Population morphology implies a common developmental blueprint for Drosophila motion detectors.
The 12 matches
- [1] § Materials and methods › Dendrite root point nearest neighbour matching ↔ .history/src/Nearest_neighbours_20251210183229.py, lines 178–278 · score 0.74 · maximum cardinality matching, graph tool, euclidean distance, nearest neighbour, optimal
- [2] § Materials and methods › Dendrite root point nearest neighbour matching ↔ .history/src/Nearest_neighbours_20251210183255.py, lines 181–281 · score 0.74 · maximum cardinality matching, graph tool, euclidean distance, nearest neighbour, optimal
- [3] § Results › Dendrite topology › Explorative analysis of section length distributions. ↔ src/dist_fit.py, lines 152–216 · score 0.68 · log logistic, log normal, fitting distribution, exponential, Weibull, BIC
- [4] § Results › Dendrite spatial embedding › Dendrite depth. ↔ Notebooks/Figure_3.ipynb, lines 32–88 · score 0.67 · dendrite point depths, probability mass, Medulla layer, root points, Neuropil, distance
- [5] § Materials and methods › Explorative distribution fitting ↔ src/dist_fit.py, lines 152–216 · score 0.65 · log logistic, log normal, exponential, Weibull, BIC, gamma
- [6] § Results › Dendrite spatial embedding › Dendrite depth. ↔ Notebooks/Figure_3.ipynb, lines 32–88 · score 0.63 · neuropil depth, dendrite points, Medulla layer, root point, distance, hemisphere
- [7] § Results › Dendrite spatial embedding › Dendrite volume. ↔ Notebooks/Figure_2.ipynb, lines 193–229 · score 0.55 · neuropil layer volume, dendrite convex hull, Lobula layer, Medulla layer, Figure 2
- [8] § Materials and methods › Statistical analysis ↔ .history/src/paper_ANOVA_20251209205500.py, lines 483–524 · score 0.53 · Post hoc pairwise, stratified bootstrap, confidence interval
- [9] § Materials and methods › Statistical analysis ↔ .history/src/paper_ANOVA_20251210142449.py, lines 483–524 · score 0.53 · Post hoc pairwise, stratified bootstrap, confidence interval
- [10] § Results › Dendrite spatial embedding › Dendrite shape. ↔ Notebooks/Figure_2.ipynb, lines 193–229 · score 0.53 · convex hull volumes, dendrite populations, Lobula layer, Medulla layer, medians, DV
- [11] § Results › Dendrite topology › Dendrite graph structure. ↔ Notebooks/Metrics1_Point_data.ipynb, lines 35–65 · score 0.52 · convex hull volume, cable length, external, segments, nodes, subtypes
- [12] § Results › Dendrite spatial embedding › Dendrite volume. ↔ Notebooks/Metrics1_Point_data.ipynb, lines 35–65 · score 0.51 · convex hull volume, cable length, branching, nodes, root
Paper
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The authors' code
Python · 216 lines · 6.3 KB · no license · 2 matches
- from fitter import Fitter
- import scipy.stats as stats
- import numpy as np
- import pandas as pd
- from .figure_Tools import Subtypes, Subtype_colours
- class DistributionFitter:
- def __init__(self, df, DV_col, isExternal, xmin, xmax, n_bins, progress=False):
- """
- Core class to fit distributions to subsets of data and summarize results.
- """
- self.df = df
- self.DV_col = DV_col
- self.isExternal = isExternal
- self.xmin = xmin
- self.xmax = xmax
- self.n_bins = n_bins
- self.progress = progress
- self.nTypes = ["T4", "T5"]
- self.nSubtypes = ["a", "b", "c", "d"]
- self.output_dict = {t: {s: [] for s in self.nSubtypes} for t in self.nTypes}
- def fit_distributions(self, distributions=None):
- """
- Fit distributions to all type-subtype combinations.
