$$\rightleftharpoonup{xx}$$
$$\longleftharp{xx}$$,
$$\longrightharp{xx}$$,
To record simultaneously from up to 12 SBN brain regions, we built a customizable multifiber array following the above protocol. Following recovery from surgery, the mice were recorded during social interaction (Figure 5). For all experiments, male CD1 subject mice were permitted to interact with male Balb/c mice in their home cage. We used Vgat-Cre mice to express jRCaMP1b40 in GABAergic neurons in a Cre-dependent manner across 11 SBN brain regions, GCaMP6f39 in non-GABAergic cells in a Cre-excluding manner45 across the same brain regions, and GRAB-DA1m33 in the Nucleus accumbens42 (Table 1). Histological confirmation of fiber targeting can be found in our prior publications42,43. Here, we sought to test the performance of different methods for motion artifact correction. Specifically, we compared the efficacy of using: (1) a median filter alone; (2) Lasso regression with L1 regularization using only same-fiber isosbestic signals (single-predictor approach)11 and (3) Lasso regression using isosbestic signals from all fibers as predictors (multi-predictor approach)41,42 (Figure 4A). Critically, the Lasso-based methods correct the raw signal using the activity-independent fluorescent signal generated in response to the isosbestic frequency (415 nm) LED, whereas median filter smoothing does not consider the activity-independent signal.
We assessed motion correction using two different measures: absolute high-frequency noise and jitter. High-frequency noise was defined as the standard deviation of the signal's first derivative, which reflects the magnitude of rapid signal fluctuations. Jitter was defined as the coefficient of variation of the signal's derivative, which reflects the magnitude of frame-to-frame signal variability relative to the mean of the signal's derivative. We found that both Lasso-based approaches (single-predictor and multi-predictor) substantially outperformed the median filter in terms of reducing both high-frequency noise and jitter, with multi-predictor correction marginally outperforming single-predictor correction (Figure 4C–D; High-frequency noise, n=414 for 23 signals across 18 recording sessions: Kruskal-Wallis test, H = 501.9420, p < 0.001; post-hoc Mann-Whitney U tests with Bonferroni correction: Smoothed vs Single-site regression ***p < 0.001, Smoothed vs Multi-site regression***p < 0.001, Single-site vs Multi-site **p = 0.0073; Jitter: Kruskal-Wallis test, H = 495.6685, p < 0.001; post-hoc Mann-Whitney U tests with Bonferroni correction: Smoothed vs Single-site regression ***p < 0.001, Smoothed vs Multi-site regression***p < 0.001, Single-site vs Multi-site ***p = 0.0006). Specifically, the multi-predictor approach (using all fiber isosbestics) showed benefits for red channel (RCaMP) signals: 5 of 12 red signals exhibited significantly lower residual noise compared to single-predictor correction (n = 18 recordings/region). For jitter, BNST (t-test, t = 5.42, ***p < 0.001), POA (t-test, t = 2.68, *p = 0.011), AH (t-test, t = 2.66, *p = 0.012), and PAG (Mann-Whitney U test, U = 279, ***p < 0.001) showed multi-predictor superiority. For high-frequency noise, BNST (Mann-Whitney U test, U = 285, ***p < 0.001), POA (Mann-Whitney U test, U = 292, ***p < 0.001), AH (t-test, t = 7.10, ***p < 0.001), PAG (t-test, t = 13.72, ***p < 0.001), and LHb (t-test, t = 5.47, ***p < 0.001) showed multi-predictor superiority. Green channel (GCaMP) signals showed no significant differences between the two Lasso approaches across all 12 regions for either jitter or high-frequency noise metrics (all p>0.05, for full list of statistical tests see Table 3). This suggests that for dual-color photometry, incorporating cross-channel isosbestic information improves motion correction for red signals, likely because green channel isosbestics provide cleaner motion information. These data demonstrate that motion artifact correction using isosbestic-based regression methods substantially outperforms simple filtering approaches, with multi-channel regression providing specific advantages for dual-color recordings.

Figure 1. Recording from the Social Behavior Network using multisite, two-color fiber photometry. (A) Schematic representation of how to build a multifiber array. (B) Schematic representation of surgery workflow. (C) Schematic representation of two-color calcium imaging experiments. (D) Example of using isosbestic signal to compute a motion corrected signal. Please click here to view a larger version of this figure.

Figure 2. Images of key procedures for fabrication and surgery. (A) Fabricated patchcord ready to be used for recording. (B) Multifiber array placed into a custom stereotactic holder with the 0.25 mm x 5.5 mm drill bit positioned above a fiber through-hole. (C) Multifiber array with all fiber through-holes cleared and hex nuts glued in. (D) Cleaving a fiber using a fiber scribe. (E) Multifiber array with all fibers superglued and placed onto a custom polishing puck. (F) Magnified view of how to align and screw in the patchcord connector to the multifiber array. (G) Fully built multifiber array with dowel pins glued in place. (H) Mouse affixed to stereotactic frame with scalp incision made to expose the skull. (I) Fabricated multifiber array attached to stereotactic manipulator to maneuver the multifiber array during surgery. (J) Magnified view of the multifiber array being lowered into the brain. (K) Multifiber array fully lowered and affixed to the skull with dental cement. (L) Multifiber array on an animal that is securely connected to the patchcord prior to recording. (M) Zoomed-out view of animal in cage with patchcord connected prior to and/or during recording. Please click here to view a larger version of this figure.

