From 5da3f8347d47a7871b7d0b18d766108bb6565fb1 Mon Sep 17 00:00:00 2001 From: Joseph Cottam Date: Fri, 26 May 2023 13:15:02 -0700 Subject: [PATCH] Distribution checks/comparisons (#163) * Reworking visual checks to be distribution-focused * Updating package names * Adding depdencies used to read the datacube (required for testing) * Further dependencies for the data-cube format * Changing type annotation to work with python 3.9 * Changing type annotation to work with python 3.9 (again) --- notebook/Visual Checks.ipynb | 786 ++++++++++++++++++ setup.cfg | 5 + src/pyciemss/visuals/__init__.py | 0 src/pyciemss/visuals/checks.py | 201 +++++ .../histogram_static_bins_multi.vg.json | 112 +++ src/pyciemss/visuals/vega.py | 116 +++ test/data/ciemss_datacube.nc | Bin 0 -> 3333836 bytes test/test_visuals/test_checks.py | 94 +++ test/test_visuals/test_vega.py | 105 +++ 9 files changed, 1419 insertions(+) create mode 100644 notebook/Visual Checks.ipynb create mode 100644 src/pyciemss/visuals/__init__.py create mode 100644 src/pyciemss/visuals/checks.py create mode 100644 src/pyciemss/visuals/histogram_static_bins_multi.vg.json create mode 100644 src/pyciemss/visuals/vega.py create mode 100644 test/data/ciemss_datacube.nc create mode 100644 test/test_visuals/test_checks.py create mode 100644 test/test_visuals/test_vega.py diff --git a/notebook/Visual Checks.ipynb b/notebook/Visual Checks.ipynb new file mode 100644 index 000000000..bf9d065ac --- /dev/null +++ b/notebook/Visual Checks.ipynb @@ -0,0 +1,786 @@ +{ + "cells": [ + { + "cell_type": "code", + "execution_count": 3, + "id": "5c1729f7-1b0d-4913-8048-01624c506cc5", + "metadata": {}, + "outputs": [], + "source": [ + "import pandas as pd\n", + "import json\n", + "import os\n", + "import xarray as xr\n", + "import numpy as np\n", + "\n", + "from pyciemss.visuals import vega, checks" + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "id": "ae5f488f-834f-41ef-ae88-ac332ece6e32", + "metadata": {}, + "outputs": [], + "source": [ + "data_file = '../test/data/ciemss_datacube.nc'\n", + "\n", + "def read_cube(file):\n", + " ds = xr.open_mfdataset([data_file])\n", + " real_data = ds.to_dataframe().reset_index()\n", + " real_data.rename(columns={'timesteps': 'time', \n", + " 'experimental conditions': 'conditions', \n", + " 'attributes': 'state_names', \n", + " '__xarray_dataarray_variable__': \"state_values\"}, \n", + " inplace=True)\n", + " return real_data\n", + "\n", + "raw_data = read_cube(data_file)\n", + "s30 = raw_data.loc[(raw_data['time']== 30) & (raw_data['state_names'] == \"S\")]\n", + "i30 = raw_data.loc[(raw_data['time']== 30) & (raw_data['state_names'] == \"I\")]\n", + "r30 = raw_data.loc[(raw_data['time']== 30) & (raw_data['state_names'] == \"R\")]" + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "id": "2408699e-5565-43e4-9009-4913b91f9b9f", + "metadata": {}, + "outputs": [ + { + "data": { + "application/vnd.vega.v5+json": { + "$schema": "https://vega.github.io/schema/vega/v5.json", + "axes": [ + { + "orient": "bottom", + "scale": "xscale", + "zindex": 1 + }, + { + "orient": "left", + "scale": "yscale", + "tickCount": 5, + "zindex": 1 + } + ], + "data": [ + { + "name": "binned", + "values": [ + { + "bin0": 68577.46875, + "bin1": 70759.6796875, + "count": 77, + "label": "s30" + }, + { + "bin0": 70759.6796875, + "bin1": 72941.890625, + "count": 65, + "label": "s30" + }, + { + "bin0": 72941.890625, + "bin1": 75124.1015625, + "count": 68, + "label": "s30" + }, + { + "bin0": 75124.1015625, + "bin1": 77306.3125, + "count": 81, + "label": "s30" + }, + { + "bin0": 