong>ar</strong>e hence<br />
equally suited for phase calcul<strong>ation</strong>. This observ<strong>ation</strong> is in agreement with the distribution <strong>of</strong> the<br />
scoring values in MOLREP over resolution, reaching maxima in the r<strong>an</strong>ge <strong>of</strong> 4 Å.<br />
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3.4. Multiple occupied states <strong>of</strong> HMT in DR6 <strong>crysta</strong>ls<br />
A closer inspection <strong>of</strong> the obtained MR solutions revealed a local<strong>iz<strong>ation</strong></strong> <strong>of</strong> HMT on a 2-fold<br />
<strong>crysta</strong>llographic symmetry axis (Fig. 4). However, the local 2-fold symmetry axis <strong>of</strong> the HA-cluster<br />
does not coincide with the 2-fold <strong>crysta</strong>llographic symmetry axis <strong>an</strong>d hence breaks the<br />
<strong>crysta</strong>llographic symmetry. Correspo<strong>nd</strong>ingly, the i<strong>nd</strong>ividual tungsten atom positions <strong>of</strong> two symmetry<br />
related HA-cluster molecules showed <strong>an</strong> increasing divergence along the 2-fold <strong>crysta</strong>llographic<br />
symmetry axis. This divergence in-between the symmetry related HA-cluster molecules is coincident<br />
with a blurring <strong>of</strong> the <strong>an</strong>omalous difference density map (Fig. 4B). This co<strong>nd</strong>ition c<strong>an</strong> be interpreted<br />
as two alternative p<strong>ar</strong>tially occupied <strong>orienta</strong>tions <strong>of</strong> HMT inside the <strong>crysta</strong>l. Each <strong>of</strong> the two observed<br />
HA-cluster <strong>orienta</strong>tions forms stronger contacts to one <strong>of</strong> the DR6 molecules <strong>an</strong>d hence belongs to<br />
different asymmetric units. Bi<strong>nd</strong>ing occurs at a positively ch<strong>ar</strong>ged pocket formed by two symmetry<br />
related protein molecules. This te<strong>nd</strong>ency to bi<strong>nd</strong> on special positions, <strong>als</strong>o known from other studies<br />
(e.g. (Ladenstein et al., 1987)), complicates the treatment <strong>of</strong> the HA-cluster during experimental<br />
phase determin<strong>ation</strong>. The multiple occupied state <strong>of</strong> HMT is accomp<strong>an</strong>ied by a low average<br />
occup<strong>an</strong>cy <strong>of</strong> �33% (calculated by occup<strong>an</strong>cy refinement in CNS), reducing the <strong>an</strong>omalous or<br />
isomorphous signal comp<strong>ar</strong>ed to a fully occupied HA-cluster site. As a result <strong>of</strong> this bi<strong>nd</strong>ing state, the<br />
i<strong>nd</strong>ividual tungsten positions were unstable during the positional heavy atom refinement in SHARP.<br />
However, the solutions obtained by MR fit very nicely to the two different HA-cluster bi<strong>nd</strong>ing states.<br />
Consequently, these coordinates could directly be entered for phasing in SHARP without further<br />
positional refinement.<br />
3.5. Applic<strong>ation</strong> <strong>of</strong> MR for substructure determin<strong>ation</strong> in hen egg white lysozyme-TPT <strong>an</strong>d -TaB<br />
derivative <strong>crysta</strong>ls<br />
Encouraged by the successful applic<strong>ation</strong> <strong>of</strong> MR for substructure determin<strong>ation</strong> in DR6-HMT<br />
derivative <strong>crysta</strong>ls, we tested the applicability <strong>of</strong> this approach to a v<strong>ar</strong>iety <strong>of</strong> HA-cluster derivatives.<br />
We first prep<strong>ar</strong>ed <strong>an</strong>d <strong>an</strong>alyzed HA-cluster derivatives <strong>of</strong> the hexagonal <strong>crysta</strong>l form <strong>of</strong> hen egg white<br />
lysozyme (HEWL). This <strong>crysta</strong>l form shows l<strong>ar</strong>ge solvent ch<strong>an</strong>nels, allowing unhi<strong>nd</strong>ered diffusion <strong>of</strong><br />
HA-cluster compou<strong>nd</strong>s inside the <strong>crysta</strong>l (PDB ID: 2FBB; (Brinkm<strong>an</strong>n et al., 2006)). TPT <strong>an</strong>d TaB<br />
were not well soluble in the <strong>crysta</strong>ll<strong>iz<strong>ation</strong></strong> co<strong>nd</strong>ition, requiring <strong>an</strong> optimized soaking procedure (see<br />
Materi<strong>als</strong> <strong>an</strong>d Methods for details). In contrast, the well soluble HMT resulted in rapid degrad<strong>ation</strong> <strong>of</strong><br />
the lysozyme <strong>crysta</strong>ls, probably as a consequence <strong>of</strong> bi<strong>nd</strong>ing <strong>of</strong> HMT to lysozyme <strong>an</strong>d the resulting<br />
destruction <strong>of</strong> <strong>crysta</strong>l contacts.<br />
The two bou<strong>nd</strong> clusters, TPT <strong>an</strong>d TaB, were successfully oriented <strong>an</strong>d localized by MR, cle<strong>ar</strong>ly<br />
i<strong>nd</strong>icated by the scoring values in MOLREP (Table 2). A closer inspection <strong>of</strong> TPT derivative <strong>crysta</strong>ls<br />
revealed a low occup<strong>an</strong>cy <strong>of</strong> the HA-cluster. Occup<strong>an</strong>cy refinement in CNS revealed <strong>an</strong> average<br />
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occup<strong>an</strong>cy <strong>of</strong> 10%, simil<strong>ar</strong>ly the average <strong>an</strong>omalous occup<strong>an</strong>cy was refined in SHARP to only 13%.<br />
Even more surprising, only eleven tungsten positions were confirmed in the <strong>an</strong>omalous difference<br />
