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Volume 17, Number 2,
Issue of January 15, 1997
pp. 625-634
Copyright ©1997 Society for Neuroscience
Bicuculline and Gabazine Are Allosteric Inhibitors of Channel
Opening of the GABAA Receptor
Shinya Ueno1,
John Bracamontes1,
Chuck Zorumski2,
David S. Weiss3, and
Joe Henry Steinbach1
Departments of 1 Anesthesiology and
2 Psychiatry, Washington University School of Medicine, St.
Louis, Missouri 63110, and 3 University of Alabama at
Birmingham, Neurobiology Research Center and Department of Physiology
and Biophysics, Birmingham, Alabama 35294-0021
ABSTRACT
INTRODUCTION
MATERIALS AND METHODS
RESULTS
DISCUSSION
FOOTNOTES
REFERENCES
ABSTRACT
Anesthetic drugs are known to interact with GABAA
receptors, both to potentiate the effects of low concentrations of GABA and to directly gate open the ion channel in the absence of GABA; however, the site(s) involved in direct gating by these drugs is not
known. We have studied the ability of alphaxalone (an anesthetic steroid) and pentobarbital (an anesthetic barbiturate) to directly activate recombinant GABAA receptors containing the 1,
2, and 2L subunits. Steroid gating was not affected when either
of two mutated 2 subunits [ 2(Y157S) and 2(Y205S)] are
incorporated into the receptors, although these subunits greatly reduce
the affinity of GABA binding. These observations indicate that steroid binding and subsequent channel gating do not require these particular residues, as already shown for barbiturates. Bicuculline or gabazine (two competitive antagonists of GABA binding) reduced the currents elicited by alphaxalone and pentobarbital from wild-type
GABAA receptors; however, gabazine produced only a partial
block of responses to pentobarbital or alphaxalone, and bicuculline
only partially blocked responses to pentobarbital. These observations indicate that the blockers do not compete with alphaxalone or pentobarbital for a single class of sites on the GABAA
receptor. Finally, at receptors containing 1 2(Y157S) 2L
subunits, both bicuculline and gabazine showed weak agonist activity
and actually potentiated responses to alphaxalone. These observations
indicate that the blocking drugs can produce allosteric changes in
GABAA receptors, at least those containing this mutated
2 subunit. We conclude that the sites for binding steroids and
barbiturates do not overlap with the GABA-binding site. Furthermore,
neither gabazine nor bicuculline competes for binding at the steroid or barbiturate sites. The data are consistent with a model in which both
gabazine and bicuculline act as allosteric inhibitors of channel
opening for the GABAA receptor after binding to the
GABA-binding site.
Key words:
GABAA receptor;
GABA;
neurosteroids;
bicuculline;
inverse agonist;
anesthetics;
allosteric inhibitor
INTRODUCTION
GABA activates a ligand-gated ion channel (the
GABAA receptor), which underlies most rapid inhibition in
the brain. Various other compounds also bind to the GABAA
receptor and can gate the channel or modulate channel function
(Macdonald and Olsen, 1993 ). In particular, steroids and barbiturates
are each able to directly gate the GABAA receptor channel
(in the absence of GABA), and they can also enhance the activation
produced by low concentrations of GABA. It is not known whether the
same sites are involved in producing direct gating and in potentiating
the effects of GABA. For the sites involved in potentiation, however,
the steroid-binding site and the barbiturate-binding site are distinct
from each other and are also distinct from the GABA-binding site
(Macdonald and Olsen, 1993 ). Because the characterized sites for
steroid and barbiturate binding differ from the GABA-binding site, it
is puzzling that a competitive antagonist of GABA binding, bicuculline,
is also a potent blocker of channel gating by steroids (Barker et al.,
1987 ) or pentobarbital (Nicoll and Wojtowicz, 1980 ). We are interested
in defining the sites on the GABAA receptor that are involved in direct gating by anesthetics, and we have initiated studies
of channel activation by alphaxalone (an anesthetic steroid analog) and
pentobarbital (an anesthetic barbiturate).
Accordingly, we have examined the ability of alphaxalone to gate
mutated GABAA receptors, and we found that residues that are important in determining the binding affinity of GABA do not affect
activation by steroids. We also examined the actions of blocking drugs
and found that neither bicuculline nor gabazine are competitive
inhibitors of currents gated by alphaxalone or pentobarbital. Finally,
both gabazine and bicuculline act as weak agonists for
GABAA receptors containing the 2(Y157S) mutated subunit.
These data indicate that steroids and barbiturates do not bind to the
GABA-binding site when they directly gate the channel of the
GABAA receptor. Furthermore, the data support the idea that
bicuculline and gabazine act as negative allosteric modulators of
function of GABAA receptors.
MATERIALS AND METHODS
All chemicals were from Sigma (St. Louis, MO) unless specified
otherwise. Gabazine (SR-95531) and alphaxalone were obtained from
Research Biochemicals International (Natick, MA).
A complementary DNA construct for the rat 1 subunit of the GABA
receptor was provided by Dr. A. Tobin (University of California Los
Angeles). The rat 2L and 2 subunits and the point mutants 2(Y205S) and 2(Y157S) have been described (Amin and Weiss, 1993 ). GABA receptor subunit cDNAs were transferred to the eucaryotic expression vector pcDNA3 (Invitrogen, San Diego, CA), for expression in
QT6 cells. Direct sequencing of the mutated 2 subunits confirmed that the constructs contained the appropriate base changes (Sequenase version 2 kit; Amersham, Arlington Heights, IL).
Quail fibroblasts (QT6 cells; initially provided by Dr. J. Merlie,
Washington University) were maintained in Medium 199 (Earle's salts)
containing 5% fetal bovine serum (Hyclone, Logan, UT), 10% tryptose
phosphate broth (Life Technologies, Grand Island, NY), 1%
dimethylsulfoxide (DMSO), and penicillin (100 U/ml) plus streptomycin
(100 µg/ml) in a humidified atmosphere containing 5%
CO2. Calcium phosphate precipitation was used to transfect QT6 cells (Chen and Okayama, 1987 ), with the additional step of an
initial wash to remove tryptose phosphate broth (Phillips et al.,
1991 ). QT6 cells were used for expression because of anomalous results
obtained when subunits were expressed in HEK293 cells (Ueno et al.,
1996b ).
