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Original Article |
Kinetic Studies in Giant Xenopus Oocyte Membrane Patches
Department of Physiology, University of Texas Southwestern Medical Center at Dallas, 5323 Harry Hines Boulevard, Dallas, TX 75325-9040.Fax: 214-648-8879;
lu{at}utsw.swmed.edu
hilgeman{at}utsw.swmed.edu
| ABSTRACT |
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< 1 ms and 13 µs) and enables a faster component (
< 1 µs). (d) We failed to identify charge movements of fully loaded GAT1 transporters (i.e., with all substrates on both sides). (e) Under zero-trans conditions, inward (forward) GAT1 current shows pronounced pre–steady state transients, while outward (reverse) GAT1 current does not. (f) Turnover rates for reverse GAT1 transport (33°C), calculated from the ratio of steady state current magnitude to total charge movement magnitude, can exceed 60 s–1 at positive potentials.
Key Words: charge movement neurotransmitter transporter NO-711 transport kinetics voltage dependence
| introduction |
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-aminobutyric acid (GABA)1 molecule by the GAT1 transporter is coupled to the cotransport of two Na+ ions and one Cl– ion (Radian and Kanner 1983
> 10 ms), and it is closely related to the binding and/or occlusion of extracellular Na+ (Mager et al. 1993
10-fold smaller in magnitude (Lu et al. 1995| materials and methods |
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| results |
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High Cytoplasmic Cl– Appears to Block Qslow
Inward GAT1 current and a fast GAT1 charge movement are suppressed by cytoplasmic Cl– (Lu et al. 1995
; Lu and Hilgemann 1999
), and, as described here, high cytoplasmic Cl– concentrations also suppress Qslow. Fig. 1 compares charge movements that are defined by the inhibitor, NO-711, with charge movements defined by cytoplasmic Cl– in the same patch. To directly visualize whether charge movements are reversible, and thereby whether any "leak currents" are blocked or induced by these interventions, we recorded charge movement per se, instead of membrane current, from the integrating patch clamp amplifier. The protocol employed was a series of 60-ms voltage pulses from a holding potential of –40 mV to potentials between –160 and +120 mV. The pipette contained 40 mM extracellular NaCl. Charge records in Fig. 1 A were obtained by subtracting signals in the presence of 0.13 mM cytoplasmic NO-711 from signals obtained in the absence of the inhibitor. Fig. 1 B shows the charge records defined by subtracting signals with 120 mM cytoplasmic Cl– from signals without Cl–, using methanesulfonate (MES–) as substitute anion. The Cl–i-defined charge records (Fig. 1 B) were obtained before the NO-711i–defined ones (Fig. 1 A) because effects of NO-711 reverse only slowly after its wash-out from the cytoplasmic side.
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Single exponential functions were fitted to the signals during the voltage pulse ("on" charge) and after returning potential to –40 mV ("off" charge). They are included as dotted lines that are mostly covered by the charge records. The magnitudes and rates of charge movements are plotted against pulse potential in Fig. 1C and Fig. D, respectively, for NO-711i– and Cl–i-defined signals. Both charge–voltage (Q–V) relations are well described by a Boltzmann equation (see Fig. 1, legend). The Q–V relation for the inhibitor-defined charge has a slope of 0.94 and projects to 4.36 pC for the total charge moved. The Q–V relation for the Cl–i-defined charge has a shallower slope (0.74) and projects to a total charge of 2.93 pC. The inhibitor-defined Q–V (V1/2 = –45 mV) is left-shifted from the Cl–i-defined one (V1/2 = –35 mV). The rate–voltage (kslow–V) relations are U shaped, and the minimum rates occur at approximately the midpoint of the corresponding Q–V relations. The solid lines represent a fit of the kslow–V relations by the sum of two exponential functions with opposite voltage dependence. The slope coefficients of these functions revealed an almost equal voltage dependence of the "forward" and "backward" reactions of the charge movement (see Fig. 1, legend). We point out that we have observed clear variability of the midpoint of Q–V relations obtained from different batches of oocytes. Since excised patches tend to be unstable in the presence of high [Na+]o and large negative potentials, our success rates were greater with patches in which the midpoint of Qslow occurred at less negative potentials.