Fourier map (Fig. 5A). This observ<strong>ation</strong> i<strong>nd</strong>icates the form<strong>ation</strong> <strong>of</strong> the so called lacun<strong>ar</strong>y <strong>an</strong>ion<br />
[PW11O39] 7- , a degrad<strong>ation</strong> product <strong>of</strong> this cluster compou<strong>nd</strong> (Müller et al., 1998). Additionally,<br />
thirteen weakly occupied single heavy atoms were identified in the asymmetric unit, again a hint for<br />
degrad<strong>ation</strong> <strong>of</strong> TPT (Fig. 5A). These sites were clustered in dist<strong>an</strong>ces v<strong>ar</strong>ying from <strong>ar</strong>ou<strong>nd</strong> 2 Å to 4 Å<br />
but did not show <strong>an</strong>y obvious order. The observed degrad<strong>ation</strong> <strong>of</strong> TPT during derivatizing the <strong>crysta</strong>ls<br />
is expected to interfere with the MR-se<strong>ar</strong>ch. I<strong>nd</strong>eed, the se<strong>ar</strong>ch procedure worked well only down to a<br />
resolution <strong>of</strong> 2.2 Å, but failed abruptly at 2.3 Å (or lower) resolution. Nonetheless, experimental<br />
phases could finally be calculated to high resolution in a SAD experiment. Employing initially the<br />
original MR solution, we identified first the correct W11-substructure <strong>an</strong>d subsequently located the<br />
additional low occupied tungsten sites, employing the residual/LLG-map <strong>an</strong>alysis in SHARP<br />
(Fig. 5A).<br />
For the TaB cluster derivative, one strongly occupied bi<strong>nd</strong>ing site as well as a seco<strong>nd</strong> weaker<br />
occupied bi<strong>nd</strong>ing site were identified by MR correspo<strong>nd</strong>ing to <strong>an</strong> <strong>an</strong>omalous occup<strong>an</strong>cy after heavy<br />
atom refinement in SHARP <strong>of</strong> 45% <strong>an</strong>d 25%, respectively (occup<strong>an</strong>cies refined in CNS: 33% <strong>an</strong>d<br />
22%). TaB is bou<strong>nd</strong> at a two-fold symmetry axis at each site, perfectly matching the <strong>crysta</strong>llographic<br />
symmetry (note that the loc<strong>ation</strong> <strong>of</strong> the cluster necess<strong>ar</strong>ily causes a formal reduction <strong>of</strong> the<br />
occup<strong>an</strong>cy). Phase calcul<strong>ation</strong> in SHARP employing a SAD phasing-scheme resulted in <strong>an</strong><br />
experimental electron density map <strong>of</strong> good quality, if both HA-cluster sites <strong>ar</strong>e used (Fig. 5B).<br />
However, even phasing with the highly occupied TaB site only enabled the calcul<strong>ation</strong> <strong>of</strong> <strong>an</strong><br />
interpretable electron density map (data not shown).<br />
The <strong>orienta</strong>tion <strong>an</strong>d local<strong>iz<strong>ation</strong></strong> <strong>of</strong> TaB was <strong>als</strong>o determined at lower resolution <strong>using</strong> the Ta-peak<br />
dataset. However, the positional errors <strong>of</strong> the solutions increased at resolutions below 3.3 Å.<br />
Correspo<strong>nd</strong>ingly, the peaks <strong>of</strong> the Ta-<strong>an</strong>omalous density map <strong>an</strong>d the Ta atoms <strong>of</strong> the MR-solution<br />
show a high RMSD <strong>of</strong> 0.83 Å at 3.8 Å comp<strong>ar</strong>ed to 0.23 Å at 1.8 Å. This difficulty was overcome,<br />
<strong>using</strong> a dataset measured at the bromine absorption edge <strong>an</strong>d including the bromine atoms in the<br />
se<strong>ar</strong>ch model (Table 2). Although the <strong>an</strong>omalous contribution <strong>of</strong> the bromine atoms is much lower<br />
comp<strong>ar</strong>ed to t<strong>an</strong>talum at the bromine peak wavelength, the TFcnt-value in MOLREP drastically<br />
increased at 3.8 Å resolution from 2.2 to 4.8 <strong>an</strong>d the RMSD to the peaks <strong>of</strong> the Ta-<strong>an</strong>omalous density<br />
map decreased to 0.24 Å. This observ<strong>ation</strong> is explained by the l<strong>ar</strong>ger interatomic dist<strong>an</strong>ces <strong>of</strong> the<br />
bromine atoms (�7 Å) comp<strong>ar</strong>ed to the t<strong>an</strong>talum atoms (�4 Å) <strong>of</strong> TaB. These interatomic dist<strong>an</strong>ces<br />
define the low resolution limit at which the i<strong>nd</strong>ividual atoms begin to scatter in phase <strong>an</strong>d hence<br />
appe<strong>ar</strong> as a super heavy atom. Consequently, l<strong>ar</strong>ger interatomic dist<strong>an</strong>ces app<strong>ar</strong>ently enable the<br />
determin<strong>ation</strong> <strong>of</strong> the <strong>orienta</strong>tion <strong>of</strong> HA-cluster compou<strong>nd</strong>s down to lower resolutions, <strong>an</strong>d c<strong>an</strong> be<br />
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achieved by the choice <strong>of</strong> the cluster compou<strong>nd</strong> <strong>an</strong>d the wavelength used for the diffraction<br />
experiment.<br />
3.6. Applic<strong>ation</strong> <strong>of</strong> MR for substructure determin<strong>ation</strong> in StyA1-TaB derivative <strong>crysta</strong>ls<br />
For experimental phase determin<strong>ation</strong> <strong>of</strong> StyA1,TaB derivative <strong>crysta</strong>ls were obtained together with<br />
other single heavy atom derivatives (to be published, Table 1). However, loc<strong>ation</strong> <strong>of</strong> TaB failed with<br />
SHELXD although the data were resolved to 2.4 Å. Employing the MR-approach, a TaB-site was<br />
readily identified (Fig. 6A). Correct <strong>an</strong>d wrong solutions <strong>ar</strong>e cle<strong>ar</strong>ly discriminated by the highest<br />