Cells that expressed a high level of protein from exogenous cDNA were
identified using the bead-labeling technique described by Jurman et al.
(1994) . We inserted a flag epitope tag into the N-terminal region of
the 1 subunit (Ueno et al., 1996b ). Starting with the N terminus of
the predicted mature peptide, the predicted sequence of the resulting
peptide is YGQPSQDEL KDNTT, where the introduced
residues are shown underlined. This construct was identified on the
surface of intact cells using a mouse monoclonal antibody to the FLAG
epitope (M2, Eastman Kodak Scientific Imaging Systems, New Haven, CT),
which had been adsorbed to beads with covalently attached goat
anti-mouse IgG antibody (Dynal, Great Neck, NY). Control experiments
indicated that the tag had no functional effects on receptors
incorporating the tagged 1 subunit (Ueno et al., 1996b ).
Recordings were made using standard whole-cell methods (Hamill et al.,
1981 ) 24-72 hr. after transfection. All experiments were performed at
room temperature (21-23°C), and drugs were dissolved in external
solution. In all cases, data were obtained from isolated single cells.
Experiments were performed in two laboratories. In the Steinbach
laboratory (Ueno et al., 1996a ), drugs were applied with a polyethylene
"Y tube." The bath was perfused continuously with normal external
solution from a separate perfusion line, and solution was removed from
the bath with a Leiden aspirator (Medical Systems, Greenvale, NY). In
the Zorumski laboratory (Hu et al., 1993 ), drugs were applied by
pressure ejection from "puffer" pipettes positioned within 5 µm
of the patch-clamped cell, using a 500 msec pulse of air pressure
(10-20 psi) to the back of the pipette. The data shown in Figure
1A,B,D were obtained with puffer applications, the
other data with Y-tube applications. Bicuculline methiodide was
dissolved in saline and used within 2 hr. Stock solutions of steroids
were prepared in DMSO. The maximal concentration of DMSO in the final
working solution was 0.2%, which had no effect on GABA-elicited
currents (Rodgers-Neame et al., 1992 ). Sodium pentobarbital was
dissolved in saline.
Fig. 1.
Activation of GABAA receptors
containing 2 or 2(Y205S) subunits. Each panel shows
concentration-response curves for an agonist: GABA (A),
pentobarbital (PENT, B), alphaxalone (ALPH,
C), and DHP-OH (D). In each
panel, the open symbols show responses from QT6 cells
transfected with 1 2 2L subunits, whereas filled
symbols show responses from cells transfected with
1 2(Y205S) 2L subunits. GABA produced no gating of receptors
containing the mutated subunit (points at 100 and 1000 µM
GABA in A). For the other agonists tested, the data from
receptors containing wild-type or mutated subunits were
indistinguishable. The lines in A through
C show predictions derived from fitting an allosteric
blocking model to data from receptors containing wild-type subunits
(see Results). Symbols show mean for data from two to
nine cells; error bars represent SD.
[View Larger Version of this Image (25K GIF file)]
Concentration-effect curves were fit with the Hill equation using
SigmaPlot (Jandel Scientific Software, San Rafael, CA). The ability of
an allosteric blocking model to describe the observations was assessed
by eye (see Results), using QuattroPro (Borland International, Scotts
Valley, CA) to generate predicted blocking curves. Figures were
produced using SigmaPlot.
RESULTS
Direct gating of GABAA receptors containing mutated
2 subunits
We initially examined GABAA receptors that contain a
mutated 2 subunit, which had already been shown to have greatly
reduced efficacy for gating by GABA but normal gating by pentobarbital (Amin and Weiss, 1993 ). Quail fibroblast cells (QT6) were transfected with cDNAs for 1 and 2L subunits and for either wild-type 2 or
2(Y205S) mutated subunits. Responses were measured by whole-cell patch-clamp recordings. We found that direct gating by alphaxalone (Fig. 1C) or 5 -pregnan-3 -ol-20-one
(DHP-OH; Fig. 1D) was indistinguishable for receptors
containing the wild-type or mutated 2 subunits. We also confirmed
that gating by pentobarbital was unaltered (Fig. 1B)
(Amin and Weiss, 1993 ) and that cells expressing 1 2(Y205S) 2L subunits showed no response to GABA (100-1000 µM; Fig.
1A) (Amin and Weiss, 1993 ). Receptors containing a
second point mutant of the 2 subunit 2(Y157S) could also be gated
by 10 µM alphaxalone (Fig. 4), although the
concentration-response relationship was not examined.
Fig. 4.
Responses to alphaxalone of cells expressing
mutated 2 subunits. Each panel shows traces recorded from a cell
exposed to 10 µM alphaxalone (dotted
trace) and then to 10 µM alphaxalone plus 1 mM of an antagonist (solid trace). Actions
of 1 mM gabazine are shown in the top row
and of 1 mM bicuculline in the bottom row.
Cells transfected with 1 2(Y157S) 2L subunits
(left) showed potentiation between alphaxalone and
either gabazine or bicuculline. Cells transfected with
1 2(Y205S) 2L subunits showed block by either compound, but the
block produced by bicuculline was reduced over that seen with wild-type
receptors, whereas the block produced by gabazine was increased (see
Figs. 3, 6). Calibration in each panel: 20 pA, 10 sec.
[View Larger Version of this Image (19K GIF file)]
The responses to 30 mM pentobarbital showed a decrease from
responses to 10 mM pentobarbital (data not shown), in
agreement with previous results showing that high concentrations of
pentobarbital produce "autoinhibition" (Akaike et al., 1987a ). The
maximal concentrations of steroids (alphaxalone and DHP-OH) were
limited by the aqueous solubility, so that concentrations above 100 µM could not be used.
Inhibition by bicuculline or gabazine of currents gated by
alphaxalone or pentobarbital from wild-type receptors
We then examined the ability of competitive inhibitors of GABA
binding to block gating of GABAA receptors containing
wild-type 2 subunits by GABA, alphaxalone, or pentobarbital. Both
bicuculline and gabazine (SR 95531) have been characterized as
competitive inhibitors of GABA binding to the GABAA
receptor (see Discussion). Both drugs were able to reduce currents
elicited by each of the three agonists (Fig. 2).