Cytoplasmic Cl– Acts by Retarding the Occlusion of Extracellular Na+
We considered three general mechanisms by which cytoplasmic Cl– may block Qslow. First, cytoplasmic Cl– might act through an inhibitory regulatory binding site (i.e., separate from transport binding sites). In this case, we would expect a biphasic (or complex) dependence of outward GAT1 current on cytoplasmic Cl–, and this was not the case (Lu and Hilgemann 1999
). Second, GAT1 might be modulated by a slow autoinhibitory reaction that depends on Cl–i binding to transport sites, similar to the Na+i-dependent inactivation in the cardiac Na+/Ca2+ exchanger (Hilgemann 1990
). To test this, we performed rapid solution switches (Lu and Hilgemann 1999
) to examine the time courses with which inward and outward GAT1 currents change upon application and removal of cytoplasmic Cl–. All records revealed monotonic increases or decreases of current with time courses expected for ion diffusion up to and away from the membrane patch (30–400 ms). The third possibility, then, was that the effects of Cl–i are a direct consequence of its binding to transport sites. In an alternating access model, extracellular Na+ and cytoplasmic Cl– binding could be linked by the conformational changes of the empty transporter that open binding sites alternatively to the extracellular or cytoplasmic sides. The minimum reactions involved are illustrated in a Reaction Scheme (Fig. 1).
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) occurs when a Na+ is occluded into the transporter from the extracellular side (1). When the binding site is open, Na+o can dissociate (2), and the empty binding site can open alternatively to the extracellular or the cytoplasmic side (3). When the binding site is open to the cytoplasmic side, Cl–i can bind and dissociate (4). A saturating cytoplasmic Cl– concentration will disable the charge-moving reaction because transporters will all accumulate in the Cl–i-bound state. The actual effect of cytoplasmic Cl–, however, is to shift the Qslow–V relation to more negative potentials by decreasing the probability that Na+o can bind and be occluded. If the electrogenic reaction is slower than the other reactions, cytoplasmic Cl– will specifically decrease the rate of the forward charge movement (i.e., Na+ occlusion). Based on model calculations, a 6–10-fold retardation would account for our ability to define charge movements by application and removal of cytoplasmic Cl–. As shown in Fig. 2, our experimental results conform closely to these predictions. Current, rather than charge, was recorded to avoid signal drift during the long voltage pulses used in these protocols. As indicated in the lower part of Fig. 2 A, patches were held at 0 mV, and the on charge movement was recorded by applying 360-ms voltage pulses to potentials between +40 and –160 mV. Then the off charge movement was recorded by applying 80-ms test pulses to +80 mV, a potential positive enough so that all detectable charge moves in the backward direction. The charge movements in the absence (Fig. 2 A, top) and presence (bottom) of 120 mM cytoplasmic Cl– were defined by subtracting records taken before and after application of NO-711i (0.13 mM). The on charge movements appear to be suppressed by Cl–i, as expected from Fig. 1, while in fact they are taking place very slowly, such that the current is of small magnitude. The largest off current transients, recorded at +80 mV after voltage pulses to –160 mV, are nearly identical in magnitude and rate in the absence and presence of Cl–. Thus, the total charge that can move is unaffected by Cl–.
