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. 2015 Oct 22;163(3):734-45.
doi: 10.1016/j.cell.2015.09.047. Epub 2015 Oct 8.

Plasticity of an ultrafast interaction between nucleoporins and nuclear transport receptors

Affiliations

Plasticity of an ultrafast interaction between nucleoporins and nuclear transport receptors

Sigrid Milles et al. Cell. .

Abstract

The mechanisms by which intrinsically disordered proteins engage in rapid and highly selective binding is a subject of considerable interest and represents a central paradigm to nuclear pore complex (NPC) function, where nuclear transport receptors (NTRs) move through the NPC by binding disordered phenylalanine-glycine-rich nucleoporins (FG-Nups). Combining single-molecule fluorescence, molecular simulations, and nuclear magnetic resonance, we show that a rapidly fluctuating FG-Nup populates an ensemble of conformations that are prone to bind NTRs with near diffusion-limited on rates, as shown by stopped-flow kinetic measurements. This is achieved using multiple, minimalistic, low-affinity binding motifs that are in rapid exchange when engaging with the NTR, allowing the FG-Nup to maintain an unexpectedly high plasticity in its bound state. We propose that these exceptional physical characteristics enable a rapid and specific transport mechanism in the physiological context, a notion supported by single molecule in-cell assays on intact NPCs.

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Figures

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Graphical abstract
Figure 1
Figure 1
Conformation of Nup153FGPxFG (A) Scheme of Nup153FG constructs. (B) Residual dipolar couplings (RDCs) of Nup153FGPxFG aligned in phages. Experimentally obtained RDCs (gray bars) were compared with RDCs calculated from the ASTEROIDS ensemble obtained on the basis of experimental chemical shifts (red line). Dashed lines represent positions of FG-repeats and F1374. Color code as in (A). (C) The same conformational ensemble was used to calculate a small angle X-ray scattering (SAXS) curve using CRYSOL (red line). The back calculated scattering curve is in good agreement with measured SAXS data under similar experimental conditions (black dots) (Mercadante et al., 2015). (D) Distribution of the radius of gyration (RG) from five equivalent ASTEROIDS selections. The three conformations displayed on top represent the most compact, the least compact, and one of the most prevalent conformations in the ensemble.
Figure 2
Figure 2
Nup153FGPxFG⋅Importinβ Interaction Analyzed by smFRET (A) FRET efficiency (EFRET) versus fluorescence lifetime (τ) histograms of Nup153FGPxFG in the presence and absence of Importinβ. The dotted line visualizes the center position of the FRET peak. The dashed (diagonal) lines show the static EFRET relationship, on which a distribution would lie in the absence of fast dynamics. (B) Fluorescence lifetimes (τ) of the double labeled population accumulated from single molecule data in the absence (black) and presence (green) of Importinβ. Offset from a single exponential lifetime (dashed gray curve and arrow) is a strong indicator of protein dynamics. (C) Fluorescence correlation spectroscopy (FCS) traces retrieved from measurements of Nup153FGPxFG (black dots) reflect a slower translational motion in the presence of Importinβ (green dots).
Figure 3
Figure 3
Nup153FGPxFG⋅Importinβ Interaction by NMR Spectroscopy (A) 1H-15N HSQC spectrum of Nup153FGPxFG (red) overlayed with a spectrum of Nup153FGPxFG in the presence of Importinβ (green, Nup to NTR molar ratio of 1.14, at a Nup concentration of 240 μM). (B) The intensity ratio of the bound and unbound form of Nup153FGPxFG was plotted under the same conditions as in (A). (C) 15N R2 relaxation rates at 25°C and a 1H frequency of 600 MHz were measured at different concentrations of Importinβ (gray bars are without Importinβ; black, light green and dark green at Importinβ/Nup153FGPxFG molar ratios of 0.17, 0.33, and 0.72 at the constant Nup153FGPxFG concentration of 250 μM). (D) 15N R2 of Nup153AGPxAG, F1374 in the absence (gray) and in the presence of Importinβ (red) overlayed with the rates for Nup153FGPxFG in the presence of Importinβ under the same conditions (green). (E) For all F in the Nup153FGPxFG sequence, 15N R2 values were plotted against Importinβ concentration and fitted with a linear slope. The same analysis was performed for F1374 in Nup153AGPxAG, F1374 and compared to the same F in Nup153FGPxFG (compare red to green slope). R2 with errors greater than 20% were excluded from the analysis. (F) Local Kd values were calculated from the slopes obtained in Figure S4. Gray bars correspond to Kd values obtained from Nup153FGPxFG, the red bar shows the local Kd of Nup153AGPxAG, F1374 binding to Importinβ. Error bars show SD.