77306.3125, + "bin1": 79488.5234375, + "count": 590, + "label": "s30" + }, + { + "bin0": 79488.5234375, + "bin1": 81670.734375, + "count": 123, + "label": "s30" + }, + { + "bin0": 81670.734375, + "bin1": 83852.953125, + "count": 117, + "label": "s30" + }, + { + "bin0": 83852.953125, + "bin1": 86035.1640625, + "count": 98, + "label": "s30" + }, + { + "bin0": 86035.1640625, + "bin1": 88217.375, + "count": 1057, + "label": "s30" + }, + { + "bin0": 88217.375, + "bin1": 90399.5859375, + "count": 81, + "label": "s30" + }, + { + "bin0": 90399.5859375, + "bin1": 92581.796875, + "count": 52, + "label": "s30" + }, + { + "bin0": 92581.796875, + "bin1": 94764.0078125, + "count": 49, + "label": "s30" + }, + { + "bin0": 94764.0078125, + "bin1": 96946.21875, + "count": 41, + "label": "s30" + } + ] + }, + { + "name": "xref", + "values": [ + { + "value": 70000 + }, + { + "value": 94000 + } + ] + }, + { + "name": "yref", + "values": [] + }, + { + "name": "_ranges", + "source": [ + "binned" + ], + "transform": [ + { + "as": [ + "min", + "max" + ], + "fields": [ + "bin0", + "bin1" + ], + "ops": [ + "min", + "max" + ], + "type": "aggregate" + } + ] + } + ], + "description": "Histogram for visualizing a univariate distribution using static bins.", + "height": 100, + "legends": [ + { + "fill": "color" + } + ], + "marks": [ + { + "encode": { + "hover": { + "fill": { + "value": "firebrick" + } + }, + "update": { + "fill": { + "field": "label", + "scale": "color" + }, + "opacity": { + "value": 0.7 + }, + "tooltip": { + "field": "count" + }, + "x": { + "field": "bin0", + "scale": "xscale" + }, + "x2": { + "field": "bin1", + "offset": -0.5, + "scale": "xscale" + }, + "y": { + "field": "count", + "scale": "yscale" + }, + "y2": { + "scale": "yscale", + "value": 0 + } + } + }, + "from": { + "data": "binned" + }, + "name": "bins", + "type": "rect" + }, + { + "clip": true, + "encode": { + "enter": { + "stroke": { + "value": "red" + } + }, + "update": { + "opacity": { + "value": 1 + }, + "x": { + "field": "value", + "scale": "xscale" + }, + "y": { + "signal": "height" + }, + "y2": { + "value": 0 + } + } + }, + "from": { + "data": "xref" + }, + "name": "x_highlights", + "type": "rule" + }, + { + "clip": true, + "encode": { + "enter": { + "stroke": { + "value": "red" + } + }, + "update": { + "opacity": { + "value": 1 + }, + "x": { + "signal": "width" + }, + "x2": { + "value": 0 + }, + "y": { + "field": "count", + "scale": "yscale" + } + } + }, + "from": { + "data": "yref" + }, + "name": "y_highlights", + "type": "rule" + } + ], + "padding": 5, + "scales": [ + { + "domain": { + "data": "_ranges", + "fields": [ + "min", + "max" + ] + }, + "name": "xscale", + "range": "width", + "type": "linear" + }, + { + "domain": { + "data": "binned", + "field": "count" + }, + "name": "yscale", + "nice": true, + "range": "height", + "round": true, + "type": "linear", + "zero": true + }, + { + "domain": { + "data": "binned", + "field": "label" + }, + "name": "color", + "range": { + "scheme": "dark2" + }, + "type": "ordinal" + } + ], + "title": { + "anchor": "start", + "frame": "group", + "orient": "top", + "text": [ + "Distribution Check (Histogram)", + "Failed (50% passing)" + ] + }, + "width": 500 + }, + "image/png": 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" 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" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "result = checks.compare_distributions(r30, i30, tests=[checks.JS(1)])\n", + "vega.ipy_display(result.schema)" + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "id": "1dbb3b4d-3229-4480-9d0f-a0a562ad1d71", + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "Result(status:True, checks:{0: True}, schema:; Additional Fields: ['aligned'])" + ] + }, + "execution_count": 8, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "result" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "997ef041-0312-4b83-bbe2-32a6ddfe3d6c", + "metadata": {}, + "outputs": [], + "source": [] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3 (ipykernel)", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.10.4" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/setup.cfg b/setup.cfg index 4ecb1c453..8f703c7b9 100644 --- a/setup.cfg +++ b/setup.cfg @@ -19,6 +19,11 @@ install_requires = networkx pandas mira @ git+https://github.com/indralab/mira.git + xarray + netcdf4 + h5netcdf + dask + zip_safe = false include_package_data = true python_requires = >=3.9 diff --git a/src/pyciemss/visuals/__init__.py b/src/pyciemss/visuals/__init__.py new file mode 100644 index 000000000..e69de29bb diff --git a/src/pyciemss/visuals/checks.py b/src/pyciemss/visuals/checks.py new file mode 100644 index 000000000..a84e648e2 --- /dev/null +++ b/src/pyciemss/visuals/checks.py @@ -0,0 +1,201 @@ +from typing import List, Dict, Any, Callable +from numbers import Number + +from . import vega +import numpy as np +import pandas as pd +from scipy.spatial.distance import jensenshannon + +from dataclasses import dataclass + +# TODO: Look at scipy's KL and JS + + +@dataclass(repr=False) +class Result: + """Results of a check. + At a minimum, the combined check, the individual checks and + a visual representation of the evidence. May also include additional + information computed for that individual check. + """ + status: bool + checks: Dict[str, Any] + schema: Dict + + def __repr__(self): + always_display = ["status", "checks", "schema"] + schema = "" if self.schema is None else "" + + additional = [f for f in dir(self) + if not f.startswith("_") and f not in always_display] + extras = (f"; Additional Fields: {additional}" + if len(additional) > 0 else "") + return f"Result(status:{self.status}, checks:{self.checks}, schema:{schema}{extras})" + + +def contains( + ref_lower: Number, + ref_upper: Number, + pct: float = None +) -> Callable[[pd.DataFrame], bool]: + """Check-generator function. Returns a function that performs a test. + + returns -- A function that takes a dataframe tests it against the bounds. + + If pct IS NOT SUPPLIED, the returned function needs + a dataframe with bin-boundaries on the index. It + checks if ref_lower and ref_upper are within the + distribution range. + + If pct IS SUPPLIED, the returned function checks takes + a dataframe with bin-boundaries on the index and a 'count' + column. It checks if the distribution between ref_lower + and ref_upper is AT LEAST pct% of the total data. + """ + + def pct_test(bins: pd.DataFrame) -> bool: + total = bins["count"].sum() + level0 = bins.index.get_level_values(0) + level1 = bins.index.get_level_values(1) + subset = bins[(level0 >= ref_lower) & (level1 <= ref_upper)] + covered = subset["count"].sum() + + return covered / total >= pct + + def simple_test(bins: pd.DataFrame) -> bool: + level0 = bins.index.get_level_values(0) + level1 = bins.index.get_level_values(1) + + data_lower = min(level0.min(), level1.min()) + data_upper = max(level0.max(), level1.max()) + return (data_lower <= ref_lower <= data_upper) and ( + data_lower <= ref_upper <= data_upper + ) + + if pct is not None: + return pct_test + else: + return simple_test + + +def JS(max_acceptable: