diff --git a/apps/dash-food-consumption/app.py b/apps/dash-food-consumption/app.py
index ef8be6139..e03e25476 100644
--- a/apps/dash-food-consumption/app.py
+++ b/apps/dash-food-consumption/app.py
@@ -1,29 +1,34 @@
-import json
+# import json
import dash
import dash_core_components as dcc
import dash_html_components as html
from dash.dependencies import Input, Output
import plotly.express as px
-import urllib.request as urllib
+# import urllib.request as urllib
# from urllib.request import urlopen
import pandas as pd
-import plotly.graph_objs as go
-import statsmodels.api as sm
-import plotly.figure_factory as ff
-import numpy as np
+# import plotly.graph_objs as go
+# import statsmodels.api as sm
+# import plotly.figure_factory as ff
+import os
+import geopandas as gpd
+# import numpy as np
mapbox_access_token = "pk.eyJ1Ijoic3RlZmZlbmhpbGwiLCJhIjoiY2ttc3p6ODlrMG1ybzJwcG10d3hoaDZndCJ9.YE2gGNJiw6deBuFgHRHPjg"
-path = "https://raw.githubusercontent.com/FranzMichaelFrank/health_eu/main/"
-df = pd.read_csv(path + "food_supply.csv", dtype={"id": str})
-df_scatter = pd.read_csv(path + "scatter_data.csv", dtype={"id": str})
-clusters = pd.read_csv(path + "final_clusters.csv")
-box_cluster = pd.read_csv(path + "box_cluster.csv")
+# path = "https://raw.githubusercontent.com/FranzMichaelFrank/health_eu/main/"
+dirname = os.path.dirname(__file__)
+path = os.path.join(dirname, "data/")
+df = pd.read_csv(path+'tctk.csv', sep=',')
+# df_scatter = pd.read_csv(path + "scatter_data.csv", dtype={"id": str})
+# clusters = pd.read_csv(path + "final_clusters.csv")
+# box_cluster = pd.read_csv(path + "box_cluster.csv")
-url = path + "european-union-countries.geojson"
-response = urllib.urlopen(url)
-european_union = json.loads(response.read())
+# url = path + "european-union-countries.geojson"
+# response = urllib.urlopen(url)
+# european_union = json.loads(response.read())
+vn_map = gpd.read_file(path + "diaphantinhenglish.geojson", driver='GeoJSON')
def cz(s):
if s == "Czech Republic":
@@ -32,22 +37,22 @@ def cz(s):
return s
-clusters = clusters.rename(
- columns={
- "cluster_food": "Food clusters",
- "cluster_health": "Health clusters",
- "cluster_total": "Food & Health clusters",
- }
-)
-clusters["Food clusters"] = clusters["Food clusters"] + 1
-clusters["Food clusters"] = clusters["Food clusters"].apply(str)
-clusters["Health clusters"] = clusters["Health clusters"] + 1
-clusters["Health clusters"] = clusters["Health clusters"].apply(str)
-clusters["Food & Health clusters"] = clusters["Food & Health clusters"] + 1
-clusters["Food & Health clusters"] = clusters["Food & Health clusters"].apply(str)
-
-clusters["Country"] = clusters["Country"].apply(cz)
-df["Country"] = df["Country"].apply(cz)
+# clusters = clusters.rename(
+# columns={
+# "cluster_food": "Food clusters",
+# "cluster_health": "Health clusters",
+# "cluster_total": "Food & Health clusters",
+# }
+# )
+# clusters["Food clusters"] = clusters["Food clusters"] + 1
+# clusters["Food clusters"] = clusters["Food clusters"].apply(str)
+# clusters["Health clusters"] = clusters["Health clusters"] + 1
+# clusters["Health clusters"] = clusters["Health clusters"].apply(str)
+# clusters["Food & Health clusters"] = clusters["Food & Health clusters"] + 1
+# clusters["Food & Health clusters"] = clusters["Food & Health clusters"].apply(str)
+#
+# clusters["Country"] = clusters["Country"].apply(cz)
+# df["Country"] = df["Country"].apply(cz)
layout = dict(
autosize=True,
@@ -268,84 +273,84 @@ def blank_fig(height):
"Health Expenditure",
]
-df_corr_r = df_scatter[foods_health]
-df_corr_round = df_corr_r.corr()[["Obesity"]].T[foods_r].T.round(2)
-# , "Diabetes Prevalence", "Cardiovascular Death Rate", "Life Expectancy", "Health Expenditure"
-fig_cor = ff.create_annotated_heatmap(
- z=df_corr_round.to_numpy(),
- x=df_corr_round.columns.tolist(),
- y=df_corr_round.index.tolist(),
- zmax=1,
- zmin=-1,
- showscale=True,
- hoverongaps=True,
-)
-fig_cor.update_layout(
- legend=dict(orientation="h", yanchor="bottom", y=1.02, xanchor="right", x=1)
-)
-# fig_cor.update_layout(yaxis_tickangle=-45)
-fig_cor.update_layout(xaxis_tickangle=0)
-fig_cor.update_layout(title_text="", height=600)
-
-
-health = df_scatter[
- [
- "Country",
- "Obesity",
- "Diabetes Prevalence",
- "Cardiovascular Death Rate",
- "Life Expectancy",
- "Health Expenditure",
- ]
-]
-
-
-fig_bar = go.Figure()
-fig_bar.add_trace(
- go.Bar(
- x=health["Country"], y=health["Obesity"], name="Obesity", marker_color="#0d0887"
- )
-)
-fig_bar.add_trace(
- go.Bar(
- x=health["Country"],
- y=health["Diabetes Prevalence"],
- name="Diabetes Prevalence",
- marker_color="#7201a8",
- )
-)
-
-fig_bar.add_trace(
- go.Bar(
- x=health["Country"],
- y=health["Cardiovascular Death Rate"],
- name="Cardiovascular Death Rate",
- marker_color="#bd3786",
- )
-)
-
-fig_bar.add_trace(
- go.Bar(
- x=health["Country"],
- y=health["Life Expectancy"],
- name="Life Expectancy",
- marker_color="#ed7953",
- )
-)
-
-fig_bar.add_trace(
- go.Bar(
- x=health["Country"],
- y=health["Health Expenditure"],
- name="Health Expenditure",
- marker_color="#fdca26",
- )
-)
-# Here we modify the tickangle of the xaxis, resulting in rotated labels.
-fig_bar.update_layout(barmode="group", xaxis_tickangle=-45)
-fig_bar.update_layout(plot_bgcolor="white")
-fig_bar.update_yaxes(showline=True, linewidth=2, linecolor="black", gridcolor="grey")
-fig_bar.update_xaxes(showline=True, linewidth=2, linecolor="black")
+# df_corr_r = df_scatter[foods_health]
+# df_corr_round = df_corr_r.corr()[["Obesity"]].T[foods_r].T.round(2)
+# # , "Diabetes Prevalence", "Cardiovascular Death Rate", "Life Expectancy", "Health Expenditure"
+# fig_cor = ff.create_annotated_heatmap(
+# z=df_corr_round.to_numpy(),
+# x=df_corr_round.columns.tolist(),
+# y=df_corr_round.index.tolist(),
+# zmax=1,
+# zmin=-1,
+# showscale=True,
+# hoverongaps=True,
+# )
+# fig_cor.update_layout(
+# legend=dict(orientation="h", yanchor="bottom", y=1.02, xanchor="right", x=1)
+# )
+# # fig_cor.update_layout(yaxis_tickangle=-45)
+# fig_cor.update_layout(xaxis_tickangle=0)
+# fig_cor.update_layout(title_text="", height=600)
+#
+#
+# health = df_scatter[
+# [
+# "Country",
+# "Obesity",
+# "Diabetes Prevalence",
+# "Cardiovascular Death Rate",
+# "Life Expectancy",
+# "Health Expenditure",
+# ]
+# ]
+
+
+# fig_bar = go.Figure()
+# fig_bar.add_trace(
+# go.Bar(
+# x=health["Country"], y=health["Obesity"], name="Obesity", marker_color="#0d0887"
+# )
+# )
+# fig_bar.add_trace(
+# go.Bar(
+# x=health["Country"],
+# y=health["Diabetes Prevalence"],
+# name="Diabetes Prevalence",
+# marker_color="#7201a8",
+# )
+# )
+#
+# fig_bar.add_trace(
+# go.Bar(
+# x=health["Country"],
+# y=health["Cardiovascular Death Rate"],
+# name="Cardiovascular Death Rate",
+# marker_color="#bd3786",
+# )
+# )
+#
+# fig_bar.add_trace(
+# go.Bar(
+# x=health["Country"],
+# y=health["Life Expectancy"],
+# name="Life Expectancy",
+# marker_color="#ed7953",
+# )
+# )
+#
+# fig_bar.add_trace(
+# go.Bar(
+# x=health["Country"],
+# y=health["Health Expenditure"],
+# name="Health Expenditure",
+# marker_color="#fdca26",
+# )
+# )
+# # Here we modify the tickangle of the xaxis, resulting in rotated labels.
+# fig_bar.update_layout(barmode="group", xaxis_tickangle=-45)
+# fig_bar.update_layout(plot_bgcolor="white")
+# fig_bar.update_yaxes(showline=True, linewidth=2, linecolor="black", gridcolor="grey")
+# fig_bar.update_xaxes(showline=True, linewidth=2, linecolor="black")
## FF ##
@@ -359,17 +364,17 @@ def blank_fig(height):
html.Div(
[
html.Div(
- [
- html.Img(
- src=app.get_asset_url("Nova_IMS.png"),
- id="plotly-image",
- style={
- "height": "60px",
- "width": "auto",
- "margin-bottom": "25px",
- },
- )
- ],
+ # [
+ # html.Img(
+ # src=app.get_asset_url("Nova_IMS.png"),
+ # id="plotly-image",
+ # style={
+ # "height": "60px",
+ # "width": "auto",
+ # "margin-bottom": "25px",
+ # },
+ # )
+ # ],
className="one-third column",
),
html.Div(
@@ -377,11 +382,11 @@ def blank_fig(height):
html.Div(
[
html.H4(
- "Food consumption characteristics of the European Union",
+ "Di cư tại Việt Nam",
style={"font-weight": "bold"},
),
html.H5(
- "Analysis of the relationship between nutritional patterns and \n the health status within the countries",
+ "Phân tích mối quan hệ giữa di cư và\n các yếu tố kinh tế xã hội",
style={"margin-top": "0px"},
),
]
@@ -401,34 +406,34 @@ def blank_fig(height):
),
html.Div(
[
- html.Div(
- [
- html.H6(
- "Consumption by food type",
- style={
- "margin-top": "0",
- "font-weight": "bold",
- "text-align": "center",
- },
- ),
- html.P(
- "The cultures and customs of the 27 EU countries differ widely. The same applies to their eating and drinking habits."