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) and without (
) 120 mM cytoplasmic Cl– are fitted by Boltzmann equations (smooth lines). In this case, we forced the charge magnitudes (–3.4 pC) and the slope coefficient (1.3) to be equal. The midpoint of the Q–V relation is –36 mV in the absence of cytoplasmic Cl–; it is shifted to –96 mV in the presence of 120 mM cytoplasmic Cl–. This 60-mV shift corresponds to a 10-fold retardation of the forward charge movement, which indicates that
90% of binding sites are occupied by Cl–i at 120 mM. The Cl–i dissociation constant must therefore be
12 mM, and this is in good agreement with half-maximal Cl–i concentrations for activation of outward current and inhibition of inward current (Lu and Hilgemann 1999Fig. 2 C shows the effects of lower concentrations of cytoplasmic Cl– on current transients at negative potentials. Charge movements were elicited by a 180-ms pulse from 0 to –150 mV with 0, 15, and 30 mM cytoplasmic Cl–. Then NO-711i was applied, the protocols were repeated, and the corresponding current records with NO-711i were subtracted from those without. The current transients are shown together with single exponential fits in Fig. 2 C. As predicted for a decrease of charge movement rate without a change of charge magnitude at –150 mV, the records obtained with different Cl–i concentrations "cross" each other. For clarity, we show the "crossover" of the corresponding exponential functions above the current records. The time constants are 12.1 ms in 0 Cl–i, 18.9 ms in 15 mM Cl–i, and 36.6 ms in 30 mM Cl–i.
Cytoplasmic Cl– Releases Occluded Na+ to the Extracellular Side
Another major prediction from Fig. 1, described in Fig. 3, is that rapid application of cytoplasmic Cl– should be able to release occluded Na+o from GAT1 and thereby generate an outward current transient. We first verified in control experiments that fast cytoplasmic Cl– switches, as described previously (Lu and Hilgemann 1999
), could be carried out without generating significant current artifacts in patches from uninjected oocytes. To achieve this, the tips of the recording pipettes were thickly coated with Parafilm/mineral oil mix to reduce capacitance (not shown). When experiments were performed in GAT1-expressing patches, outward current transients were indeed obtained in the presence, but not the absence, of extracellular Na+. We mention that the presence of Cl–o in the pipette was also required to obtain signals at 0 mV. This is expected because extracellular Cl– shifts the Qslow–V relation to more positive potentials, presumably by facilitating occlusion of extracellular Na+.
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Fig. 3 B shows the voltage dependence of the Cl–i-induced charge movement from another experiment. The total charge moved (Q) was calculated as the area bound by the on current trace and the baseline current in the presence of Cl–i. GAT1 expression was only moderate in this patch, but the charge magnitude clearly diminishes at both positive and negative potentials (+70 and –80 mV). This is expected because at positive potentials there will be no occluded Na+ to be released; at very negative potentials, the Na+-occluded state will be stabilized to such an extent that Na+ cannot be released by 120 mM cytoplasmic Cl–. Thus, the results in Fig. 3 B reflect a simple shift of the charge–voltage relations by Cl–i, as already described in Fig. 2.
Fig. 3 C shows the use of voltage jumps combined with concentration jumps to analyze the relationships between Cl–i- and voltage-induced charge movements. The slow charge movements elicited by a voltage pulse (0
+100
–100
0 mV) before (a), during (b), and after (c) a cytoplasmic Cl– jump are shown in Fig. 3 C. After the slow, small (
2 pA) outward current elicited by Cl–i has decayed (
200 ms in this patch), the voltage-induced charge movement is suppressed. In this experiment, the charge movement remained suppressed 300 ms after Cl–i removal. This slow reversal is due to the fact that, to obtain large signals, patches employed were large and rose up substantially in the pipette tip. As shown in Fig. 3 C, d, from the same patch, the time courses of outward GAT1 current activation and deactivation were similarly asymmetrical. Activation of the current occurs within 20 ms, but deactivation is only partial even after 500 ms.
Immobilization of Qfast by Extracellular Na+ Occlusion
As mentioned in the INTRODUCTION, we have previously isolated fast charge-moving reactions that appear to occur in empty transporters. If binding of extracellular Na+ and cytoplasmic Cl– are mutually exclusive, then Na+o occlusion should suppress or "immobilize" the fast charge movements. As described in Fig. 4, we have tested this possibility by monitoring changes of the availability of fast charge moving reactions as capacitance changes. The results shown are with 120 mM extracellular NaCl, and changes of membrane capacitance were monitored via a 20-kHz sinusoidal perturbation of 1-mV amplitude. Membrane potential was held for 1 s at –150 mV, and then pulsed to 0 mV for 1 s, back to –150 mV for 600 ms, and finally returned to 0 mV. These protocols yielded essentially flat records in patches from uninjected oocytes (not shown).