Figure 4
Figure 4
Binding of Nup153FGPxFG to ImportinβN (A–C) Contact area between (A) Nup153FGPxFG and ImportinβN and (B) diffusion coefficients D as a function of time for the 4 binding events out of 10 simulations (gray/black: prior to binding; different colors: after binding; black/red curves refer to the cartoon in (C) sampled using CHARMM22 force field. (C) Snapshots collected along one of the recorded MD trajectories showing the binding between Nup153FGPxFG (red cartoon) and ImportinβN (gray surface). The binding sites on ImportinβN and Nup153FGPxFG FG-repeats are colored in orange and cyan respectively. (D) Nup153FGPxFG radius of gyration (RG) as a function of end-to-end distance (RE) for the unbound (black) and bound (green) ensembles of Nup153FGPxFG obtained from the simulations performed using CHARMM22. See Figure S5 for data using the AMBER force field.
Figure 5
Figure 5
Association Kinetics for Nup153FG with Importinβ (A) Stopped-flow fluorescence anisotropy was used to monitor the binding of Importinβ (Impβ) at different concentrations to Nup153FG-Cy3B. A selection of anisotropy (r) traces against time is shown for Nup153FG alone (purple) and for the binding of Importinβ WT (black) and ImportinβDA (red). (B) The observed rates (kobs,ultrafast) from association experiments were plotted against the different Importinβ concentrations, the data were linearly fitted to obtain the association rate constants (kon,ultrafast). (C) Apparent Kd,app values under the different experimental conditions. (D) kon obtained from association experiments of Nup153FG and Importinβ at different ionic strengths fitted with a Debye-Hückel-like approximation to calculate the basal rate constant at infinite ionic strength. (E) Summary of the kon values obtained from BD (dark bars) and FSF measurements (light bars) (Table S2D). Error bars show SD.
Figure 6
Figure 6
Nuclear Transport Assays of Importinβ and ImportinβDA (A and B) DAPI staining shown in blue, and green fluorescent cargo (NLS-MBP-eGFP) in permeabilized HeLa cells incubated with either Importinβ (A) or ImportinβDA (B) (scale bar 50 μm). After 45 min, cargo accumulation is higher in the nucleus in (A). (C) Single molecule trajectories of fluorescently labeled Importinβ were acquired in the equatorial plane of the nucleus exploiting an inclined (Hilo) illumination. (D) Representative image of acquired single molecule trajectories of Importinβ-Alexa488 (red lines) overlaid with the ensemble image of Importinβ-Alexa647 (in green, scale bar 1μm) used to identify the nuclear envelope position (blue line). Single particle tracks of the fluorescently labeled NTR (cyan lines) crossing the nuclear envelope were analyzed to yield the characteristic barrier crossing time. (E) The crossing time distributions reported for Importinβ (blue bars) and ImportinβDA (red bars) are very fast.
Figure 7
Figure 7
Binding Modes of IDPs to Folded Proteins Schematic representation of various models describing the binding of an IDP to its folded partner. In an induced-fit mechanism the IDP partially or completely folds upon interacting with its partner, potentially showing an intermediate encounter complex as in the fly-casting mechanism (Shoemaker et al., 2000). In a conformational selection mechanism, the folded protein selects one (or several) conformation(s) of the IDP that best fits its binding pocket. These models suggest a shift in the IDP’s conformational ensemble. For the Nup⋅NTR complex we observed formation of an “archetypal” fuzzy and multivalent complex, a binding mode that on a global scale does not require major energy or time investment for the Nup to transit from its free to the bound conformation. Note that multiple NTRs can bind one Nup and vice versa.