- " The map on the right explores the food supply in kilograms per capita per year.",
- className="control_label",
- style={"text-align": "justify"},
- ),
- html.P(),
- html.P(
- "Select a food category",
- className="control_label",
- style={"text-align": "center", "font-weight": "bold"},
- ),
- radio_food_behaviour,
- ],
- className="pretty_container four columns",
- id="cross-filter-options",
- style={"text-align": "justify"},
- ),
+ # html.Div(
+ # [
+ # html.H6(
+ # "Consumption by food type",
+ # style={
+ # "margin-top": "0",
+ # "font-weight": "bold",
+ # "text-align": "center",
+ # },
+ # ),
+ # html.P(
+ # "The cultures and customs of the 27 EU countries differ widely. The same applies to their eating and drinking habits."
+ # " The map on the right explores the food supply in kilograms per capita per year.",
+ # className="control_label",
+ # style={"text-align": "justify"},
+ # ),
+ # html.P(),
+ # html.P(
+ # "Select a food category",
+ # className="control_label",
+ # style={"text-align": "center", "font-weight": "bold"},
+ # ),
+ # radio_food_behaviour,
+ # ],
+ # className="pretty_container four columns",
+ # id="cross-filter-options",
+ # style={"text-align": "justify"},
+ # ),
html.Div(
[
html.Div(
@@ -520,228 +525,229 @@ def blank_fig(height):
),
],
className="row flex-display",
- ),
- html.Div(
- [
- html.H6(
- "General health information about the countries",
- style={
- "margin-top": "0",
- "font-weight": "bold",
- "text-align": "center",
- },
- ),
- html.P(
- "Similarly to nutrition, the health status also varies from country to country. The bar chart below shows the differences between the countries in terms of the following variables: prevalence of obesity in the adult population in % (Obesity), prevalence of diabetes in the adult population in % (Diabetes Prevalence), cardiovascular death rate per 100,000 population (Cardiovascular Death Rate), average life expectancy in years (Life Expectancy) and the expenditure of the government on the country's health system in % of the respective GDP (Health Expenditure).",
- className="control_label",
- style={"text-align": "justify"},
- ),
- html.Div(
- [dcc.Graph(id="bar_chart", figure=fig_bar)],
- className="pretty_container twelve columns",
- ),
- ],
- className="row pretty_container",
- ),
- html.Div(
- [
- html.Div(
- # cor_behav,
- [
- html.H6(
- "Exploring correlations",
- style={
- "margin-top": "0",
- "font-weight": "bold",
- "text-align": "center",
- },
- ),
- html.P(
- "In the heatmap below, the correlations between the 5 health variables and the 18 food variables can be explored.",
- className="control_label",
- style={"text-align": "justify"},
- ),
- # html.P("""
"""),
- html.P(
- "Select a health variable",
- style={"font-weight": "bold", "text-align": "center"},
- ),
- cor_behav,
- html.Div(
- [dcc.Graph(id="cor_ma")],
- className="pretty_container twelve columns",
- ),
- ], # ,cor_behav,
- className="pretty_container four columns",
- ),
- html.Div(
- [
- html.H6(
- "Analysing the correlations between food consumption and health",
- style={
- "margin-top": "0",
- "font-weight": "bold",
- "text-align": "center",
- },
- ),
- html.P(
- "Below, the correlations can be analysed in more detail. It is important to note that correlation in this case does not necessarily mean causation. For example, the wealth level of a country might often influence the variables, which is why it is represented through the size of the dots as GDP per capita. Furthermore, outliers should also be watched out for.",
- className="control_label",
- style={"text-align": "justify"},
- ),
- html.Div(
- [
- html.P(
- "Select a food category",
- className="control_label",
- style={
- "font-weight": "bold",
- "text-align": "center",
- },
- ),
- dcc.Dropdown(
- id="xaxis-column",
- options=[
- {"label": i, "value": i} for i in food_options_
- ],
- value="Alcoholic Beverages", # ,className="pretty_container four columns",
- ),
- dcc.RadioItems(
- id="xaxis-type",
- options=[
- {"label": i, "value": i}
- for i in ["Box", "Violin"]
- ],
- value="Box",
- labelStyle={
- "display": "inline-block"
- }, # ,className="pretty_container four columns",
- style={"padding-left": "34%"},
- ),
- ],
- className="pretty_container sixish columns",
- ),
- html.Div(
- [
- html.P(
- "Select a health variable",
- className="control_label",
- style={
- "font-weight": "bold",
- "text-align": "center",
- },
- ),
- dcc.Dropdown(
- id="yaxis-column",
- options=[
- {"label": i, "value": i} for i in health_cols
- ],
- value=health_cols[0],
- ),
- dcc.RadioItems(
- id="yaxis-type",
- options=[
- {"label": i, "value": i}
- for i in ["Box", "Violin"]
- ],
- value="Box",
- labelStyle={"display": "inline-block"},
- style={"padding-left": "34%"},
- ),
- ],
- className="pretty_container sixish columns",
- ),
- html.Div(
- [dcc.Graph(id="indicator-graphic"),],
- className="pretty_container almost columns",
- ),
- ],
- className="pretty_container eight columns",
- ),
- ],
- className="row flex-display",
- ),
- html.Div(
- [
- html.H6(
- "K-means clustering",
- style={
- "margin-top": "0",
- "font-weight": "bold",
- "text-align": "center",
- },
- ),
- html.P(
- "Finally, k-means clustering is carried out. The criterion can be selected on the left side, whereby either the 18 food variables, the 5 health variables or all of them in combination may be chosen for the clustering. On the right side, the resulting clusters can then be compared with respect to a chosen variable.",
- className="control_label",
- style={"text-align": "justify"},
- ),
- html.Div(
- [
- html.P(
- "Select a clustering criterion",
- className="control_label",
- style={"text-align": "center", "font-weight": "bold"},
- ),
- radio_clust_behaviour,
- dcc.Graph(id="cluster_map"),
- ],
- className="pretty_container sixish columns",
- ),
- html.Div(
- [
- html.P(
- "Select a variable for cluster comparison",
- className="control_label",
- style={"text-align": "center", "font-weight": "bold"},
- ),
- ots_behaviour,
- dcc.Graph(id="boxes"),
- ],
- className="pretty_container sixish columns",
- ),
- ],
- className="row pretty_container",
- ),
- html.Div(
- [
- html.H6(
- "Authors",
- style={
- "margin-top": "0",
- "font-weight": "bold",
- "text-align": "center",
- },
- ),
- html.P(
- "Maximilian Maukner (m20200645@novaims.unl.pt) - Ehsan Meisami Fard (m20201050@novaims.unl.pt) - Franz Michael Frank (m20200618@novaims.unl.pt) - Steffen Hillmann (m20200589@novaims.unl.pt)",
- style={"text-align": "center", "font-size": "10pt"},
- ),
- ],
- className="row pretty_container",
- ),
- html.Div(
- [
- html.H6(
- "Sources",
- style={
- "margin-top": "0",
- "font-weight": "bold",
- "text-align": "center",
- },
- ),
- dcc.Markdown(
- """\
- - Eurostat: https://ec.europa.eu/eurostat/databrowser/view/HLTH_SHA11_HF__custom_227597/bookmark/table?lang=en&bookmarkId=1530a1e6-767e-4661-9e15-0ed2f7fae0d5
- - Food and Agriculture Organization of the United Nations: http://www.fao.org/faostat/en/#data/FBS
- - Opendatasoft: https://data.opendatasoft.com/explore/dataset/european-union-countries@public/export/
- - Our World in Data: https://covid.ourworldindata.org/data/owid-covid-data.csv?v=2021-03-11
- """,
- style={"font-size": "10pt"},
- ),
- ],
- className="row pretty_container",
- ),
+ )
+ # ,
+ # html.Div(
+ # [
+ # html.H6(
+ # "General health information about the countries",
+ # style={
+ # "margin-top": "0",
+ # "font-weight": "bold",
+ # "text-align": "center",
+ # },
+ # ),
+ # html.P(
+ # "Similarly to nutrition, the health status also varies from country to country. The bar chart below shows the differences between the countries in terms of the following variables: prevalence of obesity in the adult population in % (Obesity), prevalence of diabetes in the adult population in % (Diabetes Prevalence), cardiovascular death rate per 100,000 population (Cardiovascular Death Rate), average life expectancy in years (Life Expectancy) and the expenditure of the government on the country's health system in % of the respective GDP (Health Expenditure).",
+ # className="control_label",
+ # style={"text-align": "justify"},