Bicuculline was approximately equally potent at blocking responses to
10 µM alphaxalone, 3 µM GABA, and 300 µM pentobarbital (Fig. 3A).
When the concentration-effect curves were described by the Hill
equation, the concentrations required to reduce the response by 50%
(the IC50) were 0.9 µM, 0.9 µM,
and 1.0 µM, whereas the Hill coefficients were 0.94, 1.01, and 0.77, respectively, for responses to alphaxalone, GABA, and pentobarbital. It is interesting that the IC50 values are
so similar, because this might be expected if bicuculline blocked
responses of all three agonists by binding to a single type of site.
The observation that the Hill coefficients were close to 1 suggests that block can be produced after the binding of a single antagonist molecule.
Fig. 2.
Action of blocking drugs on responses elicited
from cells expressing 1 2 2L receptors. Each panel shows traces
recorded from a cell exposed to an agonist (dotted
trace), or the same concentration of the agonist plus 10 µM of a blocking agent (solid trace). All cells were transfected with wild-type ( 1 2 2L) subunits. The left column shows the action of 10 µM
bicuculline, whereas the right column shows the action
of gabazine. Currents were elicited with 3 µM GABA
(top row), 10 µM alphaxalone
(middle row), or 300 µM pentobarbital
(bottom row). Calibration in each panel: 20 pA, 10 sec.
These records and those shown in Figures 4 and 5 were recorded at a
holding potential of 0 mV, with a reversal potential for the responses
of approximately 30 mV. Hence, the evoked currents are inward. Drugs
were applied with a Y tube.
[View Larger Version of this Image (12K GIF file)]
Fig. 3.
Bicuculline and gabazine block responses to GABA,
pentobarbital, and alphaxalone. The agonists GABA (3 µM,
open circles), alphaxalone (10 µM,
filled triangles), and pentobarbital (300 µM, inverted open triangles) were applied
to cells transfected with 1 2 2L subunits, in the absence of a
blocking drug and then in the presence of various concentrations of
bicuculline (A) or gabazine (B). The
figure shows the ratio of the response in the presence of a blocker to
the response in the same cell in the absence of a blocker. The lines
superimposed on the data (dotted lines, 3 µM GABA; solid lines, 10 µM
alphaxalone; dashed lines, 300 µM
pentobarbital) show predictions derived from fitting an allosteric
blocking model to data from receptors containing wild-type subunits
(see Results). Symbols show mean for data from two to six cells; error bars represent SD.
[View Larger Version of this Image (22K GIF file)]
We extended these observations by examining the ability of gabazine (SR
95531) to block currents gated by alphaxalone. Gabazine is more potent
than bicuculline at blocking currents elicited by GABA (Fig.
3B), with an IC50 for currents elicited by 3 µM GABA of ~0.2 µM and a Hill coefficient
of 1.0. Gabazine, however, could only reduce the currents elicited by
10 µM alphaxalone by ~30%, for responses of receptors
containing wild-type 2 subunits (Fig. 3B). The
concentration of gabazine required to produce half the maximal block
was ~0.2 µM. Gabazine also could only produce a partial
block of currents gated by 300 µM pentobarbital. The maximal reduction, again, was ~30%, and the concentration of
gabazine required to produce half the maximal block was ~0.15
µM (Fig. 3B). Again, the IC50
values are similar for currents elicited by all three agonists.
The observation that gabazine cannot produce a complete block
demonstrates that it cannot compete for a single class of sites for
activation by either alphaxalone or pentobarbital.
Actions of bicuculline and gabazine on receptors containing mutated
2 subunits
To explore further the interactions between alphaxalone and
blocking agents, the effects of bicuculline and gabazine on
GABAA receptors containing mutated 2 subunits were
examined. Because the affinity of GABA is greatly reduced in receptors
containing these mutated subunits (Amin and Weiss, 1993 ), it was
expected that the blocking potency of bicuculline and gabazine would
also be reduced.
Bicuculline was much less potent at blocking currents elicited by 10 µM alphaxalone from receptors containing the mutated 2(Y205S) subunit (Fig. 6A). Even at 1 mM bicuculline, the current was reduced only to 0.66 × control. The IC50 cannot be estimated, because the
maximal block is not known, but it appears to be 1 mM or
more.
Fig. 6.
Actions of bicuculline and gabazine on
alphaxalone-elicited responses of GABAA receptors
containing mutated 2 subunits. Relative responses are shown to 10 µM alphaxalone applied to cells containing 1 2 2L
subunits (open circles, dotted lines),
1 2(Y205S) 2L subunits (filled squares, dashed
lines), or 1 2(Y157S) 2L subunits (filled
triangles, solid lines). The data obtained with bicuculline are
shown in A, data with gabazine are shown in
B. The lines simply connect the points. Also shown are
the responses of receptors containing 1 2(Y157S) 2L subunits to
blocker applied in the absence of alphaxalone (open
triangles). Symbols show mean for data
from two to five cells; error bars represent SD .
[View Larger Version of this Image (22K GIF file)]
Surprisingly, bicuculline did not block currents activated by
alphaxalone from receptors containing 1 2(Y157S) 2L subunits. Instead, 1 mM bicuculline potentiated the response to 10 µM alphaxalone (Figs. 4,
6A). The EC50 cannot be estimated,
because the maximal potentiation is not known, but it must be >100
µM (Fig. 6A). Furthermore, bicuculline
acted as a weak agonist at receptors containing the 2(Y205S)
subunit, so that 1 mM bicuculline applied alone produced a
response ~10% the size of the response to 10 µM
alphaxalone (Fig. 6A).
Gabazine was more efficacious at blocking alphaxalone-elicited
responses from receptors containing 2(Y205S) subunits than for those
containing wild-type 2 subunits. With wild-type 2 subunits, the
current elicited by 10 µM alphaxalone in the presence of
1 mM gabazine was 0.75 × that seen in the absence of
gabazine (0.75 ± 0.07, n = 3; mean ± SD),
whereas with the 2(Y205S) subunit the current was reduced to 0.30 (± 0.07, n = 5; the difference is significant at
p < 0.0001 by Student's two-tailed t
test). However, the IC50 for block by gabazine was shifted
to ~100 µM (Fig. 6B).
In agreement with the observations made with bicuculline, gabazine was
a weak agonist for receptors containing the 2(Y157S) subunit (Figs.