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200 fF) when membrane potential is depolarized from –150 to 0 mV. These slow capacitance changes require the presence of Na+o (not shown), their time courses are very similar to those of Qslow, and they are well described by single exponential functions. The time constant for the pulse from 0 to –150 mV increases from 52 ms in the absence of Cl–i, to 140 ms with 60 mM Cl–i, and to 203 ms with 120 mM Cl–i. The exponential functions are included as dotted lines. Fig. 4 B shows three superimposed capacitance traces for a voltage protocol in which the pulse duration at –150 mV was varied. These were recorded in the presence of 120 mM cytoplasmic Cl–. The "capacitance recovery" upon pulsing from –150 to 0 mV takes place somewhat more slowly after short pulses to –150 mV (Fig. 4 B, 1) than longer pulses (2 and 3). However, in all three traces, the time constants for pulses from 0 to –150 mV remain >200 ms. From these results, it seems certain that our previous description of voltage-dependent capacitance changes for GAT1 did not reflect a steady state in the presence of 120 mM cytoplasmic Cl– (Lu et al. 1995We stress at this point that the fast charge movements underlying the capacitance signals in Fig. 4 cannot arise solely from conformational changes of the empty transporter. The magnitude of the capacitance change induced by the voltage step is decreased only 20% by the presence of 120 mM Cl–i. From further work, illustrated in Fig. 5 and Fig. 6, we will conclude that, in fact, fast charge moving reactions also occur in the GAT1 states with Cl– bound on the cytoplasmic side. Consistent with the observation in Fig. 4, the magnitudes of those charge movements are only 20% smaller than the charge movements that occur in the empty transporter.
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Fig. 5 shows an example of simultaneous recording of membrane capacitance and charge. The pipette contains 40 mM Na+. The capacitance responses to 60-ms voltage pulses from +120 mV to more negative potentials in 40-mV steps are shown in Fig. 5 A. Upon hyperpolarizing, membrane capacitance declines in a biphasic fashion after artifactual "spikes." The fast decline presumably reflects saturation of the underlying fast charge-moving reactions in either the on or off state at extremes of potential. The slow phase occurs with the time course of the slow charge movements, which are shown in Fig. 5 B as the subtracted charge records defined by Cl–i (left) and NO-711i (right).
With application of 120 mM cytoplasmic Cl–, capacitance declines at 0 mV by
100 pF. The capacitance responses to voltage steps are largely suppressed, as expected from previous results (e.g., Fig. 1) for relatively short (60 ms) voltage pulses. Application of NO-711i in the absence of Cl–i causes capacitance to decrease by 415 pF, approximately four times larger than the decrease induced by 120 mM Cl–i. Then, in the presence of NO-711i, application and removal of 120 mM cytoplasmic Cl– still induces capacitance changes that are about one-half as large as those without the inhibitor. From such results, it is evident that NO-711i effectively silences some fast charge-moving reactions. However, even in the presence of NO-711i Cl– can still bind and dissociate from the cytoplasmic side and can still suppress a fast charge-moving reaction.
Resolution of Reactions Underlying Qfast
As just described, Cl–i can still suppress fast charge movements in the presence of NO-711. In addition to this complexity, we identified fast charge movements with altered kinetics in the presence of inhibitor (not shown). Thus, we attempted to study Qfast without inhibitors, and the most important result is shown in Fig. 6. Qfast is defined in Fig. 6 A by treating signals in the presence of 120 mM Cl–i as pseudo "null signals," which were subtracted from signals with 0 or 12 mM Cl–i. Fig. 6 A shows the typical charge signals obtained by 3-ms voltage pulses from 0 mV to voltages between +160 and –200 mV in 40-mV steps. The pipette solution contained 20 mM Cl–; both the pipette and the bath solution were Na+ free. The same protocols resulted in virtually blank records when they were carried out in patches from uninjected oocytes (not shown).