score values <strong>of</strong> 0.188 <strong>an</strong>d 0.087, respectively (Table 2). Using these Ta-sites in <strong>an</strong> SAD experiment a<br />
seco<strong>nd</strong> TaB-site was located by residual/LLG-map <strong>an</strong>alysis in SHARP. Occup<strong>an</strong>cy refinement in<br />
CNS revealed that site 2 showed a much lower occup<strong>an</strong>cy (�30%) comp<strong>ar</strong>ed to site 1 (�60%).<br />
Finally, all Ta-sites together were used in <strong>an</strong> SAD experiment to obtain <strong>an</strong> interpretable electron<br />
density map after solvent flattening <strong>an</strong>d tw<strong>of</strong>old NCS-averaging (Fig. 6B).<br />
3.7. Applic<strong>ation</strong> <strong>of</strong> MR for substructure determin<strong>ation</strong> in derivative <strong>crysta</strong>ls <strong>of</strong> a fragment <strong>of</strong> the<br />
mouse ubiquitin-activating enzyme<br />
Another challenging test case for experimental phase determin<strong>ation</strong> is the X-ray structure <strong>of</strong> a<br />
fragment <strong>of</strong> the mouse ubiquitin-activating enzyme (MUAE; 1Z7L; (Szczep<strong>an</strong>owski et al., 2005)).<br />
The final structure is resolved to (2.8 Å). Derivative <strong>crysta</strong>ls contained three TaB clusters with very<br />
high average B-factors (�87 Å 2 ) <strong>an</strong>d very low occup<strong>an</strong>cies (15%, 18% <strong>an</strong>d 19%). Consequently these<br />
TaB sites appe<strong>ar</strong> as single peaks in the <strong>an</strong>omalous difference map, but their <strong>orienta</strong>tion c<strong>an</strong> still be<br />
determined by the shape <strong>of</strong> the <strong>an</strong>omalous difference map. Initial attempts to place TaB by MR with<br />
the Ta-peak data at 3.3 Å revealed only one <strong>of</strong> the two stronger sites, probably because <strong>of</strong> the weak<br />
<strong>an</strong>omalous signal beyo<strong>nd</strong> 5 Å (Szczep<strong>an</strong>owski et al., 2005). To improve the quality <strong>of</strong> the input data<br />
we combined the <strong>an</strong>omalous data <strong>of</strong> all three MAD-datasets by summ<strong>ation</strong>. In addition, <strong>an</strong> overall B-<br />
factor <strong>of</strong> 85 Å 2 was applied to the se<strong>ar</strong>ch model <strong>an</strong>d the packing function was enabled. Running a<br />
sequential MR-se<strong>ar</strong>ch in MOLREP with these settings, the correct three solutions were identified as<br />
i<strong>nd</strong>icated by <strong>an</strong> increasing score value, which otherwise stagnated at the score value <strong>of</strong> site 1.<br />
Interestingly, two <strong>of</strong> these solutions fitted well to the shape <strong>of</strong> the <strong>an</strong>omalous difference map (Fig. 7).<br />
One cluster was placed in r<strong>an</strong>dom <strong>orienta</strong>tion. Nonetheless, good phases were calculated in <strong>an</strong> SAD<br />
experiment <strong>an</strong>d <strong>an</strong> interpretable electron density map was obtained after phase extension to 2.8 Å<br />
(high energy remote dataset), solvent flattening <strong>an</strong>d NCS-averaging (Fig. 7).<br />
3.8. Comp<strong>ar</strong>ison <strong>of</strong> the MR-approach to other methods for substructure determin<strong>ation</strong> <strong>of</strong> HA-<br />
clusters.<br />
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To comp<strong>ar</strong>e the perform<strong>an</strong>ce <strong>of</strong> the MR-approach to st<strong>an</strong>d<strong>ar</strong>d methods, we repeated the HAsubstructure<br />
determin<strong>ation</strong>s for all examples listed in table 2 with SHELXD <strong>an</strong>d with spherical<br />
averaging in SHARP. If initial phases <strong>of</strong> sufficient quality were obtained by spherical averaging, the<br />
i<strong>nd</strong>ividual heavy atom sites were determined by residual/LLG-map <strong>an</strong>alysis in SHARP.<br />
At high resolution the i<strong>nd</strong>ividual heavy atom sites <strong>of</strong> the lysozyme derivative <strong>crysta</strong>ls were readily<br />
identified in SHELX (Table 3). However, for less well resolved data (�2.4 Å) the correct HA-<br />
substructures could not easily be determined in this way.<br />
As shown for the DR6-HMT derivative <strong>crysta</strong>ls, spherical averaging results in poor phase inform<strong>ation</strong><br />
at high resolution. However, given diffraction data <strong>of</strong> sufficient resolution, the single heavy atom sites<br />
could be determined for lysozyme-TaB <strong>an</strong>d for StyA1-TaB in consecutive residual/LLG-map<br />
completion steps. At lower resolutions (e.g. for lysozyme-TaB) <strong>an</strong>d/or lower occup<strong>an</strong>cies (e.g. site 2<br />
<strong>of</strong> StyA1-TaB) simple inspection <strong>of</strong> peak lists was insufficient to determine the <strong>orienta</strong>tion <strong>of</strong><br />
HA-clusters as the signal was lower th<strong>an</strong> the noise. In some cases, the HA-clusters could still be<br />
placed as rigid bodies by visual inspection <strong>of</strong> LLG-maps, but for DR6-HMT, lysozyme-TPT <strong>an</strong>d<br />
MUAE-TaB the single heavy atom sites <strong>an</strong>d hence the <strong>orienta</strong>tion <strong>of</strong> the HA-clusters could only be<br />
determined by MR.<br />
4. Discussion<br />
4.1. Hexa-sodium �-metatungstate as heavy atom compou<strong>nd</strong> for protein <strong>crysta</strong>llography<br />
