<table><tr><td style="">yurchor added a comment.
</td><a style="text-decoration: none; padding: 4px 8px; margin: 0 8px 8px; float: right; color: #464C5C; font-weight: bold; border-radius: 3px; background-color: #F7F7F9; background-image: linear-gradient(to bottom,#fff,#f1f0f1); display: inline-block; border: 1px solid rgba(71,87,120,.2);" href="https://phabricator.kde.org/D21190">View Revision</a></tr></table><br /><div><div><blockquote style="border-left: 3px solid #8C98B8;
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<div style="font-style: normal;
padding-bottom: 4px;">In <a href="https://phabricator.kde.org/D21190#465401" style="background-color: #e7e7e7;
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color: rgb(107, 116, 140);"><p>it's kind of ugly though, is there any chance to make the other one faster?</p></div>
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<p>May it be an elliptic curve?</p>
<p>y²=x³−x+1</p>
<p>It is obvious that any equation with periodical functions should make KmPlot stuck at some scaling.</p>
<p>On the other hand, all functions with asymptotic behavior are "ugly" at a large scale.</p>
<p>There are some compendiums of "famous" functions (e. g. [1]), but I failed to find something really interesting on an arbitrary scale. That is the main reason for this review request.</p>
<p>[1] <a href="https://elepa.files.wordpress.com/2013/11/fifty-famous-curves.pdf" class="remarkup-link" target="_blank" rel="noreferrer">https://elepa.files.wordpress.com/2013/11/fifty-famous-curves.pdf</a></p></div></div><br /><div><strong>REPOSITORY</strong><div><div>R334 KmPlot</div></div></div><br /><div><strong>REVISION DETAIL</strong><div><a href="https://phabricator.kde.org/D21190">https://phabricator.kde.org/D21190</a></div></div><br /><div><strong>To: </strong>yurchor, KDE Edu<br /><strong>Cc: </strong>aacid, kde-edu, narvaez, apol<br /></div>