Clearly, the Qfast signals resolved in this fashion are complex: the records from the 0 Cl–i subtraction (left) show a slow component in the positive potential range (time constant <1 ms). The 12 mM Cl–i subtraction records (right) reveal components whose time course is not well defined in the 3-ms pulse duration. The charge magnitude at the end of each voltage pulse in Fig. 6 A is plotted against pulse potential and fitted by a Boltzmann function in Fig. 6 B. The slope coefficients of the Boltzmann functions are 0.26 and 0.22 in the absence of Cl–i and with 12 mM Cl–i, respectively, the projected charge magnitudes are 81 and 43 fC, respectively, and the half-saturation points are 114 and 42 mV, respectively.
The major complication in the signals presented in Fig. 6 A is that large "charge transients" occur upon changing voltage. These components cannot be artifacts because they were not found in patches from control oocytes (not shown). To better resolve the initial components, shorter voltage pulses (0.25 ms) were employed with 1 MHz voltage clamp resolution (i.e., using highly polished pipette tips; <20 kohm). Results shown in Fig. 6 C are the subtractions of records with 120 mM Cl–i from records without Cl–i, as in Fig. 6 A (left). To illustrate the time courses more clearly, two of the records (–40
+160 mV and –40
–200 mV) are shown alone in Fig. 6 C (bottom). Why does the subtraction give rise to transient charge signals (i.e., two charge components of opposite sign)? Based on previous results with capacitance measurements, our interpretation is that one fast charge-moving reaction is inhibited by Cl–i. It has a time constant of
13 µs at all potentials (i.e., a rate constant of
77,000 s–1). A still faster charge component, not resolved in time, is, however, activated by Cl–i. This reaction could reflect a flexing of charged binding sites, or of Cl–i within its binding sites, in the membrane field. In good agreement with the results of Fig. 4 and Fig. 5, the slow component, which is inhibited by Cl–i, is
20% larger than the component activated by Cl–i.
Failure to Resolve Charge Movements of the Fully Loaded Transporter
At this point, our kinetic analysis of GAT1 is limited to the slow binding/occlusion of extracellular Na+ and to the Qfast reactions just described. No kinetic information is available about the actual substrate translocation reactions that must occur to allow coupled transport in an alternating access model. Accordingly, we tried extensively to isolate charge-moving reactions in the "fully loaded" transporter, via both voltage and concentration jumps. For example, we compared charge records in the presence of all substrates, at high concentrations, on both membrane sides, with records in which GAT1 inhibitors had been applied. To enhance the blocking action of inhibitors, we often removed GABA from the membrane side to which the inhibitor was applied. Nevertheless, no clear signal was identified (results not shown). We therefore conclude that substrate translocation reactions involving fully loaded transporters must take place in a nearly electroneutral fashion.
Relationships of Current Transients and Steady State GAT1 Current
Even though charge movements of the fully loaded transporter cannot be resolved, kinetic information about the substrate translocation reactions can be gained by indirect means. At large negative potentials, voltage-independent step(s) in the cycle become rate limiting in the forward transport mode (Lu and Hilgemann 1999
). This coupling of voltage-dependent and –independent steps may be expected to give rise to pre–steady state current transients during voltage steps, and the magnitudes of transient versus steady state components can give accurate information about the rates of the voltage-independent steps.
Fig. 7 presents current transients related to both forward and reverse GAT1 transport. Results for the outward GAT1 current (A), obtained in the absence extracellular Na+, were defined both as GABAi-induced current (solid lines) and as NO-711i-inhibited current (dotted lines). For both subtraction procedures, transient current components in the outward current mode are fast and small in relation to the steady state current. The results are consistent with the outward current being rate limited by a single slow step with weak voltage dependence.
