Electrogenic ion transport through the colon epithelium of the African clawed toad (Xenopus laevis) was investigated with electrophysiological methods in vitro. Interest was focused on a previously described phenomenon, that removal of Ca2+ from the mucosal Ringer’s solution increases electrogenic sodium absorption. Our results clearly show that Ca2+ removal reveals an apical ion channel that is not a specific Na+ channel, but a non-selective cation channel with an ‘apparent’ ion selectivity of the order K+>Na+=Rb+>Cs+>Li+. This Ca2+-sensitive current increased linearly with the mucosal pH, and could be inhibited by other divalent cations (Mg2+, Ba2+) and the organic ion channel blockers quinidine and verapamil. The mucosal Ca2+ concentration that induced a half-maximal inhibition of the Ca2+-sensitive current was about 1 μmoll−1 and was independent of the mucosal pH. Owing to the high Ca2+ sensitivity, a regulation of the channel conductivity by extracellular Ca2+ is ruled out. It is concluded that this channel, which is almost identical to similar channels found in amphibian skin and bladder, acts as a pathway for cation absorbing or secreting processes. Possibly the binding of extracellular Ca2+ is related to selectivity changes of the Ca2+-sensitive ion channel.

In numerous vertebrates, much of the transepithelial electrical potential difference across the large intestine is generated by electrogenic Na+ absorption (Groot and Bakker, 1988), so that sodium ions diffuse into the epithelial cell through specific apical Na+ channels, which are highly sensitive to the epithelial Na+ channel blocker amiloride (Benos, 1986). The sodium ions are then extruded to the interstitium by the basolateral Na+/K+-ATPase. In amphibians, this transport has been intensively studied in vitro in both toads (Bufo sp.) (Cofré and Crabbé, 1967; Dawson and Curran, 1976) and frogs (Rana sp.) (Krattenmacher and Clauss, 1988, 1989; Krattenmacher et al. 1988). Electrogenic Na+ transport in the colon of these amphibians follows the general model mentioned above. However, in the African clawed toad (Xenopus laevis) the apical entry step differs considerably from this model. A previous study (Krattenmacher et al. 1990) demonstrated that, in Xenopus, Na+ passes the apical membrane of the colonic epithelial cells through an amiloride-insensitive ion channel. Furthermore, the amount of Na+ absorption is increased by about 120 % in the absence of mucosal calcium. Thus, electrogenic Na+ absorption in the amphibian colon does not follow a general and uniform mechanism.

In intestinal epithelia a similar Ca2+ sensitivity has only been reported in the rumen of sheep (Martens et al. 1990) and it has not been described in the large intestine. In non-intestinal epithelia it was described in the skin of larval (Hillyard et al. 1982) and adult frogs (Van Driessche and Zeiske, 1985) and in toad skin (Aelvoet et al. 1988) and urinary bladder (Van Driessche, 1987; Van Driessche et al. 1987; Aelvoet et al. 1988; Das and Palmer, 1989). In these amphibian tissues, micromolar concentrations of ‘mucosal’ calcium blocked this channel, which, in the absence of mucosal calcium, was also permeable to other monovalent cations. Van Driessche (1987) speculated that this channel might represent an epithelial Ca2+ channel, because similar properties have been described for Ca2+ channels in frog muscle fibres (Aimers et al. 1984; Aimers and McCleskey, 1984; Hess et al. 1986). A recent patch-clamp study by Das and Palmer (1989) indicated that the channel seems to be a non-selective cation channel that may be involved in Na+-absorbing or K+-secreting processes. However, the physiological function of this Ca2+-sensitive channel is unclear. In contrast, in the colon of Xenopus, Krattenmacher et al. (1990) demonstrated that the Ca2+-sensitive pathway plays a significant role in electrogenic Na+ absorption, even in the presence of mucosal calcium. In this study we have looked at the physiological role of this channel by investigating the Ca2+-sensitive pathway in the colon of Xenopus in more detail.

