<?xml version="1.0" encoding="utf-8" standalone="yes"?><rss version="2.0" xmlns:atom="http://www.w3.org/2005/Atom"><channel><title>video | James Colliander</title><link>https://0a92e423.colliand.pages.dev/tag/video/</link><atom:link href="https://0a92e423.colliand.pages.dev/tag/video/index.xml" rel="self" type="application/rss+xml"/><description>video</description><generator>Wowchemy (https://wowchemy.com)</generator><language>en-us</language><copyright>© 2026 James Colliander</copyright><lastBuildDate>Sun, 12 May 2013 19:09:11 +0000</lastBuildDate><image><url>https://0a92e423.colliand.pages.dev/media/icon_hud40f89a7a92de510cc371f83445dc1ca_205872_512x512_fill_lanczos_center_2.png</url><title>video</title><link>https://0a92e423.colliand.pages.dev/tag/video/</link></image><item><title>Ubiquity of Mathematics: Ingrid Daubechies</title><link>https://0a92e423.colliand.pages.dev/post/ubiquity-of-mathematics-ingrid-daubechies/</link><pubDate>Sun, 12 May 2013 19:09:11 +0000</pubDate><guid>https://0a92e423.colliand.pages.dev/post/ubiquity-of-mathematics-ingrid-daubechies/</guid><description>&lt;video controls height="432" width="576">
&lt;source src="http://share.math.toronto.edu/users/rcerezo/435dc3c0c410bdc24a3ce3e64818a9b7.mp4" type='video/mp4; codecs="avc1.42E01E,mp4a.40.2"'>
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&lt;/video></description></item><item><title>University of Toronto Math Department Colloquium Videos Winter 2013</title><link>https://0a92e423.colliand.pages.dev/post/university-of-toronto-math-department-colloquium-videos-winter-2013/</link><pubDate>Wed, 08 May 2013 19:08:10 +0000</pubDate><guid>https://0a92e423.colliand.pages.dev/post/university-of-toronto-math-department-colloquium-videos-winter-2013/</guid><description>&lt;p>The Department of Mathematics at the University of Toronto has recently deployed a &lt;a href="https://github.com/KBmarco/KBasix">new granular content management system called KBasix&lt;/a> for sharing files and web content.
We&amp;rsquo;ve deployed and enriched a KBasix system to create a video upload-transcode-stream service for the videos of seminars and colloquia that take place in our department.
I am grateful to Pamela Brittain, Marco de la Cruz-Heredia, Emile LeBlanc and Habiba Mohtadi for their efforts at making it possible for the world to tune into our colloquium stream!&lt;/p>
&lt;h3 id="wednesday-april-24-2013">Wednesday April 24, 2013&lt;/h3>
&lt;p>&amp;ldquo;Linearization of Lie groupoids – Rui Loja Fernandes“&lt;/p>
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&lt;/video>
&lt;h3 id="thursday-march-28-2013">Thursday March 28, 2013&lt;/h3>
&lt;p>&amp;ldquo;What is quantum probability? - Greg Kuperberg“&lt;/p>
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&lt;source src="https://share.math.toronto.edu/users/habiba/112fba06e31a28d83899ec8c584d876c.mp4" type='video/mp4; codecs="avc1.42E01E,mp4a.40.2"'>
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&lt;h3 id="wednesday-march-20-2013">Wednesday March 20, 2013&lt;/h3>
&lt;p>&amp;ldquo;Cherednik algebras and torus knots - Pavel Etingof&amp;rdquo;&lt;/p>
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&lt;source src=" https://share.math.toronto.edu/users/habiba/93ecd71a5783f6006dd24d54d1428495.mp4"
type='video/mp4; codecs="avc1.42E01E,mp4a.40.2"'>