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50% with a rate constant of
80 s–1. This presumably reflects the major charge-moving step, which takes place faster with application of large voltages; the slowest electroneutral step, which presumably does not change in rate, must be taking place at
40 s–1 to account for the 50% decline of current.
Finally, we used the rates of charge movements to estimate the turnover rate for the reverse GAT1 transport cycle. To do so, we measured the slow charge movements and the outward transport current in the same patch, both defined by cytoplasmic NO-711 in the presence of 120 mM extracellular NaCl (Fig. 8 A). Both the Qslow–V and kslow–V relations in Fig. 8 B are similar to those described previously (Fig. 1 C). As shown in Fig. 8 B, the Q–V relation for the slow charge movement has a slope of 0.99, a midpoint potential of –33.1 mV, and a
Qmax of 2.6 pC. Given the patch size of 8 pF and an assumed specific membrane capacitance of 0.8 µF/cm2, the transporter density is
2,000/µm2. On this basis, the turnover rates in the presence of extracellular Na+ can be estimated by the ratio of steady state current magnitude to
Qmax, and they are plotted as a function of membrane potential in Fig. 8 B. The turnover rate increases from
3 s–1 at –120 mV to
60 s–1 at +120 mV. As expected, the turnover rate never exceeds the rate of the slow charge movement.
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| discussion |
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The Slow GAT1 Charge Movement (Qslow)
Besides GAT1, several other Na+-dependent transporters display charge movements that are closely related to the binding of extracellular Na+ (Nakao and Gadsby 1986
; Lagnado and McNaughton 1990
; Hilgemann et al. 1991
; Sturmer et al. 1991
; Gadsby et al. 1993
; Loo et al. 1993
; Wadiche et al. 1995
)—the question is how. The idea of an "ion well", as sketched by Läuger 1991
, supposes that ions diffuse into their binding sites through a pore or a "channel-like" structure, along which there is a fall of membrane potential experienced by the ion. The major GAT1 charge movement is very slow (2–300 s–1), and the rates of charge movements are sensitive to temperature (Lu and Hilgemann, unpublished observations) and mutational changes (Mager et al. 1996
). Thus, it seems much more likely that conformational changes, not diffusion of ions, underlie Qslow kinetics. The conformational changes could occur, in principle, either after or before the actual binding of Na+. Our simulations, described in the following article, incorporate both possibilities (Hilgemann and Lu 1999
).
For the Na/K pump, signals consistent with an ion well mechanism have been isolated for the weakly voltage-dependent binding of extracellular Na+ at sites that probably can also bind K+ (Läuger and Apell 1988
; Rakowski 1993
; Hilgemann 1994
). If a "deep ion well" for Na+ exists, it must occur within a transitional pump state (Hilgemann 1997
). In this case, ion binding will generate a fast charge movement whose magnitude is proportional to the fractional occupancy of the transitional state. We have attempted extensively to identify such charge movements for the Na/K pump in cardiac patches (Hilgemann 1997
), for the Na/Ca exchanger in cardiac and oocyte patches (Hilgemann 1996
), and now for the GAT1 cotransporter in oocyte patches. Up to now, we did not identify any signal that could reflect the existence of such a "deep ion well" in the literal sense of Peter Läuger's suggestion (Läuger 1991
).
It is noteworthy that the Qslow of GAT1 behaves differently from that of the Na/K pump. The rate of the Na/K pump charge movement decreases monotonically with depolarization to a plateau rate (Rakowski et al. 1997
). In contrast, our results for GAT1 show a bell-shaped dependence of rate on voltage (Fig. 1 and Fig. 8). In intact oocytes, the increase of rate with hyperpolarization is less pronounced (Mager et al. 1996
), and our work suggests that the presence of cytoplasmic Cl– in oocytes could be a factor in this difference.