+ # ),
+ # html.Div(
+ # [dcc.Graph(id="bar_chart", figure=fig_bar)],
+ # className="pretty_container twelve columns",
+ # ),
+ # ],
+ # className="row pretty_container",
+ # ),
+ # html.Div(
+ # [
+ # html.Div(
+ # # cor_behav,
+ # [
+ # html.H6(
+ # "Exploring correlations",
+ # style={
+ # "margin-top": "0",
+ # "font-weight": "bold",
+ # "text-align": "center",
+ # },
+ # ),
+ # html.P(
+ # "In the heatmap below, the correlations between the 5 health variables and the 18 food variables can be explored.",
+ # className="control_label",
+ # style={"text-align": "justify"},
+ # ),
+ # # html.P("""
"""),
+ # html.P(
+ # "Select a health variable",
+ # style={"font-weight": "bold", "text-align": "center"},
+ # ),
+ # cor_behav,
+ # html.Div(
+ # [dcc.Graph(id="cor_ma")],
+ # className="pretty_container twelve columns",
+ # ),
+ # ], # ,cor_behav,
+ # className="pretty_container four columns",
+ # ),
+ # html.Div(
+ # [
+ # html.H6(
+ # "Analysing the correlations between food consumption and health",
+ # style={
+ # "margin-top": "0",
+ # "font-weight": "bold",
+ # "text-align": "center",
+ # },
+ # ),
+ # html.P(
+ # "Below, the correlations can be analysed in more detail. It is important to note that correlation in this case does not necessarily mean causation. For example, the wealth level of a country might often influence the variables, which is why it is represented through the size of the dots as GDP per capita. Furthermore, outliers should also be watched out for.",
+ # className="control_label",
+ # style={"text-align": "justify"},
+ # ),
+ # html.Div(
+ # [
+ # html.P(
+ # "Select a food category",
+ # className="control_label",
+ # style={
+ # "font-weight": "bold",
+ # "text-align": "center",
+ # },
+ # ),
+ # dcc.Dropdown(
+ # id="xaxis-column",
+ # options=[
+ # {"label": i, "value": i} for i in food_options_
+ # ],
+ # value="Alcoholic Beverages", # ,className="pretty_container four columns",
+ # ),
+ # dcc.RadioItems(
+ # id="xaxis-type",
+ # options=[
+ # {"label": i, "value": i}
+ # for i in ["Box", "Violin"]
+ # ],
+ # value="Box",
+ # labelStyle={
+ # "display": "inline-block"
+ # }, # ,className="pretty_container four columns",
+ # style={"padding-left": "34%"},
+ # ),
+ # ],
+ # className="pretty_container sixish columns",
+ # ),
+ # html.Div(
+ # [
+ # html.P(
+ # "Select a health variable",
+ # className="control_label",
+ # style={
+ # "font-weight": "bold",
+ # "text-align": "center",
+ # },
+ # ),
+ # dcc.Dropdown(
+ # id="yaxis-column",
+ # options=[
+ # {"label": i, "value": i} for i in health_cols
+ # ],
+ # value=health_cols[0],
+ # ),
+ # dcc.RadioItems(
+ # id="yaxis-type",
+ # options=[
+ # {"label": i, "value": i}
+ # for i in ["Box", "Violin"]
+ # ],
+ # value="Box",
+ # labelStyle={"display": "inline-block"},
+ # style={"padding-left": "34%"},
+ # ),
+ # ],
+ # className="pretty_container sixish columns",
+ # ),
+ # html.Div(
+ # [dcc.Graph(id="indicator-graphic"),],
+ # className="pretty_container almost columns",
+ # ),
+ # ],
+ # className="pretty_container eight columns",
+ # ),
+ # ],
+ # className="row flex-display",
+ # ),
+ # html.Div(
+ # [
+ # html.H6(
+ # "K-means clustering",
+ # style={
+ # "margin-top": "0",
+ # "font-weight": "bold",
+ # "text-align": "center",
+ # },
+ # ),
+ # html.P(
+ # "Finally, k-means clustering is carried out. The criterion can be selected on the left side, whereby either the 18 food variables, the 5 health variables or all of them in combination may be chosen for the clustering. On the right side, the resulting clusters can then be compared with respect to a chosen variable.",
+ # className="control_label",
+ # style={"text-align": "justify"},
+ # ),
+ # html.Div(
+ # [
+ # html.P(
+ # "Select a clustering criterion",
+ # className="control_label",
+ # style={"text-align": "center", "font-weight": "bold"},
+ # ),
+ # radio_clust_behaviour,
+ # dcc.Graph(id="cluster_map"),
+ # ],
+ # className="pretty_container sixish columns",
+ # ),
+ # html.Div(
+ # [
+ # html.P(
+ # "Select a variable for cluster comparison",
+ # className="control_label",
+ # style={"text-align": "center", "font-weight": "bold"},
+ # ),
+ # ots_behaviour,
+ # dcc.Graph(id="boxes"),
+ # ],
+ # className="pretty_container sixish columns",
+ # ),
+ # ],
+ # className="row pretty_container",
+ # ),
+ # html.Div(
+ # [
+ # html.H6(
+ # "Authors",
+ # style={
+ # "margin-top": "0",
+ # "font-weight": "bold",
+ # "text-align": "center",
+ # },
+ # ),
+ # html.P(
+ # "Maximilian Maukner (m20200645@novaims.unl.pt) - Ehsan Meisami Fard (m20201050@novaims.unl.pt) - Franz Michael Frank (m20200618@novaims.unl.pt) - Steffen Hillmann (m20200589@novaims.unl.pt)",
+ # style={"text-align": "center", "font-size": "10pt"},
+ # ),
+ # ],
+ # className="row pretty_container",
+ # ),
+ # html.Div(
+ # [
+ # html.H6(
+ # "Sources",
+ # style={
+ # "margin-top": "0",
+ # "font-weight": "bold",
+ # "text-align": "center",
+ # },
+ # ),
+ # dcc.Markdown(
+ # """\
+ # - Eurostat: https://ec.europa.eu/eurostat/databrowser/view/HLTH_SHA11_HF__custom_227597/bookmark/table?lang=en&bookmarkId=1530a1e6-767e-4661-9e15-0ed2f7fae0d5
+ # - Food and Agriculture Organization of the United Nations: http://www.fao.org/faostat/en/#data/FBS
+ # - Opendatasoft: https://data.opendatasoft.com/explore/dataset/european-union-countries@public/export/
+ # - Our World in Data: https://covid.ourworldindata.org/data/owid-covid-data.csv?v=2021-03-11
+ # """,
+ # style={"font-size": "10pt"},
+ # ),
+ # ],
+ # className="row pretty_container",
+ # ),
],
id="mainContainer",
style={"display": "flex", "flex-direction": "column"},
@@ -766,7 +772,7 @@ def blank_fig(height):
def display_choropleth(candi):
fig = px.choropleth_mapbox(
df,
- geojson=european_union,
+ geojson=vn_map,
color=candi,
locations="iso_a3",
featureidkey="properties.gu_a3",
@@ -814,253 +820,253 @@ def display_boxes(clust, vari):
return fig
-@app.callback(Output("cluster_map", "figure"), [Input("clust_types", "value")])
-def display_cluster_map(type_clust):
- fig = px.choropleth_mapbox(
- clusters.sort_values(type_clust),
- locations="id",
- geojson=european_union,
- featureidkey="properties.gu_a3",
- color=type_clust,
- hover_name="Country",
- hover_data=[type_clust],
- # hover_data=["Life Expectancy"],
- # title="clusters by food",
- mapbox_style="carto-positron",
- center={"lat": 56.5, "lon": 11},
- zoom=2.5,
- opacity=0.7,
- color_discrete_sequence=colors2,
- )
-
- fig.update_layout(
- legend=dict(yanchor="bottom", y=0),
- margin={"r": 0, "t": 0, "l": 0, "b": 0},
- mapbox_accesstoken=mapbox_access_token,
- )
-
- return fig
-
-
-## FF ##
-@app.callback(Output("cor_ma", "figure"), [Input("cor_behave", "value")])
-def display_cor_ma(var):
- foods = [
- "Alcoholic Beverages",
- "Animal fats",
- "Cereals - Excluding Beer",
- "Eggs",
- "Fish, Seafood",
- "Fruits - Excluding Wine",
- "Meat",
- "Milk - Excluding Butter",
- "Offals",
- "Oilcrops",
- "Pulses",
- "Spices",
- "Starchy Roots",
- "Stimulants",
- "Sugar & Sweeteners",
- "Treenuts",
- "Vegetable Oils",
- "Vegetables",
- ]
-
- foods_r = [
- "Vegetables",
- "Vegetable Oils",
- "Treenuts",
- "Sugar & Sweeteners",
- "Stimulants",
- "Starchy Roots",
- "Spices",
- "Pulses",
- "Oilcrops",
- "Offals",
- "Milk - Excluding Butter",
- "Meat",
- "Fruits - Excluding Wine",
- "Fish, Seafood",
- "Eggs",
- "Cereals - Excluding Beer",
- "Animal fats",
- "Alcoholic Beverages",
- ]
- foods_health = [
- "Vegetables",
- "Vegetable Oils",
- "Treenuts",
- "Sugar & Sweeteners",
- "Stimulants",
- "Starchy Roots",
- "Spices",
- "Pulses",
- "Oilcrops",
- "Offals",
- "Milk - Excluding Butter",
- "Meat",
- "Fruits - Excluding Wine",
- "Fish, Seafood",
- "Eggs",
- "Cereals - Excluding Beer",
- "Animal fats",
- "Alcoholic Beverages",
- "Obesity",
- "Diabetes Prevalence",
- "Cardiovascular Death Rate",
- "Life Expectancy",
- "Health Expenditure",
- ]
-
- df_corr_r = df_scatter[foods_health]
- df_corr_round = df_corr_r.corr()[[var]].T[foods_r].T.round(2)
- # , "Diabetes Prevalence", "Cardiovascular Death Rate", "Life Expectancy", "Health Expenditure"