Animals and tissue preparation

Breeding adult frogs (Xenopus laevis; Horst Kähler, Hamburg, FRG) of either sex were used for the experiments. They were kept at room temperature in tap water and fed once a week with commercial cat food (Brekkies, EFFEM GmbH Verden, FRG). The frogs were pithed, the colon was quickly removed, opened along the mesenteric border and rinsed with frog Ringer’s solution. The tissue was stretched and glued (Histoacryl Blue, Braun Melsungen, FRG) serosal side downwards onto a Lucite ring. The inner diameter of the ring was 8 mm. The preparations were mounted in an Ussing chamber which was specially designed to avoid edge damage (De Wolf and Van Driessche, 1986). Silicone grease (Bayer Silicone) was used to seal the edges on both sides of the mounted tissue. Effective tissue area was 0.5 cm2. The mucosal and serosal chamber compartments were continuously perfused with frog Ringer’s solution (room temperature) at a flow rate of about 5 ml min−1.

Electrical measurements

The spontaneous transepithelial potential difference was clamped to zero with a voltage-clamp unit (Elke Nagel, Biomedical Instruments, München, FRG). The resulting short-circuit current (Isc) and the transepithelial conductance (GT) were continuously recorded by a standard stripchart recorder. GT was calculated by the voltage-clamp unit from deflections in transepithelial voltage and current, which were induced by superimposed voltage pulses of 10 mV amplitude and 200 ms duration. Pulse frequency was 0.5 Hz. Pulse polarity had no effect on GT values.

Solutions

The serosal side of the tissue was always exposed to a NaCl-Ringer’s solution with the following composition (in mmoll−1): Na+, 115; K+, 2.5; Ca2+, 1.0; Cl, 117; HCO3, 2.5 and Hepes buffer, 8 {pH 8.0, adjusted with Trizma base [Tris-(hydroxymethyl)-aminomethane]}. The normal mucosal Ringer’s solution was of the same composition. However, for selectivity experiments, the main cation Na+ was substituted by equimolar amounts of Li+, K+, Rb+ or Cs+, added as chloride salts. For Ca2+-free Ringer’s solutions 1 mmol I−1 CaCl2 was omitted and 0.5mmoll−1 EGTA was added. In experiments where pH dependency was investigated, the pH of the mucosal Ca2+-free Ringer’s solutions (6, 6.5,7, 7.5 and 8) was adjusted with Trizma base. According to Portzehl et al. (1964), free (ionized) calcium concentrations ([Ca2+]free) were controlled in the micro-and submicromolar range by utilizing the buffering ligands EDTA (at pH 6.5) and HEEDTA (N-hydroxyethylethylenediamine-triacetic acid, at pH8.0). These ligands have four negative charges (L4−) which may bind H+ and/or Ca2+. Only the ligands with four (L4−) and three (HL3−) negative charges were considered in the calculations concerning Ca2+ binding because the affinity of Ca2+ for the ligands H2L2− and H3L can be neglected. The true association constants of Ca2+ for the ligands L4− and HL3− were designated as KCaL and KCaHL.

Because these constants are, in practice, strongly influenced by pH, apparent association constants ( and ) were calculated as:
formula
and
formula
where K1,K2, K2 and K4 are the association constants of H+ to the ligands. [H+] represents the proton concentration in the solution. KCaL, KCaHL, KI, K2, K3 and K4 for an ionic strength of 0.1 mol I−1 KC1 and a temperature of 20°C were derived according to Martell and Smith (1974). The equilibrium of Ca2+ and the buffering ligand at a given pH can therefore be described by the equation:
formula
Because almost all. calcium ions are bound to the ligand, [Ca2+]bound can be regarded as the total Ca2+ concentration ([Ca2+]tot) of the solution. Therefore [ligand]free represents the difference between the total concentration of the buffering ligand ([ligand]tot) and [Ca2+]tot. Thus, a rearrangement of equation 3 allows the calculation of the free Ca2+ concentration in the solution:
formula

Chemicals

Quinidine was dissolved in dimethyl sulphoxide (DMSO) and added to the mucosal solution at a final concentration of 0.1–3.2 mmol I−1. Verapamil was dissolved in water and used in the mucosal solution in the concentration range 25–500 μmol I−1. The solubility of verapamil was facilitated by adding about 10 μmol I−1 Tween 80 [polyoxyethylen-(20)-sorbitanmono-oleate]. Tween 80 was without effect on short-circuit current. All chemical compounds, except standard salts (Fluka, Buchs, CH), were obtained from Sigma (München, FRG).

