{ "cells": [ { "cell_type": "markdown", "metadata": {}, "source": [ "# Analyzing Computed Features" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "In addition to the raw electrophysiology and morphology data, the Allen Institute also has computed many electrophysiological features about the cells in their data. These features describe the intrinsic electrophysiological properties of the cell. Here, we will demonstrate how to access and analyze these features both across and within cells." ] }, { "cell_type": "code", "execution_count": 1, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "Packages successfully downloaded.\n" ] } ], "source": [ "#Import all the necessary packages and initalize an instance of the cache\n", "import pandas as pd\n", "from allensdk.core.cell_types_cache import CellTypesCache\n", "from allensdk.api.queries.cell_types_api import CellTypesApi\n", "import matplotlib.pyplot as plt\n", "\n", "ctc = CellTypesCache(manifest_file='cell_types/manifest.json')\n", "\n", "print('Packages successfully downloaded.')" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Below we'll create pandas dataframes for the electrophysiology data as well as metadata for all of the mouse cells in this dataset. Like the previous notebook, we'll [join](https://pandas.pydata.org/pandas-docs/stable/reference/api/pandas.DataFrame.join.html) these dataframes and set the row indices to be the `id` column. Unlike the previous notebook, here we'll specify within `get_cells()` that we'd only like to use mouse cells. You can change the argument to `species = [CellTypesApi.HUMAN]` if you'd like to see human cells instead." ] }, { "cell_type": "code", "execution_count": 2, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
\n", " | reporter_status | \n", "cell_soma_location | \n", "species | \n", "name | \n", "structure_layer_name | \n", "structure_area_id | \n", "structure_area_abbrev | \n", "transgenic_line | \n", "dendrite_type | \n", "apical | \n", "... | \n", "trough_t_ramp | \n", "trough_t_short_square | \n", "trough_v_long_square | \n", "trough_v_ramp | \n", "trough_v_short_square | \n", "upstroke_downstroke_ratio_long_square | \n", "upstroke_downstroke_ratio_ramp | \n", "upstroke_downstroke_ratio_short_square | \n", "vm_for_sag | \n", "vrest | \n", "
---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
id | \n", "\n", " | \n", " | \n", " | \n", " | \n", " | \n", " | \n", " | \n", " | \n", " | \n", " | \n", " | \n", " | \n", " | \n", " | \n", " | \n", " | \n", " | \n", " | \n", " | \n", " | \n", " |
565871768 | \n", "positive | \n", "[8966.56330957526, 1429.52689052075, 8567.3896... | \n", "Mus musculus | \n", "Oxtr-2A-Cre;Ai14-293837.03.01.02 | \n", "5 | \n", "385 | \n", "VISp | \n", "Oxtr-T2A-Cre | \n", "aspiny | \n", "NA | \n", "... | \n", "14.738000 | \n", "1.391268 | \n", "-59.281254 | \n", "-57.468754 | \n", "-75.756252 | \n", "1.564027 | \n", "1.304349 | \n", "1.679550 | \n", "-87.906258 | \n", "-74.926987 | \n", "
469801138 | \n", "positive | \n", "[7872.53138541818, 993.212032389272, 3127.1530... | \n", "Mus musculus | \n", "Pvalb-IRES-Cre;Ai14-170927.05.02.01 | \n", "4 | \n", "385 | \n", "VISp | \n", "Pvalb-IRES-Cre | \n", "aspiny | \n", "NA | \n", "... | \n", "11.763808 | \n", "1.290815 | \n", "-55.875000 | \n", "-52.515627 | \n", "-69.109379 | \n", "1.162618 | \n", "1.197155 | \n", "1.369171 | \n", "-80.156250 | \n", "-72.042976 | \n", "
605889373 | \n", "positive | \n", "[9400.0, 1520.74232706376, 2188.13845194139] | \n", "Mus musculus | \n", "Vipr2-IRES2-Cre;Slc32a1-T2A-FlpO;Ai65-337419.0... | \n", "2/3 | \n", "385 | \n", "VISp | \n", "Slc32a1-T2A-FlpO|Vipr2-IRES2-Cre | \n", "aspiny | \n", "NA | \n", "... | \n", "8.432940 | \n", "1.315510 | \n", "-48.187500 | \n", "-54.364586 | \n", "-72.640628 | \n", "3.379321 | \n", "4.108774 | \n", "2.680139 | \n", "-83.593758 | \n", "-72.712036 | \n", "
485909730 | \n", "positive | \n", "[8881.0, 953.839501299405, 7768.22695782726] | \n", "Mus musculus | \n", "Cux2-CreERT2;Ai14-205530.03.02.01 | \n", "5 | \n", "385 | \n", "VISp | \n", "Cux2-CreERT2 | \n", "spiny | \n", "intact | \n", "... | \n", "2.888133 | \n", "1.520193 | \n", "-54.031254 | \n", "-57.385419 | \n", "-77.750005 | \n", "3.042933 | \n", "3.517684 | \n", "3.274181 | \n", "-101.000000 | \n", "-76.928391 | \n", "
323865917 | \n", "positive | \n", "[8125.0, 904.841803028986, 7819.69986630448] | \n", "Mus musculus | \n", "Scnn1a-Tg3-Cre;Ai14-172530.06.01.01 | \n", "5 | \n", "385 | \n", "VISp | \n", "Scnn1a-Tg3-Cre | \n", "spiny | \n", "intact | \n", "... | \n", "3.467847 | \n", "1.317042 | \n", "-57.281254 | \n", "-56.895833 | \n", "-70.218751 | \n", "2.974194 | \n", "3.156117 | \n", "2.946463 | \n", "-88.406250 | \n", "-69.402855 | \n", "
5 rows × 70 columns
\n", "fast_trough_v_long_square
): Minimum value of the membrane potential in the interval lasting 5 ms after the peak.\n",
"- **Upstroke/downstroke ratio** (upstroke_downstroke_ratio_long_square
): The ratio between the absolute values of the action potential peak upstroke and the action potential peak downstroke."
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"The cell below will dig up the dendrite type of these cells and add that to our dataframe. Then, it'll create a scatterplot to compare the depth of the trough with the upstroke:downstroke ratio, where each dot is colored by dendrite type."
]
},
{
"cell_type": "code",
"execution_count": 10,
"metadata": {},
"outputs": [
{
"data": {
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\n",
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