- fig_cor = ff.create_annotated_heatmap(
- z=df_corr_round.to_numpy(),
- x=df_corr_round.columns.tolist(),
- y=df_corr_round.index.tolist(),
- zmax=1,
- zmin=-1,
- showscale=True,
- hoverongaps=True,
- ygap=3,
- )
- fig_cor.update_layout(
- yaxis=dict(showgrid=False),
- xaxis=dict(showgrid=False),
- legend=dict(orientation="h", yanchor="bottom", y=1.02, xanchor="right", x=1),
- )
- # fig_cor.update_layout(yaxis_tickangle=-45)
- fig_cor.update_layout(xaxis_tickangle=0)
- fig_cor.update_layout(title_text="", height=550) #
-
- return fig_cor
-
-
-## FF ##
-
-
-@app.callback(
- [
- Output("max_name", "children"),
- Output("max_value", "children"),
- Output("min_name", "children"),
- Output("min_value", "children"),
- Output("mean", "children"),
- Output("st_dev", "children"),
- ],
- [Input("nutrition_types", "value"),],
-)
-def indicator(auswahl):
- max_id = df[auswahl].idxmax()
- min_id = df[auswahl].idxmin()
-
- max_value = df[auswahl].max()
- max_value = str(max_value)
-
- max_name = df.loc[max_id, "Country"]
- min_value = df[auswahl].min()
- min_value = str(min_value)
-
- min_name = df.loc[min_id, "Country"]
- mean = df[auswahl].mean()
- st_dev = df[auswahl].std()
- st_dev = round(st_dev, 2)
- st_dev = str(st_dev)
- mean = round(mean, 2)
- mean = str(mean)
-
- return (
- "Country: " + max_name,
- max_value + " kg per capita per year",
- "Country: " + min_name,
- min_value + " kg per capita per year",
- mean + " kg per capita per year",
- st_dev + " kg per capita per year",
- )
-
-
-@app.callback(
- Output("indicator-graphic", "figure"),
- Input("xaxis-column", "value"),
- Input("yaxis-column", "value"),
- Input("xaxis-type", "value"),
- Input("yaxis-type", "value"),
-)
-def update_graph(xaxis_column_name, yaxis_column_name, xaxis_type, yaxis_type):
-
- # col_name = str(yaxis_column_name) + " (above Average)"
- col_name = " "
- df_scatter[col_name] = (
- df_scatter[yaxis_column_name] > df_scatter[yaxis_column_name].mean()
- )
-
- def aa(inp):
- if inp == True:
- return yaxis_column_name + " above average"
- else:
- return yaxis_column_name + " below average"
-
- df_scatter[col_name] = df_scatter[col_name].apply(aa)
-
- if yaxis_type == "Box":
- type_y = "box"
- else:
- type_y = "violin"
-
- if xaxis_type == "Box":
- type_x = "box"
- else:
- type_x = "violin"
-
- fig = px.scatter(
- df_scatter,
- x=xaxis_column_name,
- y=yaxis_column_name,
- size="GDP per Capita",
- color=col_name,
- hover_name="Country",
- log_x=False,
- marginal_x=type_x,
- marginal_y=type_y,
- template="simple_white",
- color_discrete_sequence=["#0d0887", "#9c179e"],
- )
-
- # linear regression
- regline = (
- sm.OLS(
- df_scatter[yaxis_column_name],
- sm.add_constant(df_scatter[xaxis_column_name]),
- )
- .fit()
- .fittedvalues
- )
-
- # add linear regression line for whole sample
- fig.add_traces(
- go.Scatter(
- x=df_scatter[xaxis_column_name],
- y=regline,
- mode="lines",
- marker_color="#fb9f3a",
- name="OLS Trendline",
- )
- )
-
- fig.update_layout(
- legend=dict(orientation="h", xanchor="center", x=0.5, yanchor="top", y=-0.2)
- )
-
- fig.update_layout(margin={"l": 40, "b": 40, "t": 10, "r": 0}, hovermode="closest")
-
- # fig.update_xaxes(title=xaxis_column_name,
- # type='linear' if xaxis_type == 'Linear' else 'log')
-
- # fig.update_yaxes(title=yaxis_column_name,
- # type='linear' if yaxis_type == 'Linear' else 'log')
-
- return fig
+# @app.callback(Output("cluster_map", "figure"), [Input("clust_types", "value")])
+# def display_cluster_map(type_clust):
+# fig = px.choropleth_mapbox(
+# clusters.sort_values(type_clust),
+# locations="id",
+# geojson=european_union,
+# featureidkey="properties.gu_a3",
+# color=type_clust,
+# hover_name="Country",
+# hover_data=[type_clust],
+# # hover_data=["Life Expectancy"],
+# # title="clusters by food",
+# mapbox_style="carto-positron",
+# center={"lat": 56.5, "lon": 11},
+# zoom=2.5,
+# opacity=0.7,
+# color_discrete_sequence=colors2,
+# )
+#
+# fig.update_layout(
+# legend=dict(yanchor="bottom", y=0),
+# margin={"r": 0, "t": 0, "l": 0, "b": 0},
+# mapbox_accesstoken=mapbox_access_token,
+# )
+#
+# return fig
+#
+#
+# ## FF ##
+# @app.callback(Output("cor_ma", "figure"), [Input("cor_behave", "value")])
+# def display_cor_ma(var):
+# foods = [
+# "Alcoholic Beverages",
+# "Animal fats",
+# "Cereals - Excluding Beer",
+# "Eggs",
+# "Fish, Seafood",
+# "Fruits - Excluding Wine",
+# "Meat",
+# "Milk - Excluding Butter",
+# "Offals",
+# "Oilcrops",
+# "Pulses",
+# "Spices",
+# "Starchy Roots",
+# "Stimulants",
+# "Sugar & Sweeteners",
+# "Treenuts",
+# "Vegetable Oils",
+# "Vegetables",
+# ]
+#
+# foods_r = [
+# "Vegetables",
+# "Vegetable Oils",
+# "Treenuts",
+# "Sugar & Sweeteners",
+# "Stimulants",
+# "Starchy Roots",
+# "Spices",
+# "Pulses",
+# "Oilcrops",
+# "Offals",
+# "Milk - Excluding Butter",
+# "Meat",
+# "Fruits - Excluding Wine",
+# "Fish, Seafood",
+# "Eggs",
+# "Cereals - Excluding Beer",
+# "Animal fats",
+# "Alcoholic Beverages",
+# ]
+# foods_health = [
+# "Vegetables",
+# "Vegetable Oils",
+# "Treenuts",
+# "Sugar & Sweeteners",
+# "Stimulants",
+# "Starchy Roots",
+# "Spices",
+# "Pulses",
+# "Oilcrops",
+# "Offals",
+# "Milk - Excluding Butter",
+# "Meat",
+# "Fruits - Excluding Wine",
+# "Fish, Seafood",
+# "Eggs",
+# "Cereals - Excluding Beer",
+# "Animal fats",
+# "Alcoholic Beverages",
+# "Obesity",
+# "Diabetes Prevalence",
+# "Cardiovascular Death Rate",
+# "Life Expectancy",
+# "Health Expenditure",
+# ]
+#
+# df_corr_r = df_scatter[foods_health]
+# df_corr_round = df_corr_r.corr()[[var]].T[foods_r].T.round(2)
+# # , "Diabetes Prevalence", "Cardiovascular Death Rate", "Life Expectancy", "Health Expenditure"
+# fig_cor = ff.create_annotated_heatmap(
+# z=df_corr_round.to_numpy(),
+# x=df_corr_round.columns.tolist(),
+# y=df_corr_round.index.tolist(),
+# zmax=1,
+# zmin=-1,
+# showscale=True,
+# hoverongaps=True,
+# ygap=3,
+# )
+# fig_cor.update_layout(
+# yaxis=dict(showgrid=False),
+# xaxis=dict(showgrid=False),
+# legend=dict(orientation="h", yanchor="bottom", y=1.02, xanchor="right", x=1),
+# )
+# # fig_cor.update_layout(yaxis_tickangle=-45)
+# fig_cor.update_layout(xaxis_tickangle=0)
+# fig_cor.update_layout(title_text="", height=550) #
+#
+# return fig_cor
+#
+#
+# ## FF ##
+#
+#
+# @app.callback(
+# [
+# Output("max_name", "children"),
+# Output("max_value", "children"),
+# Output("min_name", "children"),
+# Output("min_value", "children"),
+# Output("mean", "children"),
+# Output("st_dev", "children"),
+# ],
+# [Input("nutrition_types", "value"),],
+# )
+# def indicator(auswahl):
+# max_id = df[auswahl].idxmax()
+# min_id = df[auswahl].idxmin()
+#
+# max_value = df[auswahl].max()
+# max_value = str(max_value)
+#
+# max_name = df.loc[max_id, "Country"]
+# min_value = df[auswahl].min()
+# min_value = str(min_value)
+#
+# min_name = df.loc[min_id, "Country"]
+# mean = df[auswahl].mean()
+# st_dev = df[auswahl].std()
+# st_dev = round(st_dev, 2)
+# st_dev = str(st_dev)
+# mean = round(mean, 2)
+# mean = str(mean)
+#
+# return (
+# "Country: " + max_name,
+# max_value + " kg per capita per year",
+# "Country: " + min_name,
+# min_value + " kg per capita per year",
+# mean + " kg per capita per year",
+# st_dev + " kg per capita per year",
+# )
+#
+#
+# @app.callback(
+# Output("indicator-graphic", "figure"),
+# Input("xaxis-column", "value"),
+# Input("yaxis-column", "value"),
+# Input("xaxis-type", "value"),
+# Input("yaxis-type", "value"),
+# )
+# def update_graph(xaxis_column_name, yaxis_column_name, xaxis_type, yaxis_type):
+#
+# # col_name = str(yaxis_column_name) + " (above Average)"
+# col_name = " "
+# df_scatter[col_name] = (
+# df_scatter[yaxis_column_name] > df_scatter[yaxis_column_name].mean()
+# )
+#
+# def aa(inp):
+# if inp == True:
+# return yaxis_column_name + " above average"
+# else:
+# return yaxis_column_name + " below average"
+#
+# df_scatter[col_name] = df_scatter[col_name].apply(aa)
+#
+# if yaxis_type == "Box":
+# type_y = "box"
+# else:
+# type_y = "violin"
+#
+# if xaxis_type == "Box":
+# type_x = "box"
+# else:
+# type_x = "violin"
+#
+# fig = px.scatter(
+# df_scatter,
+# x=xaxis_column_name,