Figure 3. Spectral separation. Example traces demonstrating minimal spectral crosstalk between calcium indicators. GCaMP6f (blue) signals show robust activation during 470 nm excitation but negligible response to 560 nm excitation. jRCaMP1b (red) signals exhibit the inverse pattern with strong activation from 560 nm but minimal response to 470 nm illumination. (A) Simultaneously recorded GCaMP6f and jRCaMP1b signals with 470 nm illumination only. (B) Same as (a), but with 560 nm illumination only. Please click here to view a larger version of this figure.

Figure 4. Comparison of Different Methods for Multifiber Signal Processing. (A) Schematic depicting multi-site regression-based correction of photometry signal. This approach involves sequential processing steps whereby all available 415nm isosbestic signals are linearly mapped to each calcium-dependent signal. Predicted motion components are subtracted from this signal to produce the final readout of activity. z-scored ΔF/F signals from two signals with strong presence of motion artifacts. (B) From top to bottom: isosbestic signal from the same fiber/imaging channel depicting motion artifacts, smoothed-only RCaMP (left) or GCaMP (right) signal (median-filtered, green), same fiber/imaging channel regression-corrected signal (cyan), multi-fiber regression-corrected signal (blue). (C) Left: Mean high-frequency noise score for each recorded signal (n = 21 sessions). High-frequency noise is computed as the standard deviation of each signal’s first derivative. Noise scores are shown for 1) baseline-corrected but uncorrected signal (gray), 2) baseline-corrected and median-filtered signal (pink), 3) baseline- and single-fiber regression-corrected signal with Savitsky-Golay smoothing (cyan), and 4) baseline- and multi-fiber regression-corrected signal with Savitsky-Golay smoothing (blue). Center: Mean percentage of noise removed using only smoothing, single-fiber or multi-fiber regression, aggregated across all 23 signals. Percentage of noise removed is calculated as the fraction of high-frequency noise resulting from correction relative to the overall level of noise in the raw, baseline-corrected signal. Data are reported as mean ± SEM (Kruskal-Wallis test, H = 501.9420, p < 0.001; post-hoc Mann-Whitney U tests with Bonferroni correction: Smoothed vs Single-site regression ***p < 0.001, Smoothed vs Multi-site regression***p < 0.001, Single-site vs Multi-site **p = 0.0073). Right: Percentage of signals whereby high-frequency noise is statistically dissimilar following single-fiber versus multi-fiber regression-based correction, separated by signal type. For each of the 23 signals, noise levels after single-site correction were compared to noise levels after multi-site correction using either independent t-tests (if normally distributed) or Mann-Whitney U tests (non-parametric alternative). Blue segments indicate signals where multi-site correction resulted in significantly lower noise than single-site correction (p < 0.05). Gray segments indicate signals with no significant difference between correction methods. Cyan segments indicate signals where single-site correction resulted in significantly lower noise. E: Vgat- GCaMP6f. DA: GRAB-DA. I: Vgat+ jRCaMP1b. (D) Same as (C) but depicting frame-to-frame variability (jitter), calculated as the derivative of the coefficient of variation of each signal (Kruskal-Wallis test, H = 495.6685, p < 0.001; post-hoc Mann-Whitney U tests with Bonferroni correction: Smoothed vs Single-site regression ***p < 0.001, Smoothed vs Multi-site regression***p < 0.001, Single-site vs Multi-site ***p = 0.0006). For complete list of statistical tests and results see Table 3. Please click here to view a larger version of this figure.

Figure 5. Multi-site showcase of dual-color fiber photometry. Representative signals from multiple indicator types recorded simultaneously during social behavior (resident-intruder test, intruder entry epoch). Traces show un-normalized and baseline-subtracted but not motion-artifact-corrected GCaMP6f (Cre-negative neurons), jRCaMP1b (GABAergic Vgat-Cre+ neurons), and GRAB-DA1m (dopamine sensor in nucleus accumbens) across social behavior network sites in the same animal. Please click here to view a larger version of this figure.
Table 1. Virus Coordinates and Fiber Lengths for each targeted Social Behavior Network Brain Region. Please click here to download this Table.
Table 2. Comparison of Motion Artifact Correction Methods for Multi-Site Fiber Photometry. Underlying principles, optimal use cases, advantages and limitations of the following motion artifact correction methods: simple linear regression, Lasso regression with L1 regularization (using multi-predictor approach), Bayesian generative modeling, frequency-based scaling, and iteratively reweighted least squares. Please click here to download this Table.
Table 3. Details and results of the statistical tests used in Figure 4. Please click here to download this Table.
Supplemental File 1. 3D print file for patchcord connector.Please click here to download this file.
Supplemental File 2. 3D print file for patchcord connector without through holes.Please click here to download this file.
Supplemental File 3. 3D print file for stereotactic drilling accessory.Please click here to download this file.
Supplemental File 4. Custom polishing puck blueprint.Please click here to download this file.
Supplemental File 5. 3D print file for multisite photometry array targeting 12 SBN sites.Please click here to download this file.
Supplemental File 6. 3D print file for multisite photometry array without through holes targeting sites.Please click here to download this file.
Supplemental File 7. DAQ configuration file for DAQ software.Please click here to download this file.
Supplemental File 8. Visual coding file for photometry system.Please click here to download this file.
Supplemental File 9. Python code used in Protocol Step 4 and for motion artifact corrected comparisons. Please click here to download this file.