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&lt;h3 id="wednesday-march-13-2013">Wednesday March 13, 2013&lt;/h3>
&lt;p>&amp;ldquo;Thin Matrix Groups and Diophantine Analysis - Peter Sarnak&amp;rdquo;&lt;/p>
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&lt;source src="https://share.math.toronto.edu/users/habiba/1f47779430e3bf0367e99454dbe050b8.mp4"
type='video/mp4; codecs="avc1.42E01E,mp4a.40.2"'>
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&lt;h3 id="wednesday-march-06-2013">Wednesday March 06, 2013&lt;/h3>
&lt;p>&amp;ldquo;Trees and Wheels and Balloons and Hoops and Why I Care – Dror Bar-Natan&amp;rdquo;&lt;/p>
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https://share.math.toronto.edu/users/habiba/5cc2fdcbce1fa40ac63e58a50d1decdf.mp4" type='video/mp4; codecs="avc1.42E01E,mp4a.40.2"'>
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&lt;h3 id="wednesday-february-06-2013">Wednesday February 06, 2013&lt;/h3>
&lt;p>&amp;ldquo;Universal spaces for birational invariants - Yuri Tschinkel&amp;rdquo;&lt;/p>
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&lt;source src="https://share.math.toronto.edu/users/habiba/14f7fe1d43f588170b5d4104a0e0d78a.mp4" type='video/mp4; codecs="avc1.42E01E,mp4a.40.2"'>
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&lt;h3 id="wednesday-january-30-2013">Wednesday January 30, 2013&lt;/h3>
&lt;p>&amp;ldquo;Operator limits of random matrices - Balint Virag&amp;rdquo;&lt;/p>
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&lt;source src="
https://share.math.toronto.edu/users/habiba/e721015f6f68f71c82061fd8e1ce61af.mp4"
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&lt;h3 id="wednesday-january-23-2013">Wednesday January 23, 2013&lt;/h3>
&lt;p>&amp;ldquo;Unexpected applications of polynomials in combinatorics - Larry Guth&amp;rdquo;&lt;/p>
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&lt;source src="
https://share.math.toronto.edu/users/habiba/e3672da058847676384a29fdb4166628.mp4"
type='video/mp4; codecs="avc1.42E01E,mp4a.40.2"'>
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https://share.math.toronto.edu/users/habiba/0f90ad6a0d68f29f3a2b771dff59b70d.ogg"
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&lt;/video></description></item><item><title>Ubiquity of Mathematics: Luis Seco</title><link>https://0a92e423.colliand.pages.dev/post/ubiquity-of-mathematics-luis-seco/</link><pubDate>Tue, 07 May 2013 19:07:02 +0000</pubDate><guid>https://0a92e423.colliand.pages.dev/post/ubiquity-of-mathematics-luis-seco/</guid><description>&lt;video controls height="432" width="576">
&lt;source src="http://share.math.toronto.edu/users/rcerezo/d97cb94248ef10adf62a8099a73b200b.mp4" type='video/mp4; codecs="avc1.42E01E,mp4a.40.2"'>
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&lt;p>&lt;a href='Luis-Seco-Interivew-Transcript.pdf'>Luis Seco Interivew - Transcript&lt;/a>&lt;/p></description></item><item><title>Ubiquity of Mathematics: Spyros Alexakis</title><link>https://0a92e423.colliand.pages.dev/post/ubiquity-of-mathematics-spyros-alexakis/</link><pubDate>Mon, 06 May 2013 19:06:12 +0000</pubDate><guid>https://0a92e423.colliand.pages.dev/post/ubiquity-of-mathematics-spyros-alexakis/</guid><description>&lt;video controls height="432" width="576">
&lt;source src="http://share.math.toronto.edu/users/rcerezo/f8158f652b5047bae2ab9f4fa3ea49d4.mp4" type='video/mp4; codecs="avc1.42E01E,mp4a.40.2"'>
