Welcome to mirror list, hosted at ThFree Co, Russian Federation.

Return Youtube Dislike - Dark.jpg « Icons - github.com/Anarios/return-youtube-dislike.git - Unnamed repository; edit this file 'description' to name the repository.
summaryrefslogtreecommitdiff
blob: ec7410f384c7c3e98472b15cd98e0b64a43631fe (plain)
1
<?xml version="1.0" encoding="UTF-8" standalone="no"?><!DOCTYPE svg PUBLIC "-//W3C//DTD SVG 1.1//EN" "http://www.w3.org/Graphics/SVG/1.1/DTD/svg11.dtd"><svg width="100%" height="100%" viewBox="0 0 240 240" version="1.1" xmlns="http://www.w3.org/2000/svg" xmlns:xlink="http://www.w3.org/1999/xlink" xml:space="preserve" xmlns:serif="http://www.serif.com/" style="fill-rule:evenodd;clip-rule:evenodd;stroke-linejoin:round;stroke-miterlimit:2;"><clipPath id="_clip1"><rect id="Icon-Layout" serif:id="Icon Layout" x="-0.008" y="-0.003" width="240.008" height="240.01"/></clipPath><g clip-path="url(#_clip1)"><clipPath id="_clip2"><rect x="-0.008" y="-0.003" width="240.008" height="240.01"/></clipPath><g clip-path="url(#_clip2)"><use xlink:href="#_Image3" x="0" y="0" width="240px" height="240px"/></g></g><rect x="-2.133" y="-2.539" width="244.091" height="243.77" style="fill:#1b1b1b;"/><path d="M139.113,65.266l-57.339,-0c-5.288,-0 -9.812,3.185 -11.723,7.772l-19.241,44.916c-0.573,1.466 -0.892,2.995 -0.892,4.651l0,12.742c0,7.009 5.734,12.743 12.742,12.743l40.202,-0l-6.053,29.115l-0.191,2.039c0,2.612 1.083,5.033 2.803,6.754l6.754,6.689l41.985,-41.985c2.294,-2.294 3.695,-5.479 3.695,-8.984l0,-63.71c0,-7.009 -5.734,-12.742 -12.742,-12.742Zm25.485,-0l-0,76.452l25.484,0l-0,-76.452l-25.484,-0Z" style="fill:url(#_Linear4);fill-rule:nonzero;"/><defs><image id="_Image3" width="240px" height="240px" xlink:href="data:image/jpeg;base64,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"/><linearGradient id="_Linear4" x1="0" y1="0" x2="1" y2="0" gradientUnits="userSpaceOnUse" gradientTransform="matrix(152.906,153.295,-153.295,152.906,43.6442,45.958)"><stop offset="0" style="stop-color:#f00;stop-opacity:1"/><stop offset="0.56" style="stop-color:#4c0000;stop-opacity:1"/><stop offset="1" style="stop-color:#000;stop-opacity:1"/></linearGradient></defs></svg>