We have applied the hexa-sodium �-metatungstate cluster (Na6[H2W12O40], HMT) for experimental<br />
phasing <strong>of</strong> the structure <strong>of</strong> the DR6 by SIRAS <strong>an</strong>d MAD. The HA-cluster is composed <strong>of</strong> 12 tungsten<br />
atoms, forming a tetrahedral <strong>ar</strong>r<strong>an</strong>gement with a diameter <strong>of</strong> 7 Å, geometric properties that <strong>ar</strong>e quite<br />
simil<strong>ar</strong> to the tri-sodium phosphotungstate (TPT) cluster. HMT showed a superior solubility in the<br />
reservoir solution <strong>of</strong> DR6 comp<strong>ar</strong>ed to the other tungstate clusters tested. A simil<strong>ar</strong> behavior was<br />
observed in the <strong>crysta</strong>ll<strong>iz<strong>ation</strong></strong> co<strong>nd</strong>ition <strong>of</strong> hexagonal lysozyme <strong>crysta</strong>ls, although exposure to HMT<br />
resulted in decomposition <strong>of</strong> these <strong>crysta</strong>ls. However, solubility <strong>an</strong>d stability over a wide pH r<strong>an</strong>ge<br />
<strong>an</strong>d at higher ionic strengths is a great adv<strong>an</strong>tage for the use <strong>of</strong> HMT as heavy atom compou<strong>nd</strong> in<br />
protein <strong>crysta</strong>llography (Hastings & How<strong>ar</strong>th, 1992, G<strong>ar</strong>m<strong>an</strong> & Murray, 2003).<br />
HMT was shown to bi<strong>nd</strong> in a positively ch<strong>ar</strong>ged pocket in-between two symmetry related DR6<br />
molecules. This observ<strong>ation</strong> is in agreement with the bi<strong>nd</strong>ing preference reported for other tungstate<br />
clusters (Bash<strong>an</strong> & Yonath, 2008), all c<strong>ar</strong>rying a negative net ch<strong>ar</strong>ge. In DR6 <strong>crysta</strong>ls HMT is located<br />
on a <strong>crysta</strong>llographic tw<strong>of</strong>old axis. The te<strong>nd</strong>ency <strong>of</strong> heavy atom clusters (HA-clusters) to bi<strong>nd</strong> at<br />
<strong>crysta</strong>llographic symmetry axes were <strong>als</strong>o described in other studies (e.g. (Ladenstein et al., 1987,<br />
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Rudenko et al., 2003)). The coincidence <strong>of</strong> the HA-cluster’s internal symmetry with <strong>crysta</strong>llographic<br />
symmetry elements c<strong>an</strong> help to orient the HA-cluster correctly, once the center <strong>of</strong> mass is identified.<br />
However, in the DR6-<strong>crysta</strong>ls HMT breaks the two-fold <strong>crysta</strong>llographic symmetry. It adopted<br />
multiple <strong>orienta</strong>tions, bou<strong>nd</strong> to one <strong>of</strong> two symmetry-related DR6 molecules. This co<strong>nd</strong>ition l<strong>ar</strong>gely<br />
complicated the <strong>orienta</strong>tion <strong>of</strong> the HA-cluster, because the effective <strong>an</strong>omalous signal is reduced <strong>an</strong>d<br />
the resulting electron density map is blurred. Despite <strong>of</strong> these drawbacks the HA-cluster was<br />
successfully localized <strong>an</strong>d oriented by (MR), even at resolutions lower th<strong>an</strong> 4 Å. The quality <strong>of</strong> the<br />
resulting electron density map was <strong>of</strong> exceptionally high quality <strong>an</strong>d comp<strong>ar</strong>able to the final 2Fo-Fc<br />
electron density map calculated from the final protein model.<br />
4.2. Applic<strong>ation</strong> <strong>of</strong> MR for determin<strong>ation</strong> <strong>of</strong> <strong>orienta</strong>tion <strong>an</strong>d local<strong>iz<strong>ation</strong></strong> <strong>of</strong> HA-clusters in<br />
protein <strong>crysta</strong>ls<br />
If HA-clusters <strong>ar</strong>e treated as super heavy point scatterers, me<strong>an</strong>ingful experimental phases <strong>ar</strong>e limited<br />
to resolutions lower th<strong>an</strong> their diameter (Dauter, 2005). Given that HA-clusters <strong>ar</strong>e bou<strong>nd</strong> in <strong>an</strong><br />
ordered fashion, phasing to high resolution requires their correct <strong>orienta</strong>tion <strong>an</strong>d hence the placement<br />
<strong>of</strong> the i<strong>nd</strong>ividual heavy atoms. Encouraged by the successful applic<strong>ation</strong> <strong>of</strong> MR for <strong>orienta</strong>tion <strong>an</strong>d<br />
local<strong>iz<strong>ation</strong></strong> <strong>of</strong> HMT in DR6 derivative <strong>crysta</strong>ls, we comp<strong>ar</strong>ed the perform<strong>an</strong>ce <strong>of</strong> this approach to<br />
st<strong>an</strong>d<strong>ar</strong>d methods. Five test systems were evaluated, comprising four different proteins as well as<br />
three different HA-clusters. At high resolution the heavy atom substructures <strong>of</strong> the hen egg white<br />
lysozyme (HEWL)-TPT <strong>an</strong>d -TaB derivative <strong>crysta</strong>ls were readily identified <strong>using</strong> SHELXD,<br />
consistent with e<strong>ar</strong>lier reports (B<strong>an</strong>umathi et al., 2003). Simil<strong>ar</strong>ly, SOLVE was reported to identify<br />
the heavy atom substructure <strong>of</strong> TaB down to 2.6 Å (Pasternak et al., 2008). Comp<strong>ar</strong>ed to the treatment<br />
<strong>of</strong> HA-clusters as point scatterers with l<strong>ar</strong>ge B-factor (super heavy atom), the approxim<strong>ation</strong> <strong>of</strong> their<br />
heavy atom substructures by spherical averaging c<strong>an</strong> improve the quality <strong>of</strong> experimental phases (e.g.<br />
