This is a test blog to check for statically hosted plots using bokeh. Using bokeh library in python, to make a plot that renders well in a webserver. Then, the contents of the script and the div tags in the webpage are extracted and placed in the markdown file. Now, using pandoc, the markdown file is converted into a full-fledged html that is then used by python Jinja2 to make a webpage. Testing Plots in Bokeh implemented in HTML.
In the previous test, I used a static image. Here, I want to check if a dynamic image is possible or not.
This code is the from Bokeh Slider Example.
# Slider.py
# Taken from https://bokeh.pydata.org/en/latest/docs/gallery/slider.html
# For Experimentation
import numpy as np
from bokeh.layouts import row, column
from bokeh.models import CustomJS, Slider
from bokeh.plotting import figure, output_file, show, ColumnDataSource
from bokeh.embed import components
x = np.linspace(0, 10, 500)
y = np.sin(x)
source = ColumnDataSource(data=dict(x=x, y=y))
plot = figure(y_range=(-10, 10), plot_width=400, plot_height=400)
plot.line('x', 'y', source=source, line_width=3, line_alpha=0.6)
amp_slider = Slider(start=0.1, end=10, value=1, step=.1, title="Amplitude")
freq_slider = Slider(start=0.1, end=10, value=1, step=.1, title="Frequency")
phase_slider = Slider(start=0, end=6.4, value=0, step=.1, title="Phase")
offset_slider = Slider(start=-5, end=5, value=0, step=.1, title="Offset")
callback = CustomJS(args=dict(source=source, amp=amp_slider, freq=freq_slider, phase=phase_slider, offset=offset_slider),
code="""
const data = source.data;
const A = amp.value;
const k = freq.value;
const phi = phase.value;
const B = offset.value;
const x = data['x']
const y = data['y']
for (var i = 0; i < x.length; i++) {
y[i] = B + A*Math.sin(k*x[i]+phi);
}
source.change.emit();
""")
amp_slider.js_on_change('value', callback)
freq_slider.js_on_change('value', callback)
phase_slider.js_on_change('value', callback)
offset_slider.js_on_change('value', callback)
layout = row(
plot,
column(amp_slider, freq_slider, phase_slider, offset_slider),
)
output_file("Interactive_Sine.html", title="slider.py example")
show(layout)
# Extract components
script, div = components(plot)
print(script)
print(div)<script type="text/javascript">
(function() {
var fn = function() {
Bokeh.safely(function() {
(function(root) {