Analysis and statistics

Dose-response relationships of the Ca2+-inhibitable short-circuit current (Isc) were analyzed with the direct linear plot method of Eisenthal and Cornish-Bowden (1974). After rearrangement of the Michaelis-Menten equation, the inhibition of the short-circuit current (ΔIsc) by defined concentrations of mucosal free Ca2+ ([Ca2+]m) follows the equation:
formula
where is the maximal Ca2+-sensitive short-circuit current and is the Michaelis constant. In the case of Michaelis-Menten kinetics, the connection of each data pair of [Ca2+]m (plotted on the abscissa) and the corresponding Δ Isc (plotted on the ordinate) gives a straight line in the direct linear plot (see Fig. 4). Perfect Michaelis-Menten kinetics would reveal one intersection point for all the straight lines, giving the estimated value of (ordinate) and (abscissa). However, in practice, the straight lines intersect at several points. According to Eisenthal and Cornish-Bowden (1974), the medians of these intersection values should be used as best estimates of and . The analysis of the blocking kinetics of quinidine and verapamil was performed using the same procedure.

Results are expressed as mean±standard error of the mean (S.E.M.). N designates the number of experiments. Statistical analysis was done using Student’s t-test (if possible for paired observations) with a significance level of P⩽0.05.

After about 30-45 min of equilibration of the voltage-clamped tissue in Camcontaining (1 mmoll−1) NaCl-Ringer’s solution (pH8.0), short-circuit current (Isc) and transepithelial conductance (GT) reached stable values (Table 1). When Ca2+ was removed from the mucosal solution after the equilibration time, Isc increased significantly by about 80%. This increase was accompanied by a significant increase (about 70%) in GT. Both effects were fully reversible on the re-addition of 1mmoll−1 Ca2+. This phenomenon has already been described by Krattenmacher et al. (1990), who demonstrated that the current increase is fully explained by a stimulation in electrogenic Na+ transport from the mucosal to the serosal side of the epithelium. Interestingly, the amount of this Ca2+-sensitive stimulation is strongly dependent on the mucosal pH. Experiments in which the pH of the mucosal Ca2+-free solution was increased in steps (6.0, 6.5,7.0,7.5, 8.0) showed a similar stepwise increase in Isc (Fig. 1). A plot of the Ca2+-sensitive current versus the mucosal pH revealed a strong linear relationship (Fig. 2). Because this effect of pH had already been observed in preliminary experiments, all solutions used in this study contained 8 mmol I−1 Hepes buffer to achieve constant pH values. Although in some experiments pH also had a small effect on Isc, even in the presence of mucosal calcium, a clear pH dependency of the Ca2+-insensitive current was not found. Thus, the pH-induced current changes were regarded as changes in Ca2+-sensitive current.

Table 1.

Short-circuit current (Isc) and transepithelial conductance (Gr) in the presence (control) and absence of mucosal Ca2+

Short-circuit current (Isc) and transepithelial conductance (Gr) in the presence (control) and absence of mucosal Ca2+
Short-circuit current (Isc) and transepithelial conductance (Gr) in the presence (control) and absence of mucosal Ca2+
Fig. 1.

Changes in the short-circuit current (Isc ) during stepwise increases of mucosal pH in the absence of mucosal calcium.

Fig. 1.

Changes in the short-circuit current (Isc ) during stepwise increases of mucosal pH in the absence of mucosal calcium.

Fig. 2.

The dependence of the Ca2+-sensitive short-circuit current IScCa on the pH of the mucosal Ringer’s solution. Values are given as mean±s.E.M. (N=4).

Fig. 2.

The dependence of the Ca2+-sensitive short-circuit current IScCa on the pH of the mucosal Ringer’s solution. Values are given as mean±s.E.M. (N=4).

