Biomedical Engineering / Galvanic Skin Conductance
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LABORATORY 13 · BIOMEDICAL ENGINEERING

Galvanic Skin Conductance lab report

A worked galvanic skin conductance lab report with sample observation tables, regression plots, calculations, and error analysis.

WORKED EXAMPLE · BENCHMARK OBSERVATIONS

A complete example laboratory report.

Simulated demonstration data.

This report illustrates formal biomedical engineering data reduction, transducer calibration tares, and physiological parameter estimation. Replace its observations with your own experimental telemetry when preparing a biomedical engineering laboratory report submission.

Student: __________________Student ID: __________________Course: __________________Date: __________________Partner: __________________Instructor: __________________

1. Title and aim

Galvanic Skin Response (GSR) & Sympathetic Electrodermal Conductance. Measure skin conductance level (SCL) and phasic skin conductance responses (SCR) across calibrated psychological arousal stimuli using constant-voltage DC bridge circuitry.

2. Abstract

Six controlled biomedical engineering observations were evaluated across standardized settings Arousal I = 1.0 units to Arousal I = 6.0 units for Galvanic Skin Response (GSR) & Sympathetic Electrodermal Conductance. An ordinary least-squares linear regression yielded an empirical Electrodermal Arousal Sensitivity k_g of 1.8500 μS/unit (difference from theoretical reference = 0.0000%). The empirical telemetry conclusively validates the fundamental biomedical engineering formulation with R² = 1.000000. The investigation demonstrates stable physiological response, transducer linearity, and reproducible telemetry across all clinical test conditions with negligible residual variance. Data acquired through the virtual biomedical workbench exhibit strict adherence to established biopotential, constitutive biomechanical, hemodynamic, or diagnostic imaging governing equations, confirming the dimensional and similitude assertions of the curriculum.

3. Apparatus and fixed settings

4. Theory and graph choice

Electrodermal activity (EDA), historically termed the Galvanic Skin Response (GSR), provides a sensitive, involuntary peripheral biomarker of sympathetic autonomic nervous system arousal. Innervated exclusively by postganglionic sympathetic sudomotor nerve fibers releasing acetylcholine, human eccrine sweat glands (densely concentrated on the palmar surfaces of the hands and plantar surfaces of the feet) fill with sweat in response to emotional, cognitive, and sensory stimuli. Because sweat is an electrolyte solution rich in NaCl, sweat filling the non-conductive pores of the stratum corneum creates parallel electrical conductance pathways that dramatically lower the electrical resistance of the skin. In modern psychophysiology and lie detection (polygraphy), endosomatic and exosomatic recording techniques are employed. Under the standard Lykken exosomatic method, a constant regulated DC voltage (typically 0.50 V) is applied across two Ag/AgCl finger electrodes, and the resulting current is measured to evaluate skin conductance G (expressed in microsiemens, μS). The signal decomposes into a slowly varying tonic baseline (Skin Conductance Level, SCL) and fast, transient phasic peaks (Skin Conductance Responses, SCR) that occur 1 to 3 seconds following a stimulus. Across standardized sensory stimulus intensities I_stim, the peak phasic conductance amplitude ΔG exhibits direct linear proportionality: ΔG = k_g · I_stim. In this experiment, an instrumented GSR constant-voltage circuit evaluates palmar skin conductance during calibrated arousal tasks.

ΔG = k_g · I_stim = 1.8500 · I_stim

The governing physiological relationship was linearized into the standard regression coordinate form y = mx + b. Here, the independent coordinate x represents Stimulus intensity index (units), and the dependent coordinate y represents Phasic skin conductance ΔG (μS). The gradient m directly determines Electrodermal Arousal Sensitivity k_g, while the intercept b accounts for baseline null offsets, pre-stress tares, or reference thresholds. Linear transformation allows robust parameter estimation via ordinary least squares without non-linear solver instability or convergence traps. Plotting transformed observation pairs displays sensor sensitivities, elastic moduli, hemodynamic resistances, or acoustic attenuation coefficients directly as linear slopes. This linear graphical formulation provides an immediate visual check of homoscedasticity, linearity, and potential sensor saturation, biological yield, or non-linear compliance.

5. Method

  1. Attach Ag/AgCl electrodes to the palmar surface of the distal phalanges of fingers II and III; allow 10 minutes for baseline thermal acclimation.
  2. Verify with precision DMM that circuit applies exactly 0.500 V DC across the finger electrodes without voltage droop.
  3. Record resting tonic conductance for 2 minutes to confirm a stable baseline (typically 2.0 to 10.0 μS) and absence of spontaneous spikes.
  4. Deliver the initial acoustic stimulus (Level 1.0); identify the phasic SCR wave occurring 1.5 to 2.5 seconds post-stimulus.
  5. Compute peak phasic conductance increase ΔG = G_peak - G_onset in microsiemens (μS).
  6. Deliver stimuli of intensities 2.0, 3.0, 4.0, 5.0, and 6.0 at randomized 45-second intervals, plotting ΔG against stimulus level to determine k_g.

6. Observations and calculation table

All biomedical observations use strictly controlled 64-bit IEEE 754 precision buffers. Residuals are computed relative to the ordinary least-squares regression line.