(Schluenzen et al., 2000, Oubridge et al., 2009, Fu et al., 1999)). Initial phases obtained by spherical<br />
averaging c<strong>an</strong> then be used as st<strong>ar</strong>ting point to identify the <strong>orienta</strong>tion <strong>of</strong> HA-clusters by<br />
residual/LLG-map <strong>an</strong>alysis as implemented in SHARP (Bricogne et al., 2003). At low resolution,<br />
only m<strong>an</strong>ual interpret<strong>ation</strong> <strong>of</strong> the residual/LLG-maps allowed the correct placement <strong>an</strong>d <strong>orienta</strong>tion <strong>of</strong><br />
the HA-cluster.<br />
For the DR6-HMT <strong>an</strong>d HEWL-TPT <strong>crysta</strong>ls spherical averaging fi<strong>nd</strong>s, however, only limited<br />
applic<strong>ation</strong>. In both cases we fou<strong>nd</strong> heavy atom substructures l<strong>ar</strong>gely deviating from the spherically<br />
averaged model. Consequently, the <strong>orienta</strong>tion <strong>of</strong> both HA-clusters could not be determined by<br />
residual/LLG-maps based on initial phases. Using the i<strong>nd</strong>ividual heavy atom positions from MRsolutions<br />
we observed initial phases for DR6-HMT <strong>of</strong> treme<strong>nd</strong>ously improved quality. Determin<strong>ation</strong><br />
<strong>of</strong> the i<strong>nd</strong>ividual tungsten sites was a prerequisite to obtain <strong>an</strong> interpretable electron density in a<br />
SIRAS experiment with DR6-HMT derivative <strong>crysta</strong>ls at 3.3 Å resolution. In the TPT derivative<br />
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<strong>crysta</strong>ls a low occupied W11-degrad<strong>ation</strong> product <strong>of</strong> the HA-cluster was successfully identified, <strong>using</strong><br />
the complete TPT-structure as se<strong>ar</strong>ch model. The resulting phases <strong>of</strong> high resolution were used to<br />
identify <strong>an</strong> additional unusual <strong>ar</strong>r<strong>an</strong>gement <strong>of</strong> 13 tungsten atoms by residual/LLG-map <strong>an</strong>alysis in<br />
SHARP (Bricogne et al., 2003).<br />
MR-based <strong>orienta</strong>tion is expected to be especially useful if HA-clusters with l<strong>ar</strong>ger heavy atom cores<br />
<strong>ar</strong>e used, e.g. tungsten clusters ≥12 atoms. Due to the l<strong>ar</strong>ger interatomic dist<strong>an</strong>ces <strong>of</strong> the tungsten<br />
atoms, the <strong>orienta</strong>tion <strong>of</strong> HMT by MR is still possible at resolutions lower th<strong>an</strong> 4.0 Å, whereas the<br />
<strong>orienta</strong>tion <strong>of</strong> the smaller TaB is h<strong>ar</strong>dly deduced at this resolution. The perform<strong>an</strong>ce <strong>of</strong> the MR-based<br />
HA-cluster <strong>orienta</strong>tion reached a maximum between 3.4 Å <strong>an</strong>d 4.4 Å for HMT, which is readily<br />
explained by the unique scattering properties <strong>of</strong> the spherically <strong>ar</strong>r<strong>an</strong>ged heavy atoms (Dauter, 2005).<br />
A maximum <strong>of</strong> the scattering contribution is reached at a specific resolution, depe<strong>nd</strong>ing on the<br />
diameter <strong>of</strong> a HA-cluster. Correspo<strong>nd</strong>ingly, tungstate clusters with 12 or more heavy atoms <strong>ar</strong>e<br />
especially suited for experimental phase determin<strong>ation</strong> <strong>of</strong> weakly diffracting <strong>crysta</strong>ls, a co<strong>nd</strong>ition<br />
<strong>of</strong>ten correlated with l<strong>ar</strong>ge asymmetric units <strong>an</strong>d high solvent contents <strong>of</strong> the <strong>crysta</strong>ls. Such <strong>crysta</strong>ls<br />
<strong>als</strong>o te<strong>nd</strong> to contain l<strong>ar</strong>ger solvent ch<strong>an</strong>nels, a prerequisite for the perme<strong>ation</strong> by HA-cluster<br />
compou<strong>nd</strong>s.<br />
Another consider<strong>ation</strong> is the use <strong>of</strong> <strong>an</strong>omalous diffraction data in MR-se<strong>ar</strong>ches. Unge <strong>an</strong>d coworkers<br />
correlated e.g., the <strong>an</strong>omalous rot<strong>ation</strong> functions <strong>of</strong> the sulphur-substructures with the conventional<br />
rot<strong>ation</strong> function to improve model placement (Unge et al., 2011). However, the inherent flexibility <strong>of</strong><br />
proteins <strong>an</strong>d the resulting positional error <strong>of</strong> the se<strong>ar</strong>ch models decreased the perform<strong>an</strong>ce <strong>of</strong> sulphur<br />
<strong>an</strong>omalous rot<strong>ation</strong> functions in this study (A<strong>nd</strong>erson et al., 1996, Unge et al., 2011). Such<br />
complic<strong>ation</strong>s were not observed for the different HA-cluster compou<strong>nd</strong>s used in this study, all<br />
composed <strong>of</strong> very rigid groups <strong>of</strong> strong <strong>an</strong>omalous scatterers. Even more, the choice <strong>of</strong> the<br />
wavelength for collection <strong>of</strong> the <strong>an</strong>omalous diffraction data l<strong>ar</strong>gely influenced the limiting resolution<br />
for HA-cluster placement. Only data collected at the bromine absorption edge permitted the precise<br />
placement <strong>of</strong> TaB at a resolution <strong>of</strong> 3.8 Å in excellent agreement with the l<strong>ar</strong>ger inter-atomic vectors<br />
between the bromine atoms as comp<strong>ar</strong>ed to the t<strong>an</strong>talum atoms.<br />