+# y=yaxis_column_name,
+# size="GDP per Capita",
+# color=col_name,
+# hover_name="Country",
+# log_x=False,
+# marginal_x=type_x,
+# marginal_y=type_y,
+# template="simple_white",
+# color_discrete_sequence=["#0d0887", "#9c179e"],
+# )
+#
+# # linear regression
+# regline = (
+# sm.OLS(
+# df_scatter[yaxis_column_name],
+# sm.add_constant(df_scatter[xaxis_column_name]),
+# )
+# .fit()
+# .fittedvalues
+# )
+#
+# # add linear regression line for whole sample
+# fig.add_traces(
+# go.Scatter(
+# x=df_scatter[xaxis_column_name],
+# y=regline,
+# mode="lines",
+# marker_color="#fb9f3a",
+# name="OLS Trendline",
+# )
+# )
+#
+# fig.update_layout(
+# legend=dict(orientation="h", xanchor="center", x=0.5, yanchor="top", y=-0.2)
+# )
+#
+# fig.update_layout(margin={"l": 40, "b": 40, "t": 10, "r": 0}, hovermode="closest")
+#
+# # fig.update_xaxes(title=xaxis_column_name,
+# # type='linear' if xaxis_type == 'Linear' else 'log')
+#
+# # fig.update_yaxes(title=yaxis_column_name,
+# # type='linear' if yaxis_type == 'Linear' else 'log')
+#
+# return fig
server = app.server
diff --git a/apps/dash-food-consumption/data/age.csv b/apps/dash-food-consumption/data/age.csv
new file mode 100644
index 000000000..2dd17576f
--- /dev/null
+++ b/apps/dash-food-consumption/data/age.csv
@@ -0,0 +1,17 @@
+ages,percent
+5->9,7.9
+10->14,5.5
+15->19,6.3
+20->24,12.9
+25->29,18.3
+30->34,15
+35->39,11
+40->44,6.8
+45->49,5
+50->54,3.1
+55->59,2.9
+60->64,2.4
+65->69,1.3
+70->74,0.8
+75->79,0.3
+80+,0.5
diff --git a/apps/dash-food-consumption/data/age_cal.xlsx b/apps/dash-food-consumption/data/age_cal.xlsx
new file mode 100644
index 000000000..c8b49d2db
Binary files /dev/null and b/apps/dash-food-consumption/data/age_cal.xlsx differ
diff --git a/apps/dash-food-consumption/data/choropleth.ipynb b/apps/dash-food-consumption/data/choropleth.ipynb
new file mode 100644
index 000000000..dc99ba248
--- /dev/null
+++ b/apps/dash-food-consumption/data/choropleth.ipynb
@@ -0,0 +1,1834 @@
+{
+ "cells": [
+ {
+ "cell_type": "markdown",
+ "id": "0c19985b-ec6c-4bf4-9f49-45502812300c",
+ "metadata": {},
+ "source": [
+ "1. Hiện trạng di cư giữa các tỉnh thành tại Việt Nam năm 2021"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "e88877ec-2bdb-4cdf-8098-c5b9e33eb63f",
+ "metadata": {},
+ "source": [
+ "a. Ghép dữ liệu địa lý và dữ liệu thống kê di cư"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 27,
+ "id": "8c2306fc-af9c-4dae-aecd-7eb64b351423",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
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+ "4 AD01 Bac Lieu MULTIPOLYGON (((105.32591 9.60004, 105.32755 9...\n",
+ ".. ... ... ...\n",
+ "58 AD01 Tra Vinh MULTIPOLYGON (((106.33031 10.01151, 106.35479 ...\n",
+ "59 AD01 Tuyen Quang MULTIPOLYGON (((105.21744 22.66234, 105.21968 ...\n",
+ "60 AD01 Vinh Long MULTIPOLYGON (((106.02713 10.28630, 106.02695 ...\n",
+ "61 AD01 Vinh Phuc MULTIPOLYGON (((105.58500 21.53527, 105.59105 ...\n",
+ "62 AD01 Yen Bai MULTIPOLYGON (((104.60800 22.29097, 104.60906 ...\n",
+ "\n",
+ "[63 rows x 3 columns]"
+ ]
+ },
+ "execution_count": 27,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "import pandas as pd\n",
+ "import geopandas as gpd\n",
+ "# import geoplot as gplt\n",
+ "# import geoplot.crs as gcrs\n",
+ "import matplotlib.pyplot as plt\n",
+ "import folium\n",
+ "\n",
+ "vn_map = gpd.read_file(\"diaphantinhenglish.geojson\",\n",
+ " driver='GeoJSON')\n",
+ "vn_map"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 28,
+ "id": "1286df11-ac04-4e72-ad69-87bc56489653",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ "\n",
+ "
\n",
+ " \n",
+ " \n",
+ " | \n",
+ " Code | \n",
+ " geometry | \n",
+ " nhap_cu_2021 | \n",
+ " xuat_cu_2021 | \n",
+ " di_cu_2021 | \n",
+ " thu_nhap_2021 | \n",
+ " du_an_DTNN_2021 | \n",
+ " von_DTNN_2021 | \n",
+ " SV_DH_2020 | \n",
+ " SV_nghe_2020 | \n",
+ "
\n",
+ " \n",
+ " Name | \n",
+ " | \n",
+ " | \n",
+ " | \n",
+ " | \n",
+ " | \n",
+ " | \n",
+ " | \n",
+ " | \n",
+ " | \n",
+ " | \n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ " An Giang | \n",
+ " AD01 | \n",
+ " MULTIPOLYGON (((105.11524 10.95566, 105.11463 ... | \n",
+ " 2.93 | \n",
+ " 25.79 | \n",
+ " -22.85 | \n",
+ " 3406.1 | \n",
+ " 29 | \n",
+ " 292.81 | \n",
+ " 10203.0 | \n",
+ " 24436 | \n",
+ "
\n",
+ " \n",
+ " Ba Ria - Vung Tau | \n",
+ " AD01 | \n",
+ " MULTIPOLYGON (((106.08110 8.57754, 106.08069 8... | \n",
+ " 4.85 | \n",
+ " 3.93 | \n",
+ " 0.92 | \n",
+ " 4419.5 | \n",
+ " 517 | \n",
+ " 33014.45 | \n",
+ " 4841.0 | \n",
+ " 34862 | \n",
+ "
\n",
+ " \n",
+ " Bac Giang | \n",
+ " AD01 | \n",
+ " MULTIPOLYGON (((106.16542 21.62022, 106.16925 ... | \n",
+ " 4.16 | \n",
+ " 3.53 | \n",
+ " 0.63 | \n",
+ " 3965.7 | \n",
+ " 568 | \n",
+ " 8618.03 | \n",
+ " 1192.0 | \n",
+ " 31567 | \n",
+ "
\n",
+ " \n",
+ " Bac Kan | \n",
+ " AD01 | \n",
+ " MULTIPOLYGON (((105.74420 22.73519, 105.74624 ... | \n",
+ " 1.42 | \n",
+ " 13.43 | \n",
+ " -12.01 | \n",
+ " 2125.2 | \n",
+ " 4 | \n",
+ " 7.90 | \n",
+ " NaN | \n",
+ " 6274 | \n",
+ "
\n",
+ " \n",
+ " Bac Lieu | \n",
+ " AD01 | \n",
+ " MULTIPOLYGON (((105.32591 9.60004, 105.32755 9... | \n",
+ " 0.31 | \n",
+ " 17.91 | \n",
+ " -17.61 | \n",
+ " 3642.1 | \n",
+ " 14 | \n",
+ " 4551.01 | \n",
+ " 1654.0 | \n",
+ " 9273 | \n",
+ "
\n",
+ " \n",
+ " ... | \n",
+ " ... | \n",
+ " ... | \n",
+ " ... | \n",
+ " ... | \n",
+ " ... | \n",
+ " ... | \n",
+ " ... | \n",
+ " ... | \n",
+ " ... | \n",
+ " ... | \n",
+ "
\n",
+ " \n",
+ " Tra Vinh | \n",
+ " AD01 | \n",
+ " MULTIPOLYGON (((106.33031 10.01151, 106.35479 ... | \n",
+ " 1.64 | \n",
+ " 12.85 | \n",
+ " -11.21 | \n",
+ " 3290.1 | \n",
+ " 43 | \n",
+ " 3344.31 | \n",
+ " 20818.0 | \n",
+ " 21516 | \n",
+ "
\n",
+ " \n",
+ " Tuyen Quang | \n",
+ " AD01 | \n",
+ " MULTIPOLYGON (((105.21744 22.66234, 105.21968 ... | \n",
+ " 3.29 | \n",
+ " 12.20 | \n",
+ " -8.92 | \n",
+ " 2872.4 | \n",
+ " 18 | \n",
+ " 208.82 | \n",
+ " 2846.0 | \n",
+ " 9167 | \n",
+ "
\n",
+ " \n",
+ " Vinh Long | \n",
+ " AD01 | \n",
+ " MULTIPOLYGON (((106.02713 10.28630, 106.02695 ... | \n",
+ " 3.10 | \n",
+ " 10.28 | \n",
+ " -7.18 | \n",
+ " 3172.8 | \n",
+ " 67 | \n",
+ " 874.73 | \n",
+ " 15530.0 | \n",
+ " 33400 | \n",
+ "
\n",
+ " \n",
+ " Vinh Phuc | \n",
+ " AD01 | \n",
+ " MULTIPOLYGON (((105.58500 21.53527, 105.59105 ... | \n",
+ " 2.31 | \n",
+ " 2.14 | \n",
+ " 0.17 | \n",
+ " 4511.2 | \n",
+ " 477 | \n",
+ " 6518.24 | \n",
+ " 10650.0 | \n",
+ " 43818 | \n",
+ "
\n",
+ " \n",
+ " Yen Bai | \n",
+ " AD01 | \n",
+ " MULTIPOLYGON (((104.60800 22.29097, 104.60906 ... | \n",
+ " 1.54 | \n",
+ " 8.08 | \n",
+ " -6.54 | \n",
+ " 2539.9 | \n",
+ " 33 | \n",
+ " 448.56 | \n",
+ " NaN | \n",
+ " 22015 | \n",
+ "
\n",
+ " \n",
+ "
\n",
+ "
63 rows × 10 columns
\n",
+ "
"
+ ],
+ "text/plain": [
+ " Code geometry \\\n",
+ "Name \n",
+ "An Giang AD01 MULTIPOLYGON (((105.11524 10.95566, 105.11463 ... \n",
+ "Ba Ria - Vung Tau AD01 MULTIPOLYGON (((106.08110 8.57754, 106.08069 8... \n",
+ "Bac Giang AD01 MULTIPOLYGON (((106.16542 21.62022, 106.16925 ... \n",
+ "Bac Kan AD01 MULTIPOLYGON (((105.74420 22.73519, 105.74624 ... \n",
+ "Bac Lieu AD01 MULTIPOLYGON (((105.32591 9.60004, 105.32755 9... \n",
+ "... ... ... \n",
+ "Tra Vinh AD01 MULTIPOLYGON (((106.33031 10.01151, 106.35479 ... \n",
+ "Tuyen Quang AD01 MULTIPOLYGON (((105.21744 22.66234, 105.21968 ... \n",
+ "Vinh Long AD01 MULTIPOLYGON (((106.02713 10.28630, 106.02695 ... \n",
+ "Vinh Phuc AD01 MULTIPOLYGON (((105.58500 21.53527, 105.59105 ... \n",
+ "Yen Bai AD01 MULTIPOLYGON (((104.60800 22.29097, 104.60906 ... \n",
+ "\n",
+ " nhap_cu_2021 xuat_cu_2021 di_cu_2021 thu_nhap_2021 \\\n",
+ "Name \n",
+ "An Giang 2.93 25.79 -22.85 3406.1 \n",
+ "Ba Ria - Vung Tau 4.85 3.93 0.92 4419.5 \n",
+ "Bac Giang 4.16 3.53 0.63 3965.7 \n",
+ "Bac Kan 1.42 13.43 -12.01 2125.2 \n",
+ "Bac Lieu 0.31 17.91 -17.61 3642.1 \n",
+ "... ... ... ... ... \n",
+ "Tra Vinh 1.64 12.85 -11.21 3290.1 \n",
+ "Tuyen Quang 3.29 12.20 -8.92 2872.4 \n",
+ "Vinh Long 3.10 10.28 -7.18 3172.8 \n",
+ "Vinh Phuc 2.31 2.14 0.17 4511.2 \n",
