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Address correspondence to Colin G. Nichols, Department of Cell Biology and Physiology, Washington University School of Medicine, 660 South Euclid Avenue, St. Louis, MO 63110. Fax: (314) 362-7463; email: cnichols{at}cellbio.wustl.edu
| ABSTRACT |
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Key Words: spermine ATP inward rectifier gating K channel
| INTRODUCTION |
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The notion of a gate at the cytoplasmic end of Kv channels is based on the classic "blocker trapping" experiments of Armstrong, who first examined the interaction of pore-blocking quaternary alkylamines with squid axon Kv channels (Armstrong, 1966
, 1969
, 1971
; Holmgren et al., 1997
; Liu et al., 1997
). The present study was motivated to examine whether similar "blocker-trapping" occurs in ligand-gated Kir channels, and thereby test whether gating occurs above or below the blocker binding site. Such studies have not previously been performed on Kir channels, since in practice they require that blocker entry and exit rates be slower than, or at least on the same time scale, as gating itself. Such a situation rarely arises, since ligand gating tends to occur much more slowly than voltage gating. We took advantage of a mutant Kir6.2 (N160D) channel, in which the introduction of the negative charge in M2 renders the channel strongly rectifying, with measurable kinetics of spermine block and unblock (Shyng et al., 1997
). At positive voltages, the spermine off-rate becomes significantly lower than rates of ATP gating, a necessary condition to reliably test for "trapping." The results incontrovertibly demonstrate that spermine is indeed trapped in its binding site, in channels that are closed by ATP. Spermine is released when the channels are opened by removal of ATP, or by application of PIP2. Since spermine is a pore blocker that likely binds in the inner cavity of the Kir channel (Loussouarn et al., 2002
), the data imply that the ligand (ATP- or PIP2-) -operated gate of Kir channels lies below the inner cavity, i.e., at or below the bundle crossing.
| MATERIALS AND METHODS |
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2.5 x 105 cells per well (30-mm 6-well dishes) and cultured in Dulbecco's modified eagle medium plus 10 mM glucose (DMEM-HG), supplemented with FCS (10%). On the first day after plating, cells were transfected using 12 µg each of pCMV6b-Kir6.2, pECE-SUR1, and pGreenlantern (GFP) (GIBCO BRL) and 5 µl FuGene6 (Roche Co.). 2 d after plating, transfected cells were replated onto glass coverslips for patch-clamping.
The primary channel constructs used were Kir6.2[N160D, L157C, C166S,
36] and Kir6.2[N160D, L164C, C166S,
36], referred to in results as N160D/L157C and N160D/L164C, respectively. The N160D mutation induces potent, steeply voltage-dependent block by spermine (see RESULTS). Similar trapping results were also seen in Kir6.2[N160D] channels without the C166S and L157C mutations, but the reported experiments were performed on the triple mutant subunits, as the L157C and C166S mutations raise the open state stability (Enkvetchakul et al., 2000
), allowing patches to be studied for long periods of time without significant rundown of currents. These channel constructs also have a deletion of the last 36 amino acids from the COOH terminus (
36, Tucker et al., 1997
). This removal of 36 amino acids has no effect on the function of channels coexpressed with SUR1 (as in all of the present experiments).
Patch-clamp Measurements
All experiments were performed at room temperature in a chamber that allowed the bathing solution exposed to the patch surface to be rapidly changed using an oil gate (Lederer and Nichols, 1989
). Pipettes were pulled from Kimble 73813 soda lime glass using a horizontal puller (Sutter Instrument Co.). Electrode resistances ranged from 0.5 to 2.5 M
. Microelectrodes were sealed onto green fluorescing cells by applying light suction to the rear of the pipette. Inside-out patches were obtained by lifting the electrode and then passing the tip through the oil gate. Pipette and bath solutions contained a modified KINT (in mM 140 KCl, 1 EGTA, 1 EDTA, 4 K2HPO4, pH 7.4 with KOH), with additions as described. Membrane patches were voltage clamped using an Axopatch 1D amplifier. Currents were normally filtered at 1kHz and recorded directly onto a computer at 5 kHz using P-Clamp 7 and a digidata board (Axon Instruments, Inc.).
Dipotassium ATP and spermine were obtianed from Sigma-Aldrich, and stored as a powder at -20°C. ATP was made fresh each day in KINT and spermine was diluted from a 10M stock in KINT that was replaced at least monthly. PIP2 (Roche Diagnostics) was stored as a stock solution at 1 mg/ml in water, then diluted to 5 µg/ml in experimental solutions and sonicated for 10 min in ice water before use.