5, 6B). The
concentration of gabazine producing half-maximal current is likely to
be between 10 and 100 µM (Fig. 5). There was strong
potentiation when gabazine and alphaxalone were applied together (Figs.
4, 6B). The concentration producing half-maximal
potentiation appears to be between 10 and 100 µM (Fig.
6B).
Fig. 5.
Partial agonist action of gabazine on cells
expressing 1 2(Y157S) 2L subunits. The responses of a single
cell to applications of 10 µM alphaxalone (top
trace, dotted) and 1000, 100, and 10 µM gabazine
alone. Calibration in the top panel: 20 pA and 10 sec for all
traces.
[View Larger Version of this Image (9K GIF file)]
The concentration dependence of the actions of bicuculline and gabazine
is consistent with the idea that affinities for both drugs are reduced
by both point mutations, as expected. The 2(Y157S) mutation,
however, also converts the blockers into weak agonists, whereas the
2(Y205S) mutation increases the efficacy of gabazine as a
blocker.
Dependence of inhibition by bicuculline on the concentration of
GABA, alphaxalone, or pentobarbital
Gabazine clearly does not act as a competitive inhibitor of
currents elicited by steroids or barbiturates, because it produces only
a partial block with wild-type receptors. To gain more insight into the
mechanism of inhibition by bicuculline, we examined blocking curves at
different doses of agonists using cells expressing 1 2 2L (wild-type) GABAA receptors. The concentration-response
curve for activation of these receptors by GABA can be described by the
Hill equation, with an EC50 of 8 µM and a
Hill coefficient of 1.7 (Fig. 1A). Activation by
pentobarbital can be described by the Hill equation, with an
EC50 of 590 µM and a Hill coefficient of 2.0 (Fig. 1B). Unfortunately, the low aqueous solubility
of alphaxalone and other steroids limits the concentrations that can be
applied, so the concentration-response curve is not well characterized
(Fig. 1C) and the EC50 is not known. The data
are presented as blocking curves at a given agonist concentration, rather than as concentration-response curves for agonists at given blocker concentrations. This second format is often used to demonstrate competitive inhibition, which is predicted to produce a parallel shift
with no change in maximal current for the agonist. Unfortunately, the
experiments could not be performed in this fashion. The maximal response for alphaxalone could not be measured under any conditions because of low aqueous solubility, whereas concentrations of
pentobarbital >10 mM produce autoinhibition (see
above).
GABA was tested at concentrations of 3, 10, and 30 µM, to
cover the EC50 without using such high concentrations that
desensitization became a major problem. As shown in Figure
7A, the IC50 for bicuculline in
blocking responses to GABA increased at higher GABA concentrations, from 0.9 µM with 3 µM GABA to 1.6 µM (10 µM GABA) and 5.8 µM
(30 µM GABA). The block appeared to be complete at high
enough bicuculline concentrations (Fig. 7A), and the Hill
coefficients were close to 1 (1.01, 0.95, and 0.97, respectively).
Fig. 7.
The blocking effect of bicuculline depends on the
concentration of agonist used. Cells transfected with wild-type
receptors ( 1 2 2L subunits). Relative responses are shown for
responses to three concentrations of agonist. For each concentration or agonist, the responses in the presence of a blocker are normalized to
the response of that cell to the same concentration of agonist alone.
A shows data obtained with GABA as agonist: 3 µM GABA (open circles, solid line), 10 µM GABA (solid triangles, dotted line), and 30 µM GABA (open squares, dashed
line). B shows data obtained with pentobarbital
as agonist: 100 µM pentobarbital (open circles, solid line), 300 µM pentobarbital (solid
triangles, dotted line), and 1000 µM
pentobarbital (open squares, dashed line).
C shows data obtained with alphaxalone as agonist: 10 µM alphaxalone (open circles, solid line),
30 µM alphaxalone (solid triangles, dotted line), and 100 µM alphaxalone (open
squares, dashed line). The lines superimposed on the data show
predictions derived from fitting an allosteric blocking model to data
from receptors containing wild-type subunits (see Results).
[View Larger Version of this Image (24K GIF file)]
The action of bicuculline on currents elicited by pentobarbital was
more complex. Concentrations of 100, 300, and 1000 µM pentobarbital were used. At the highest concentration of pentobarbital, bicuculline was not able to block the response by more than ~70%, even at 1 mM bicuculline (Fig. 7B). The
IC50 values did not depend strongly on the concentration of
pentobarbital, being 1.2 µM (100 µM
pentobarbital), 0.9 µM (300 µM), and 2.4 µM (1000 mM). The Hill coefficients were
close to 1 (0.91, 0.77, and 0.79, respectively). We were concerned that
1 mM pentobarbital might have effects not mediated by
GABAA receptors, so untransfected cells were tested. One
millimole pentobarbital did not produce a conductance increase in
untransfected cells (six cells tested).
Alphaxalone was used at concentrations of 10, 30, and 100 µM. The IC50 for block by bicuculline
increased only very slightly at higher alphaxalone concentrations (Fig.
7C), from 0.9 µM to 1.0 µM and
1.3 µM. The Hill coefficients, again, were close to 1 (0.94, 0.87, and 1.2, respectively). The unblocked current at high
concentrations of bicuculline did not differ significantly from
zero.
The data in Figure 7 do not support the idea that bicuculline or
gabazine act as open channel blockers. An open channel blocker would be
expected to block more effectively as the probability of being open
increased (Adams, 1976 ); this is not the case when block of currents
elicited by different agonists or at different agonist concentrations
are compared.
Bicuculline clearly does not act as a competitive antagonist for
pentobarbital: the maximal block was not complete when 1 mM
pentobarbital was used. The data for alphaxalone are more difficult to
interpret, because the maximal concentration was limited by aqueous
solubility and was likely to be less than the EC50 for gating by alphaxalone. Block of currents elicited by GABA, on the other
hand, can be described by a competitive interaction between bicuculline
and GABA. The calculated dissociation constant for bicuculline is
~1.7 µM, assuming simple competition and the parameters
for gating by GABA that are shown in Table 1. (In the
case of gabazine interacting with GABA, the calculated dissociation constant for bicuculline is ~0.4 µM.)
Table 1.
