Patch Clamp / Ion Channel Calculator

Calculate single-channel conductance, open probability, and current from patch clamp data.

0 for non-selective cation channels
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Driving Force, Not Voltage

Single-channel conductance comes from Ohm's law, but the voltage term is the electrochemical driving force — the difference between membrane potential and the reversal potential — not the membrane potential itself.

γ = i / (Vm − Erev)

At the reversal potential the driving force is zero, so no current flows regardless of how many channels are open. This is why Erev identifies which ion a channel carries: it matches the Nernst potential of the permeant species.

ErevIonTypical channel
−90 mVK+Inward rectifier, delayed rectifier
−65 mVCl−GABAA, glycine receptor
0 mVNon-selective cationNicotinic ACh, NMDA
+60 mVNa+Voltage-gated sodium

A reversal potential near 0 mV is the signature of a non-selective cation channel, since sodium and potassium currents balance there.

Whole-Cell Current

I = N × Po × i

Macroscopic current depends on three separable quantities, and a change in whole-cell current cannot distinguish them. A drug halving the current might halve channel number, halve open probability, or halve single-channel conductance — completely different mechanisms with the same macroscopic result.

Non-stationary noise analysis separates them: plotting current variance against mean current across many trials yields both single-channel conductance and channel number without needing single-channel recording.

ChannelConductance
BK potassium100–250 pS — among the largest
Nicotinic ACh receptor~30 pS
NMDA receptor~50 pS
AMPA receptor5–15 pS
CFTR chloride~8 pS

Worked Examples

Example 1: K+ channel: i=2pA, Vm=-70mV, Erev=-90mV
γ=2pA/20mV=100pS
Result: Large conductance K+ channel
100 pS is characteristic of BK channels
Example 2: NMDA receptor: i=3pA, Vm=-70mV, Erev=0
γ=3/70=42.9pS
Result: Moderate conductance — non-selective cation
Po increases with glycine and glutamate co-agonists
Example 3: Identifying the permeant ion
Reversal potential measured at −88 mV
Result: Potassium-selective
The value matches the Nernst potential for K+ under physiological gradients. Shifting external K+ and re-measuring confirms it.
Example 4: Separating N, Po and i
Whole-cell current halves after drug application
Result: Noise analysis required
Variance-mean analysis across trials yields single-channel conductance and channel number, distinguishing a change in i from a change in N or Po.

Common Mistakes

⚠️
Using membrane potential instead of driving force

Conductance requires Vm minus Erev. Using Vm alone gives a wrong answer whenever the reversal potential is not zero.

⚠️
Interpreting whole-cell current change as one mechanism

Current is N × Po × i. Halving it could reflect fewer channels, lower open probability or reduced conductance.

⚠️
Assuming conductance is constant with voltage

Many channels rectify. Inward rectifiers conduct far better in one direction, so a single conductance value does not describe them fully.

⚠️
Forgetting that Erev depends on ionic conditions

It shifts with the concentration gradient. Changing pipette or bath solutions moves the reversal potential predictably, which is how ion selectivity is tested.

Frequently Asked Questions

Whole-cell vs single-channel recording?
Cell-attached or excised patch: single channel (picoamperes). Whole-cell: sum of all channels in membrane (nanoamperes). I = N × Po × i (Hodgkin-Huxley framework). Gating: transitions between open/closed states detected as current steps.
Reversal potential identification?
At Vm=Erev: net current=0 (inward=outward). Erev tells you channel selectivity: near EK (-90mV)=K+ selective. Near ENa (+60mV)=Na+ selective. Near 0mV=non-selective cation. Nernst equations determine each ion's equilibrium potential.
Why use driving force rather than membrane potential?
Because current flows in proportion to how far the membrane potential is from the reversal potential. At Erev no current flows regardless of voltage.
What does the reversal potential tell you?
Which ion the channel conducts. It matches the Nernst potential of the permeant species, so −90 mV indicates potassium and 0 mV a non-selective cation channel.
Why can't whole-cell current identify a mechanism?
Because it is the product of channel number, open probability and single-channel current. Any of the three could account for a given change.
What is non-stationary noise analysis?
Plotting current variance against mean current across trials, which yields single-channel conductance and channel number without single-channel recording.