- """
- if distributions is None:
- distributions = ["lognorm", "gamma", "wald", "expon", "fisk", "weibull_min"]
- for t in self.nTypes:
- for s in self.nSubtypes:
- if self.progress:
- print(f"Fitting to {t}{s}")
- data = self.df.loc[
- (self.df.Subtype == t + s)
- & (self.df.isExternal == self.isExternal),
- self.DV_col,
- ].values
- f = Fitter(
- data,
- xmin=self.xmin,
- xmax=self.xmax,
- bins=self.n_bins,
- distributions=distributions,
- )
- f.fit()
- self.output_dict[t][s] = {"Data": data, "Fit": f}
- return self.output_dict
- @staticmethod
- def log_lik(data, f, dist_name):
- """
- Compute log-likelihood for given data and distribution.
- """
- dist = getattr(stats, dist_name)
- params = f.fitted_param[dist_name]
- if dist.shapes:
- n_shapes = len(dist.shapes.split(","))
- shapes = params[:n_shapes]
- else:
- shapes = ()
- loc = params[len(shapes)]
- scale = params[len(shapes) + 1]
- logpdf_vals = dist.logpdf(data, *shapes, loc=loc, scale=scale)
- return np.sum(logpdf_vals)
- def bestFit_summary(self):
- """
- Summarize best-fitting distributions based on BIC.
- """
- summary_data = {
- "Type": [],
- "Subtype": [],
- "Best_distribution": [],
- "BIC": [],
- "Log_likelihood": [],
- "Parameters": [],
- }
- for t in self.nTypes:
- for s in self.nSubtypes:
- fit_obj = self.output_dict[t][s]["Fit"]
- data = self.output_dict[t][s]["Data"]
- best_dist = fit_obj.summary(Nbest=1, method="bic", plot=False)[
- "bic"
- ].index[0]
- best_bic = fit_obj.summary(Nbest=1, method="bic", plot=False)[
- "bic"
- ].values[0]
- params = fit_obj.fitted_param[best_dist]
- ll = self.log_lik(data, fit_obj, best_dist)
- summary_data["Type"].append(t)
- summary_data["Subtype"].append(s)
- summary_data["Best_distribution"].append(best_dist)
- summary_data["BIC"].append(best_bic)
- summary_data["Log_likelihood"].append(ll)
- summary_data["Parameters"].append(params)
- return pd.DataFrame(summary_data)
- @staticmethod
- def _plot_pdf(ax, xmin, xmax, num_points, dist_name, params=(), c="r", label=""):
- """
- Plot a single PDF curve on an axis.
- """
- x = np.linspace(xmin, xmax, num_points)
- try:
- dist = getattr(stats, dist_name)
- except AttributeError:
- raise ValueError(f"Distribution '{dist_name}' not found in scipy.stats")
- y = dist.pdf(x, *params)
- ax.plot(x, y, c=c, label=label)
- def plot_density(self, ax, dist_name, scale=1):
- """
- Plot fitted PDFs and pooled data histogram.