Figure S1
Figure S1
Conformational Behavior of Nup153FGPxFG/ Nup153FGPxFG,F1374, Related to Figure 1 (A) Assignment of the 1H-15N HSQC spectrum of Nup153FGPxFG. Amino acid numbers refer to the sequence as in Uniprot P49790 (see sequences in Supplemental Experimental Procedures). Note that residues 1391 and 1392 refer to Cys and Ala for cloning and fluorescence labeling purposes rather than serines. (B) Characterization of Nup153AGPxAG, F1374. Nup153AGPxAG, F1374 1H-15N HSQC spectrum (red) overlaid with a spectrum of Nup153FGPxFG (blue). The only F and neighboring G in the remaining FG-motif, as well as all amino acids with sufficient distances to mutated residues display very similar chemical shifts in the AG compared to the FG variant of the protein. (C–E) Atomic resolution ensemble description of Nup153FGPxFG based on experimental NMR data. (C) Ramachandran maps for all Nup153FGPxFG residues as obtained from the ASTEROIDS selection. FG-repeats are color-coded as in Figure 1 (A). (D) Local conformational sampling of Nup153FGPxFG showing the population of four regions of Ramachandran space (βS: β sheet; βP: Polyproline; αR and αL: right and left handed alpha helices). Gray bars result from the ASTEROIDS ensemble selected using chemical shifts. Black lines illustrate the conformational sampling of the initial statistical coil ensemble. (E) Nup153FGPxFG secondary chemical shifts obtained from experiments (gray bars) and ASTEROIDS selection from a Flexible Meccano ensemble (red), based on the experimental chemical shifts. Black lines represent the initial ensemble, prior to selection. (F) Local dynamic behavior of Nup153FGPxFG and Nup153AGPxAG, F1374. 15N R2, 15N R1, and {1H}-15N steady-state heteronuclear Overhauser effects of Nup153AGPxAG, F1374 (gray bars) at a 1H frequency of 600 MHz and 25°C compared to Nup153FGPxFG (blue lines), showing very similar fast (ps-ns) timescale dynamics, characteristic of intrinsically disordered proteins.
Figure S2
Figure S2
Structure and Dynamics of Nup153FG, PxFG-rich region, in Presence and Absence of Importinβ and Controls, Related to Figure 2 (A) Schemes of (601 aa full FG domain) Nup153FG A1391TAG S1312C FRET mutant (probing the PxFG-rich region) and Nup153FGPxFG. Numbers indicate the selected amino acid range with respect to the full-length Nup153FG (UniProt: P49790). Donor (green, Alexa488) and acceptor (red, Alexa594) were attached on the genetically encoded unnatural amino acid acetyl-phenylalanine (AcF) and a cysteine, respectively. The 2D histograms show burst integrated τ versus EFRET histograms of a double-labeled Nup153FG. The plots are color-coded for frequency of occurrence. Top and right histograms are projections along the τ and EFRET axis respectively. Changes in ratio between the so called donor-only peak (arising from molecules that contain no active acceptor) and the FRET peak typically originate from photophysical effects and different labeling efficiencies between the different sample preparation of full-length Nup153FG and Nup153FGPxFG (see also Figure S3 for additional effects contributing to differences in observed number of events). Also shown are fluorescence correlation spectroscopy (FCS, G(τ)) traces retrieved from the same measurements (black curves). Those show slower translational motion in the presence of Importinβ (green curves). (B) Analog to (A), but data shown for an all F to A mutant termed Nup153AG, which binds Importinβ less well than the WT. (C) Burst integrated fluorescence lifetime (τ) versus FRET efficiency (EFRET) histograms of a double-labeled Nup153FG in the presence (green) and absence (gray) of Importinβ are overlaid for comparison. Dashed lines represent the static FRET lines and red arrows indicate deviations due to donor-acceptor dynamics. (D) Fluorescence lifetimes (τ) of the double-labeled population accumulated from single molecule data in the absence (black) and presence (green) of Importinβ. The single exponential lifetime fit (dashed curve) does not adequately fit the fluorescence lifetime decay (red arrow), which is a strong indicator for protein dynamics. (E and F) Measurements of donor-acceptor dynamics timescales are non-trivial and have in the past been extracted from a combination of nanosecond resolved FCS (nsFCS) and smFRET for a few small IDPs (Soranno et al., 2012). We measured donor-acceptor dynamics of FRET labeled Nup153FG and Nup153FGPxFG by splitting polarized light of the donor light channel onto three detectors. Parallel polarized light (||) was detected on two detectors (each recording 50% of the total intensity in the || channel), perpendicular light (⊥) on one detector. These experiments were performed with a higher protein concentration of 5 nM. || light was correlated with || light (red curves) and with ⊥ light (blue curves). The marked difference of red and blue curves in the case of Nup153FG (left plot) indicated that—due to the large size of Nup153FG compared to most previously studied proteins—fluorescence anisotropy significantly hampers analysis of the correlation curves. Small contributions from donor-acceptor fluctuations can therefore not easily be extracted. A similar observation was previously made for bigger protein complexes in accordance with our interpretation (Hillger et al., 2008). Nup153FGPxFG (E, right plot), however, a much smaller protein, does not pose these difficulties and correlation times can therefore be analyzed: The curves in which || light was correlated with ⊥ light were first fit with a simple diffusion model (down to ∼0.3 μs) in which the triplet component of the donor was extracted. The correlation curves were then normalized and plotted with a linear scale up to 500 ns (F, dots in left panel). These curves were then fit (solid lines) with the following model: G(t) = (1-α∙exp(t/τα))(1+β∙exp(t/ τβ))(1+γ∙exp(t/τγ)), with component α the antibunching, component β the FRET dynamics and γ the triplet component, where τγ was fixed as extracted from diffusion fits. The right panel in (F) displays a statistical analysis (median 89 ns and 65 ns; 25th quantiles 31 ns and 23 ns, 75th quantile 768 ns and 112 ns without (black) and with (green) Importinβ, respectively) of the obtained fit values (note that amplitudes are so small that the fitting error is rather large). Correlations were performed with SymPhoTime (Picoquant, Berlin, Germany).
Figure S3
Figure S3
Conformation of Different Nucleoporin Regions in the Presence and Absence of Different NTRs Probed by smFRET, Related to Figure 2 This figure shows a cartoon of the labeling site in the respective Nup (Nup153FG or yNup49FG) on the left, as well as the resulting 2D histograms (τ versus EFRET) in the presence of the respective NTR (depicted on top: Importinβ [orange], TRN1 [purple], CRM1 [blue] and NTF2 [green]). In the smFRET experiments, the Nup was used at pM concentration, and the NTR at 1 μM. Also shown are FCS experiments, were the Nups was used at 10 nM concentration. In summary, FCS detects that overall Nups are binding competent to all tested NTRs, while in the smFRET measurements no substantial conformational changes were observed in agreement with the main conclusion of this work. Note that only in the yNup49FG experiments, NTR concentration was increased to 10 μM, due to an overall lower binding affinity. However, high background in the CRM1 sample preparation did not permit high resolution single molecule FRET measurements anymore at such high concentration, and was thus excluded from this one analysis. Note also that the absolute values for FRET, depend among other factors mainly on the amino spacing of the dyes, which were different for the different constructs. Furthermore, a burst search algorithm was used to select signals from noise with a total photon count >100. In such an analysis it is inherent that the absolute values (intensities, i.e., number of events) for smFRET peaks differ depending on e.g., diffusion time (different for different sized complexes) different background (due to slight contamination from different preparations), sample sticking issues, etc.