function embed_document(root) {
var docs_json = '{"ac8769a2-ff4b-4800-bb61-887b81e3b75b":{"roots":{"references":[{"attributes":{},"id":"1022","type":"WheelZoomTool"},{"attributes":{"text":""},"id":"1047","type":"Title"},{"attributes":{"overlay":{"id":"1054","type":"BoxAnnotation"}},"id":"1023","type":"BoxZoomTool"},{"attributes":{},"id":"1048","type":"BasicTickFormatter"},{"attributes":{},"id":"1024","type":"SaveTool"},{"attributes":{},"id":"1050","type":"BasicTickFormatter"},{"attributes":{},"id":"1025","type":"ResetTool"},{"attributes":{},"id":"1052","type":"UnionRenderers"},{"attributes":{},"id":"1026","type":"HelpTool"},{"attributes":{},"id":"1053","type":"Selection"},{"attributes":{"active_drag":"auto","active_inspect":"auto","active_multi":null,"active_scroll":"auto","active_tap":"auto","tools":[{"id":"1021","type":"PanTool"},{"id":"1022","type":"WheelZoomTool"},{"id":"1023","type":"BoxZoomTool"},{"id":"1024","type":"SaveTool"},{"id":"1025","type":"ResetTool"},{"id":"1026","type":"HelpTool"}]},"id":"1027","type":"Toolbar"},{"attributes":{"below":[{"id":"1011","type":"LinearAxis"}],"center":[{"id":"1015","type":"Grid"},{"id":"1020","type":"Grid"}],"left":[{"id":"1016","type":"LinearAxis"}],"plot_height":400,"plot_width":400,"renderers":[{"id":"1037","type":"GlyphRenderer"}],"title":{"id":"1047","type":"Title"},"toolbar":{"id":"1027","type":"Toolbar"},"x_range":{"id":"1003","type":"DataRange1d"},"x_scale":{"id":"1007","type":"LinearScale"},"y_range":{"id":"1005","type":"Range1d"},"y_scale":{"id":"1009","type":"LinearScale"}},"id":"1002","subtype":"Figure","type":"Plot"},{"attributes":{"data_source":{"id":"1001","type":"ColumnDataSource"},"glyph":{"id":"1035","type":"Line"},"hover_glyph":null,"muted_glyph":null,"nonselection_glyph":{"id":"1036","type":"Line"},"selection_glyph":null,"view":{"id":"1038","type":"CDSView"}},"id":"1037","type":"GlyphRenderer"},{"attributes":{"bottom_units":"screen","fill_alpha":{"value":0.5},"fill_color":{"value":"lightgrey"},"left_units":"screen","level":"overlay","line_alpha":{"value":1.0},"line_color":{"value":"black"},"line_dash":[4,4],"line_width":{"value":2},"render_mode":"css","right_units":"screen","top_units":"screen"},"id":"1054","type":"BoxAnnotation"},{"attributes":{"callback":null,"data":{"x":{"__ndarray__":"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","