For further characterization of the Ca2+-sensitive current, we blocked the stimulated short-circuit current in a dose-dependent manner by increasing mucosal Ca2+-concentrations. The time course of changes in the Isc in such an experiment is shown in Fig. 3. Accurate micromolar Ca2+-concentrations were obtained using the Ca2+-buffers EDTA (at pH 6.5) and HEEDTA (at pH 8) (for details see Materials and methods). Analysis of the dose-response curves using the direct linear plot (DLP) showed that the stepwise inhibition of the Isc follows Michaelis-Menten-type kinetics (Fig. 4). Using this method we were able to calculate the Michaelis constant of the Ca2+-induced inhibition . Because of the pH dependency demonstrated in Fig. 2, we calculated at pH values of 6.5 and 8.0. The results of this analysis are given in Table 2. The Michalis constant was less than 1μmoll−1 at both pH values and there was no significant difference between the two. The direct linear plot method gives a calculated value for maximal . Because this calculated value [indicated by (DLP) in Table 2] is similar to the measured value of [indicated by (measured)], the direct linear plot method can be regarded as an appropriate method for calculating in this study. Although clearly increases with increasing mucosal pH, as shown in Fig. 2, the difference between at pH 6.5 and that at pH 8.0 in Table 2 is not significant. This might be explained by the small number of experiments and the wide scatter of the values, at least at pH 8.0.

Table 2.

Ca2+-sensitive short-circuit current(IscCa)and the Michaelis constant(KmCa)of the Ca2+dose-response curve at different values of mucosal pH

Ca2+-sensitive short-circuit current(IscCa)and the Michaelis constant(KmCa)of the Ca2+dose-response curve at different values of mucosal pH
Ca2+-sensitive short-circuit current(IscCa)and the Michaelis constant(KmCa)of the Ca2+dose-response curve at different values of mucosal pH
Fig. 3.

Changes in the short-circuit current (Isc) in response to different concentrations of mucosal Ca2+ at pH 8.

Fig. 3.

Changes in the short-circuit current (Isc) in response to different concentrations of mucosal Ca2+ at pH 8.

Fig. 4.

An example of the calculation of the maximal Ca2+-sensitive short-circuit current IScCa,maxand the Michaelis constant KCam by the direct linear plot method. The data are derived from a dose-response experiment with varying mucosal Ca2+ concentrations ([Ca2+]m). For each Ca2+ concentration (plotted on the abscissa) the corresponding Ca2+-induced inhibition of the short-circuit current ΔKCam was plotted on the ordinate. Each data pair was connected by a straight line. These lines theoretically intersect (in the case of a Michaelis-Menten kinetics) at one point which gives ΔIScCa,max and KCam.

Fig. 4.

An example of the calculation of the maximal Ca2+-sensitive short-circuit current IScCa,maxand the Michaelis constant KCam by the direct linear plot method. The data are derived from a dose-response experiment with varying mucosal Ca2+ concentrations ([Ca2+]m). For each Ca2+ concentration (plotted on the abscissa) the corresponding Ca2+-induced inhibition of the short-circuit current ΔKCam was plotted on the ordinate. Each data pair was connected by a straight line. These lines theoretically intersect (in the case of a Michaelis-Menten kinetics) at one point which gives ΔIScCa,max and KCam.

To investigate whether divalent cations other than Ca2+ can block this channel, we substituted all mucosal Ca2+ with Mg2+. Fig. 5 shows that the short-circuit current did not change when the mucosal Ringer’s solution was changed from Ca2+-Ringer (1 mmoll−1 Ca2+ as the divalent cation) to Mg2+-Ringer’s solution (1 mmol I−1 Mg2+ as the divalent cation). In both cases, the removal of either Ca2+ or Mg2+ induced a similar increase in Isc. Furthermore, the stimulation of Isc by removal of mucosal Ca2+ could be fully reversed by the addition of 1 mmol I−1 Ba2+ (Fig. 6). These experiments clearly show that the current flowing through this channel is sensitive not only to calcium but also to other divalent cations such as magnesium and barium.

Fig. 5.

Changes in the short-circuit current (Isc) during the removal of the divalent cation from the mucosal solution (indicated by the bars). The concentration of the divalent cation (Mg2+ in Mg2+ Ringer, Ca2+ in Ca2+ Ringer) was 1 mmol I−1. Mg2+ and Ca2+ have similar effects.

Fig. 5.

Changes in the short-circuit current (Isc) during the removal of the divalent cation from the mucosal solution (indicated by the bars). The concentration of the divalent cation (Mg2+ in Mg2+ Ringer, Ca2+ in Ca2+ Ringer) was 1 mmol I−1. Mg2+ and Ca2+ have similar effects.

Fig. 6.