Figure S4
Figure S4
Interaction of Nup153FGPxFG with NTRs Related to Figure 3 (A) Titration of Nup153FGPxFG with different transport receptors. 1H-15N HSQC spectra of Nup153FGPxFG in the presence of different concentrations of Importinβ (left row), TRN1 (middle row) and NTF2 (right row) were overlayed. Importinβ was added at a molar excess of 0.17 (light blue), 0.33 (dark blue) and 0.72 (magenta), TRN1 at a molar excess of 0.17 (light blue), 0.33 (dark blue), and 0.61 (magenta), and NTF2 at a molar excess of 0.33 (light blue), 1 (dark blue), 2 (magenta), and 4 (orange). Nup153FGPxFG was kept at a concentration of about 250 μM throughout the titration. The spectrum of the unbound Nup153FGPxFG is displayed in red. Chemical shift changes are indicated by black arrows. Spectral differences are clearly localized to the same amino acids in all cases. For NTF2 it was experimentally possible to access much higher molar ratios, and the molecular weight of the partner is much smaller than Importinβ and TRN1, explaining why larger shifts are observed. (B) Relaxation of Nup153FGPxFG at different NTR mixtures. 15N R2 of Nup153FGPxFG in the presence of different concentrations of NTRs (concentrations as described in A; colored in the order of increasing NTR concentration as light blue, dark blue, magenta, and orange). 15N R2 of Nup153FGPxFG alone are displayed as gray bars. (C) Residue specific Kd values. Residue specific Kd values were extracted from the R2 rates as described in the Supplemental Experimental Procedures. The rotational correlation time of Nup153FGPxFG bound to TRN1 was assumed to be the same as when bound to Importinβ, an assumption that is justified by the similar architecture of the two transport receptors and their similar molecular weight. Since we do not have an estimate for the rotational correlation time of Nup153FGPxFG bound to NTF2, we extracted the residue specific Kd values from the absolute chemical shift changes from a titration of Nup153FGPxFG with NTF2 to near saturation. (D–F) Binding of Nup153AGPxAG, F1374 to Importinβ. (D) Illustration of chemical shift changes upon interaction of 15N labeled Nup153AGPxAG, F1374 with Importinβ. 1H-15N HSQC of Nup153AGPxAG, F1374 (red) overlayed with a spectrum of Nup153AGPxAG, F1374 in the presence of Importinβ (green, Nup at 250 μM, Importinβ at 190 μM). (E) 15N R2 relaxation rates of Nup153FGPxAG were measured at different concentrations of Importinβ (gray bars are without Importinβ; dark green, blue, and light green at Importinβ/Nup153AGPxAG, F1374 molar ratios of 0.38, 0.6, and 0.76 at a constant Nup153AGPxAG, F1374 concentration of 250 μM). Dashed line indicates the position of F1374. (F) Associated 15N R1 relaxation rates (see E). (G) Relaxation dispersion of Nup153FGPxFG when interacting with Importinβ. CPMG relaxation dispersion measurements were performed with Nup153FGPxFG bound to Importinβ at a stoichiometry ratio of 0.72 (Importinβ/nucleoporin; Nup concentration was 250 μM). The effective R2 (R2eff) at different refocusing frequencies (υcpmg) is plotted for two representative Fs in the Nup153FGPxFG sequence. (H) Estimation of local dissociation constants. 15N R2 values plotted against Importinβ concentration (molar ratios of 0.17, 0.133, and 0.72 at the constant Nup153FGPxFG concentration of 250 μM) and fitted with a slope from which FG specific Kd values were extracted under the assumption that the local rotation time (τc) of Nup153FGPxFG bound to Importinβ equals τc of Importinβ itself. (I) Intensity ratio of the bound and unbound form of Nup153FGPxFG at a Nup concentration of 250 μM and Importinβ at 180 μM as obtained from two 1H-15N HSQC spectra. (J) Characterization of the structure and dynamics of Nup153FGPxFG in complex with Importinβ. 15N R1 of Nup153FGPxFG at different concentrations of Importinβ (gray bars - without Importinβ; light blue, dark blue, magenta at Importinβ/Nup153FGPxFG molar ratios of 0.17, 0.133, and 0.72 at the constant Nup153FGPxFG concentration of 250 μM, as in B). (K) Chemical shift titration of Nup153FGPxFG with NTF2. Residue specific Kd values derived from the absolute chemical shift changes from a titration of Nup153FGPxFG with NTF2. The data were fit with a simple binding model under the assumption of excess NTF2 (see Supplemental Experimental Procedures). Shown are titration curves for two representative Fs. (L) Chemical shift titration of Nup153FGPxFG with NTF2. Absolute chemical shift changes mapped for Nup153FGPxFG in the presence of 4-fold excess of NTF2. (M) Cα and CO secondary chemical shifts obtained from Nup153FGPxFG alone (gray bars) and in the presence of 24-fold excess of NTF2 at a Nup153FGPxFG concentration of 80 μM (red curve), demonstrating that local conformational sampling is conserved upon interaction. Note that prolines are excluded from this plot. Error bars show SD.
