{"version":"1.0","provider_name":"Department of Mathematics","provider_url":"https:\/\/www.dm.unipi.it\/en\/","author_name":"indico","author_url":"https:\/\/www.dm.unipi.it\/en\/author\/indico\/","title":"Diophantine methods and S-unit equations - Samuel Le Fourn (Institut Fourier, Grenoble) - Department of Mathematics","type":"rich","width":600,"height":338,"html":"<blockquote class=\"wp-embedded-content\" data-secret=\"SbRvHmWdfI\"><a href=\"https:\/\/www.dm.unipi.it\/en\/eventi\/tba-samuel-le-fourn-institut-fourier-grenoble\/\">Diophantine methods and S-unit equations &#8211; Samuel Le Fourn (Institut Fourier, Grenoble)<\/a><\/blockquote><iframe sandbox=\"allow-scripts\" security=\"restricted\" src=\"https:\/\/www.dm.unipi.it\/en\/eventi\/tba-samuel-le-fourn-institut-fourier-grenoble\/embed\/#?secret=SbRvHmWdfI\" width=\"600\" height=\"338\" title=\"&#8220;Diophantine methods and S-unit equations &#8211; Samuel Le Fourn (Institut Fourier, Grenoble)&#8221; &#8212; Department of Mathematics\" data-secret=\"SbRvHmWdfI\" frameborder=\"0\" marginwidth=\"0\" marginheight=\"0\" scrolling=\"no\" class=\"wp-embedded-content\"><\/iframe><script type=\"text\/javascript\">\n\/* <![CDATA[ *\/\n\/*! This file is auto-generated *\/\n!function(d,l){\"use strict\";l.querySelector&&d.addEventListener&&\"undefined\"!=typeof URL&&(d.wp=d.wp||{},d.wp.receiveEmbedMessage||(d.wp.receiveEmbedMessage=function(e){var t=e.data;if((t||t.secret||t.message||t.value)&&!\/[^a-zA-Z0-9]\/.test(t.secret)){for(var s,r,n,a=l.querySelectorAll('iframe[data-secret=\"'+t.secret+'\"]'),o=l.querySelectorAll('blockquote[data-secret=\"'+t.secret+'\"]'),c=new RegExp(\"^https?:$\",\"i\"),i=0;i<o.length;i++)o[i].style.display=\"none\";for(i=0;i<a.length;i++)s=a[i],e.source===s.contentWindow&&(s.removeAttribute(\"style\"),\"height\"===t.message?(1e3<(r=parseInt(t.value,10))?r=1e3:~~r<200&&(r=200),s.height=r):\"link\"===t.message&&(r=new URL(s.getAttribute(\"src\")),n=new URL(t.value),c.test(n.protocol))&&n.host===r.host&&l.activeElement===s&&(d.top.location.href=t.value))}},d.addEventListener(\"message\",d.wp.receiveEmbedMessage,!1),l.addEventListener(\"DOMContentLoaded\",function(){for(var e,t,s=l.querySelectorAll(\"iframe.wp-embedded-content\"),r=0;r<s.length;r++)(t=(e=s[r]).getAttribute(\"data-secret\"))||(t=Math.random().toString(36).substring(2,12),e.src+=\"#?secret=\"+t,e.setAttribute(\"data-secret\",t)),e.contentWindow.postMessage({message:\"ready\",secret:t},\"*\")},!1)))}(window,document);\n\/* ]]> *\/\n<\/script>\n","description":"Baker's method (based on linear forms in logarithms) and Runge's method (based on the pigeonhole principle) both allow to bound heights of integral points on curves (or even varieties) in certain situations which turn out to be rather different. In&hellip;Read More..."}