Changes in the short-circuit current (Isc) in an experiment in which the Cabsensitive increase in Isc (Ca2+-free mucosal solution) was abolished by the addition of 1 mmol I−1 Ba2+ to the mucosal side.

Fig. 6.

Changes in the short-circuit current (Isc) in an experiment in which the Cabsensitive increase in Isc (Ca2+-free mucosal solution) was abolished by the addition of 1 mmol I−1 Ba2+ to the mucosal side.

To investigate the permeability of the Ca2+-sensitive pathway, a series of experiments was performed in which the main mucosal cation (usually Na+) was replaced by other monovalent cations of the alkali metal group, such as Li+, K+, Rb+ or Cs+. Table 3 gives the values of the short-circuit current and the corresponding transepithelial conductance measured in mucosal Ringer’s solutions with one of these ions as the main monovalent cation. The main cation of the serosal Ringer’s solution was in all cases Na+. The mucosal change from NaCl-Ringer’s solution to RbCl-or LiCl-Ringer resulted in a significant decrease of short-circuit current (Table 3). In the case of CsCl-Ringer, Isc also decreased in five of the six experiments, but because the results showed a wide scatter, the decrease was not found to be significant (Table 3). In contrast, the mucosal change from NaCl-to KCl-Ringer left Isc relatively unchanged. It is not possible to establish the real selectivity of the ion channel for monovalent cations because the transepithelial ion movements include not only the apical but also the basolateral membrane. However, in all cases, except with lithium, a significant calcium sensitivity was found. Isc increased significantly when mucosal Ca2+ was removed and either Na+, K+, Rb+ or Cs+ was the main mucosal cation, but the extent of stimulation varied considerably (Table 3). in the K+-Ringer was about twice as high as in the Na+-Ringer experiments. In contrast, when Cs+ was the main cation, was only about 50% of the value when Na+ was present. Concomitant with the increase in Isc, an enhanced transepithelial conductance (GT) was measured (Table 3). After removal of mucosal Ca2+, GT was significantly higher in the Na+-, K+- and Rb+-containing solutions. In the Cs+-containing solution, the increase in GT was not significant. In contrast, in the Li+-containing solution, where Isc was not Ca2+-sensitive, GT also remained unaffected. Obviously, this Ca2+-sensitive channel is, at least in the absence of mucosal Ca2+, not a specific Na+ channel but a cation channel, permeant for several other monovalent cations, particularly K+.

Table 3.

Short-circuit current (Isccontrol) and transepithelial tissue conductance (GTcontrol) and the increase in both parameters induced by removal of Ca2+from the mucosal Ringer’s solution (ΔIScCa,ΔITCa) when the main cation in the mucosal Ringer’s solution was either Li+, Na+, K+, Rb+or Cs+

Short-circuit current (Isccontrol) and transepithelial tissue conductance (GTcontrol) and the increase in both parameters induced by removal of Ca2+from the mucosal Ringer’s solution (ΔIScCa,ΔITCa) when the main cation in the mucosal Ringer’s solution was either Li+, Na+, K+, Rb+or Cs+
Short-circuit current (Isccontrol) and transepithelial tissue conductance (GTcontrol) and the increase in both parameters induced by removal of Ca2+from the mucosal Ringer’s solution (ΔIScCa,ΔITCa) when the main cation in the mucosal Ringer’s solution was either Li+, Na+, K+, Rb+or Cs+

For a further pharmacological characterization of the Ca2+-sensitive channel, we added several organic ion-channel blockers to the mucosal Ringer’s solution. The Ca2+-sensitive part of the short-circuit current was completely blocked by quinidine (Fig. 7), which is known to block basolateral K+ channels (Germann et al. 1986; Dawson et al. 1988), and by the Ca2+ channel blocker verapamil (Fig. 8) (Fleckenstein, 1977; Hagiwara and Byerly, 1981). The dose-dependent inhibition kinetics for both blockers seemed to be of the Michaelis-Menten type. The concentrations that induced a half-maximal inhibition were 38.4 and 49.7μmoll−1 for verapamil in two experiments, and 600±185μmoll−1 (N=4) for quinidine. The effects of both quinidine and verapamil were not reversible, although reversibility would be expected for a Michaelis-Menten type of inhibition. Reversibility was only observed in one experiment when the Cabsensitive current was blocked by a single dose of 500μmolI−1 verapamil. Surprisingly, in some experiments where the blockers were added to the serosal solution, Isc decreased. However, these effects were inconsistent and small. Possibly both blockers penetrate the cell membranes and are accumulated inside the cells, which may explain the observed irreversibility and the serosal effects. Furthermore, the possibility that quinidine, and perhaps also verapamil, induces intracellular effects such as an increase in cytoplasmic Ca2+ concentration (Windhager and Taylor, 1983) cannot be excluded. These pharmacological data, therefore, must be interpreted with care.