Experimental Protocols for Analysis of Recovery from Spermine Block
Inside-out membrane patches are inevitably recessed within the electrode tip and instantaneous changes of bathing solution cannot be attained (Cannell and Nichols, 1991
). Empirically we found that within a few seconds of spermine removal (at +40 mV), block was relieved by a brief negative pulse, but rapid reblock occurred on returning to positive voltages, making it difficult to assess the extent of recovery from block induced by the pulse. For quantitative analysis, we therefore used protocols like those in Fig. 2, in which the relieving voltage pulse was given at least 5 s after spermine removal. The rate of spermine washout was variable from patch to patch, with
75% of patches being fully washed out after 5 s. Patches with spermine washout times >5 s were not included in the analysis.
Data Analysis and Modeling
Off-line analysis was performed using Axon Clampfit and Microsoft Excel programs. Wherever possible, data are presented as mean ± SD, except where noted. Microsoft Solver was used to fit data by a least-square algorithm. Relative open probability (rPo), reported in some figures, was determined from current in the presence of ATP as a fraction of the current in zero ATP.
Markov models were assumed to be representative of actual KATP channel kinetics, and were used for simulations. Rate constants between states were constrained as described in the RESULTS section and microreversibility was observed. Time courses of occupancy of each state were calculated as described by Colquhoun and Hawkes (1995a)
(b
). Specifically, the occupancy of each state at time t is given by p(t) = p(0)eQt, where p(t) is a row vector with one element for each state in the model. p(0) contains the occupancy probabilities of each state at t = 0 and was calculated from the equilibrium occupancy in the indicated [ATP]. Matrix Q was constructed with each element (i,j) equal to the rate constant from state i to state j, and elements (i,i) were set equal to the negative sum of all the other values in that row. The tasks of calculating rate constants, building the Q matrix, and solving for the above equations were performed either with MathCad6 (MathSoft), or with original programs written in Visual Basic or Visual Basic for Applications (Microsoft). The matrix exponential was calculated using either spectral expansion of a matrix, or by the Taylor series expansion of an exponential (Colquhoun and Hawkes, 1995a
,b
).
| RESULTS |
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36] (referred to as N160D/L157C) mutant channels in the following experiments. The L157C mutation stabilizes the open state, providing channel activity with no rundown of excised patch currents for many minutes, allowing for the long protocols required in the following experiments.
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Measurements of off-rates using concentration "jump" experiments in inside-out membrane patches are always compounded by limited diffusion rates out of the recessed patch (Cannell and Nichols, 1991
), but at positive voltages, the predicted spermine off-rate (Fig. 2 E) becomes extremely slow. It should thus be possible to determine the unidirectional spermine off-rate after removal of spermine from the solution (Fig. 3
A) with minimal contribution of diffusion. The measured time constant of spermine unblock at +40 mV of 1030 s (Fig. 3 A) compares well to that predicted from the model (kout(+40) = 0.05 s-1,
out = 20.0 s, Fig. 2 E). Brief (10 ms) pulses to a series of voltages more negative than -20 mV rapidly relieve the block (Fig. 3 A, expanded time scale to right). The relative recovery is plotted as a function of pulse voltage in Fig. 3 B. The data are well predicted by the voltage-dependent kout estimated for the 2-state model (red line, Fig. 3 B). We have also examined the time dependence of current relief at -40 mV (Fig. 3 C). After removal of spermine (at +40 mV), the potential was stepped briefly back to -40 mV for variable times. The relative recovery is plotted as a function of pulse duration (Fig. 3 D) from multiple similar experiments. Again, the time course of recovery is well predicted by the simple 2-state model (red line) of spermine block, using rate constants as determined in Fig. 2. In the following experiments, we have collected data on the recovery from spermine block in channels closed by ATP, and have extended the analysis of this two-state model to incorporate channel gating.