+ "Yen Bai 1.54 8.08 -6.54 2539.9 \n",
+ "\n",
+ " du_an_DTNN_2021 von_DTNN_2021 SV_DH_2020 SV_nghe_2020 \n",
+ "Name \n",
+ "An Giang 29 292.81 10203.0 24436 \n",
+ "Ba Ria - Vung Tau 517 33014.45 4841.0 34862 \n",
+ "Bac Giang 568 8618.03 1192.0 31567 \n",
+ "Bac Kan 4 7.90 NaN 6274 \n",
+ "Bac Lieu 14 4551.01 1654.0 9273 \n",
+ "... ... ... ... ... \n",
+ "Tra Vinh 43 3344.31 20818.0 21516 \n",
+ "Tuyen Quang 18 208.82 2846.0 9167 \n",
+ "Vinh Long 67 874.73 15530.0 33400 \n",
+ "Vinh Phuc 477 6518.24 10650.0 43818 \n",
+ "Yen Bai 33 448.56 NaN 22015 \n",
+ "\n",
+ "[63 rows x 10 columns]"
+ ]
+ },
+ "execution_count": 28,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "vn_tctk = pd.read_csv('tctk.csv', sep=',')\n",
+ "dat = vn_map.set_index('Name').join(vn_tctk.set_index('Name'))\n",
+ "dat"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "b6a6da5f-ce8a-4d04-9410-972eb6a68e82",
+ "metadata": {},
+ "source": [
+ "b. Hiện trạng di cư theo tỉnh (di cư thuần = tỷ lệ nhập cư - tỷ lệ xuất cư)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 29,
+ "id": "a624445f-1432-41d0-b84b-fbd270aaef66",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# import mapclassify as mc\n",
+ "# import numpy as np\n",
+ "\n",
+ "# k=6\n",
+ "# scheme = mc.EqualInterval(dat['di_cu_2021'], k=k)\n",
+ "\n",
+ "# ### calculate label legend to deal with negative values\n",
+ "# lower = min(dat['di_cu_2021'])\n",
+ "# upper = max(dat['di_cu_2021'])\n",
+ "# itv = (upper - lower)/k\n",
+ "\n",
+ "# mark_point=[lower]\n",
+ "# for i in range(k):\n",
+ "# mark_point.append('{:.2f}'.format(lower + (i+1)*itv))\n",
+ "# # mark_point\n",
+ "\n",
+ "# legend_label=[]\n",
+ "# for i in range(len(mark_point)-1):\n",
+ "# legend_label.append('{0} to {1}'.format(mark_point[i], mark_point[i+1]))\n",
+ " \n",
+ "\n",
+ "# gplt.choropleth(\n",
+ "# dat,\n",
+ "# hue=dat['di_cu_2021'], \n",
+ "# cmap='bwr', \n",
+ "# linewidth=1,\n",
+ "# edgecolor='black',\n",
+ "# legend=True, \n",
+ "# legend_labels=legend_label,\n",
+ "# legend_kwargs={'loc': 'center right'},\n",
+ "# projection=gcrs.AlbersEqualArea(),\n",
+ "# scheme=scheme,\n",
+ "# figsize=(10,10)\n",
+ "# )\n",
+ "# plt.title(\"Vietnam Migration in 2021\",loc='center')"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 30,
+ "id": "6bb7db7e-8cf7-4e19-afe8-0aa5dad5ff8e",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/html": [
+ "Make this Notebook Trusted to load map: File -> Trust Notebook
"
+ ],
+ "text/plain": [
+ ""
+ ]
+ },
+ "execution_count": 30,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "# def my_colormap(value): # scalar value defined in 'column'\n",
+ "# if value > 0:\n",
+ "# return \"green\"\n",
+ "# return \"red\"\n",
+ "\n",
+ "m = dat.explore(\n",
+ " column=\"di_cu_2021\", # make choropleth based on \"BoroName\" column\n",
+ " cmap = 'bwr',\n",
+ " # cmap = my_colormap,\n",
+ " tooltip=['Name','di_cu_2021'],\n",
+ " scheme='EqualInterval', # use mapclassify's natural breaks scheme\n",
+ " k=6,\n",
+ " # legend=False,\n",
+ " legend=True, # show legend\n",
+ " legend_kwds=dict(colorbar=False, caption='Migration rate (%)'), # do not use colorbar\n",
+ " style_kwds=dict(color=\"black\"),\n",
+ " name=\"provinces\" # name of the layer in the map\n",
+ ")\n",
+ "\n",
+ "folium.TileLayer('CartoDB positron', control=True).add_to(m) # use folium to add alternative tiles\n",
+ "# folium.LayerControl().add_to(m) # use folium to add layer control\n",
+ "m # show map"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "33acf1e4-93f3-4a40-a0ca-10a86a034de9",
+ "metadata": {},
+ "source": [
+ "2. Đặc điểm của người di cư"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "f42fc090-e71c-47fa-a7d7-cd5a80561533",
+ "metadata": {},
+ "source": [
+ "a. Tuổi"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 31,
+ "id": "65e7d01d-41d0-492f-8118-0ac71381a3cb",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ "\n",
+ "
\n",
+ " \n",
+ " \n",
+ " | \n",
+ " ages | \n",
+ " percent | \n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ " 0 | \n",
+ " 5->9 | \n",
+ " 7.9 | \n",
+ "
\n",
+ " \n",
+ " 1 | \n",
+ " 10->14 | \n",
+ " 5.5 | \n",
+ "
\n",
+ " \n",
+ " 2 | \n",
+ " 15->19 | \n",
+ " 6.3 | \n",
+ "
\n",
+ " \n",
+ " 3 | \n",
+ " 20->24 | \n",
+ " 12.9 | \n",
+ "
\n",
+ " \n",
+ " 4 | \n",
+ " 25->29 | \n",
+ " 18.3 | \n",
+ "
\n",
+ " \n",
+ " 5 | \n",
+ " 30->34 | \n",
+ " 15.0 | \n",
+ "
\n",
+ " \n",
+ " 6 | \n",
+ " 35->39 | \n",
+ " 11.0 | \n",
+ "
\n",
+ " \n",
+ " 7 | \n",
+ " 40->44 | \n",
+ " 6.8 | \n",
+ "
\n",
+ " \n",
+ " 8 | \n",
+ " 45->49 | \n",
+ " 5.0 | \n",
+ "
\n",
+ " \n",
+ " 9 | \n",
+ " 50->54 | \n",
+ " 3.1 | \n",
+ "
\n",
+ " \n",
+ " 10 | \n",
+ " 55->59 | \n",
+ " 2.9 | \n",
+ "
\n",
+ " \n",
+ " 11 | \n",
+ " 60->64 | \n",
+ " 2.4 | \n",
+ "
\n",
+ " \n",
+ " 12 | \n",
+ " 65->69 | \n",
+ " 1.3 | \n",
+ "
\n",
+ " \n",
+ " 13 | \n",
+ " 70->74 | \n",
+ " 0.8 | \n",
+ "
\n",
+ " \n",
+ " 14 | \n",
+ " 75->79 | \n",
+ " 0.3 | \n",
+ "
\n",
+ " \n",
+ " 15 | \n",
+ " 80+ | \n",
+ " 0.5 | \n",
+ "
\n",
+ " \n",
+ "
\n",
+ "
"
+ ],
+ "text/plain": [
+ " ages percent\n",
+ "0 5->9 7.9\n",
+ "1 10->14 5.5\n",
+ "2 15->19 6.3\n",
+ "3 20->24 12.9\n",
+ "4 25->29 18.3\n",
+ "5 30->34 15.0\n",
+ "6 35->39 11.0\n",
+ "7 40->44 6.8\n",
+ "8 45->49 5.0\n",
+ "9 50->54 3.1\n",
+ "10 55->59 2.9\n",
+ "11 60->64 2.4\n",
+ "12 65->69 1.3\n",
+ "13 70->74 0.8\n",
+ "14 75->79 0.3\n",
+ "15 80+ 0.5"
+ ]
+ },
+ "execution_count": 31,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "ages = pd.read_csv('age.csv', sep=',')\n",
+ "ages"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 32,
+ "id": "e64b3cdd-a02a-47b4-b6c1-857b98ccfc97",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "fig, ax = plt.subplots(figsize =(8,6))\n",
+ " \n",
+ "# Bar Plot\n",
+ "ax.bar(ages['ages'], ages['percent'])\n",
+ "\n",
+ "# Show top values\n",
+ "# ax.invert_yaxis()\n",
+ "\n",
+ "# Remove axes splines\n",
+ "for s in ['top', 'right']:\n",
+ " ax.spines[s].set_visible(False)\n",
+ " \n",
+ "# Remove x, y Ticks\n",
+ "ax.xaxis.set_ticks_position('none')\n",
+ "ax.yaxis.set_ticks_position('none')\n",
+ "\n",
+ "# Add Plot Title\n",
+ "ax.set_title('Ages of migration people (survey in 2019)',\n",
+ " loc ='center', )\n",
+ "\n",
+ "ax.set_ylabel(\"Percent\")\n",
+ "\n",
+ "plt.xticks(rotation=40, ha='right')\n",
+ "# Show Plot\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "008c576a-44b2-49db-a3fb-5e09828b73ba",
+ "metadata": {},
+ "source": [
+ "b. Trình độ"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 33,
+ "id": "c6f7e614-62aa-4a8d-b9d3-2aa23bd12191",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ "\n",
+ "
\n",
+ " \n",
+ " \n",
+ " | \n",
+ " Ages | \n",
+ " at shool | \n",
+ " stop learning | \n",
+ " never went to school | \n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ " 0 | \n",
+ " 6->10 | \n",
+ " 97.6 | \n",
+ " 1.4 | \n",
+ " 1.0 | \n",
+ "
\n",
+ " \n",
+ " 1 | \n",
+ " 11->18 | \n",
+ " 55.7 | \n",
+ " 43.8 | \n",
+ " 0.5 | \n",
+ "
\n",
+ " \n",
+ "
\n",
+ "
"
+ ],
+ "text/plain": [
+ " Ages at shool stop learning never went to school\n",
+ "0 6->10 97.6 1.4 1.0\n",
+ "1 11->18 55.7 43.8 0.5"
+ ]
+ },
+ "execution_count": 33,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "school = pd.read_csv('school.csv', sep=',')\n",
+ "school"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 34,
+ "id": "d313e9e4-e25a-4e5b-b90f-b76979922cc8",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/plain": [
+ ""
+ ]
+ },
+ "execution_count": 34,
+ "metadata": {},
+ "output_type": "execute_result"
+ },
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "school.plot(\n",
+ " x = 'Ages',\n",
+ " kind = 'bar',\n",
+ " stacked = True,\n",
+ " title = 'Education of migrate versus stay',\n",
+ " mark_right = True,\n",
+ " rot = 0,\n",
+ " figsize = (5,5))"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 35,
+ "id": "7d2a9944-d0cc-4096-bc7d-c09bf69a4a79",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ "\n",
+ "
\n",
+ " \n",
+ " \n",
+ " | \n",
+ " group | \n",