Fig. 7.

Changes in the short-circuit current (Isc) when it was blocked by increasing concentrations of the K+ channel blocker quinidine added to the mucosal Ca2+-free Ringer’s solution. The highest quinidine concentration (3.2 mmol I−1) was enough completely to reverse the increase in Isc induced by removal of Ca2+ from the mucosal solution (indicated by the bar). The mean quinidine concentration required for a half-maximal block of the Ca2+-sensitive current was 0.60±0.18mmoll−1 (N=4).

Fig. 7.

Changes in the short-circuit current (Isc) when it was blocked by increasing concentrations of the K+ channel blocker quinidine added to the mucosal Ca2+-free Ringer’s solution. The highest quinidine concentration (3.2 mmol I−1) was enough completely to reverse the increase in Isc induced by removal of Ca2+ from the mucosal solution (indicated by the bar). The mean quinidine concentration required for a half-maximal block of the Ca2+-sensitive current was 0.60±0.18mmoll−1 (N=4).

Fig. 8.

Changes in the short-circuit current (Isc) during the dose-dependent inhibition of the Ca2+-sensitive part of Isc with the Ca2+ channel blocker verapamil. The mucosal Ca2+-free period is indicated by the bar. Half-maximal inhibition was achieved with 49.7 and 38.4 μmol I−1 verapamil in two experiments.

Fig. 8.

Changes in the short-circuit current (Isc) during the dose-dependent inhibition of the Ca2+-sensitive part of Isc with the Ca2+ channel blocker verapamil. The mucosal Ca2+-free period is indicated by the bar. Half-maximal inhibition was achieved with 49.7 and 38.4 μmol I−1 verapamil in two experiments.

In a previous study (Krattenmacher et al. 1990) we demonstrated that electrogenic Na+ absorption in the colon of the African clawed toad (Xenopus laevis) differs considerably from that in other vertebrates, and even that in other toads or frogs. In Xenopus, Na+ passes the apical membrane of colonic epithelial cells not through the classical amiloride-sensitive Na+ channel (Benos, 1986), but through a channel that is sensitive to mucosal Ca2+. In the present study we investigated the properties of this channel in more detail, especially with regard to its ion selectivity and its physiological role. The results of selectivity experiments of an apical ion channel have to be carefully interpreted from transepithelial measurements, because the transported ion has to pass both the apical and basolateral membranes of the epithelial cell. Furthermore, the electrochemical driving force across the apical membrane varies considerably for different ions. Thus, in accordance with common practice (Hillyard et al. 1982; Aelvoet et al. 1988), we use the term ‘apparent selectivity’ in this study, representing the selectivity of the epithelium for transepithelial ion-transport processes.

Our experiments clearly showed that the short-circuit current (Isc) increased with the removal of mucosal Ca2+ when Na+, K+, Rb+ or Cs+ was the principal monovalent cation in the mucosal solution. Only when Li+ was the main cation was there no significant Ca2+ sensitivity of Isc. The results indicate that the junctional resistance remains unaffected by mucosal Ca2+ removal, provided that, in the presence of a chemical gradient, the paracellular pathway shows no cation selectivity, otherwise changes in transepithelial conductance (GT) would also be expected in the Li+ experiments, where no increase in Ca2+-sensitive current occurred. However, although in these experiments a chemical gradient existed for Li+ (mucosa to serosa) and Na+ (serosa to mucosa), GT was not increased by the change to Ca2+-free mucosal solution. Thus, it seems very likely that, for the various cations, the induced current increase caused by the removal of mucosal Ca2+ is not due to changes in the junctional resistance but by an increased cellular conductivity. As previously shown (Na+ as main cation), the Ca2+-sensitive current increase is fully explained by an increase in electrogenic Na+ transport (Krattenmacher et al. 1990). Therefore, it can be assumed that , in the present experiments in which Na+ was replaced by one of the other monovalent cations, is also caused by the principal cation in the solution. With respect to the size of (Table 3), we found an apparent selectivity sequence of K+>Na+ = Rb+>Cs+>Li+. It is conceivable that Li+, which is, in its hydrated form, the largest of the alkali metals (Frey-Wyssling, 1953), is too large to pass one of the cell membranes. However, from these experiments it cannot be concluded that the apical ion channel is the limiting barrier for this ion.