float, *, verbose: bool = False) -> Callable[[Any, Any], bool]: + """Check-generator function. Returns a function that performs a test against jensen-shannon distance. + + max_acceptable -- Threshold for the returned check + returns -- Returns a function that checks if JS distance of two lists of bin-counts is less than max_acceptable. + Returned function takes two lists of bins-counts and returns a boolean result. The signature + is roughly (list[Number], list[Number]) -> bool. + """ + + def _inner(a, b): + a = np.asarray(a, dtype=np.float32) + b = np.asarray(b, dtype=np.float32) + js = jensenshannon(a, b) + if verbose: + print(f"JS distance is {js}") + return js <= max_acceptable + + return _inner + + +def check_distribution_range( + distribution: pd.DataFrame, + lower: Number, + upper: Number, + *, + label: str = "distribution", + tests: Dict[str, Callable[[pd.DataFrame, Number, Number], bool]] = {}, + combiner: Callable[[List[bool]], bool] = all, + **kwargs, +) -> Result: + """ + Checks a single distribution against a lower- and upper-bound. + + distribution -- Distribution to check + lower -- Lower bound to compare to the distribution + upper -- Upper bound to compare to the distribution + + label -- Label to put on resulting plot + tests -- Tests to make against the distribution + (Typed as dict of label/value, but can be list of callables instead) + combiner -- Combines the results of the test + """ + if isinstance(tests, list): + tests = dict(enumerate(tests)) + + combined_args = {**{label: distribution}, **kwargs} + schema, bins = vega.histogram_multi( + xrefs=[lower, upper], return_bins=True, **combined_args + ) + + checks = {label: test(bins) for label, test in tests.items()} + status = combiner([*checks.values()]) + if not status: + status_msg = f"Failed ({sum(checks.values())/len(checks.values()):.0%} passing)" + else: + status_msg = "Passed" + + schema["title"]["text"] = ["Distribution Check (Histogram)", status_msg] + + rslt = Result(status, checks, schema) + rslt.bins = bins + return rslt + + +def compare_distributions( + subject: pd.DataFrame, + reference: pd.DataFrame, + *, + tests: Dict[str, Callable[[pd.DataFrame, pd.DataFrame], bool]] = {}, + combiner: Callable[[List[bool]], bool] = all, + **kwargs, +) -> Result: + """ + Compares two distributions. + + This function returns a histogram visualization of the two distributions + and the result running passed checks against those two distributions. + + NOTE: As tests may be non-symetric, tests will be called with an aligned + distribution built from the subject and the reference. The subject + distribution will be passed first as the first argument. + """ + if isinstance(tests, list): + tests = dict(enumerate(tests)) + + schema, bins = vega.histogram_multi( + Subject=subject, Reference=reference, return_bins=True, **kwargs + ) + + groups = dict([*bins.groupby("label")]) + subject_dist = ( + groups["Subject"] + .rename(columns={"count": "subject"}) + .drop(columns=["label"]) + ) + reference_dist = ( + groups["Reference"] + .rename(columns={"count": "ref"}) + .drop(columns=["label"]) + ) + + aligned = ( + subject_dist + .join(reference_dist, how="outer") + .fillna(0) + ) + + checks = {label: test(aligned["subject"].values, aligned["ref"].values) + for label, test in tests.items()} + status = combiner([*checks.values()]) + + if not status: + status_msg = f"Failed ({sum(checks.values())/len(checks.values()):.0%} passing)" + else: + status_msg = "Passed" + + schema["title"]["text"] = ["Distribution Comparison", status_msg] + + rslt = Result(status, checks, schema) + rslt.aligned = aligned + return rslt diff --git a/src/pyciemss/visuals/histogram_static_bins_multi.vg.json b/src/pyciemss/visuals/histogram_static_bins_multi.vg.json new file mode 100644 index 000000000..b140cb73c --- /dev/null +++ b/src/pyciemss/visuals/histogram_static_bins_multi.vg.json @@ -0,0 +1,112 @@ +{ + "$schema": "https://vega.github.io/schema/vega/v5.json", + "description": "Histogram for visualizing a univariate distribution using static bins.", + "width": 500, + "height": 100, + "padding": 5, + "data": [ + { + "name": "binned", + "values": [] + }, + {"name": "xref", "values": []}, + {"name": "yref", "values": []}, + { + "name": "_ranges", + "source": ["binned"], + "transform": [ + { + "type": "aggregate", + "fields": ["bin0", "bin1"], + "ops": ["min", "max"], + "as": ["min", "max"] + } + ] + } + ], + "legends": [ + {"fill": "color"} + ], + "scales": [ + { + "name": "xscale", + "type": "linear", + "range": "width", + "domain": {"data": "_ranges", "fields": ["min", "max"]} + }, + { + "name": "yscale", + "type": "linear", + "range": "height", + "round": true, + "domain": {"data": "binned", "field": "count"}, + "zero": true, + "nice": true + }, + { + "name": "color", + "type": "ordinal", + "domain": {"data": "binned", "field": "label"}, + "range": {"scheme": "dark2"} + } + ], + "axes": [ + {"orient": "bottom", "scale": "xscale", "zindex": 1}, + {"orient": "left", "scale": "yscale", "tickCount": 5, "zindex": 1} + ], + "title": { + "text": "Histogram", + "orient": "top", + "anchor": "start", + "frame": "group" + }, + "marks": [ + { + "name": "bins", + "type": "rect", + "from": {"data": "binned"}, + "encode": { + "update": { + "x": {"scale": "xscale", "field": "bin0"}, + "x2": {"scale": "xscale", "field": "bin1", "offset": -0.5}, + "y": {"scale": "yscale", "field": "count"}, + "y2": {"scale": "yscale", "value": 0}, + "tooltip": {"field": "count"}, + "fill": {"scale": "color", "field": "label"}, + "opacity": {"value": 0.7} + }, + "hover": {"fill": {"value": "firebrick"}} + } + }, + { + "name": "x_highlights", + "type": "rule", + "clip": true, + "from": {"data": "xref"}, + "encode": { + "enter": {"stroke": {"value": "red"}}, + "update": { + "x": {"scale": "xscale", "field": "value"}, + "y2": {"value": 0}, + "y": {"signal": "height"}, + "opacity": {"value": 1} + } + } + }, + { + "name": "y_highlights", + "type": "rule", + "clip": true, + "from": {"data": "yref"}, + "encode": { + "enter": {"stroke": {"value": "red"}}, + "update": { + "y": {"scale": "yscale", "field": "count"}, + "x2": {"value": 0}, + "x": {"signal": "width"}, + "opacity": {"value": 1} + } + } + } + ] +} \ No newline at end of file diff --git a/src/pyciemss/visuals/vega.py b/src/pyciemss/visuals/vega.py new file mode 100644 index 000000000..a0b067afd --- /dev/null +++ b/src/pyciemss/visuals/vega.py @@ -0,0 +1,116 @@ +from typing import List, Dict, Any, Callable +from numbers import Number + +from copy import deepcopy +import IPython.display +import pandas as pd +import numpy as np + +import pkgutil +import json + + +def _histogram_multi_schema(): + return json.loads(pkgutil.get_data(__name__, "histogram_static_bins_multi.vg.json")) + + +def sturges_bin(data): + """Determine number of bin susing sturge's rule. + TODO: Consider Freedman-Diaconis (larger data sizes and spreads) + """ + return int(np.ceil(np.log2(len(data))) + 1) + + +def histogram_multi( + *, + xrefs: List[Number] = [], + yrefs: List[Number] = [], + bin_rule: Callable = sturges_bin, + return_bins: bool = False, + **data +): + """ + Create a histogram with