Values used in an allosteric blocking
model
| Agonists |
K1
(µM) |
K2
(µM) |
P1 |
P2 |
|
| GABA |
50 |
500 |
350 |
- |
| +Bicuculline |
50 |
500 |
350 |
- |
| +Gabazine |
50 |
500 |
350 |
- |
| Pentobarbital |
5000 |
5000 |
100 |
- |
| +Bicuculline |
5000 |
5000 |
100 |
600 |
| +Gabazine |
5000 |
5000 |
100 |
100 |
| Alphaxalone |
200 |
- |
6 |
- |
| +Bicuculline |
200 |
- |
6 |
6 |
| +Gabazine |
200 |
- |
6 |
6 |
|
| Blockers |
L1
(µM) |
L2
(µM) |
Q |
|
|
| Bicuculline |
80 |
80 |
60 |
| Gabazine |
0.6 |
0.6 |
0.6 |
|
|
Parameters are defined in Results and Figure 8. A dash indicates
that the parameter was not used in a particular fit. It was assumed
that GABA bound to two sites with different microscopic dissociation
constants (K1, K2). In the cases of pentobarbital, bicuculline, and
gabazine, the microscopic dissociation constants are assumed to be
identical. For alphaxalone, only a single site was assumed to exist.
The equilibrium constants for activation are shown with only agonist
bound (P1), or in the cases of pentobarbital and alphaxalone for
activation with both agonist and blocker bound (P2). The blocking
allosteric constant is shown as Q.
|
|
An allosteric model can describe the block by gabazine
or bicuculline
The observations summarized in Figures 3 and 7 include the
following points. First, the IC50 values for block by
bicuculline of currents elicited by relatively low concentrations of
GABA, alphaxalone, or pentobarbital are similar (Fig. 3A).
Second, bicuculline cannot produce a complete block of a response to a
high concentration of pentobarbital (Fig. 7B). Third, the
IC50 values for block by gabazine of currents elicited by
relatively low concentrations of GABA, alphaxalone, and pentobarbital
are similar (Fig. 3B). Fourth, gabazine cannot produce a
complete block of currents elicited by either alphaxalone or
pentobarbital (Fig. 3B). Fifth, the blocking curves have
Hill coefficients near 1. The similarities in IC50 values
suggest that block results from the binding of antagonist to a single
set of sites, no matter which agonist was used to elicit the response.
The Hill coefficients suggest that binding of a single molecule of
bicuculline or gabazine is sufficient to produce most of the block
seen. The incomplete maximal block demonstrates that there cannot be a
simple competitive interaction at a single site between the blockers
and alphaxalone or pentobarbital.
One model for block that is consistent with these qualitative
observations is an "allosteric model." In this model, gabazine or
bicuculline do not bind to the sites for alphaxalone or pentobarbital, but bind to distinct sites and produce inhibition by reducing the
probability that the channel of the GABAA receptor will
open after binding of alphaxalone or pentobarbital. In the particular version of the model that will be presented, it is assumed that bicuculline and gabazine bind to the GABA-binding site (see below). Hence, bicuculline and gabazine are assumed to act as "inverse agonists" at the GABA-binding site, as well as to prevent binding of
GABA to that site.
The ability of an allosteric model to describe the data were tested by
implementing simplified kinetic schemes (Fig. 8) and examining the steady-state predictions. We assumed that the receptor can adopt only three states. The first is the "resting" state (R),
which has a closed channel but is activable. The resting state exists
in various states of ligation by agonists and antagonists. The second
state is the "active" state (R*), which is likely to be a complex
of states, including the open state and some short-lived desensitized
states (Maconochie et al., 1994 ; Jones and Westbrook, 1995 ). The active
state, therefore, is not identical to the "open" state of the
receptor. The third state is the "dead" state (r), which is a state
induced after the binding of blocker. The dead state has a
nonconducting channel and is mutually exclusive with the active state.
The dead state was chosen as one way to model the effects of blockers.
Alternative schemes would include an effect of blocker binding on
agonist binding or a direct effect on the channel-opening rates for
agonists. The choice of a dead state was made for two reasons. First,
some evidence suggested that blockers can induce conformational changes
in the GABAA receptor (see Results and Discussion). Second,
the postulated dead state was treated as being determined solely by the
blocking drug, rather than requiring an interaction between blocker and
agonist, and so the mechanism seemed to be aesthetically preferable
because it allowed us to set parameters for blocker interactions with the receptor, independent of the agonist used.
Fig. 8.
A diagram of the kinetic models used to assess the
ability of a simplified allosteric model to describe the data. The
models are described in Results. A shows the binding of
blocker (X, bicuculline or gabazine) and the ensuing
conformational change to the "dead" state (r). Note
that the equilibrium constants (L1, L2,
and Q) are omitted from B-D to simplify
the figure. B-D show schemes for GABA, pentobarbital,
and alphaxalone, respectively. Receptor states with open channels are
boxed. B, GABA (G) was
assumed to bind to the same two sites as blockers, so fewer
heteroliganded forms of the receptor can occur. Furthermore, the
channel can only activate when two GABA molecules are bound.
C, Pentobarbital (B) was also assumed to
bind to two sites, but in this case both pentobarbital and blockers can
occupy sites on the same receptor. It was assumed that two
pentobarbital molecules must be bound for a channel to activate and
that dead receptors cannot activate. D, Alphaxalone
(A) was assumed to bind to only a single site, but
otherwise the scheme is identical to that for pentobarbital. Some
binding steps (e.g., to the r state) are omitted for
clarity in the figure.
[View Larger Version of this Image (23K GIF file)]
We postulated the minimal number of sites required by the data as two
sites for GABA, two sites for pentobarbital, and one site for
alphaxalone (see below). We assumed that the blocking drugs bind to
both of the GABA-binding sites and that binding of GABA and a blocker
is mutually exclusive. We also constrained the parameters by requiring
that there be minimal interaction between the drugs. For example, the
dissociation constants for agonists are assumed to be independent of
blocker binding and vice versa.
The interactions of the blocking drugs (symbolized as X; bicuculline or
gabazine) with the receptor are shown in Figure 8A. Each can bind to two sites on the resting GABAA receptor
(R). The number of sites was chosen to match the minimal number of GABA-binding sites, as GABA activation requires at least two sites (see
below). It was assumed that the microscopic dissociation constant is
the same for the two sites (L), so the microscopic dissociation
constants are identical (L1 = L2 = L). After binding, the
receptor can change state to the dead condition (r). For simplicity, the forward conformational change constant was assumed to be
independent of the state of ligation, and Q gives the ratio Xr/XR. The
observation that the Hill coefficient for block is close to 1 is
consistent with this simplifying idea.
