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. 1999 Nov 1;520(Pt 3):921–927. doi: 10.1111/j.1469-7793.1999.00921.x

Figure 5. pH-dependent changes in macroscopic currents, Popen and single channel conductance.

Figure 5

Whereas Popen (▵, n = 4) decreases with low pHi, the Kir4.1 currents (□, n = 5) increase with a modest intracellular acidification (pH 6.6, 7.0), and are strongly inhibited by further acidification. At pH 5.4–6.6, current response to low pH is almost the same as the Popen, both of which can be expressed with the same Hill equation (continuous line): Popen = 1/{1 + (pK/pHi)nH}, where pK is the midpoint pH value for channel inhibition, and nH the Hill coefficient. The pK and nH here are pH 5.95 and 2.7, respectively. In contrast to Popen, single channel conductance (g,^, n = 5) increases with low pHi. Its change can be also expressed using a Hill equation (dashed line) with pK 6.8 and nH 2.3. Based on the percentage changes in conductance and Popen, theoretical currents (⋆) are calculated at each pH point using Ohm's law and an equation: I = i PopenN, where I is the macroscopic current, i single channel currents, and N the number of channels. Data are presented as means ±s.e.m.