Fast GAT1 Charge Movements (Qfast )
We have developed our interpretation of the Qfast charge movements with the presentation of data. To reiterate briefly, charged residues of the GAT1 substrate binding sites might flex somewhat within the membrane field, and they would do so more easily when open to the cytoplasmic than the extracellular side. When a Cl– is bound on the cytoplasmic side, either the rate of one such reaction is increased or Cl–i itself can change position rapidly within its binding site. Thus, application of cytoplasmic Cl– suppresses one charge movement and gives rise to a faster one, such that subtractions of the charge records generate charge transients (Fig. 6). Three different types of experiments (Fig. 4Fig. 5Fig. 6) indicate that the magnitude of the charge movement taking place in the presence of Cl–i is
20% smaller than that of the reaction taking place in the absence of Cl–i (Fig. 4Fig. 5Fig. 6). One of the slower reactions in the absence of Cl–i might reflect opening and closing of the empty Cl– binding site, which would impart a weak voltage dependence on Cl–i binding. We have been able to identify such reactions, in spite of their small magnitude, only because they are very fast. Overall, the reactions underlying fast GAT1 charge movements are so weakly voltage dependent that they will not markedly influence the voltage dependence of GAT1 currents.
Extracellular Na+ Binding and Cytoplasmic Cl– Binding are Mutually Exclusive
While only Na+ can clearly bind to GAT1 from the extracellular side in the absence of cosubstrates, only Cl– clearly interacts with GAT1 from the cytoplasmic side in the absence of cosubstrates. Four results suggest that extracellular Na+ and cytoplasmic Cl– bind to the transporter in a mutually exclusive fashion. (a) High cytoplasmic Cl– concentrations appear to block the slow GAT1 charge movement (Fig. 1). Binding of Cl–i retards the forward rate of the charge movement (i.e., Na+ occlusion) and thereby shifts the charge movement to more negative potentials (Fig. 2). (b) Rapid application of cytoplasmic Cl– induces a Na+o-dependent outward charge movement that is equivalent in magnitude to the backward charge reaction (i.e., Na+ deocclusion) and that precludes the backward reaction in voltage pulse experiments (Fig. 3 A). (c) Positive potential reduces the ability of Cl–i to induce Na+o-dependent outward current transients, as expected if Na+ is already released; negative membrane voltage reduces the ability of Cl–i to induce Na+o-dependent outward current, as expected if the Na+-occluded state is stabilized (Fig. 3 B). (d) The fast charge movements, which are suppressed by cytoplasmic Cl–, are also suppressed by the forward reaction (i.e., Na+ occlusion) of the slow charge movement (Fig. 4).
Pre–Steady State Currents and GAT1 Turnover Rates
Pre–steady state current transients induced by voltage pulses are slow and prominent during forward GAT1 operation, while they are fast and small during reverse transport operation (Fig. 7 and Fig. 8). These results allow quite precise estimates of the rates of voltage-independent steps in GAT1 operation that are considered in the following article (Hilgemann and Lu 1999
). The voltage-independent reaction that occurs after Qslow in the forward transport cycle, for example, must occur at
40 s–1 (Fig. 7). Our estimation of turnover rates, from these and related measurements, depends on the assumption that GAT1 stoichiometry is quite constant. That uncoupled currents cannot be very large is indicated by the fact that steady state GAT1 current magnitudes never exceed current magnitudes that occur during reversible charge movements. The turnover rate for fully activated reverse transport at +120 mV is 60 s–1, and this is approximately threefold slower than the rate of the slow charge movement at the same potential in the presence of extracellular Na+ (Fig. 8 B). In the following article (Hilgemann and Lu 1999
), we describe how the major findings of this article, our previous findings, and findings of others from whole-oocyte studies (Mager et al. 1993
, Mager et al. 1996
) can be reasonably well accounted for by a simple alternating access transport model.
-aminobutyric acid; Q–V, charge–voltage Submitted: 10 August 1998
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D. W. Hilgemann and C.-C. Lu Gat1 (Gaba:Na+:Cl-) Cotransport Function: Database Reconstruction with an Alternating Access Model J. Gen. Physiol., September 1, 1999; 114(3): 459 - 476. [Abstract] [Full Text] [PDF] |
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