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30 s, trace 1). However, block is rapidly and completely relieved by a brief (300 ms) pulse to -40 mV (trace 2). N160D/L157C channels are >95% closed by 10 mM ATP (Enkvetchakul et al., 2000
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Quantitative Predictions with Incorporation of Gating: Trapping Is Complete
To gain further quantitative insight to the extent of trapping in closed channels, we performed experiments as shown in Fig. 5 . In Fig. 5 A, N160D/L157C channels were blocked by spermine at +40 mV, then closed in 10 mM ATP, and stepped to -40 mV for variable durations, before subsequent removal of ATP. For each patch, the current in ATP was estimated relative to the current in the absence of ATP. This is expressed as a relative open probability (rPo). In this patch the current was inhibited 90% in ATP (i.e., rPo = 0.10). The relative recovery from spermine block (assessed as indicated in the figure) was plotted against pulse duration (Fig. 5 B). The detailed kinetics of ATP-gating of KATP channels are complex (Enkvetchakul et al., 2000
), but for the current purpose of assessing the degree of trapping in closed channels, even a simplified 2-state model of gating provides a very unambiguous answer. Fig. 5 B shows the predicted recovery from spermine block in open channels and in partially ATPclosed channels for two extreme cases: (1) in which spermine can access its binding site in both open and closed channels (Scheme I)
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Superimposed in Fig. 5 B are the predictions of Schemes Ir and IIr, with the following rate constants (see Fig. 5 C): kout (-40) = 28 s-1, kopen = 0.33 s-1. This opening rate approximates the lumped kinetics of KATP channel opening that are typically observed in excised patch recordings (Qin et al., 1989
; Nichols et al., 1991
). The closing rate (kclosed = kopen.[1 - Po)/Po]), was then calculated to give the appropriate open probability (Po). In the particular patch illustrated in Fig. 5 B, the estimated relative open probability in 10 mM ATP was 0.10, and curves are predicted for the two schemes, with Po= 1 (kc = 0 s-1) and 0.1 (kc = 2.7 s-1). The ungated access model (Ir) predicts no slowing of recovery in partially closed channels, and the observed time course of recovery is well predicted by the fully gated access model (Iir).
Varying Open State Stability by Changing PIP2 Shifts the ATP-trapping Efficacy: PIP2 and ATP Act on the Same Gate
The above results argue that spermine cannot exit channels that are closed by ATP. Exogenous application of PIP2 leads to increased open state stability of KATP channels, and thereby increases open probability at any given [ATP] (Baukrowitz et al., 1998
; Shyng and Nichols, 1998
; Enkvetchakul et al., 2000
, 2001
). This is consistent with ATP and PIP2 acting on the same "gate," and Fig. 5 C shows the results of an experiment designed to test whether PIP2 can similarly counter the spermine-trapping effects of ATP. Before treatment with PIP2, 10 mM ATP inhibited current in this particular patch to rPo
0.1, and on exposure to a 1-s pulse to -40 mV, trapping of spermine was essentially complete. The patch was subsequently exposed to PIP2, until rPo in 10 mM ATP was increased to
0.5. Upon repeating the trapping protocol, a 1-s pulse to -40 mV now resulted in much greater relief of spermine block (orange trace), consistent with PIP2-induced destabilization of the ATP-induced closure (Enkvetchakul et al., 2000
). Fig. 5 D shows the predictions of Scheme IIr, with the rate constants used in Fig. 5 B, superimposed on the estimated fractional recovery from each of the traces in Fig. 5 C. Again, the dependence of the observed time course of recovery on open probability is well predicted by the fully gated access model (Scheme IIr).
From multiple experiments like those in Fig. 5, we were able to estimate the recovery timecourse (at -40 mV) during exposure to different concentrations of ATP, with or without PIP2 treatment (and hence at different open probabilities). Datasets were pooled by estimated relative open probability (rPo) in ATP. The data are plotted in Fig. 6 , together with the predictions of Scheme II for each Popen. There is a biphasic recovery from block, and as Popen changes, the weighting of each phase shifts. The consistent quantitative agreement between data and model argues strongly that trapping of spermine is essentially complete in closed channels.
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| DISCUSSION |
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There is currently some controversy regarding the binding site of polyamines in Kir channels. Based on the crystal structure of the cytoplasmic domain of Kir3 channels, Guo and colleagues (Guo and Lu, 2003
; Guo et al., 2003
) recently proposed that polyamines bind peripherally in the cytoplasmic portion of the pore and extend into the inner cavity. There is considerable evidence from other mutational analyses that, while polyamines may bind in the cytoplasmic pore to reduce single channel conductance, the high-affinity binding site responsible for classic strong inward rectification lies in or above the inner cavity (Lu and MacKinnon, 1994
; Kubo and Murata, 2001
; Xie et al., 2002
). Either way, the present results argue that, to trap spermine, the ligand-operated gate would have to be at or below the inner cavity. Spermine block of N160D/L157C channels is well fit by a simple 2-state model with concentration- and voltage-dependent binding to a single site (Fig. 2). The overlapping, weakly voltage-dependent additional component of spermine inhibition that can be prominent in Kir2.1 and Kir2.3 channels (Lopatin et al., 1995
; Xie et al., 2002
, 2003
) is not evident in these channels at low micromolar concentrations, greatly simplifying the present analysis. We can thus argue that because channel closure traps a single spermine molecule in the pore, the ligand-operated gate in Kir6.2 likely lies below the inner cavity. That the trapping by ATP closure of the channels is antagonized by PIP2 is entirely consistent with the view that it is the same "gate" which is stabilized in the closed state by ATP, and in the open state by PIP2 (Baukrowitz et al., 1998
; Shyng and Nichols, 1998
; Enkvetchakul et al., 2000
, 2001
).