The interactions of GABA (G) are shown in Figure 8B.
GABA was assumed to bind to two sites, because the Hill coefficient for gating is >1 (Fig. 1A). We show different
microscopic dissociation constants for the two binding steps (K1 and
K2), based on the results obtained by Maconochie et al. (1994) . After
two GABA molecules have bound, the resting receptor can change
conformation to the active state (R*), with an activation equilibrium
constant P1 = G2R*/G2R. We have neglected
the contribution of open channels with only a single GABA
molecule bound (Twyman et al., 1990 ). This was performed to simplify
the model, but it seems justifiable because the Hill coefficient for
activation by GABA suggests that most receptors with open channels also
have two molecules of GABA bound. We assumed that GABA and the blocking
drugs bind competitively to the same sites, so that the receptor cannot
be activated by GABA if a blocker is bound to either site. Hence, there
is only one state with an open channel, G2R*. To simplify
the scheme, we assumed that parameters for blocker interaction (L, Q)
are the same whether GABA is bound to one site or not.
The interactions of pentobarbital (B) are shown in Figure
8C. Pentobarbital was assumed to bind to two sites, because
the Hill coefficient for gating is >1 (Fig. 1B). In
fitting the scheme, we assumed that the microscopic dissociation
constant is identical for the two sites (because there are no data to
indicate otherwise), so the microscopic dissociation constants are the
same (K1 = K2 = K). We assumed that pentobarbital binding is
unaffected by blocker and that channel opening could occur so long as
the receptor is not dead (that is, so long as the receptor was not in
the r state). Hence, there are three states with an open channel:
B2R*, B2XR*, and
B2X2R*. As shown in the scheme, we allowed for
the possibility that channel activation could differ for receptors with
only pentobarbital bound (P1) or with both pentobarbital and blocker
bound (P2). Again, we assumed that parameters for blocker interaction
(L, Q) are the same whether pentobarbital is bound or not.
The interactions of alphaxalone (A) are shown in Figure
8D. Alphaxalone was assumed to bind to a single site,
because the concentration-effect relationship had a limiting slope of
only 1 (Fig. 1C). (Our data, however, would also be
consistent with more than one site, depending on gating properties of
various states of ligation.) The other assumptions were identical to
those for pentobarbital.
The quality of the fit of the predictions to the data was assessed by
eye while the parameters were adjusted. For each agonist, the
concentration-response curve (Fig. 1) was fit by adjusting K and P1.
In the case of GABA, we used values for K1 and K2 based on the data in
Maconochie et al. (1994) and adjusted only P1. For pentobarbital and
alphaxalone, the values for K and P1 were adjusted without additional
constraints. As mentioned above, in the case of pentobarbital it was
assumed that the microscopic dissociation constants were the same for
the two sites. As shown in Figure 1A-C, the
parameters used can provide an adequate description of the
concentration-response curves for agonists.
The parameters for bicuculline and gabazine (L and Q) were then
estimated using the data for block of currents elicited by multiple
concentrations of agonists (Figs. 3, 7). Finally, the values for P2
(the activation equilibrium constant for receptors with both agonist
and blocker bound) were adjusted for alphaxalone and pentobarbital
(Figs. 3, 7).
Overall, it was possible to obtain an excellent match to the data
(Figs. 3, 7). The parameter estimates are shown in Table 1. The
overriding consideration was to have a single set of values that could
be used for all conditions. Accordingly, parameters for agonists (K,
P1) were fixed at the values used to describe the data in Figure 1, and
the same values for L and Q were used to describe the blocking effects
on currents elicited by all the agonists.
As described above, this particular model was chosen because it
separated actions of agonists and antagonists. It was assumed that no
interactions between agonists and antagonists occurred for binding
(that is, values for K and L were assumed to be independent of
occupancy). Also, the conformational change induced by antagonist (described by Q) was assumed to be independent of the binding of
agonists. All other possible interactions between blocker and agonist
were included in the free parameter used to describe the activation
equilibrium constant for receptors with both blocker and agonist bound
(P2) for alphaxalone and pentobarbital. As shown in Table 1, for most
pairs of agonist and antagonist the same value was used for P1 and P2;
however, it was necessary to have different values for P1 (100) and P2
(600) to describe the interaction of pentobarbital and bicuculline. If
the same value were used for P1 and P2, the predicted response to 1 mM pentobarbital plus high bicuculline reached a plateau at
~0.1 of control, rather than the 0.3 seen in the data (Fig.
7B). On the face of it, this would indicate that bicuculline
is a "co-agonist" for pentobarbital; however, as just discussed,
the interpretation of this parameter is not obvious, because it might
actually include an effect on binding (e.g., lower affinity for
bicuculline when two pentobarbital molecules were bound) or
conformational changes (e.g., lower value for Q when two pentobarbital
molecules were bound).
The values for parameters seem to be reasonable. The intrinsic affinity
of GABA for the resting receptor is likely to be rather low, based on
independent results obtained using rapid applications of GABA
(Maconochie et al., 1994 ). Pentobarbital is predicted to have even
lower affinity, but direct data are not yet available for comparison.
Gating by alphaxalone could only be approximated, because the maximal
response could not be observed. The measured EC50 for
channel gating occurs at lower agonist concentrations than the
estimated affinities for the resting receptor, because the high
equilibrium activation constant shifts the overall equilibrium to favor
the activated state (for more discussion, see Maconochie et al.,
1994 ).
Both GABA and pentobarbital are effective activators (P1 1),
whereas alphaxalone may be less effective. It should be emphasized that
P1 is not necessarily directly related to the opening and closing rates
for the receptor, because the postulated "active" state likely
includes both open-channel and closed-channel states. Some independent
information is available for channel activation by rapid applications
of GABA (Maconochie et al., 1994 ). The maximal activation rate is
~6000 sec 1. The rate for leaving the active state is in
the range of 5-100 sec 1, depending on which experimental
parameter is taken as the best estimate. The low concentration
asymptote for the rate of current development is ~10
sec 1, whereas the components present in the decay of
current after the removal of GABA have decay rates of ~5
sec 1 and ~80 sec 1. Hence, P1 for GABA may
lie in the range of 60-1000. The predicted maximal probability of
being active is P1/(1 + P1), which is rather different from the maximal
probability of being open [Po = (opening rate)/(opening rate + closing rate)]. As a consequence, the relative values for P1 do not
directly address the question of the maximal responses to agonists.
