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https://media3.giphy.com/media/d1FKOWwaaKrSB9XW/giphy.gif | |
https://media3.giphy.com/media/d1FKQpbkpUOCo7NC/giphy.gif | |
https://media3.giphy.com/media/d1FKRi6bNTt5l2YE/giphy.gif | |
https://media3.giphy.com/media/d1FKTD1PxYZDKoA8/giphy.gif | |
https://media3.giphy.com/media/d1FL2YDokTP5xsVq/giphy.gif | |
https://media3.giphy.com/media/d1FL4MZRTrOb0UqA/giphy.gif | |
https://media3.giphy.com/media/d1JfcYFy8r0TfAA0/giphy.gif | |
https://media3.giphy.com/media/d1Jfgk9MSlJh0lkA/giphy.gif | |
https://media3.giphy.com/media/d1JfiWjS3WwYu1K8/giphy.gif | |
https://media3.giphy.com/media/d1JfiXx1jrDZ0TsI/giphy.gif |
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English | Easy English Bible | |
---|---|---|
Spanish | Dios Hablo Hoy | |
French | Nouvelle Francais Courant | |
German | Hoffnung für Alle | |
Dutch | Het Boek | |
Portuguese | Portuguese New Testament: Easy-to-Read | |
Italian | Nuova Riveduta 2006 |
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// ==UserScript== | |
// @name Duolingo Text Area Autofocus | |
// @namespace http://tampermonkey.net/ | |
// @version 0.1 | |
// @description try to take over the world! | |
// @author Salvador Guzman | |
// @match https://www.duolingo.com/skill/* | |
// @icon https://www.google.com/s2/favicons?domain=duolingo.com | |
// @grant none | |
// ==/UserScript== |
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https://www.academia.org.mx/aml_static/bd/MEM001AMLT011975.pdf | |
https://www.academia.org.mx/aml_static/bd/MEM002AMLT021975.pdf | |
https://www.academia.org.mx/aml_static/bd/MEM003AMLT031975.pdf | |
https://www.academia.org.mx/aml_static/bd/MEM004AMLT041975.pdf | |
https://www.academia.org.mx/aml_static/bd/MEM005AMLT051975.pdf | |
https://www.academia.org.mx/aml_static/bd/MEM006AMLT061975.pdf | |
https://www.academia.org.mx/aml_static/bd/MEM007AMLT071975.pdf | |
https://www.academia.org.mx/aml_static/bd/MEM008AMLT081946.pdf | |
https://www.academia.org.mx/aml_static/bd/MEM009AMLT091954.pdf | |
https://www.academia.org.mx/aml_static/bd/MEM010AMLT101954.pdf |
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[ | |
{"name" : "NET_Framework", "url" : "http://sanfrancisco.kapeli.com/feeds/NET_Framework.tgz"}, | |
{"name" : "ActionScript", "url" : "http://sanfrancisco.kapeli.com/feeds/ActionScript.tgz"}, | |
{"name" : "Akka", "url" : "http://newyork.kapeli.com/feeds/Akka.tgz"}, | |
{"name" : "Android", "url" : "http://london.kapeli.com/feeds/Android.tgz"}, | |
{"name" : "AngularJS", "url" : "http://sanfrancisco.kapeli.com/feeds/AngularJS.tgz"}, | |
{"name" : "Angular.dart", "url" : "http://sanfrancisco.kapeli.com/feeds/Angular.dart.tgz"}, | |
{"name" : "Ansible", "url" : "http://frankfurt.kapeli.com/feeds/Ansible.tgz"}, | |
{"name" : "Apache_HTTP_Server", "url" : "http://frankfurt.kapeli.com/feeds/Apache_HTTP_Server.tgz"}, | |
{"name" : "Appcelerator_Titanium", "url" : "http://london.kapeli.com/feeds/Appcelerator_Titanium.tgz"}, |
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Export[CloudObject["plot"], | |
ComplexPlot[Exp[z^2 + 1], {z, -2 - 2 I, 2 + 2 I} | |
, PlotPoints -> 100 | |
, PlotLegends -> "Expressions" | |
, MeshShading -> {{Automatic, Black}, {White, Automatic}} | |
, Mesh -> {Range[-10, 10, .5], Range[-10, 10, .5]}, | |
MeshFunctions -> {Re[#2] &, Im[#2] &}, MeshStyle -> {White, Black} | |
] | |
, "PNG" | |
] |
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With[{ | |
list = CountryData["UnitedStates", {"GDP", All}]["DatePath"] | |
}, | |
With[{ | |
real = Table[ | |
With[{ | |
a = DateValue[First@list[[i]], "Year"], | |
b = QuantityMagnitude[Last@list[[i]]] | |
}, | |
{DateObject[{a, 1, 1}], |
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{(Subscript[\[ConstantC], i]^b)[a]<->Subscript[\[ConstantC], 1+i][a,b],Subscript[\[ConstantC], i][Subscript[\[ConstantC], -1+i][a,b],c]<->Subscript[\[ConstantC], 1+i][Subscript[\[ConstantC], i][a,c],Subscript[\[ConstantC], i][b,c]],Subscript[\[ConstantC], i][a,b]<->Subscript[\[ConstantC], i][b,a],Subscript[\[ConstantC], i][a,a]<->Subscript[\[ConstantC], 1+i][a]^2} |
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With[{ | |
limit = 2, | |
f = Function[z, z^3 - z] | |
}, | |
Show[{ | |
ComplexPlot[f[z] | |
, {z, limit + limit I, -limit - limit I} | |
, Mesh -> {Range[-10, 10, .5], Range[-10, 10, .5]} | |
, MeshFunctions -> {Re[#2] &, Im[#2] &} | |
, MeshStyle -> {White, Black} |
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$RecursionLimit = Infinity | |
collatz[1] = 1 | |
collatz[n_Integer /; And[n > 1, OddQ[n]]] := collatz[n] = 3 n + 1 | |
collatz[n_Integer /; And[n > 1, EvenQ[n]]] := collatz[n] = n/2 | |
collatzseq[1] = {1} | |
collatzseq[n_Integer /; n > 1] := | |
collatzseq[n] = {n, Splice@collatzseq@collatz@n} |