server-side binning. + + TODO: Maybe compute overlap in bins explicitly and visualize as stacked? + Limits (practically) to two distributions, but legend is more clear. + + TODO: Need to align histogram bin size between groups to make the visual + representation more interpretable + + **data -- Datasets, name will be used to build labels. + bin_rule -- Determines bins width using this function. + Will received a joint dataframe of all data passed + xrefs - List of values in the bin-range to highlight as vertical lines + yrefs - List of values in the count-range to highlight as horizontal lines + bins - Number of bins to divide into + """ + + schema = _histogram_multi_schema() + + def hist(label, subset, edges): + assignments = np.digitize(subset, edges) - 1 + counts = np.bincount(assignments) + spans = [*(zip(edges, edges[1:]))] + desc = [ + {"bin0": l.item(), "bin1": h.item(), "count": c.item(), "label": label} + for ((l, h), c) in zip(spans, counts) + ] + return desc + + def as_value_list(label, data): + try: + return data["state_values"].rename(label) + except BaseException: + return pd.Series(data).rename(label) + + data = {k: as_value_list(k, subset) for k, subset in data.items()} + + joint = pd.concat(data) + bins_count = sturges_bin(joint) + counts, edges = np.histogram(joint, bins=bins_count) + + hists = {k: hist(k, subset, edges) for k, subset in data.items()} + desc = [item for sublist in hists.values() for item in sublist] + + # TODO: This index-based setting seems fragine beyond belief! I would like to do it as + # 'search this dict-of-dicts and replace the innder-dict that has name-key Y' + schema["data"][0] = {"name": "binned", "values": desc} + schema["data"][1] = {"name": "xref", "values": [{"value": v} for v in xrefs]} + schema["data"][2] = {"name": "yref", "values": [{"count": v} for v in yrefs]} + + if return_bins: + return schema, pd.DataFrame(desc).set_index(["bin0", "bin1"]) + else: + return schema + + +# --- Utlity functions for working with Vega ---- +def ipy_display(spec: Dict[str, Any], *, lite=False): + """Wrap for dispaly in an ipython notebook. + spec -- A vega JSON schema ready for rendering + """ + if lite: + bundle = {"application/vnd.vegalite.v5+json": spec} + else: + bundle = {"application/vnd.vega.v5+json": spec} + + return IPython.display.display(bundle, raw=True) + + +def resize(schema: Dict[str, Any], *, w: int = None, h: int = None): + """Utility for changing the size of a schema. + Always returns a copy of the original schema. + + schema -- Schema to change + w -- New width (optional) + h -- New height (optional) + """ + schema = deepcopy(schema) + + if h is not None: + schema["height"] = h + if w is not None: + schema["width"] = w + + return schema diff --git a/test/data/ciemss_datacube.nc b/test/data/ciemss_datacube.nc new file mode 100644 index 0000000000000000000000000000000000000000..bce6d10ba57f34760e9a2046c35a77b5a82ad649 GIT binary patch literal 3333836 zcmeF&2T&DDyD;iS1|=y;#hg)$1Qk$O-97z^A}RFJ_;Tw(6b{;>q$P1^=v!@X}4LZuXlz9PKv?@)ZPsvwD^b{u4}F?Kf?9 zbak0K!^_3qW3AmfXGhz@!n+L z2JuAL;tNqbKJ@IW3{OaCPpX-RKe9q#QP-Xpd?rJ;hp+*f@_|>*`|X=ppEz&5L>)fVXqznv30^lNPkOkl>$K&vqH{7jxb9 zbZ=L8!?MD>|4N?P>7HYxr|UI|<3>k2!KdW~E!w+5BL%5{*Va8hT*k@d zf9}IiY^8mQNOx~WcU`?5q|aJqJ=@n6-PH*u(VlYMW%`;+a$tA9h)~JkZh5?9xnBQI z^_KMH|J0WK1uO1r%T4xf&W>wsJi1S#-n;=iPo=v1qW9Q}oYA|L*1hlqhm2tAJ&weO zb)y<~n=K-}9k%FiCtcsh^!dLz z>7)f~_@7U@?j^kqV=Oq>x~KosC*A+IZnW|6*yL!trMnydcV|KGQL3S-{fBq)Ogim3 ziCOpd4PX8Ky^?y?y5d8-n?OjkZwQd`5S-(iJ?z~!_nfeTWxFan+x~q3OxNlz|Ca+` 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