- """
- for i, st in enumerate(Subtypes):
- t = st[:2]
- s = st[-1]
- c = Subtype_colours[i]
- params = self.output_dict[t][s]["Fit"].fitted_param[dist_name]
- self._plot_pdf(
- ax, self.xmin, self.xmax, 1000, dist_name, params, c=c, label=st
- )
- # Pooled data histogram
- data = self.df.loc[self.df.isExternal == self.isExternal, self.DV_col].values
- counts, bins = np.histogram(
- data, range=(self.xmin, self.xmax), bins=self.n_bins, density=True
- )
- ax.bar(
- x=bins[1:],
- height=counts,
- width=(bins[1] - bins[0]) * scale,
- color="gray",
- alpha=0.4,
- label="Observed Pooled data",
- )
- def BIC_comparison_plot(ax, dist_fits):
- index_order = ["gamma", "lognorm", "weibull_min", "fisk", "wald", "expon"]
- x_labels = [
- "Gamma",
- "Log Normal",
- "Minimum \nWeibull",
- "Log Logistic",
- "Wald",
- "Exponential",
- ]
- metric = "bic"
- types = ["T4", "T5"]
- subtypes = ["a", "b", "c", "d"]
- vals = []
- for i, n_type in enumerate(types):
- for j, n_subtype in enumerate(subtypes):
- tmp_df = dist_fits.output_dict[n_type][n_subtype]["Fit"].df_errors.reindex(
- index_order
- )
- vals.append(tmp_df[metric].values)
- vals = np.column_stack(vals)
- var = np.std(vals, axis=1, ddof=1)
- means = vals.mean(axis=1)
- x = np.arange(1, 7)
- ax.errorbar(
- x=x - 0.05,
- y=means,
- yerr=var,
- fmt="o",
- color="gray",
- alpha=1,
- ms = 4,
- label="mean $\pm$ 1 std",
- )
- ax.axhline(
- y=means.min(), xmin=0, xmax=8, ls="--", c="k", label="Minimum \nMean BIC", alpha = 0.6
- )
- # add individual population points
- for i, subtype in enumerate(Subtypes):
- ax.scatter(
- x=x + 0.05,
- y=vals[:, i],
- c=Subtype_colours[i],
- s=8,
- label=subtype,
- alpha=1,
- zorder=100,
- )
- ax.set_xticks(ticks=x, labels=x_labels)
- ax.tick_params(axis="x", labelrotation=45)
- ax.set_xlabel("Fitted Distribution")
- ax.set_ylabel("BIC")
- ax.spines["right"].set_visible(False)
- ax.spines["top"].set_visible(False)
dist_fit.py at commit 3a1aa1a, no license · at the source
Overview
- Department of Circuits - Computation - Models, Max Planck Institute for Biological Intelligence, Munich, Germany
- Reiser Lab, HHMI Janelia Research Campus, Ashburn, Virginia, United States of America
Abstract
T4 and T5 neurons are the first direction-selective neurons in the visual pathway. They are the most numerous cell types in the fly brain (~6000 within each optic lobe) and, as a population, their compact dendritic arbours span the entire visual field. They are classified into four subtypes (a, b, c, and d). Each subtype encodes one of four orthogonal motion directions (up, down, forwards, backwards). Crucially, the dendrites of these neurons are oriented inversely to the functional direction of motion which they encode. This dendritic orientation is what ultimately determines their functional directional encoding. The development of these neurons is well characterised up to the point of neuropil innervation. However, the full population of these neurons innervate their target neuropil prior to the emergence of directionality within their dendrites. As it stands, development prior to the emergence of dendritic orientations, and the adult oriented dendrite are both well understood, but the key components relating to the emergence of orientation itself are missing. Recent whole-brain electron microscopy (EM) connectomes of Drosophila melanogaster provide an unprecedented level of resolution and completeness when considering the morphology of neurons. Utilising this, we isolate the dendritic arbour of every T4 and T5 neuron within a female adult Drosophila brain, made available through FAFB-FlyWire. In doing so we are able to rigorously quantify the morphology of these dendrites in order to understand their similarities and differences. In doing so we aim to shed light on the origins of dendritic directionality. We reason that either this emerges through a tightly controlled, subtype specific mechanism, or is the result of a subtype agnostic mechanism and external factors. In the former case, we would expect evidence of this in differences between the morphological structure of individual dendrites between T4 and T5, and their subtypes. Our analysis however reveals a high degree of structural similarity between T4 and T5, and within their subtypes. Particularly, the geometry of branching, section orientation, and tree-graph structure of these dendrites show only minor variability, with no consistent separation between T4 and T5, or their subtypes. These results indicate that, despite forming in different neuropils, and serving distinct motion directions, T4 and T5 dendrites follow closely aligned morphological patterns. This suggests a shared mechanism of directed outgrowth, as opposed to symmetry breaking emerging through neuron type or subtype specific mechanisms.