dtype":"float64","shape":[500]},"y":{"__ndarray__":"AAAAAAAAAAAvNZL/CIWUP7tEEPn6g6Q/O0UWgVXDrj9sO08yw3+0P/d31CHAm7k/wg2SFhu1vj+ruqTupuXBP64x6UrpbsQ/gxtv4BH2xj+wudgm3nrJP0vt6NML/cs/buFT4lh8zj+iT0TMQXzQP3VsuUeluNE/sByaXDbz0j9PROqz1CvUP8758ylgYtU/x2SV0biW1j8VAIn3vsjXPyrppyVT+Ng/zOYlJlYl2j8f0sYGqU/bP34NDRwtd9w/erVgBMSb3T/kOC+rT73eP9gFA0yy298/Hn3JOmd74D+ho2SGQwfhPx284KdfkeE/96ZebK0Z4j9oEIjQHqDiP30+AAKmJOM/K9bPYDWn4z8DcsuAvyfkP7Dl9Co3puQ/7AnXXo8i5T8g7dtTu5zlP5hFnXquFOY/nQIvflyK5j+C2mNFuf3mP1G0C/S4buc/Qcwr7E/d5z/6cjDPcknoPylIGH8Ws+g/ptGYHzAa6T8OUTwXtX7pP366eBCb4Ok/ta+/+tc/6j+oY4cLYpzqP1RLTL8v9uo/SIGL2jdN6z8nwrVqcaHrPznpGsfT8us/ttTNkVZB7D+DmoC48YzsP5f2WHWd1ew/UN28T1Ib7T+jHBcdCV7tP+f3kwG7ne0/8KrVcGHa7T/MwaAu9hPuP4YzgE9zSu4//y5hOdN97j/fiSakEK7uP3HCM5om2+4/KYbveBAF7z9erz3xySvvP7Kt8AdPT+8/g00yFpxv7z+X0+PJrYzvPypj9SWBpu8/W6W0ghO97z/kqRKOYtDvP/X54Ets4O8/39YFFi/t7z80n6ecqfbvP+tVT+ba/O8/+EcCUML/7z+yzVKNX//vP1AmaKiy++8/sWz9Abz07z+JpVdRfOrvP/XnMqT03O8/aaKmXibM7z/X/gA7E7jvP8VpmUm9oO8/DUGa8CaG7z/Ur8HrUmjvPzu+GUxER+8/KJynd/4i7z96LxIphfvuP93uP2/c0O4/QxPsrAij7j8bKzOYDnLuPwMbFzrzPe4/zJj67bsG7j9sLhRhbsztP0nT2JEQj+0/YCtez6hO7T9PfLS4PQvtP4FpODzWxOw/TInclnl77D/C5WpTLy/sP+N8vkn/3+s/b9T0nfGN6z/Etpe/DjnrP5Uuv2hf4eo/h9grneyG6j8solmpvynqP74OiyHiyek/5xrN4F1n6T9M2fMHPQLpP8Xij/yJmug/YbXcZ08w6D+pHqg1mMPnP6HNMpNvVOc/byoK7uDi5j+Xkdvy927mP+oRQYzA+OU/uMyH4UaA5T9aGHBVlwXlP0SG54S+iOQ/ve28RckJ5D/XnU6lxIjjP9rYMue9BeM/+bzag8KA4j+/vS8n4PnhPwvTK68kceE/P4JsKp7m4D9v58DWWlrgP/vIZT/SmN8/HTkXOq953j9FxqYialfdP+WLmtAgMtw/0bPcavEJ2z9L5qFk+t7ZP5niR3pasdg/tJEsrjCB1z8R531FnE7WP5biAsW8GdU//wje7bHi0z/Kp0m6m6nSPyo6TlqabtE/aUZzMM4x0D96E9acr+bNP5OWcuOvZss/ulqrAN/jyD8JrZMKf17GP/6Ul1rS1sM/35qphhtNwT+EqNS0OoO9P9HYlKA1abg/GrlPFa5Msz8EI5wzVVysPyLiIdJjHKI/zvS9I1dqjz90Y9qhN0Bzv5EqvbjIVJm/mUj9bHTrpr/MuO+iFJWwvyWBaKK6srW/EB2tkCXOur+1ajcEz+a/v6pJBG4YfsK/jJK5puIGxb+QJe54g43Hv99eOWq4Ecq/BP/sPz+TzL9mPOQF1hHPv7XJpYqdxtC/RVKwjZYC0r+othSQtTzTvwAWkUbadNS/cJ/wmeSq1b9TJ1iqtN7Wvz0MjdIqENi/ehQ2qyc/2b917xUOjGvavwEFPxk5ldu/TT9AMhC83L/nekoJ89/dv/hKTpzDAN+/e98IHTIP4L9w7J7CW5zgvwSysTvQJ+G/EG77MYGx4b+Ai6F9YDniv1MxqSZgv+K/zuVmZnJD47+6H+moicXjv8ugXY6YReS/AHRx7JHD5L9BbKvPaD/lv0P/wHwQueW/xlnlcXww5r/aihJooKXmvwukTFRwGOe/la3eaOCI57+qTZEW5fbnvz0D2w1zYui/t9QJQH/L6L8kVGbg/jHpv/LaT2Xnlem/BOBRiS736b9tSzJMylXqv1Os+POwseq/qjXuDdkK67+tZ5ZvOWHrvzFMoDfJtOu/dC3Qzn8F7L8Br+HoVFPsv60xYoVAnuy//WuD8Drm7L+EIebDPCvtv1fkXOc+be2/YMymkTqs7b+sESJJKejtvxh3duQEIe6/AXQ3i8dW7r8gDH62a4nuv/hFejHsuO6/sDD8GUTl7r9ma/Tgbg7vv6Ug7EpoNO+/wWl0cCxX77+qDo2+t3bvv32XAvcGk++/W6bDMBes77+akC3Y5cHvv4svUK9w1O+/veEozrXj77/OttSis+/vv4jAufFo+O+/G4Wn1dT9778Sj+6/9v/vv50Yb3jO/u+/r9CeHVz6779VuYUkoPLvv5sfslib5++/N64j3E7Z778onS0nvMfvv1ABUAjlsu+/FEAIpMua77/Lq5h0cn/vv+NOx0ncYO+/YuyTSAw/779jPeXqBRrvv/9zLf/M8e6/Og0GqGXG7r8C/MJb1Jfuv6I4/eMdZu6/mMAUXUcx7r/pE6o1Vvntv6E9Dy5Qvu2/R3awVzuA7b/Gb3QUHj/tv1hbFBb/+uy/i7prXeWz7L+LDcA52Gnsv8pxAEjfHOy/kET9cQLN67873pftSXrrv3F76ju+JOu/vmpoKGjM6r9ClfbHUHHqv5Z6/HeBE+q/Jbht3QOz6b+7Nczj4U/pv/EQI7wl6ui/fWL629mB6L84+UP8CBfov6cmQRi+qee/fLphbAQ6579vShx158fmvzzlv+1yU+a/Y08/z7Lc5b/E6fVOs2PlvzliZt2A6OS/lk/zJChr5L882pEItuvjv8uTdqI3auO/+aC8Qrrm4r+RWAduS2HivxB8Htz42eG/DC6FdtBQ4b8HzAtX4MXgv8DQXMY2OeC/KssJdcRV37+bkuyq4jXev7tnD8flEt2/X7zds+vs27+MrG2qEsTav8qQZC95mNm/TcvTDz5q2L9kIw5egDnXv90Bdm5fBta/VuNE1PrQ1L8YVExecpnTv+XLsBPmX9K/Ab+eMHYk0b9NePRFhs7Pv9vaEg7bUM2/6qg0SCzQyr8uNUjSu0zIv12ZyNLLxsW/BLnwsZ4+w789gecSd7TAv641zJkvUby/p4GxyIc2t78U5PUHfRmyvyXHvtcr9am/lXm05mRpn784cOLNbsqFv0OMsrIpQIM/rh09xmMknj8R0OuyzFKpP08y9YNmyLE/3pU6qZLltj//MJExZAC8P0YPnGEqjMA/ozIZKG8Wwz93jQeSvZ7FP4Uq1PjSJMg/27xr8Gyoyj9PxQ5OSSnNP37/Hi8mp88/yrLy/+AQ0T9nCyjBbUzSP0a4U+oYhtM/1NMcPMK91D9bGv6rSfPVP8oxkWePJtc/9ivU13NX2D9F7mik14XZP3Yozrabsdo/RYaRPaHa2z8Dx3qvyQDdP9For872I94/9ZPOqwpE3z+XeoLUczDgP44ajD44veA/0N40G0RI4T/FPvgeidHhP9qtFC35WOI/oAb/WIbe4j/gANHnImLjP0ONslHB4+M/AfE9Q1Rj5D+Ffd6ezuDkP32/KX4jXOU/OQIzM0bV5T8GBNlJKkzmP6W5DYnDwOY/Av8X9AUz5z/YE8/L5aLnP0bEz49XEOg/Mx2r/0976D+gjQ4cxOPoPyVW5SepSek/PClzqfSs6T/+3mdrnA3qPzAg7H2Wa+o/vOymN9nG6j8E47s2Wx/rP8YtwmETdes/BP+z6PjH6z+of9ZFAxjsP74bmj4qZew/eRRz5GWv7D9iQaqVrvbsP6zrJf78Ou0/qa4qGEp87T/SSRQtj7rtPxNRBtbF9e0/iKmU/Oct7j8mwWPb72LuP8pwwP7XlO4/QXkvRZvD7j9jjPTfNO/uP3TUkFOgF+8/quw4eNk87z/lPkJ63F7vPza7h9qlfe8/7d7FbjKZ7z+nAe5hf7HvP+DfcDSKxu8/VVuAvFDY7z9uakgm0ebvP+EwH/QJ8u8/kTys/vn57z+v4gZ1oP7vP+u5y9z8/+8/jy8pEg/+7z8yNuNH1/jvP6MNTgdW8O8/mCRAMIzk7z+RFfv4etXvP0zBC+4jw+8/Fooh8oit7z8qtNw9rJTvPy/wk1+QeO8/4RUROzhZ7z/VFUUJpzbvPw0q81fgEO8/Qk5TCejn7j9WCaxTwrvuP3mS48BzjO4/mF0ILgFa7j8IG9HKbyTuP9w3FBnF6+0/0uw27Aaw7T+76pNoO3HtPy602QJpL+0/JbVgf5bq7D/QKXnxyqLsP1bnsLoNWOw/IxkRimYK7D8hB1Rb3bnrP3n5EnZ6Zus/g0/sbEYQ6z9R4KEcSrfqP9C7L6uOW+o/B2Xbhh396T97nTtlAJzpP8TbOEJBOOk/Z4cGX+rR6D/2FBVBBmnoP1ge/bCf/ec/TJNjucGP5z8dINeldx/nP3DnpgHNrOY/cq6yls035j9ZmjRshcDlPyefhMUAR+U/P8DVIEzL5D8HRO01dE3kPxb80/SFzeM/FMWBhI5L4z9VYINBm8fiP37Lmry5QeI/GTpaufe54T/F1bksYzDhP2hqqDsKpeA/viOXOfsX4D/LBgFOiRLfPyJq1V/q8d0/6dHKVDfO3D+FtwYqjqfbP+BonyoNfto/zMB+7NJR2T91LT1N/iLYP2hZ9W6u8dY/asgQtQK+1T8Gvg3BGojUPyHCPm8WUNM/QBmE0xUW0j+qhv81OdrQP9RehR9COc8/aenwDty6zD/hPhPcgTnKP5FlenZ1tcc/xoCpFPkuxT9zLUotT6bCP4lGV3C6G8A/B4qDgPseuz9W3SBWuAO2P2YY9sYx5rA/wlwH6NyNpz/Qyw6w1JmaP3VR3tjNVHg/ZWY8thvgjL+jM5KY6Xmhv5zEDlAAuqu/iq23pp77sr8v/pGKSRi4v/9IK0l6Mr2/HDKlTNUkwb+TIVtAqq7Dv0IJ/jB5Nsa/UeUVhf+7yL9p6ETf+j7LvyYcGiUpv82/SZHuQiQe0L8XManAC1vRv/l1O3cqltK/0rQZAWDP078csgIrjAbVvwoaT/eOO9a/z3Q7oUhu17/JQiygmZ7Yv9/o66pizNm/YxjiuoT32r/TXUQP4R/cv0GCPzBZRd2//mwZ8s5n3r9TMUt4JIffv3F8SRyeUeC/JLz+fvzd4L9ST/P1nmjhvw==","dtype":"float64","shape":[500]}},"selected":{"id":"1053","type":"Selection"},"selection_policy":{"id":"1052","type":"UnionRenderers"}},"id":"1001","type":"ColumnDataSource"},{"attributes":{"source":{"id":"1001","type":"ColumnDataSource"}},"id":"1038","type":"CDSView"},{"attributes":{},"id":"1007","type":"LinearScale"},{"attributes":{"formatter":{"id":"1048","type":"BasicTickFormatter"},"ticker":{"id":"1017","type":"BasicTicker"}},"id":"1016","type":"LinearAxis"},{"attributes":{},"id":"1009","type":"LinearScale"},{"attributes":{"callback":null,"end":10,"js_property_callbacks":{"change:value":[{"id":"1043","type":"CustomJS"}]},"start":0.1,"step":0.1,"title":"Amplitude","value":1},"id":"1039","type":"Slider"},{"attributes":{"callback":null,"end":10,"js_property_callbacks":{"change:value":[{"id":"1043","type":"CustomJS"}]},"start":0.1,"step":0.1,"title":"Frequency","value":1},"id":"1040","type":"Slider"},{"attributes":{},"id":"1017","type":"BasicTicker"},{"attributes":{"formatter":{"id":"1050","type":"BasicTickFormatter"},"ticker":{"id":"1012","type":"BasicTicker"}},"id":"1011","type":"LinearAxis"},{"attributes":{"dimension":1,"ticker":{"id":"1017","type":"BasicTicker"}},"id":"1020","type":"Grid"},{"attributes":{"callback":null},"id":"1003","type":"DataRange1d"},{"attributes":{"callback":null,"end":6.4,"js_property_callbacks":{"change:value":[{"id":"1043","type":"CustomJS"}]},"start":0,"step":0.1,"title":"Phase","value":0},"id":"1041","type":"Slider"},{"attributes":{"callback":null,"end":5,"js_property_callbacks":{"change:value":[{"id":"1043","type":"CustomJS"}]},"start":-5,"step":0.1,"title":"Offset","value":0},"id":"1042","type":"Slider"},{"attributes":{"args":{"amp":{"id":"1039","type":"Slider"},"freq":{"id":"1040","type":"Slider"},"offset":{"id":"1042","type":"Slider"},"phase":{"id":"1041","type":"Slider"},"source":{"id":"1001","type":"ColumnDataSource"}},"code":"\\n