Consequently, MR employing either isomorphous or <strong>an</strong>omalous differences as structure factors is a<br />
very useful tool for the <strong>orienta</strong>tion <strong>an</strong>d local<strong>iz<strong>ation</strong></strong> <strong>of</strong> HA-clusters in protein derivative <strong>crysta</strong>ls. This<br />
approach works over a broad resolution r<strong>an</strong>ge <strong>an</strong>d even in complicated test cases, where st<strong>an</strong>d<strong>ar</strong>d<br />
methods failed. Based on the MR-solutions, phases were calculated up to the resolution limit <strong>of</strong> the<br />
diffracton data without need for additional single heavy atom derivatives for all investigated<br />
examples. The classical MR-se<strong>ar</strong>ch in MOLREP directly combines two steps: the initial <strong>orienta</strong>tion <strong>of</strong><br />
the se<strong>ar</strong>ch-model <strong>an</strong>d its subsequent loc<strong>ation</strong> by calcul<strong>ation</strong> <strong>of</strong> the rot<strong>ation</strong> -<strong>an</strong>d tr<strong>an</strong>sl<strong>ation</strong> functions,<br />
respectively (Vagin & Teplyakov, 1997, 2010). This strategy directly yields the i<strong>nd</strong>ividual heavy<br />
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atom positions as it combines the “classical” heavy atom se<strong>ar</strong>ch step to determine its center <strong>of</strong> mass as<br />
well as the <strong>orienta</strong>tion <strong>of</strong> the HA-cluster. A reverse order <strong>of</strong> the two steps as e.g. applied to position<br />
protein models in electron density maps by a spherical averaged phased tr<strong>an</strong>sl<strong>ation</strong> function first<br />
(SAPTF) <strong>an</strong>d a phased rot<strong>ation</strong> function afterw<strong>ar</strong>ds (Vagin & Isupov, 2001) or as applied by Knäblein<br />
<strong>an</strong>d coworkers (Knablein et al., 1997) seems preferential at first thought. The simplicity <strong>an</strong>d<br />
efficiency <strong>of</strong> use cle<strong>ar</strong>ly support the classical MR-se<strong>ar</strong>ch procedure applied here.<br />
A typical MR se<strong>ar</strong>ch <strong>of</strong> this ki<strong>nd</strong> is easily calculated within seco<strong>nd</strong>s <strong>als</strong>o by non-experts in MOLREP<br />
<strong>an</strong>d showed hereby a simil<strong>ar</strong> if not better perform<strong>an</strong>ce in comp<strong>ar</strong>ison to the more laborious procedures<br />
as e.g. described by Knablein <strong>an</strong>d co-workers (Knablein et al., 1997). Hence it might be useful to<br />
implement <strong>an</strong> MR-based se<strong>ar</strong>ch option for HA-clusters in future versions <strong>of</strong> program suits for<br />
experimental phase determin<strong>ation</strong>.<br />
Acknowledgements The authors wish to th<strong>an</strong>k A. Rau for establishing the contact for this<br />
collabor<strong>ation</strong> <strong>an</strong>d C. Reuter (Jena Bioscience) for the gift <strong>of</strong> the TaB used in this study. We<br />
acknowledge the Helmholtz Zentrum Berlin BESSY II for provision <strong>of</strong> synchrotron radi<strong>ation</strong> at<br />
beamlines BL 14.1 <strong>an</strong>d BL 14.2 <strong>an</strong>d th<strong>an</strong>k the scientific staff for assist<strong>an</strong>ce. The authors <strong>ar</strong>e i<strong>nd</strong>ebted<br />
to M. Bochtler for providing us with the complete diffraction data <strong>of</strong> the fragment <strong>of</strong> the mouse<br />
ubiquitin activating enzyme (MUAE).<br />
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Table 1 Data collection statistics<br />
Crystal DR6 Lysozyme StyA1<br />
Native HMT TPT TaB TaB<br />
Dataset SIRAS MAD W-peak Ta-peak Br-peak Ta-peak<br />
Peak Inflection point Remote<br />
Temperature <strong>of</strong> collection 100 K 100<br />
Wavelength (Å) 1.54 1.54 1.21461 1.21506 1.21340 1.21471 1.25496 0.91977 1.2250<br />
Resolution limit (Å) 3.3 3.0 2.9 2.9 2.9 1.9 1.8 1.8 2.4<br />
Unit cell p<strong>ar</strong>ameters P6 122 P6 122 P21<br />
a (Å) 77.88 77.34 77.27 77.24 77.27 86.51 86.35 86.39 61.67<br />
b (Å) 78.62<br />
c (Å) 183.70 184.64 184.71 184.64 184.68 68.22 68.86 68.87 75.36<br />
β (°) 107.52<br />
Completeness (%) b 99.9 (100.0) 99.7 (99.6) 99.8 (99.8) 99.3 (99.8) 99.8 (99.8) 100.0 (100.0) 98.5 (97.1) 99.5 (99.0) 99.2(96.3)<br />
Anomalous Completeness (%) b - 100.0 (100.0) 99.9 (100.0) 99.4 (100.0) 99.6 (100.0) 100.0 (100.0) 98.9 (97.6) 99.7 (99.3) 98.1(89.4)<br />
R merge (%) b 18.2 (40.1) 10.4 (34.2) 7.8 (30.7) 6.5 (24.2) 8.6 (35.3) 8.0 (39.4) 6.0 (31.2) 6.6 (38.2) 8.8(53.3)<br />
R pim (%) b 6.9 (14.3) 8.2 (27.1) 5.6 (22.6) 4.7 (17.7) 6.2 (25.9) 3.3 (16.2) 2.7 (14.2) 3.0 (17.3) 7,3(33,6)<br />
b 10.9 (5.2) 12.2 (3.9) 14.6 (4.5) 16.9 (5.7) 13.3 (4.0) 20.2 (6.1) 25.9 (6.6) 23.4 (6.0) 9.67(1.67)<br />
Redu<strong>nd</strong><strong>an</strong>cy b 7.7 (8.7) 4.5 (4.7) 5.0 (5.2) 5.0 (5.2) 5.0 (5.2) 12.8 (12.9) 10.6 (10.8) 10.7 (10.9) 2.4(2.0)<br />
CC <strong>an</strong>om a - 0.144 0.858 0.679 0.339 0.715 0.886 0.490 0.732<br />
a Anomalous difference correl<strong>ation</strong> between half-sets computed in SCALA (Ev<strong>an</strong>s, 2006) (not available for the native DR6 dataset).<br />
b<br />
Values given in p<strong>ar</strong>enthesis represent the highest resolution shell. (DR6-native: 3.48-3.30 Å; DR6-Na6[H2W12O40]: 3.16-3.00 Å; Peak: 3.06-2.90 Å; Inflection point: 3.06-<br />
2.90 Å; Remote: 3.06-2.90 Å; Lysozyme-W-peak: 2.00-1.90 Å; Lysozyme-Ta-Peak: 1.80-1.90 Å; Lysozyme-Br-Peak: 1.80-1.90 Å, StyA1-Ta-Peak: 2.47-2.41 Å).<br />