Depending on what fraction of time the active receptor spends in the
open state, two agonists with identical values for P1 might have
different maximal responses. Finally, this last point emphasizes the
fact that the parameters are estimated under the assumption that
activation processes have equilibrated, including some possible rapid
transitions to closed states involved in the active state.
For 1 2 2L receptors, bicuculline is much better at inducing the
conformational change to the dead state (Q = 60) than gabazine (Q = 0.6). Because the measured IC50 values at low
agonist concentrations are comparable for the two blockers, the actions
of bicuculline are described by a lower affinity for the resting
receptor than gabazine.
We conclude that it is possible to describe our data with a simplified
version of an allosteric model. Hence, the overall model remains
viable. Additional evidence that provides circumstantial support for an
allosteric model is presented in the Discussion.
Potentiation between responses to steroids and pentobarbital
We found that steroids and pentobarbital interact essentially
normally at receptors composed of 1 2(Y205S) 2L subunits, in that the combined applications of a steroid and pentobarbital result in
potentiation of the response. Responses of cells were determined when
250 µM pentobarbital was applied alone or in the presence
of 10 µM DHP-OH. Responses of 1 2 2L (wild-type)
receptors were enhanced ninefold (9.3 ± 4.3-fold; mean ± SD
for responses from nine cells), whereas responses from receptors
containing 1 2(Y205S) 2L subunits were enhanced sevenfold
(7.2 ± 2.2; eight cells). The difference is not statistically
significant. These results demonstrate that the sites involved in
potentiation between steroids and barbiturates do not involve the
2(Y205) residue. The interactions between gabazine or bicuculline
and alphaxalone at receptors containing the 2(Y157S) mutant also
indicate that potentiation by steroids is not removed by this mutation.
The data do not directly address the question of whether the binding sites involved in direct gating are the same as those involved in
potentiation; however, these experiments have not demonstrated a
dissociation between the two actions.
DISCUSSION
Point mutations do not affect gating by steroids
Mutation of two residues in the 2 subunit, 2(Y205S) and
2(Y157S), did not affect direct gating by steroids of
GABAA receptors formed from the 1, 2L, and mutated
2 subunits. However, these mutations reduced the affinity of
bicuculline or gabazine, as assayed by effects on gating by steroids,
suggesting that they form important determinants of inhibitor binding
and/or a subsequent conformational change. Previous studies had shown
that these mutations greatly reduced the binding affinity of GABA but
did not affect gating by pentobarbital (Amin and Weiss, 1993 ). We
conclude that these particular residues are not required for the
binding of steroids or barbiturates or for the subsequent
conformational changes that result in channel opening.
Mechanism for inhibition of gating produced by steroids
and barbiturates
There are two basic models that are consistent with the results we
obtained on the concentration dependence of block by gabazine and
bicuculline. The first is the "many-sites" model. In this case,
alphaxalone or pentobarbital is postulated to bind to at least two
classes of sites on each GABAA receptor, occupancy of either of which can result in channel opening. Gabazine or bicuculline are postulated to act as competitive antagonists with different affinities at the two sites. The sites required for direct gating by
steroids may differ from those required for gating by barbiturates. This model would include a multiplicity of parameters to specify the
dissociation constants for drugs at the many sites and the many
possible activation equilibrium constants. We are confident that the
many-sites model could describe the data satisfactorily. One particular
version of this model should be mentioned. The many sites might not be
located on a single receptor, but instead might result from the
expression of a heterogeneous population of receptors with different
representations or arrangements of subunits. Our data cannot exclude
this possibility. The concentration-response curves for pentobarbital
and GABA are consistent with the idea that a single population of
receptors exists, as is the observation that blocking curves have Hill
coefficients near 1 (multiple populations would tend to produce low
Hill coefficients in either assay).
The second model is the "allosteric" model described in Results. In
this case, gabazine or bicuculline do not bind to the sites for
alphaxalone or pentobarbital, but they produce inhibition by favoring
an inactivated state of the receptor so that binding of alphaxalone or
pentobarbital does not result in channel activation. As presented in
Results, the allosteric model can accommodate qualitative observations
which are more difficult to reconcile with competitive models,
especially the similar IC50 values against multiple
agonists and incomplete maximal block. The modeling calculations indicate that a relatively constrained allosteric model can describe major quantitative features of the data with an internally consistent set of parameters. The allosteric model also has the aesthetic appeal
that the total number of postulated sites is lower than for the
many-sites model and the circumstantial support that inverse agonists
are known for other sites on the GABAA receptor (Macdonald and Olsen, 1993 ).
Whatever precise model is eventually supported, the data clearly rule
out the possibility that gabazine blocks currents elicited by either
steroids or barbiturates by simple competition at a single site.
Results from other studies (see below) and the present observations
with mutated 2 subunits support the idea that both gabazine and
bicuculline bind directly to the GABA-binding site, rather than binding
to yet another site on the GABAA receptor. Hence, although
they may also produce conformational changes in the receptor, a primary
action is to occupy the GABA-binding site. Overall, then, we conclude
that at least one site for binding steroids (and one for barbiturates)
is sufficiently distant from the GABA-binding site that relatively
bulky blocking drugs bound to the GABA-binding site do not overlap with
steroid or barbiturate sites. Furthermore, both gabazine and
bicuculline can reduce activation of the GABAA receptor by
an allosteric inhibition of channel activation after the binding of
either alphaxalone or pentobarbital.
