<?xml version="1.0" encoding="UTF-8"?><rss xmlns:dc="http://purl.org/dc/elements/1.1/" xmlns:content="http://purl.org/rss/1.0/modules/content/" xmlns:atom="http://www.w3.org/2005/Atom" version="2.0"><channel><title><![CDATA[RSS Feed]]></title><description><![CDATA[RSS Feed]]></description><link>https://ecency.com</link><image><url>https://ecency.com/logo512.png</url><title>RSS Feed</title><link>https://ecency.com</link></image><generator>RSS for Node</generator><lastBuildDate>Thu, 13 Aug 2026 11:29:18 GMT</lastBuildDate><atom:link href="https://ecency.com/created/approximation/rss.xml" rel="self" type="application/rss+xml"/><item><title><![CDATA[Estimating Sum of Series as the Midpoint is a much better Approximation than the Partial Sum]]></title><description><![CDATA[In this video, I show that modifying our earlier Theorem 2 remainder estimate by adding the partial sum to both sides of the inequality provides a much better approximation than simply using the partial]]></description><link>https://ecency.com/@mes/lkt-mspo8nw7-sdz6gzqu</link><guid isPermaLink="true">https://ecency.com/@mes/lkt-mspo8nw7-sdz6gzqu</guid><category><![CDATA[hive-111030]]></category><dc:creator><![CDATA[mes]]></dc:creator><pubDate>Wed, 12 Aug 2026 05:51:27 GMT</pubDate><enclosure url="https://i.ecency.com/p/32FTXiZsHoAW6noHJC4whDkkHNuKT6chKEWrJq5J4PEoQix2We4X7dnc7mRdAKa4n1nwPPy87qeJsNguC1GAzz44ZjibztW6q2KwPXnx6PjVSK747nWCJrbYmDgLbZRNtJNFpvZQUVYEjP5q?format=match&amp;mode=fit" length="0" type="false"/></item><item><title><![CDATA[Estimating Sum of Series as the Midpoint is a much better Approximation than the Partial Sum]]></title><description><![CDATA[In this video, I show that modifying our earlier Theorem 2 remainder estimate by adding the partial sum to both sides of the inequality provides a much better approximation than simply using the partial]]></description><link>https://ecency.com/@mes/estimating-sum-of-series-as-264</link><guid isPermaLink="true">https://ecency.com/@mes/estimating-sum-of-series-as-264</guid><category><![CDATA[hive-128780]]></category><dc:creator><![CDATA[mes]]></dc:creator><pubDate>Wed, 12 Aug 2026 05:23:45 GMT</pubDate><enclosure url="https://i.ecency.com/p/46aP2QbqUqBqwyMYx5rqy9vFZMnbeMhRu3KsA83BYsWYwubE122tFtWDW4vVLcZMAgKsv2i4rouo2gikczWpiRgBvxT9?format=match&amp;mode=fit" length="0" type="false"/></item><item><title><![CDATA[Example 1: Approximating Cube Root Function by a 2nd Degree Taylor Polynomial]]></title><description><![CDATA[In this video I approximate the cube root function x^(1/3) by using a 2nd degree Taylor polynomial at a = 8. The first step is to obtain the first 2 derivatives of f at x = 8, and then the third derivative]]></description><link>https://ecency.com/@mes/qkbiirba</link><guid isPermaLink="true">https://ecency.com/@mes/qkbiirba</guid><category><![CDATA[hive-128780]]></category><dc:creator><![CDATA[mes]]></dc:creator><pubDate>Thu, 29 Aug 2024 00:33:06 GMT</pubDate><enclosure url="https://i.ecency.com/p/99pyU5Ga1kwr5bsMXthzYLbcngN4W2P8NtU9TWTdHC3HaQbjuuRfHesJoVvTDd3F5yHSqAi9qwQAiPTb3J78cjG5bNLaYSneKT8vdD8GztKoRa3mfdZXBfrgBeYUH2sM26?format=match&amp;mode=fit" length="0" type="false"/></item><item><title><![CDATA[Approximating Pi-Squared Over 6 With Python Programming]]></title><description><![CDATA[Hi there. In this math & Python post, I cover one way of approximating the value of pi in Python programming. It is based on this .pdf link here. That .pdf link mentions MATLAB but I'll use Python]]></description><link>https://ecency.com/@dkmathstats/approximating-pi-squared-over-6-with-python-programming</link><guid isPermaLink="true">https://ecency.com/@dkmathstats/approximating-pi-squared-over-6-with-python-programming</guid><category><![CDATA[hive-163521]]></category><dc:creator><![CDATA[dkmathstats]]></dc:creator><pubDate>Sun, 13 Mar 2022 19:09:06 GMT</pubDate><enclosure url="https://i.ecency.com/p/23KQwnti57stsAqnmyxQN5QPZRZvTFiCDfL7NC8SaXCTGutuM7gxnEWtc9AHWHBcMTXe2rqej26QLBAjLNUhuMV9ZhLBMpr?format=match&amp;mode=fit" length="0" type="false"/></item></channel></rss>