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Table 2 Molecul<strong>ar</strong> replacement data<br />
DR6-HMT<br />
Resolution (Å) Solution Highest MOLREP TFcnt/score<br />
(correct) (center <strong>of</strong> mass) (wrong)<br />
Anomalous 2.9 � 8.8 / 0.271 4.0 / 0.177 2.9 / 0.146<br />
differences a 3.4 � 9.9 / 0.377 - 3.5 / 0.195<br />
3.9 � 11.8 / 0.445 7.7 / 0.396 3.1 / 0.240<br />
4.4 � 7.8 /0.468 5.8 / 0.396 -<br />
4.9 � 3.7 / 0.437 3.8 / 0.433 -<br />
5.4 (�) - 4.6 / 0.528 2.3 / 0.466<br />
5.9 - - - 2.0 / 0.372<br />
Isomorphous 3.4 � 6.9 / 0.269 3.9 / 0.212 2.5 / 0.169<br />
differences b 4.4 � 4.7 / 0.397 3.6 / 0.343 -<br />
5.4 - - - 2.0 / 0.470<br />
HEWL-TPT<br />
Resolution (Å) Solution Highest MOLREP TFcnt/score<br />
(correct) (center <strong>of</strong> mass) (wrong)<br />
W-peak c 1.9 � 5.8 / 0.331 - 2.8 / 0.199<br />
2.2 � 4.8 / 0.292 - 2.2 / 0.154<br />
2.3 - - - 3.4 / 0.147<br />
HEWL-TaB<br />
Resolution (Å) Solution Highest MOLREP TFcnt/score<br />
(site1) (site2) (center <strong>of</strong> mass)<br />
Ta-peak 1.8 � 7.7 / 0.023 2.7 / -0.009 -<br />
2.8 � 6.7 / 0.341 3.0 / 0.154 1.9 / 0.121<br />
3.3 � 9.8 / 0.358 - 3.4 / 0.237<br />
3.8 (�) - - 2.2 / 0.404<br />
Br-peak 3.8 � 4.8 / 0.283 - 1.8 /0.222<br />
StyA1-TaB<br />
Resolution (Å) Solution Highest MOLREP TFcnt/score<br />
(site1) (site2) (wrong)<br />
2.6 � 3.82 / 0.188 - 3.20 /0.087<br />
MUAE-TaB c<br />
Resolution (Å) Solution Highest MOLREP TFcnt/score<br />
(site1) (site2) (site3) (wrong)<br />
Step 1<br />
2.12 / 0.169 - - 1.66 / 0.134<br />
Step 2 3.3 � - 1.63 / 0.200 - -<br />
Step 3 - - 1.82 / 0.227 -<br />
a MR-se<strong>ar</strong>ch performed with the <strong>an</strong>omalous differences <strong>of</strong> the Tungsten peak dataset<br />
b MR-se<strong>ar</strong>ch performed with isomorphous differences calculated from the native <strong>an</strong>d derivative datasets<br />
obtained at the home source (λ=1.54 Å)<br />
c sequential se<strong>ar</strong>ch<br />
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Table 3 Comp<strong>ar</strong>ison <strong>of</strong> heavy atom se<strong>ar</strong>ch methods<br />
Resolution Total number <strong>of</strong><br />
HA-clusters/<br />
single HA-sites<br />
Se<strong>ar</strong>ch method<br />
MR-se<strong>ar</strong>ch procedure SPHCLUSTER SHELXD<br />
Clusters<br />
located (MR-run)<br />
Sites fou<strong>nd</strong><br />
(MR-run)<br />
Sites added<br />
after LLG-map<br />
completion<br />
20<br />
Sites fou<strong>nd</strong> after<br />
LLG-map<br />
completion<br />
DR6-HMT MAD 2.9 1/12 1 12 0 0 -<br />
DR6-HMT SIRAS 3.4 1/12 1 12 0 0 -<br />
Lysozyme-TPT<br />
Lysozyme-TaB<br />
1.9<br />
1 11 13 0 �<br />
1/11<br />
2.2 1 11 13 0 �<br />
1.8<br />
2 12 0 12 �<br />
2.8 2/12<br />
2 12 0 12 -<br />
3.8 1 6 6 a 12 a -<br />
StyA1-TaB 2.4 2/12 1 6 6 a 12 a -<br />
MUAE-TaB 3.3 3/18 3 12 0 0 -<br />
a visual inspection <strong>of</strong> LLG-maps was required<br />
Solution for<br />
single HAsites<br />
fou<strong>nd</strong>
Acta Crystallographica Section D rese<strong>ar</strong>ch papers<br />
Figure 1 Structural comp<strong>ar</strong>ison <strong>of</strong> heavy atom cluster (HA-cluster) compou<strong>nd</strong>s used in this study.<br />
The HA-clusters <strong>ar</strong>e shown as stereo represent<strong>ation</strong> in ball <strong>an</strong>d stick represent<strong>ation</strong>. (A, B) Tungstate<br />
clusters: L<strong>ar</strong>ge, blue spheres represent tungsten, medium sized, or<strong>an</strong>ge spheres represent phosphorous<br />
<strong>an</strong>d small, red spheres represent oxygen. (A) Hexa-sodium �-metatungstate (HMT). (B) Tri-sodium<br />
phosphotungstate (TPT). (C) Hexa-tatalum Tetradeca-bromide (TaB): L<strong>ar</strong>ge, blue spheres represent<br />
tungsten, medium sized, brown spheres represent phosphor <strong>an</strong>d small, red spheres represent oxygen.<br />
Figure 2 Comp<strong>ar</strong>ison <strong>of</strong> the phase-quality obtained for the HMT derivative DR6 <strong>crysta</strong>ls. The<br />
cosine <strong>of</strong> the phase error between the experimental protein phases <strong>an</strong>d the final model phases is<br />
shown as function <strong>of</strong> the resolution (see experimental section for details). Filled tri<strong>an</strong>gles represent<br />
phases calculated by spherical averaging in SHARP (SPHCLUSTER option), whereas open symbols<br />
represent phases calculated from the i<strong>nd</strong>ividual tungsten positions <strong>of</strong> the MR-se<strong>ar</strong>ches calculated at<br />
2.9Å (squ<strong>ar</strong>es) <strong>an</strong>d 4.4 Å (circles), respectively. The resolution limits refer to the data used for the<br />
heavy atom cluster <strong>orienta</strong>tion by MR; the final phases were always calculated up to resolution<br />
maximum <strong>of</strong> the datasets (Table 1). Phases calculated from the respective heavy atom model <strong>ar</strong>e<br />
connected by solid lines; phases after density modific<strong>ation</strong> <strong>ar</strong>e connected by broken lines. (A)<br />
Comp<strong>ar</strong>ison <strong>of</strong> phases determined in a three wavelength MAD experiment. (B) Comp<strong>ar</strong>ison <strong>of</strong> phases<br />
determined by a SIRAS experiment.<br />
Figure 3 Comp<strong>ar</strong>ison <strong>of</strong> experimental electron density maps calculated for HMT derivative DR6<br />
<strong>crysta</strong>ls. The electron density maps (contoured at 1 σ) were calculated from experimental phases<br />