Reproduced under the paper's license (CC BY), from the paper cited above.
Repositories
Its files are read in the Code ↔ Paper reader above, with 12 matches between paragraphs and lines of code.
Zenodo 21876360
Availability: 1 check, the latest on 27 September 2026: the link answers (HTTP 200)
- 27 September 2026: the link answers (HTTP 200)
224 files
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NikDrummond/NeuRosetta
e9baa35b63fbafe2fc85a9d03f3fd5ebc45108c8, 15 September 2026Availability: 1 check, the latest on 27 September 2026: the link answers
- 27 September 2026: the link answers
2,000 files
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src/ , Python, 135 linesNeuRosetta/ tree_graphs/ vertex_inds_202601121719 43.py - repository limit reached (2,000 files or 30 MB): the rest is at the source (672 files)
borstlab/t4_t5_dendrite_morphology_paper
3a1aa1a2e368ff8767f40791588eaf552e6d436d, 10 August 2026Availability: 1 check, the latest on 27 September 2026: the link answers
- 27 September 2026: the link answers
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The paper's code and data availability statement is in the Data section.
Tracing map
Proposed by the machine: these links were found in the paper and verified at the source, without human review. The map will receive a Zenodo DOI once one of the paper's authors has validated it with their ORCID.
What the map holds:
- 3 repositories of the authors' code, each at its verified commit, with its license and how the link was found in the paper;
- 2,446 scripts, each with its path and the digest of its content;
- 12 matches between paragraphs of the paper and lines of the code (method lexical-v1);
- neither the text of the paper nor the code itself.
Its JSON (tracing-map.json) is deposited on Zenodo with its DOI once the map is validated.
Data
Datasets cited
- zenodo:21876510, at Zenodo; found in “Data Availability”
Data Availability
The open source Python toolboxes ”fafbseg” [77], ”skeletor” [69], and ”navis” [68] were used to obtain and skeletonize neuron meshes. The code repository associated with this paper is available online (https://
Reproduced under the paper's license (CC BY), from the paper cited above.
Versions
The history of this record: each version stored by the harvester or made by a correction of its authors or of the maintainers of its code, and what changed in its facts. The texts of the paper (its abstract, its availability statements) are not part of it; versions that changed only those are not listed.
Version 2, 28 September 2026
- Authors: added Arthur Zhao (0000-0003-2869-4393); removed Arthur Zhao
Version 1, 27 September 2026: the first record
Recorded: type, language, journal, volume, issue, pages, dates, 3 authors, 10 MeSH terms, 2 funders, 70 references.
Cite
This paper
Drummond, N., Zhao, A., & Borst, A. (2026). Population morphology implies a common developmental blueprint for Drosophila motion detectors. PLoS computational biology, 22(8), e1014657. https://
BibTeX
@article{drummond2026pop
author = {Drummond, Nikolas and Zhao, Arthur and Borst, Alexander},
title = {{Population morphology implies a common developmental blueprint for Drosophila motion detectors}},
journal = {PLoS computational biology},
year = {2026},
month = aug,
volume = {22},
number = {8},
pages = {e1014657},
publisher = {PLOS},
issn = {1553-734X},
doi = {10.1371/
url = {https://
pmid = {42672104},
pmcid = {PMC13557502}
}
RIS
TY - JOUR
AU - Drummond, Nikolas
AU - Zhao, Arthur
AU - Borst, Alexander
TI - Population morphology implies a common developmental blueprint for Drosophila motion detectors
T2 - PLoS computational biology
J2 - PLoS Comput Biol
PY - 2026
DA - 2026/
VL - 22
IS - 8
SP - e1014657
SN - 1553-734X
PB - PLOS
DO - 10.1371/
UR - https://
LA - en
ER -
CSL-JSON
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