<?xml version="1.0" encoding="utf-8" standalone="yes"?><rss version="2.0" xmlns:atom="http://www.w3.org/2005/Atom"><channel><title>Integration on Chen Kai Blog</title><link>https://www.chenk.top/en/tags/integration/</link><description>Recent content in Integration on Chen Kai Blog</description><generator>Hugo</generator><language>en</language><lastBuildDate>Tue, 21 Apr 2026 09:00:00 +0000</lastBuildDate><atom:link href="https://www.chenk.top/en/tags/integration/index.xml" rel="self" type="application/rss+xml"/><item><title>Claude Code Hands-On (4): MCP Servers, or How Claude Talks to Anything</title><link>https://www.chenk.top/en/claude-code-learn/04-mcp-servers/</link><pubDate>Tue, 21 Apr 2026 09:00:00 +0000</pubDate><guid>https://www.chenk.top/en/claude-code-learn/04-mcp-servers/</guid><description>&lt;p>If you only learn one extension mechanism in Claude Code, learn MCP. It is the difference between an autocomplete and a platform.&lt;/p>
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&lt;h2 id="the-60-second-pitch" class="heading-anchor">The 60-second pitch&lt;a href="#the-60-second-pitch" class="heading-link" aria-label="Permalink to this section" title="Copy link to this section">#&lt;/a>
&lt;/h2>&lt;p>MCP is &lt;strong>Model Context Protocol&lt;/strong> — a small open spec that lets Claude Code call tools and read resources from external servers. The &amp;ldquo;server&amp;rdquo; is any process that speaks MCP over stdio or HTTP. Claude treats MCP tools the same as its built-in tools: the model decides when to call them, you confirm or auto-approve, results come back as text.&lt;/p></description></item><item><title>Differential Geometry (9): Integration on Manifolds and Stokes' Theorem</title><link>https://www.chenk.top/en/differential-geometry/09-integration-stokes/</link><pubDate>Wed, 17 Nov 2021 09:00:00 +0000</pubDate><guid>https://www.chenk.top/en/differential-geometry/09-integration-stokes/</guid><description>&lt;p>In single-variable calculus, the fundamental theorem says that integrating a derivative over an interval equals the boundary difference: &lt;span class="math-inline">$\int_a^b f&amp;#39;(x)\,dx = f(b) - f(a)$&lt;/span>
. The &amp;ldquo;boundary&amp;rdquo; of &lt;span class="math-inline">$[a, b]$&lt;/span>
 is the two-point set &lt;span class="math-inline">$\{a, b\}$&lt;/span>
, with &lt;span class="math-inline">$b$&lt;/span>
 counted positively and &lt;span class="math-inline">$a$&lt;/span>
 negatively. The right-hand side is the integral of &lt;span class="math-inline">$f$&lt;/span>
 over this signed boundary. The left-hand side is the integral of the derivative over the interval. This is, in essence, every &amp;ldquo;fundamental theorem&amp;rdquo; you have ever met — Green&amp;rsquo;s theorem in the plane, the divergence theorem in three dimensions, the classical Stokes&amp;rsquo; theorem on surfaces. They are all instances of one statement on manifolds: &lt;strong>the integral of &lt;span class="math-inline">$d\omega$&lt;/span>
 over &lt;span class="math-inline">$M$&lt;/span>
 equals the integral of &lt;span class="math-inline">$\omega$&lt;/span>
 over &lt;span class="math-inline">$\partial M$&lt;/span>
&lt;/strong>.&lt;/p></description></item></channel></rss>