(MAD experiment at 2.9 Å resolution or SIRAS experiment at 3.3 Å resolution) after solvens<br />
flattening <strong>an</strong>d <strong>ar</strong>e shown in comp<strong>ar</strong>ison to the 2Fo-Fc difference Fourier map calculated from the final<br />
protein model (stick represent<strong>ation</strong>). The experimental phases were either derived from the i<strong>nd</strong>ividual<br />
tungsten positions <strong>of</strong> the MR-solution at 2.9 Å resolution (MAD) or at 3.4 Å resolution (SIRAS) or by<br />
spherical averaging in SHARP (SPHCLUSTER option) at 2.9 Å (MAD) or at 3.4 Å (SIRAS). The<br />
map correl<strong>ation</strong> coefficient is given in comp<strong>ar</strong>ison to the respective the 2Fo-Fc map for each<br />
experimental electron density map.<br />
Figure 4 HMT is bou<strong>nd</strong> at a special position in multiple occupied states in DR6-derivative <strong>crysta</strong>ls.<br />
(A-B) Stereo represent<strong>ation</strong> <strong>of</strong> the <strong>an</strong>omalous difference Fourier map (calculated with phases from the<br />
final DR6 model <strong>an</strong>d <strong>an</strong>omalous differences from the W-peak dataset; contoured at 5 �) together with<br />
the ball <strong>an</strong>d stick represent<strong>ation</strong> <strong>of</strong> the HMT-cluster (l<strong>ar</strong>ge spheres represent the tungsten atoms). The<br />
two symmetry-related HA-cluster molecules <strong>ar</strong>e shown in d<strong>ar</strong>k grey <strong>an</strong>d light grey. (A) View along<br />
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Acta Crystallographica Section D rese<strong>ar</strong>ch papers<br />
the <strong>crysta</strong>llographic two-fold symmetry axis (m<strong>ar</strong>ked in red) <strong>an</strong>d (B) perpe<strong>nd</strong>icul<strong>ar</strong> to it. (C) Two<br />
symmetry related DR6 molecules <strong>ar</strong>e shown in surface represent<strong>ation</strong> (colored according to their<br />
calculated electrostatic potential) together with the bou<strong>nd</strong> HMT cluster molecules (yellow). Light <strong>an</strong>d<br />
d<strong>ar</strong>k colors distinguish between the symmetry related DR6 protomers. The loc<strong>ation</strong> <strong>of</strong> the two-fold<br />
symmetry axis is i<strong>nd</strong>icated in red.<br />
Figure 5 Derivative <strong>crysta</strong>ls <strong>of</strong> hexagonal HEWL with TPT <strong>an</strong>d TaB. Shown is the stereo<br />
represent<strong>ation</strong> <strong>of</strong> a section <strong>of</strong> the solvent flattened experimental electron density map, calculated from<br />
SAD-phases (blue mesh, contoured at 1 σ) together with the <strong>an</strong>omalous difference Fourier map <strong>of</strong><br />
tungsten <strong>an</strong>d t<strong>an</strong>talum (or<strong>an</strong>ge mesh contoured at 5 σ) for HEWL-TPT (A, 1.9 Å resolution) <strong>an</strong>d<br />
HEWL-TaB (B, 1.9 Å resolution), respectively. HEWL is shown in stick represent<strong>ation</strong>; blue <strong>an</strong>d<br />
purple c<strong>ar</strong>bon atoms m<strong>ar</strong>k two symmetry related molecules. (A) TPT oriented by MR is shown in<br />
stick represent<strong>ation</strong> with light blue tungsten <strong>an</strong>d red oxygen atoms. Due to degrad<strong>ation</strong>, only 11<br />
tungsten atoms reside within the heavy atom cluster whereas additional peaks were fou<strong>nd</strong> in the<br />
<strong>an</strong>omalous Fourier map. Black <strong>an</strong>d grey <strong>ar</strong>rowheads m<strong>ar</strong>k the position <strong>of</strong> the missing <strong>an</strong>d additional<br />
tungsten atoms, respectively. (B) The TaB cluster at bi<strong>nd</strong>ing site one was fou<strong>nd</strong> by MR at 1.8 Å<br />
resolution <strong>an</strong>d is shown in stick represent<strong>ation</strong>. The two-fold <strong>crysta</strong>llographic symmetry axis is<br />
m<strong>ar</strong>ked in red.<br />
Figure 6 TaB derivative <strong>crysta</strong>ls <strong>of</strong> MUAE. Shown is the stereo represent<strong>ation</strong> <strong>of</strong> a section <strong>of</strong> the<br />
experimental electron density map after phase extension to 2.8 Å, solvent flattening <strong>an</strong>d threefold<br />
NCS-averaging calculated from SAD-phases (blue mesh, contoured at 1 σ) together with the<br />
<strong>an</strong>omalous difference Fourier map <strong>of</strong> tungsten (or<strong>an</strong>ge mesh, contoured at 5 σ). The C�-trace <strong>of</strong> the<br />
final model (1Z7L) is shown as ribbon represent<strong>ation</strong> (black). The TaB cluster at bi<strong>nd</strong>ing site one was<br />
fou<strong>nd</strong> by MR at 3.3 Å resolution <strong>an</strong>d is shown in stick represent<strong>ation</strong>.<br />
Figure 7 TaB derivative <strong>crysta</strong>ls <strong>of</strong> the StyA1. Shown is the stereo represent<strong>ation</strong> <strong>of</strong> (A) the<br />
<strong>an</strong>omalous difference Fourier map <strong>of</strong> t<strong>an</strong>talum (or<strong>an</strong>ge mesh, contoured at 5 σ, 2.4 Å Resolution) at<br />
the TaB cluster bi<strong>nd</strong>ing site one (in stick represent<strong>ation</strong>) together with two adjacent protein molecules<br />
in ribbon represent<strong>ation</strong> <strong>an</strong>d (B) the experimental electron density map after solvent flattening <strong>an</strong>d<br />
tw<strong>of</strong>old NCS-averaging calculated from SAD-phases (blue mesh, contoured at 1 σ, 2.4 Å Resolution)<br />
together with the C�-trace <strong>of</strong> the final model in black.<br />
22