+ " percent | \n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ " 0 | \n",
+ " no professional knowledge | \n",
+ " 62.8 | \n",
+ "
\n",
+ " \n",
+ " 1 | \n",
+ " elementary level | \n",
+ " 7.6 | \n",
+ "
\n",
+ " \n",
+ " 2 | \n",
+ " intermediate level | \n",
+ " 4.6 | \n",
+ "
\n",
+ " \n",
+ " 3 | \n",
+ " college degree | \n",
+ " 5.9 | \n",
+ "
\n",
+ " \n",
+ " 4 | \n",
+ " university degree and above | \n",
+ " 19.1 | \n",
+ "
\n",
+ " \n",
+ "
\n",
+ "
"
+ ],
+ "text/plain": [
+ " group percent\n",
+ "0 no professional knowledge 62.8\n",
+ "1 elementary level 7.6\n",
+ "2 intermediate level 4.6\n",
+ "3 college degree 5.9\n",
+ "4 university degree and above 19.1"
+ ]
+ },
+ "execution_count": 35,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "training = pd.read_csv('training.csv', sep=',')\n",
+ "training"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 36,
+ "id": "1a88f884-81a9-4833-8976-e17663162c64",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "fig, ax = plt.subplots(figsize =(8,6))\n",
+ " \n",
+ "# Bar Plot\n",
+ "ax.barh(training['group'], training['percent'])\n",
+ "\n",
+ "# Show top values\n",
+ "ax.invert_yaxis()\n",
+ "\n",
+ "# Remove axes splines\n",
+ "for s in ['top', 'right']:\n",
+ " ax.spines[s].set_visible(False)\n",
+ " \n",
+ "# Remove x, y Ticks\n",
+ "# ax.xaxis.set_ticks_position('none')\n",
+ "ax.yaxis.set_ticks_position('none')\n",
+ "\n",
+ "# Add Plot Title\n",
+ "ax.set_title('Ages of migration people (survey in 2019)',\n",
+ " loc ='center', )\n",
+ "\n",
+ "ax.set_xlabel(\"Percent\")\n",
+ "\n",
+ "# plt.xticks(rotation=40, ha='right')\n",
+ "# Show Plot\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "aa44c449-38b7-4233-9831-1e1ff245cf6e",
+ "metadata": {},
+ "source": [
+ "c. Giới tính"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 37,
+ "id": "1ee146f1-7a14-4c3b-98e6-f8c42a3d18eb",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ "\n",
+ "
\n",
+ " \n",
+ " \n",
+ " | \n",
+ " group | \n",
+ " male | \n",
+ " female | \n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ " 0 | \n",
+ " migrate | \n",
+ " 48.2 | \n",
+ " 51.8 | \n",
+ "
\n",
+ " \n",
+ " 1 | \n",
+ " stay | \n",
+ " 49.9 | \n",
+ " 50.1 | \n",
+ "
\n",
+ " \n",
+ "
\n",
+ "
"
+ ],
+ "text/plain": [
+ " group male female\n",
+ "0 migrate 48.2 51.8\n",
+ "1 stay 49.9 50.1"
+ ]
+ },
+ "execution_count": 37,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "gender = pd.read_csv('gender.csv', sep=',')\n",
+ "gender"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 38,
+ "id": "2e5a24e6-4024-42a5-8bf7-562aabd372b7",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/plain": [
+ ""
+ ]
+ },
+ "execution_count": 38,
+ "metadata": {},
+ "output_type": "execute_result"
+ },
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "gender.plot(\n",
+ " x = 'group',\n",
+ " kind = 'bar',\n",
+ " stacked = True,\n",
+ " title = 'Gender structure of migrate versus stay',\n",
+ " mark_right = True,\n",
+ " rot = 0,\n",
+ " figsize = (5,5))"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "f531f512-c3f1-4790-87d3-c9def7f32210",
+ "metadata": {},
+ "source": [
+ "d. Tình trạng hôn nhân"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 39,
+ "id": "6900911c-e85f-423c-8108-81bb567112d8",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ "\n",
+ "
\n",
+ " \n",
+ " \n",
+ " | \n",
+ " marriage_status | \n",
+ " percent | \n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ " 0 | \n",
+ " not married | \n",
+ " 22.9 | \n",
+ "
\n",
+ " \n",
+ " 1 | \n",
+ " married | \n",
+ " 68.6 | \n",
+ "
\n",
+ " \n",
+ " 2 | \n",
+ " widow/widower | \n",
+ " 6.3 | \n",
+ "
\n",
+ " \n",
+ " 3 | \n",
+ " divorce | \n",
+ " 1.9 | \n",
+ "
\n",
+ " \n",
+ " 4 | \n",
+ " separated | \n",
+ " 0.3 | \n",
+ "
\n",
+ " \n",
+ "
\n",
+ "
"
+ ],
+ "text/plain": [
+ " marriage_status percent\n",
+ "0 not married 22.9\n",
+ "1 married 68.6\n",
+ "2 widow/widower 6.3\n",
+ "3 divorce 1.9\n",
+ "4 separated 0.3"
+ ]
+ },
+ "execution_count": 39,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "marriage = pd.read_csv('marriage.csv', sep=',')\n",
+ "marriage"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 40,
+ "id": "325ac8bf-b34a-4c19-9994-7d9548626046",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "fig, ax = plt.subplots(figsize =(6, 4))\n",
+ " \n",
+ "# Horizontal Bar Plot\n",
+ "ax.barh(marriage.sort_values(by='percent')['marriage_status'], marriage.sort_values(by='percent')['percent'])\n",
+ "\n",
+ "# Remove axes splines\n",
+ "for s in ['top', 'right']:\n",
+ " ax.spines[s].set_visible(False)\n",
+ " \n",
+ "# Remove x, y Ticks\n",
+ "ax.xaxis.set_ticks_position('none')\n",
+ "ax.yaxis.set_ticks_position('none')\n",
+ " \n",
+ "# Add annotation to bars\n",
+ "for i in ax.patches:\n",
+ " plt.text(i.get_width()+0.2, i.get_y()+0.5,\n",
+ " str(round((i.get_width()), 2)),\n",
+ " fontsize = 10, \n",
+ " color ='black')\n",
+ "\n",
+ "# Add Plot Title\n",
+ "ax.set_title('Marriage status of migration people (survey in 2019)',\n",
+ " loc ='center', )\n",
+ "\n",
+ "ax.set_xlabel(\"Percent\")\n",
+ "\n",
+ "# Show Plot\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "d272e1c0-1652-47be-be10-7e026c80b7ae",
+ "metadata": {},
+ "source": [
+ "3. Tương quan giữa di cư và kinh tế"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 41,
+ "id": "5f66b842-56a9-4cc2-a80c-9701f2713022",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stderr",
+ "output_type": "stream",
+ "text": [
+ "C:\\Users\\hong.dao\\AppData\\Local\\Temp\\ipykernel_33592\\3960980385.py:17: MatplotlibDeprecationWarning: The 'b' parameter of grid() has been renamed 'visible' since Matplotlib 3.5; support for the old name will be dropped two minor releases later.\n",
+ " ax[0].grid(b = True, color ='grey', linestyle ='-', linewidth = 0.5, alpha = 0.3)\n",
+ "C:\\Users\\hong.dao\\AppData\\Local\\Temp\\ipykernel_33592\\3960980385.py:28: MatplotlibDeprecationWarning: The 'b' parameter of grid() has been renamed 'visible' since Matplotlib 3.5; support for the old name will be dropped two minor releases later.\n",
+ " ax[1].grid(b = True, color ='grey', linestyle ='-', linewidth = 0.5, alpha = 0.3)\n",
+ "C:\\Users\\hong.dao\\AppData\\Local\\Temp\\ipykernel_33592\\3960980385.py:38: MatplotlibDeprecationWarning: The 'b' parameter of grid() has been renamed 'visible' since Matplotlib 3.5; support for the old name will be dropped two minor releases later.\n",
+ " ax[2].grid(b = True, color ='grey', linestyle ='-', linewidth = 0.5, alpha = 0.5)\n"
+ ]
+ },
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "# dat_sorted = dat.sort_values(by='di_cu_2021').copy()\n",
+ "\n",
+ "fig, ax = plt.subplots(nrows=1, ncols=3, figsize = (20,18), sharey=True)\n",
+ "\n",
+ "# Remove axes splines\n",
+ "# for s in ['top', 'bottom', 'left', 'right']:\n",
+ "# ax.spines[s].set_visible(False)\n",
+ "\n",
+ "############################ migration\n",
+ "ax[0].barh(dat.sort_values(by='di_cu_2021').index.values, dat.sort_values(by='di_cu_2021')['di_cu_2021']) \n",
+ "\n",
+ "# Remove x, y Ticks\n",
+ "ax[0].xaxis.set_ticks_position('none')\n",
+ "ax[0].yaxis.set_ticks_position('none')\n",
+ "\n",
+ "# Add x, y gridlines\n",
+ "ax[0].grid(b = True, color ='grey', linestyle ='-', linewidth = 0.5, alpha = 0.3)\n",
+ "\n",
+ "ax[0].set_title(\"Migration\")\n",
+ "ax[0].set_xlabel(\"Migration rate (%)\")\n",
+ "ax[0].set_ylabel(\"Province\")\n",
+ "\n",
+ "########################### Avg monthly income\n",
+ "ax[1].barh(dat.sort_values(by='di_cu_2021').index.values, dat.sort_values(by='di_cu_2021')['thu_nhap_2021']/1000) \n",
+ "ax[1].xaxis.set_ticks_position('none')\n",
+ "ax[1].yaxis.set_ticks_position('none')\n",
+ "# ax[1].yaxis.set_visible(False)\n",
+ "ax[1].grid(b = True, color ='grey', linestyle ='-', linewidth = 0.5, alpha = 0.3)\n",
+ "\n",
+ "ax[1].set_title(\"Income\")\n",
+ "ax[1].set_xlabel(\"Average monthly income (Millions VND)\")\n",
+ "\n",
+ "########################### Foreign invesment\n",
+ "ax[2].barh(dat.sort_values(by='di_cu_2021').index.values, dat.sort_values(by='di_cu_2021')['von_DTNN_2021']/1000)\n",