Figure S5
Figure S5
Computational Analysis of Nup153FGPxFG and Nup153FGFxFG Dynamics and of Their Binding to ImportinβN, Related to Figure 4 (A) Nup153FGPxFG conformations (means of the cluster) that have been selected from MD simulations in the absence of ImportinβN using AMBER99-sb-ILDN (left) and CHARMM22 (right). FG-repeats are shown by their van der Walls (vdW) radius. (B) Count for each cluster of the simulated conformations of Nup153FGPxFG as simulated with AMBER99-sb-ILDN (left) CHARMM22 (right). Stars indicate the clusters corresponding to the conformations represented in (A). (C and D) Average solvent exposure of Nup153FGPxFG (C) and Nup153FGFxFG (D) FG-repeats estimated from molecular dynamics trajectories collected from molecular dynamics simulations performed using AMBER99-sb-ILDN (C - left panel) and CHARMM22 (D, left) force fields. The average degree of exposure has been calculated as the ratio between the mean SASA of the FG-repeat within the equilibrated Nup153FGPxFG/FxFG ensembles and of an FG-repeat not forming any tertiary contacts. (E and H) Contact areas between Nup153FGPxFG (E) or Nup153FGFxFG (H) and ImportinβN as a function of time for the binding events observed in the MD simulations performed using AMBER99-sb-ILDN force field. (F and I) Diffusion coefficients D, of Nup153FGPxFG (F) and Nup153FGFxFG (I) as a function of time are reported for the same replicas shown in (E) and (H). The drop in the diffusion coefficient is coincident with the increase in contact area upon the binding of the Nup153FGPxFG and Nup153FGFxFG to ImportinβN. (G and J) Percentage of binding as a function of the binding time observed in the MD runs for the simulations reporting the binding of Nup153FGPxFG (G) or Nup153FGFxFG (J) to ImportinβN. The fit of (solid line for Nup153FGPxFG - ImportinβN and for Nup153FGFxFG - ImportinβN association) such a cumulative distribution of binding events gives a rough estimate of the kon, MD of approximately 1010 M−1s−1. We note that due to the low sampling and known lower friction of water and other force field issues, (Mercadante et al., 2015) the results form MD rather define an upper limit. (K) Nup153FGPxFG radius of gyration (RG) as a function of end-to-end distance (RE) for the unbound (black) and bound (green) ensembles of Nup153FGPxFG obtained from the simulations performed using the AMBER99-sb-ILDN force field. (L) Count of specific contacts has been performed for the simulations of Nup153FGPxFG and Nup153AGPxAG (in which all F residues were mutated to A) binding to ImportinβN. Blue and red bars indicate the five different simulations performed in each case using the AMBER99-sb-ILDN force field. In the case of the Nup153AGPxAG, two out of five simulations did not yield any specific contact between the partners. Specific contacts have been considered as any contact occurring within a cutoff distance of 0.6 nm between the FG/AG-repeats of Nup153FG/AGPxFG/PxAG and any binding site on ImportinβN.
Figure S6
Figure S6
MD Analysis of the Nup153FGPxFG⋅ImportinβN Complex, Related to Figure 4 (A) Comparison of the Nup153FGPxFG-ImportinβN complexes observed in X-ray crystallographic studies (PDB: 1F59) (left), MD simulations performed using the CHARMM22 (center panel) and the AMBER99-sb-ILDN (right) force fields. The surface of ImportinβN is shown in gray whereas Nup153FGPxFG is shown in red. FG-repeats are shown in cyan. (B) Interaction sites of Nup153FGPXFG and ImportinβN. “” and “ˆ” symbols account for the contacts observed in the CHARMM22 and AMBER99-sb-ILDN simulations respectively. Grey cylinders represent the α helices along the structure of ImportinβN. (C) Distance between the center of mass (COM) of Nup153FGPxFG and ImportinβN as a function of the observed time of binding. The upper triangles show simulations reporting successful binding events whereas red crosses show simulations in which binding between the partners has not been observed during the simulated time.