Comparison to other Studies
There is now mounting structural and biophysical evidence that the voltage (or ligand) -operated gate of voltage-gated, or Ca-gated K+ channels corresponds to a pinching of the permeation pathway by the M2 helix bundle crossing, as a result of hinged motion of M2 at a conserved glycine (G156 in Kir6.2) residue in the center of M2 (Doyle et al., 1998
; del Camino and Yellen, 2001
; Jiang et al., 2002a
,b
; Rothberg et al., 2002
). The structure of a bacterial Kir channel (KirBac1.1) pore demonstrates a similar structure in Kir channels (Kuo et al., 2003
). These authors argue that hinged gating may not occur at the equivalent glycine residue, but there are parallel consequences of M2 (S6) mutations on open state stability of Kir and Kv channels (Holmgren et al., 1998
; Enkvetchakul et al., 2000
, 2001
; Espinosa et al., 2001
; Yi et al., 2001
; Hackos et al., 2002
).
We have now provided direct evidence for gated access to inner cavity residues in Kir6.2 (Phillips et al., 2003
), but other recent studies have questioned the interpretation that the ligand-operated gate of Kir channels lies at or below the bundle crossing of the M2 helices, instead suggesting that gating must occur much higher, i.e., In the selectivity filter (Proks et al., 2003
; Xiao et al., 2003
). In particular, these latter studies reach conclusions that are not easily reconciled with those of either the present or our previous accessibility study. Proks et al. (2003)
examined the rate of block of Kir6.2 channels by cytoplasmic Ba2+ after depolarizing pulses and provided evidence for a speeding up of the Ba2+ block rate in partially ATP-closed channels. We have repeated their experiment with wild-type Kir6.2+SUR1 channels in essentially identical conditions. After scaling the currents to the prepulse current (rather than the peak current which can be contaminated by large capacitance artifacts), we observe no significant change in the rapid phase of Ba2+ block. However, we do observe a significant, very slow (t
13 s), component of Ba2+ block that is only present in ATP. This slow phase of block might be due to a gated access (i.e., if a fraction of channels must open from long lived closed states before blocking). In another study examining gating dependence of pore access in Kir channels, Xiao et al. (2003)
demonstrated no slowing of the MTSEA accessibility of M2 cysteines in Kir2.1 channels that were closed by reducing membrane PIP2 levels. The kinetics of MTSEA modification of equivalent M2 residues in open Kir6.2 channels (Phillips et al., 2003
) are very similar to those in Kir2.1 channels (Xiao et al., 2003
) and, given the potential caveats of reagent trapping described in the former study, it is unclear whether the necessary degree of closure or appropriate gating kinetics were present to uncover a true gating dependence of access in the latter.
Consistent with a gated access to the inner cavity, we demonstrated previously that Cd2+ coordination by cysteines in M2 is reduced in closed Kir6.2 channels (Loussouarn et al., 2000
). Xiao et al. (2003)
reported similar slowing of Cd2+ block in closed Kir2.1 channels with substituted cysteines in M2, but only marginal slowing of Ag modification of M2 residues in closed channels. Considering a simplified model of gated access, Xiao et al. (2003)
concluded that reagent trapping could not account for this result, and suggested that access to the inner cavity for Ag+ ion (and hence for the similar-sized K+ ion) is not gated. It remains conceivable that a closure of the bundle crossing, sufficient to trap spermine in the pore or to exclude MTS reagents, is insufficient to exclude Ag+ or K+ ions, but it is disconcerting that Xiao et al. (2003)
also reported very rapid modification of M1 residues (that obviously do not line the permeation pathway) by Ag+ ions.
Conclusions
The present data demonstrate unequivocally that classic pore blocker trapping by channel closure can be observed in inward rectifier channels; trapping of spermine ions in closed channels is essentially complete. Although we cannot formally exclude a model whereby a closure at the selectivity filter somehow traps spermine in the filter itself, nor the possibility that the "gate" to spermine exit is distinct from the gate to K+ ions, the simplest interpretation is that ATP stabilizes the closing (and PIP2 stabilizes the opening) of a gate that is located intracellular to the spermine binding site. Since the spermine binding site is likely to be in the inner cavity, this would localize the gate to the M2 helix bundle crossing or below.
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| ACKNOWLEDGMENTS |
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This work was supported by Grants HL54171 (to C.G. Nichols) from the National Institutes of Health, and the National Institutes of Health Biophysical Training grant at Washington University (predoctoral support of L.R. Phillips).
Olaf S. Andersen served as editor.
Submitted: 24 September 2003
Accepted: 31 October 2003
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