+ "ax[2].xaxis.set_ticks_position('none')\n",
+ "ax[2].yaxis.set_ticks_position('none')\n",
+ "# ax[2].yaxis.set_visible(False)\n",
+ "ax[2].grid(b = True, color ='grey', linestyle ='-', linewidth = 0.5, alpha = 0.5)\n",
+ "\n",
+ "ax[2].set_title(\"Foreign Investment\")\n",
+ "ax[2].set_xlabel(\"Foreign investment (Billions USD)\")\n",
+ "\n",
+ "plt.suptitle('Migration versus economics in 2021', x=0.5, y=0.92, size='xx-large')\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 42,
+ "id": "10b553c3-62e0-4e4c-846c-4c4aa56b7d8d",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "############# Thu nhap theo tỉnh\n",
+ "\n",
+ "# ax = dat.plot(\n",
+ "# column=\"thu_nhap_2021\", # make choropleth based on \"BoroName\" column\n",
+ "# cmap = 'cividis',\n",
+ "# # tooltip=['Name','thu_nhap_2021'],\n",
+ "# scheme='EqualInterval', # use mapclassify's natural breaks scheme\n",
+ "# k=6,\n",
+ "# legend=True, # show legend\n",
+ "# figsize=(15, 15),\n",
+ "# )\n",
+ "# ax.set_axis_off()\n",
+ "# ax.set_title(\"Average monthly income in 2021\")\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "8519ff68-e3e5-45da-af2e-1bbdccd46d0a",
+ "metadata": {},
+ "source": [
+ "4. Tương quan giữa di cư và giáo dục - đào tạo"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 43,
+ "id": "daf23c02-b5a7-49db-826d-57c099960940",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stderr",
+ "output_type": "stream",
+ "text": [
+ "C:\\Users\\hong.dao\\AppData\\Local\\Temp\\ipykernel_33592\\2045269437.py:17: MatplotlibDeprecationWarning: The 'b' parameter of grid() has been renamed 'visible' since Matplotlib 3.5; support for the old name will be dropped two minor releases later.\n",
+ " ax[0].grid(b = True, color ='grey', linestyle ='-', linewidth = 0.5, alpha = 0.3)\n",
+ "C:\\Users\\hong.dao\\AppData\\Local\\Temp\\ipykernel_33592\\2045269437.py:31: MatplotlibDeprecationWarning: The 'b' parameter of grid() has been renamed 'visible' since Matplotlib 3.5; support for the old name will be dropped two minor releases later.\n",
+ " ax[1].grid(b = True, color ='grey', linestyle ='-', linewidth = 0.5, alpha = 0.3)\n",
+ "C:\\Users\\hong.dao\\AppData\\Local\\Temp\\ipykernel_33592\\2045269437.py:44: MatplotlibDeprecationWarning: The 'b' parameter of grid() has been renamed 'visible' since Matplotlib 3.5; support for the old name will be dropped two minor releases later.\n",
+ " ax[2].grid(b = True, color ='grey', linestyle ='-', linewidth = 0.5, alpha = 0.5)\n"
+ ]
+ },
+ {
+ "data": {
+ "image/png": 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+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "# dat_sorted = dat.sort_values(by='di_cu_2021').copy()\n",
+ "\n",
+ "fig, ax = plt.subplots(nrows=1, ncols=3, figsize = (20,18), sharey=True)\n",
+ "\n",
+ "# Remove axes splines\n",
+ "# for s in ['top', 'bottom', 'left', 'right']:\n",
+ "# ax.spines[s].set_visible(False)\n",
+ "\n",
+ "############################## migration rate\n",
+ "ax[0].barh(dat.sort_values(by='di_cu_2021').index.values, dat.sort_values(by='di_cu_2021')['di_cu_2021']) \n",
+ "\n",
+ "# Remove x, y Ticks\n",
+ "ax[0].xaxis.set_ticks_position('none')\n",
+ "ax[0].yaxis.set_ticks_position('none')\n",
+ "\n",
+ "# Add x, y gridlines\n",
+ "ax[0].grid(b = True, color ='grey', linestyle ='-', linewidth = 0.5, alpha = 0.3)\n",
+ "\n",
+ "ax[0].set_title(\"Migration in 2021\")\n",
+ "ax[0].set_xlabel(\"Migration rate (%)\")\n",
+ "ax[0].set_ylabel(\"Province\")\n",
+ "\n",
+ "############################### University Students\n",
+ "ax[1].barh(dat.sort_values(by='di_cu_2021').index.values, dat.sort_values(by='di_cu_2021')['SV_DH_2020']/1000) \n",
+ "\n",
+ "# Remove x, y Ticks\n",
+ "ax[1].xaxis.set_ticks_position('none')\n",
+ "ax[1].yaxis.set_ticks_position('none')\n",
+ "\n",
+ "# Add x, y gridlines\n",
+ "ax[1].grid(b = True, color ='grey', linestyle ='-', linewidth = 0.5, alpha = 0.3)\n",
+ "\n",
+ "ax[1].set_title(\"University students in 2020\")\n",
+ "ax[1].set_xlabel(\"Students (thousands)\")\n",
+ "\n",
+ "############################### Vocational School students\n",
+ "ax[2].barh(dat.sort_values(by='di_cu_2021').index.values, dat.sort_values(by='di_cu_2021')['SV_nghe_2020']/1000) \n",
+ "\n",
+ "# Remove x, y Ticks\n",
+ "ax[2].xaxis.set_ticks_position('none')\n",
+ "ax[2].yaxis.set_ticks_position('none')\n",
+ "\n",
+ "# Add x, y gridlines\n",
+ "ax[2].grid(b = True, color ='grey', linestyle ='-', linewidth = 0.5, alpha = 0.5)\n",
+ "\n",
+ "ax[2].set_title(\"Vocational school students in 2020\")\n",
+ "ax[2].set_xlabel(\"Students (thousands)\")\n",
+ "\n",
+ "plt.suptitle('Migration versus Education & Training', x=0.5, y=0.92, size='xx-large')\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "7fc26768-d776-47da-839d-3de07b160693",
+ "metadata": {},
+ "source": [
+ "5. Kết quả khảo sát lý do di cư theo tổng điều tra dân số và nhà ở năm 2019"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 44,
+ "id": "15ffdb8e-e17a-40a2-a446-e18dc2d7148e",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ "\n",
+ "
\n",
+ " \n",
+ " \n",
+ " | \n",
+ " reason | \n",
+ " percent | \n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ " 0 | \n",
+ " new job | \n",
+ " 44.3 | \n",
+ "
\n",
+ " \n",
+ " 1 | \n",
+ " losse job | \n",
+ " 0.5 | \n",
+ "
\n",
+ " \n",
+ " 2 | \n",
+ " move new house with family | \n",
+ " 37.9 | \n",
+ "
\n",
+ " \n",
+ " 3 | \n",
+ " marriage | \n",
+ " 7.2 | \n",
+ "
\n",
+ " \n",
+ " 4 | \n",
+ " education | \n",
+ " 9.0 | \n",
+ "
\n",
+ " \n",
+ " 5 | \n",
+ " others | \n",
+ " 1.0 | \n",
+ "
\n",
+ " \n",
+ "
\n",
+ "
"
+ ],
+ "text/plain": [
+ " reason percent\n",
+ "0 new job 44.3\n",
+ "1 losse job 0.5\n",
+ "2 move new house with family 37.9\n",
+ "3 marriage 7.2\n",
+ "4 education 9.0\n",
+ "5 others 1.0"
+ ]
+ },
+ "execution_count": 44,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "reason = pd.read_csv('reason.csv', sep=',')\n",
+ "reason"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 45,
+ "id": "4a505065-4aad-44cb-98b0-4b304bd55a5a",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "fig, ax = plt.subplots(figsize =(6, 4))\n",
+ " \n",
+ "# Horizontal Bar Plot\n",
+ "ax.barh(reason.sort_values(by='percent')['reason'], reason.sort_values(by='percent')['percent'])\n",
+ " \n",
+ "# Remove axes splines\n",
+ "for s in ['top', 'right']:\n",
+ " ax.spines[s].set_visible(False)\n",
+ " \n",
+ "# Remove x, y Ticks\n",
+ "ax.xaxis.set_ticks_position('none')\n",
+ "ax.yaxis.set_ticks_position('none')\n",
+ " \n",
+ "# Add annotation to bars\n",
+ "for i in ax.patches:\n",
+ " plt.text(i.get_width()+0.2, i.get_y()+0.5,\n",
+ " str(round((i.get_width()), 2)),\n",
+ " fontsize = 10, \n",
+ " color ='black')\n",
+ "\n",
+ "# Add Plot Title\n",
+ "ax.set_title('Reasons of migration (survey in 2019)',\n",
+ " loc ='center', )\n",
+ "\n",
+ "ax.set_xlabel(\"Percent\")\n",
+ "\n",
+ "# Show Plot\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "f8c39171-f207-4bc1-ae54-f9e2e807b3b2",
+ "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": "3.11.0"
+ }
+ },
+ "nbformat": 4,
+ "nbformat_minor": 5
+}
diff --git a/apps/dash-food-consumption/data/diaphantinh.geojson b/apps/dash-food-consumption/data/diaphantinh.geojson
new file mode 100644
index 000000000..37511cd6b
--- /dev/null
+++ b/apps/dash-food-consumption/data/diaphantinh.geojson
@@ -0,0 +1,70 @@
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diff --git a/apps/dash-food-consumption/data/diaphantinhenglish.geojson b/apps/dash-food-consumption/data/diaphantinhenglish.geojson
new file mode 100644
index 000000000..804f68c9a
--- /dev/null
+++ b/apps/dash-food-consumption/data/diaphantinhenglish.geojson
@@ -0,0 +1,70 @@
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diff --git a/apps/dash-food-consumption/data/dicu.csv b/apps/dash-food-consumption/data/dicu.csv
new file mode 100644
index 000000000..71be7ed4f
--- /dev/null
+++ b/apps/dash-food-consumption/data/dicu.csv
@@ -0,0 +1,64 @@
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