Point mutations alter the binding and actions of bicuculline
and gabazine
Both the 2(Y157S) and 2(Y205S) mutations reduce the apparent
affinity of gabazine and bicuculline in a fashion expected from the
effects of the mutations on GABA binding (Amin and Weiss, 1993 ), as
assayed from effects on alphaxalone-gated currents; however, two
additional changes occur. The first is that the 2(Y157S) mutation
converts both bicuculline and gabazine to weak agonists. The second is
that the 2(Y205S) mutation changes the efficacy of gabazine at
blocking steroid-gated currents, so that the maximal inhibition is
increased over wild type. The conversion to partial agonism indicates
that both drugs have the potential to cause conformational changes in
GABAA receptors. Furthermore, the change in efficacy of
gabazine is consistent with the idea of an allosteric mechanism for
inhibition, although it is also possible that the postulated "many
sites" for steroids might differ in receptors containing this mutated
subunit. These observations demonstrate that both residues, 2(Y157)
and 2(Y205), are involved in determining the binding affinity and
subsequent conformational changes for gabazine and bicuculline.
Point mutations of a residue in the 1 subunit (F64) have also been
shown to reduce the affinity of GABA, bicuculline, and gabazine (Sigel
et al., 1992 ); however, in this case, no partial agonist activity of
bicuculline or gabazine was noted. A point mutation of the glycine
receptor 1 subunit has been described that changes the action of
picrotoxin from inhibition to potentiation (Lynch et al., 1995 ).
Previous studies of bicuculline and gabazine suggest an allosteric
mechanism for inhibition
Bicuculline and gabazine are viewed as classic competitive
inhibitors of GABA binding to the GABAA receptor (Macdonald
and Olsen, 1993 ), but there are indications that they can induce
conformational changes in the GABAA receptor. A recent
analysis of recombinant receptors expressed in HEK293 cells found that
both bicuculline and gabazine reduced the binding of
t-butylbicyclophosphorothionate (TBPS; Luddens and Korpi, 1995 ). In
most cases the inhibition was only partial, and the efficacy of the two
drugs depended on the subunit combination expressed. In the case of the
1 2 2 combination (which we examined in the present studies),
gabazine had no effect on TBPS binding. Bicuculline reduced the binding
by ~50%, with an IC50 of ~1-5 µM. The
greater effect of bicuculline is consistent with our observation that
bicuculline is a more effective antagonist of gating by steroids or
barbiturates. In terms of the allosteric model, this difference arises
from a larger allosteric constant (Q) for bicuculline. There are also
results from binding studies that bicuculline and gabazine interact
allosterically with barbiturates or steroids. Pentobarbital has been
reported to inhibit the binding of labeled bicuculline (Wong et al.,
1984 ) and gabazine (McCabe et al., 1988 ) by allosteric mechanisms.
Similarly, studies of TBPS binding suggest that bicuculline
allosterically inhibits alphaxalone binding (Gee et al., 1987 ). A
quantitative comparison cannot be made to our data, because the binding
studies are performed on isolated receptors in an unknown physiological
state. The observations, however, agree qualitatively with our
interpretations, and it has already been suggested that bicuculline and
gabazine may act as inverse agonists at the GABA-binding site (Luddens
and Korpi, 1995 ).
Studies of the inhibition of GABA-elicited responses have shown that
both bicuculline (Akaike et al., 1987b ) and gabazine (Hamann et al.,
1988 ) shift the concentration-response curve to higher GABA
concentrations but do not depress the maximal response. These data
demonstrate that the binding of GABA and the inhibitors is mutually
exclusive; however, they do not demonstrate whether bicuculline or
gabazine has effects on the receptor in addition to preventing GABA
binding. The effects of point mutations of the 2 subunit on the
apparent affinity of GABA, bicuculline, and gabazine provide support
for the idea that these three drugs bind to the same site on the
GABAA receptor.
It has been known for a number of years that bicuculline blocks
currents elicited by pentobarbital (Nicoll and Wojtowicz, 1980 ) or
alphaxalone (Barker et al., 1987 ; Peters et al., 1988 ). A recent study
examined receptors composed of 6 3 2S subunits expressed in
Xenopus oocytes (Thompson et al., 1996 ). Pentobarbital was
an effective agonist at these receptors, but neither bicuculline nor
gabazine blocked pentobarbital-gated currents. Thompson et al. (1996)
concluded that pentobarbital does not bind to the GABA-binding site.
They suggested that the contradiction between the lack of block
observed in their work and previous observations resulted from
potentiation between pentobarbital and endogenous GABA in other
preparations. It seems more likely that the differences reflect
properties of the particular GABAA subunit combination studied (Luddens and Korpi, 1995 ), and these observations are consistent with an allosteric mechanism for block of
pentobarbital-gated currents.
Bicuculline can also block activation of GABAA receptors by
n-octanol (Arakawa et al., 1992 ), isoflurane (Yang et al.,
1992 ), or propofol (Hara et al., 1993 ). The general efficacy of
bicuculline in blocking channel activation provides some circumstantial
support for the idea that it acts allosterically to inhibit channel
activation.
Implications for gating of GABAA receptors
These results support the idea that the agonists GABA,
alphaxalone, and pentobarbital produce activation of the
GABAA receptor after binding to different sites on the
receptor. Occupation of the GABA-binding site by bicuculline or
gabazine antagonizes gating by alphaxalone or pentobarbital by an
allosteric mechanism. It is not known how many distinct conformational
changes can occur to produce receptors with open or closed channel
states. For example does bicuculline "lock the gate" or "close a
second gate"? The effects of the point mutants, however, suggest that
transduction of the occupancy of different agonist-binding sites into
channel opening may require the presence of different specific residues in the subunit.
FOOTNOTES
Received Aug. 15, 1996; revised Oct. 31, 1996; accepted Nov. 15, 1996.
This research was supported by National Institutes of Health (NIH)
Grant PO1 GM47969 to J.H.S. and C.Z., NIH Grants AA09212 and NS35291 to
D.S.W., National Institute of Mental Health Research Scientist
Development Award MH00964 to C.Z., and funds from the Anesthesiology
Department, Washington University School of Medicine. We thank A. Tobin
for the 1 subunit cDNA.
Correspondence should be addressed to Joe Henry Steinbach, Department
of Anesthesiology, Washington University School of Medicine, 660 South
Euclid, St. Louis, MO 63110.
Dr. Ueno's present address: Division of Pharmacology, National
Institute of Health Sciences, 1-18-1 Kamiyoga, Tokyo 158, Japan.
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Yang J,
Isenberg KE,
Zorumski CF
(1992)
Volatile anesthetics gate a chloride current in postnatal rat hippocampal neurons.
FASEB J
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[Abstract]
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