In the toad urinary bladder, Van Driessche et al. (1987) described an apical Ca2+-sensitive pathway, which is permeable to Na+, K+, Rb+, Cs+, Li+ and NH4+, provided that the mucosal Ringer’s solution contained no Ca2+. The authors found similar currents flowing through this pathway when Na+, K+ or Rb+ was the principal mucosal cation, whereas Cs+ and Li+ induced about half as much current. The apparent ion-selectivity of this channel was K+>Rb+ = Na+>Cs+>Li+ (Aelvoet et al. 1988). We found the same sequence in the Xenopus colon and, therefore, a similarity between the channels seems likely. A further similarity is the strong dependence of the Ca2+ sensitivity on mucosal pH (Figs 1,2). For the toad urinary bladder, this increase in with decreasing proton concentration was interpreted as modulation of the channel gating (open-closed) by protons (Aelvoet et al. 1988); at high pH values (low proton concentration) the channel gating may be interrupted, with the channel remaining in the open state. In the Xenopus colon, it is interesting to note that the inhibition kinetics of mucosal Ca2+ seems to be unaffected by the proton modulation of the channel gating, because the Michaelis constant of the Ca2+-induced inhibition was similar at pH6.5 and 8.0 (Table 2). Futhermore, we have shown that, in the Xenopus colon, this channel is not only blocked by Ca2+, but also by other divalent cations such as Ba2+ and Mg2+ (Figs 5,6), providing one more similarity to the ‘toad bladder’ channel. A further parallel has already been described in a previous study (Krattenmacher et al. 1990): the Na+ current flowing through this channel does not saturate with increasing mucosal Na+ concentration, but depends linearly on it. All these similarities contribute to the suggestion that the Ca2+-sensitive channel type present in the apical membrane of the colonic epithelium of Xenopus is very similar, if not identical, to the Ca2+-sensitive channel type existing in the apical membrane of the epithelial cells of the toad urinary bladder. However, two differences should be mentioned: (1) whereas in the toad bladder this channel is sensitive to antidiuretic hormone (oxytocin) or its second messenger cyclic AMP (Van Driessche et al. 1987), these hormones have no effect in the colon of Xenopus (Krattenmacher et al. 1990); (2) in Xenopus, the channel has a considerable conductance even in the presence of mucosal Ca2+ (Krattenmacher et al. 1990), whereas in the toad urinary bladder the current flowing through this channel is very low when the channel is blocked by Ca2+.

The physiological role of this Ca2+-sensitive channel is still unclear. In recent years it has been suggested that this pathway may represent an epithelial Ca2+ channel (Van Driessche, 1987; Van Driessche et al. 1987; Aelvoet et al. 1988). This idea is based on the observation that the epithelial Ca2+-sensitive channel has several features in common with Ca2+ channels found, for example, in frog muscle membranes (Aimers et al. 1984; Aimers and McCleskey, 1984; Hess et al. 1986): conductivity for monovalent cations in the absence of extracellular Ca2+; current flow through these Ca2+ channels that does not saturate with increasing extracellular concentration of the permeating cation; a conductance blockable by micromolar Ca2+ concentrations; and sensitivity to cyclic AMP. Furthermore, Van Driessche (1987) showed that the Ca2+-sensitive channel in the urinary bladder of the toad could conduct Ca2+ in the presence of nmol I−1 concentrations of Ag+. However, the Ca2+-sensitive pathway in the toad urinary bladder was recently investigated in more detail by Das and Palmer (1989), who used an appropriate method (patch-clamp) to measure the real ion selectivity at the single-channel level. They found a selectivity with the sequence Rb+=K+>Na+>Li+, which differs from the apparent selectivity described by Aelvoet et al. (1988). They demonstrated that the Ca2+ sensitivity originates from the outward rectifying characteristic of the channel: the single-channel conductance for monovalent cations was 5–6 times larger for ion movements in the cell-to-mucosa direction than in the mucosa-to-cell direction. This rectification only occurred in the presence of mucosal Ca2+. In other words, the presence of extracellular Ca2+ favours cation secretion over cation absorption. The authors concluded that this channel is not a Ca2+ channel, but the correlate of an outwardly rectifying, amiloride-insensitive apical K+ conductance, as previously described by Palmer (1986).