Table 1. Six simulated observations; x and y represent transformed biomedical metrics.
No.Stimulus Arousal Intensity I_stim (units)Phasic Conductance Change ΔG (μS)Stimulus intensity index (units)Phasic skin conductance ΔG (μS)Fitted yResidual
11.01.851.00001.85001.85000.0000
22.03.72.00003.70003.70000.0000
33.05.553.00005.55005.5500-0.0000
44.07.44.00007.40007.40000.0000
55.09.255.00009.25009.25000.0000
66.011.16.000011.100011.1000-0.0000

Download the sample observations (CSV) ↓

7. Worked calculation for one observation

For input Arousal I = 1.0 units: Measured Phasic Conductance Change ΔG = 1.8500 μS. Transformed biomedical coordinates: independent x = 1.0000, dependent y = 1.8500.

8. Graph, gradient and final calculation

0.460.403.471.956.473.509.485.0512.496.60Stimulus intensity index (units)Phasic skin conductance ΔG (μS)

Circular markers represent empirical biomedical observations. The solid line represents the ordinary least-squares linear fit.

x̄ = 3.5000; ȳ = 6.4750
Σ(x − x̄)² = 17.5000
Σ(x − x̄)(y − ȳ) = 32.3750
m = Σ(x − x̄)(y − ȳ) / Σ(x − x̄)² = 1.85000000
b = ȳ − mx̄ = 0.00000000
y = 1.8500 · x + 0.0000 ⟹ Target Electrodermal Arousal Sensitivity k_g = 1.8500 μS/unit (theoretical = 1.8500)

9. Uncertainty and comparison

Percentage difference = |estimate − theoretical value| / |theoretical value| × 100 = 0.0000%.

For n = 6 observations, Σresidual² = 3.944e-30; s² = Σresidual²/(n − 2). Gradient standard error = √[s²/Σ(x − x̄)²] = 2.374e-16. Intercept standard error = √[s²(1/n + x̄²/Σ(x − x̄)²)] = 9.244e-16.

Propagating the fit parameters yields a fit standard error of 2.374e-16 μS/unit, with an ideal coefficient of determination R² = 1.000000.

In biomedical engineering experimentation, clinical telemetry, and medical device verification, empirical uncertainties originate from physiological biological variability, electrode-skin electrochemical polarization, transducer thermal drift, amplifier analog-to-digital quantization noise (64-bit IEEE 754 precision), and fluid boundary layer fluctuations. The ordinary least-squares regression across n = 6 standardized test intervals yields unbiased minimum-variance estimators for both slope and intercept. Because the underlying bioinstrumentation, continuum biomechanics, hemodynamics, and imaging physics adhere strictly to conservation of mass, momentum, charge, and electromagnetic principles, residual dispersions are tightly bounded, yielding an ideal coefficient of determination R² ≥ 0.999999 and validating the theoretical formulation. Furthermore, systematic errors—including amplifier common-mode rejection offsets, sensor cable movement artifacts, hydrostatic fluid leveling offsets, and specimen hydration boundaries—are corrected according to medical instrumentation protocols (Webster, Bronzino, and ISO standards). Standard deviations are propagated using first-order multivariate Taylor expansions (delta method) across transformed physiological coordinates. Residual diagnostics confirm homoscedasticity across the entire operational clinical window without systematic non-linear bias.

10. Result and discussion

Electrodermal Arousal Sensitivity k_g = 1.8500 μS/unit
Theoretical reference value: 1.8500 μS/unit

The empirical laboratory observations provide rigorous quantitative verification of Galvanic Skin Response (GSR) & Sympathetic Electrodermal Conductance. In biomedical engineering, medical instrumentation, biomechanics, and artificial organs, physical systems are governed by Maxwell equations, Navier-Stokes fluid mechanics, Hookean continuum elasticity, and biphasic mixture theories. Across all six observation trials, the empirical slope m = 1.8500 confirms the theoretical model with near-zero residual variance. Furthermore, comparison with established medical engineering benchmarks (Webster, Bronzino, Fung, and Winter) underscores vital clinical design principles including patient electrical safety, biocompatibility, transducer signal-to-noise ratio, fatigue longevity, and hemodynamic shear preservation. Residual analysis confirms homoscedastic dispersion without systematic non-linear patterning, validating the underlying model assumptions. Confidence intervals calculated via asymptotic standard errors align with theoretical quantiles, indicating that finite-sample distortions remain negligible under controlled test conditions. The experimental protocol confirms the robustness of the methodology across varying physiological operating states.

11. Precautions and limitations

The linear arousal model applies across sub-saturation sensory intensities (1.0 to 6.0 units). Evaluated using two un-gelled Ag/AgCl palmar finger electrodes on the distal phalanges of the index and middle fingers with constant 0.500 V DC excitation. Phasic conductance response ΔG is evaluated across calibrated acoustic startle stimulus intensities from 1.0 to 6.0 arbitrary arousal units.

12. Conclusion

This laboratory investigation quantitatively verified the mathematical formulation and physical behavior of Galvanic Skin Response (GSR) & Sympathetic Electrodermal Conductance. Through rigorous tracking across six observation points, we confirmed an empirical Electrodermal Arousal Sensitivity k_g of 1.8500 μS/unit matching the theoretical reference 1.8500 μS/unit within 0.0000% error. The investigation demonstrates why this biomedical engineering method serves as an indispensable cornerstone in modern clinical patient monitoring, implant design, and diagnostic systems. The verified scaling laws and parameter estimates demonstrate the practical efficacy of physiological modeling and biomedical engineering principles.