Figure S7
Figure S7
Association Stopped-Flow Experiments of Nup153FG and Nup153FGPxFG to NTRs, Related to Figure 5 (A) Association experiment of Nup153FGPxFG with Importinβ WT, a selection of anisotropy traces is shown. At the tested conditions no kinetic changes were detected upon binding. (B–F) The observed rates from association experiments of Nup153FG to Importinβ WT (black) and double mutant (red) from the major phase (kobs,ultrafast) (B) and the minor phase (kobs,fast) (C) are plotted against the different Importinβ concentrations. The amplitudes A1ultrafast and A2fast correspond to the amplitudes from the fit associated to kobs,ultrafast and kobs,fast respectively (D). Bars indicating A1ultrafast and A2fast are shown for each measurement at the different concentrations of Importinβ WT and ImportinβDA mutant. Nup153FG and Importinβ WT were also tested at different ionic strength conditions, the observed rates of the ultrafast component (kobs,ultrafast) (E) and of the fast component (kobs,fast) (F) obtained from different ionic strengths: 0.05 M (dark green), 0.08 M (light green) 0.1 M (blue), 0.2 M (orange),0.3 M (pink), 0.45 M (purple), 0.65 (green khaki), 0.75 M (brown) and 1 M (cyan) are plotted against Importinβ concentration, numbers in brackets correspond to independent replicate measurements. As discussed in detail in (Milles and Lemke, 2014) anisotropy changes in such a disordered system depend on a variety of parameters, including degree of segmental motion and multivalency. As we have several degrees of multivalency (several FG repeats in the Nup, several binding sites in the NTR, and the ability to form higher order complexes than 1:1) the exact origin of the slower component cannot be assessed. In line with related studies a likely origin could be additional binding of NTRs (Wagner et al., 2015). As such FSF measurements report on overall formation of Nup153FG⋅Importinβ complex i.e., one or more F binding. The fastest kon measured defines even a lower limit for the first F binding. However, we note that both observed reaction rates (major and minor phase) are remarkably fast, and all our conclusions are also valid if one considers only the minor phase. (G and H) Association rates obtained from Brownian Dynamics simulations. The curves report the estimated kon as a function of the contact distance between the binding partners when a different number of independent contacts (between 1 to 4) are formed between ImportinβN or ImportinβN,DA and Nup153PxFG. The red curves report the cases in which two reaction criteria are satisfied. The condition in which two reaction criteria are satisfied at a distance of 0.7 nm has been used to extrapolate the value of estimated association rate. Pink shaded rectangles show the range of kon when two contacts between 0.65 and 0.75 nm are formed. The simulations were performed considering Nup153FGPxFG interacting with ImportinβN (G) or ImportinβN,DA (H) and considering all interactions contributing to the binding or in the absence of electrostatic interactions or apolar desolvation. (I and J) Association kinetics for Nup153FG with different NTRs probed by stopped-flow. (I) Here we show the observed rates (kobs,ultrafast and kobs,fast from association experiments with Importinβ (orange), TRN1 (purple) and NTF2 (dark green) to Nup153FG Cy3B labeled at the positions 883C, probing an FxFG enriched region. The obtained association constants (kon,ultrafast, kon,fast) from the slope of the linear fit are indicated on the plots. (J) Analog to Figure 5, we shown here in addition the observed rates (kobs,ultrafast and kobs,fast from stopped-flow association experiments with TRN1 (purple) to Nup153FG Cy3B labeled at the positions 1391C (probing a PxFG enriched region). The obtained association constants (kon) from the linear fit are indicated on the plots and summarized in Table S2C. We note that the observed rates are at the limit of what is detectable with advanced stopped-flow instrumentation. The signal to noise in the observed anisotropy r depends on a variety of parameters, the labeling site, the multivalency, the binding strength, the degree of segmental motion etc. as detailed in (Milles and Lemke, 2014). In line with the observed lower affinity of the used transport receptors for yNup49 (data not shown), signal to noise was not sufficient to perform high resolution stopped-flow measurements of this Nup. Perfectly in line with our results reported in Figure 5, for all those different NTRs and different FG regions we observed remarkably fast rates consistently with a kon,ultrafast > 5·108 M−1s−1. All data are summarized in Table S2C.

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