For these reasons, the possibility that the channel in the Xenopus colon is also involved in K+-secreting processes cannot be excluded. This hypothesis may be supported by our finding that, in the sequence of apparent ion selectivity, K+ predominates (Table 3). Furthermore, quinidine, a blocker of basolateral K+ channels (Germann et al. 1986; Dawson et al. 1988), completely blocked the Cabsensitive short-circuit current in our experiments (Fig. 7). Das and Palmer (1989) demonstrated at the single-channel level that quinidine is a potent blocker of the Ca2+-sensitive pathway in toad bladder cells. This direct action of quinidine is an important finding because, in frog muscle cells, it is known that quinidine increases sarcoplasmic Ca2+ concentrations by reducing the Ca2+ uptake into intracellular stores or by inducing Ca2+ release from these stores (Windhager and Taylor, 1983). Although an effect of quinidine on intracellular Ca2+ concentration cannot be excluded, we assume that in our experiments quinidine acts directly at the Ca2+-sensitive channel and not via changes in the intracellular Ca2+ concentration. This assumption is supported by the rapid action of quinidine when added to the mucosal Ringer’s solution (Fig. 7). Thus, the quinidine response of the short-circuit current in the colon of Xenopus indicates a pharmacological similarity to either the Ca2+-sensitive cation channel in the toad urinary bladder or the basolateral K+ channel of the turtle colon. Interestingly, verapamil, which is considered to be a specific Ca2+ antagonist, also fully inhibited the Ca2+-sensitive current (Fig. 8). However, this does not necessarily indicate that the Cabsensitive channel represents an epithelial Ca2+ channel, because the action of verapamil is not confined to Ca2+ channels, at least at higher (⩽0.1 mmol I−1) concentrations (Fleckenstein, 1977; Atlas and Adler, 1981). In contrast to La3+, which is known to block Na+ transport completely (Krattenmacher et al. 1990), both verapamil and quinidine only blocked the Ca2+-sensitive current. This may lead to reappraisal of the Ca2+-sensitive pathway. The possibility that electrogenic Na+ transport occurs through two different pathways cannot be excluded. It is conceivable that two Na+-conducting pathways are located in the apical cell membrane: one that is not sensitive to mucosal Ca2+ but is blocked by La3+ and is always operational, and another that is totally blocked by di- or trivalent cations (Ca2+, Ba2+, Mg2+, La3+), verapamil or quinidine.

In conclusion, at present two possibilities must be considered concerning the Ca2+-sensitive short-circuit current. If there is only one Na+-conducting ion channel in the apical cell membrane it is conceivable that the effect of Ca2+ may be related to selectivity changes resulting from Ca2+ binding at or near the mouth of the channel. If there are two Na+-conducting pathways, the Ca2+-insensitive one may represent a new pathway for electrogenic Na+ absorption in the vertebrate colon, although the physiological role of the Ca2+-sensitive channel remains unclear. However, we exclude the possibility that mucosal Ca2+ may regulate the channel under physiological conditions because the channel conductivity is sensitive to such extremely low extracellular Ca2+ concentrations. Although we have not measured the Ca2+ concentration of the colonic faeces, it can be assumed that, under physiological conditions, it is higher than micromolar levels.

This study was supported by Deutsche Forschungsgemeinschaft (Cl 63/4-2), Europäische Gemeinschaft [ST2J-0392-C (EDB)] and the H. Wilhelm Schaumann Stiftung zur Förderung der Agrarwissenschaften (RV). The results of this study are part of the doctoral thesis of RV. The authors gratefully acknowledge the excellent technical assistance of Mrs Britta Habura and Mrs Marion Ganz.

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