<?xml version="1.0" encoding="utf-8" standalone="yes"?><rss version="2.0" xmlns:atom="http://www.w3.org/2005/Atom"><channel><title>Spacetime on gdpark.blog</title><link>https://gdpark.blog/tags/spacetime/</link><description>Recent content in Spacetime on gdpark.blog</description><generator>Hugo</generator><language>en</language><lastBuildDate>Sat, 06 May 2017 00:00:00 +0000</lastBuildDate><atom:link href="https://gdpark.blog/tags/spacetime/index.xml" rel="self" type="application/rss+xml"/><item><title>Spacetime and Lorentz Invariance [Special Relativity Special #3]</title><link>https://gdpark.blog/posts/special-relativity-03-spacetime-and-lorentz-invariance/</link><pubDate>Thu, 20 Apr 2017 00:00:00 +0000</pubDate><guid>https://gdpark.blog/posts/special-relativity-03-spacetime-and-lorentz-invariance/</guid><description>A casual dive into four-vectors and spacetime — why we need (t, x, y, z) once Einstein smashes simultaneity and each inertial frame gets its own time!</description></item><item><title>Timelike, Spacelike, and Null Intervals [Special Relativity Special #4]</title><link>https://gdpark.blog/posts/special-relativity-04-timelike-spacelike-and-null-intervals/</link><pubDate>Fri, 05 May 2017 00:00:00 +0000</pubDate><guid>https://gdpark.blog/posts/special-relativity-04-timelike-spacelike-and-null-intervals/</guid><description>Picking up right where we cut off last time — we finally classify spacetime intervals as timelike, spacelike, or null, and yes, hyperbolas make a comeback!</description></item><item><title>The Twin Paradox in Special Relativity [Modern Physics I Studied #4]</title><link>https://gdpark.blog/posts/modern-physics-04-the-twin-paradox-in-special-relativity/</link><pubDate>Thu, 20 Aug 2015 00:00:00 +0000</pubDate><guid>https://gdpark.blog/posts/modern-physics-04-the-twin-paradox-in-special-relativity/</guid><description>Finally cracking the twin paradox using length contraction — whoever changed direction was the one actually moving, and the math totally checks out hehe.</description></item><item><title>Hyperbolic Geometry and Non-Euclidean Geometry [Special Relativity Special #5]</title><link>https://gdpark.blog/posts/special-relativity-05-hyperbolic-geometry-and-non-euclidean-geometry/</link><pubDate>Fri, 05 May 2017 00:00:00 +0000</pubDate><guid>https://gdpark.blog/posts/special-relativity-05-hyperbolic-geometry-and-non-euclidean-geometry/</guid><description>We jump straight into Lorentz transformations and spacetime diagrams, playing with inertial frames and Einstein&amp;rsquo;s brain-smashing assumption that light always travels at c!</description></item><item><title>Time Dilation and Length Contraction [Special Relativity Special #6]</title><link>https://gdpark.blog/posts/special-relativity-06-time-dilation-and-length-contraction/</link><pubDate>Fri, 05 May 2017 00:00:00 +0000</pubDate><guid>https://gdpark.blog/posts/special-relativity-06-time-dilation-and-length-contraction/</guid><description>Using spacetime&amp;rsquo;s weird geometry — and a Pythagorean theorem I totally named myself lol — to show why time dilates and lengths contract when you&amp;rsquo;re moving fast.</description></item><item><title>Lorentz Transformation and Lorentz Boosts [Special Relativity Special #7]</title><link>https://gdpark.blog/posts/special-relativity-07-lorentz-transformation-and-lorentz-boosts/</link><pubDate>Fri, 05 May 2017 00:00:00 +0000</pubDate><guid>https://gdpark.blog/posts/special-relativity-07-lorentz-transformation-and-lorentz-boosts/</guid><description>We finally wrap up the Lorentz transformation by using hyperbolic angles to assign ct&amp;rsquo;, x&amp;rsquo; coordinates to events in a relatively moving frame!</description></item><item><title>Four-Vectors [Special Relativity Special #8]</title><link>https://gdpark.blog/posts/special-relativity-08-four-vectors/</link><pubDate>Sat, 06 May 2017 00:00:00 +0000</pubDate><guid>https://gdpark.blog/posts/special-relativity-08-four-vectors/</guid><description>Closing out the special-relativity series with a look at four-vectors — their notation, basis vectors, and how spacetime intervals set them apart from plain 3D vectors!</description></item></channel></rss>