const data = source.data;\\n const A = amp.value;\\n const k = freq.value;\\n const phi = phase.value;\\n const B = offset.value;\\n const x = data['x']\\n const y = data['y']\\n for (var i = 0; i < x.length; i++) {\\n y[i] = B + A*Math.sin(k*x[i]+phi);\\n }\\n source.change.emit();\\n"},"id":"1043","type":"CustomJS"},{"attributes":{"children":[{"id":"1002","subtype":"Figure","type":"Plot"},{"id":"1044","type":"Column"}]},"id":"1045","type":"Row"},{"attributes":{"children":[{"id":"1039","type":"Slider"},{"id":"1040","type":"Slider"},{"id":"1041","type":"Slider"},{"id":"1042","type":"Slider"}]},"id":"1044","type":"Column"},{"attributes":{"callback":null,"end":10,"start":-10},"id":"1005","type":"Range1d"},{"attributes":{},"id":"1012","type":"BasicTicker"},{"attributes":{"ticker":{"id":"1012","type":"BasicTicker"}},"id":"1015","type":"Grid"},{"attributes":{"line_alpha":0.6,"line_color":"#1f77b4","line_width":3,"x":{"field":"x"},"y":{"field":"y"}},"id":"1035","type":"Line"},{"attributes":{"line_alpha":0.1,"line_color":"#1f77b4","line_width":3,"x":{"field":"x"},"y":{"field":"y"}},"id":"1036","type":"Line"},{"attributes":{},"id":"1021","type":"PanTool"}],"root_ids":["1045"]},"title":"Bokeh Application","version":"1.3.0"}}';
var render_items = [{"docid":"ac8769a2-ff4b-4800-bb61-887b81e3b75b","roots":{"1045":"b84b3722-7f3c-4487-960d-82ade8fa290d"}}];
root.Bokeh.embed.embed_items(docs_json, render_items);
}
if (root.Bokeh !== undefined) {
embed_document(root);
} else {
var attempts = 0;
var timer = setInterval(function(root) {
if (root.Bokeh !== undefined) {
embed_document(root);
clearInterval(timer);
}
attempts++;
if (attempts > 100) {
console.log("Bokeh: ERROR: Unable to run BokehJS code because BokehJS library is missing");
clearInterval(timer);
}
}, 10, root)
}
})(window);
});
};
if (document.readyState != "loading") fn();
else document.addEventListener("DOMContentLoaded", fn);
})();
</script>
<div class="bk-root" id="b84b3722-7f3c-4487-960d-82ade8fa290d" data-root-id="1045"></div>Success! It works! Next plan is to move towards 2D animation.