&lt;source src="http://share.math.toronto.edu/users/rcerezo/1aad593ba8143b1d4f0a26658bc34d1a.ogg" type='video/ogg; codecs="theora,vorbis"'>
&lt;source src="http://share.math.toronto.edu/users/rcerezo/fb3e1e4ab17ae7b3a02ebbd022534c46.webm" type='video/webm; codecs="vp8,vorbis"'>
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&lt;a href="Spyridon-Alexakis-Interview-Transcript.pdf">Spryridon Alexakis - Transcript&lt;/a></description></item><item><title>Ubiquity of Mathematics: Adrian Nachman</title><link>https://0a92e423.colliand.pages.dev/post/ubiquity-of-mathematics-adrian-nachman/</link><pubDate>Fri, 03 May 2013 19:04:57 +0000</pubDate><guid>https://0a92e423.colliand.pages.dev/post/ubiquity-of-mathematics-adrian-nachman/</guid><description>&lt;video controls height="432" width="576">
&lt;source src="https://share.math.toronto.edu/users/rcerezo/7b36ef3d2f00a1d6e9e3b1c9da202e25.mp4" type='video/mp4;codecs="avc1.42E01E,mp4a.40.2"'>
&lt;source src="https://share.math.toronto.edu/users/rcerezo/4c3571a8dc392c0ea096c39d32a18349.ogg" type='video/ogg;codecs="theora,vorbis"'>
&lt;source src="https://share.math.toronto.edu/users/rcerezo/2bc5216c01567bf7320b130d2b9f12db.webm" type='video/webm; codecs="vp8,vorbis"'>
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&lt;br>
&lt;a href='Adrian-Nachman-Interview-Transcript.pdf'>Adrian Nachman Interview - Transcript&lt;/a></description></item><item><title>Ubiquity of Mathematics: Charles Fefferman</title><link>https://0a92e423.colliand.pages.dev/post/ubiquity-of-mathematics-charles-fefferman/</link><pubDate>Thu, 02 May 2013 19:03:43 +0000</pubDate><guid>https://0a92e423.colliand.pages.dev/post/ubiquity-of-mathematics-charles-fefferman/</guid><description>&lt;p>This is Episode 1 of a 5 part video series entitled &lt;em>Ubiquity of Mathematics.&lt;/em> I am grateful to the Department of Mathematics, the &lt;a href="http://www.fields.utoronto.ca/">Fields Institute&lt;/a>, Richard Cerezo, and Andrea MacLeod for making this project happen.
I also thankful the mathematicians interviewed for this series:&lt;/p>
&lt;ul>
&lt;li>&lt;a href="http://www.math.toronto.edu/cms/alexakis-spyros/">Spyros Alexakis&lt;/a>&lt;/li>
&lt;li>I&lt;a href="http://fds.duke.edu/db/aas/math/ingrid">ngrid Daubechies&lt;/a>&lt;/li>
&lt;li>&lt;a href="https://www.math.princeton.edu/directory/charles-fefferman">Charles Fefferman&lt;/a>&lt;/li>
&lt;li>&lt;a href="http://www.math.toronto.edu/cms/nachman-adrian/">Adrian Nachman&lt;/a>&lt;/li>
&lt;li>&lt;a href="https://web.archive.org/web/20130428025829/http://www.risklab.ca:80/seco/">Luis Seco&lt;/a>&lt;/li>
&lt;/ul>
The other episodes will appear shortly. Here is the &lt;a href="Charles-Fefferman-Interview-Transcript.pdf">transcript&lt;/a> and here is the video of the interview with Charles Fefferman:
&lt;p>
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&lt;/p></description></item><item><title>Larry Guth Colloquium: Unexpected Applications of Polynomials in Combinatorics</title><link>https://0a92e423.colliand.pages.dev/post/larry-guth-colloquium-unexpected-applications-of-polynomials-in-combinatorics/</link><pubDate>Mon, 11 Feb 2013 20:01:01 +0000</pubDate><guid>https://0a92e423.colliand.pages.dev/post/larry-guth-colloquium-unexpected-applications-of-polynomials-in-combinatorics/</guid><description>&lt;p>My former colleague &lt;a href="http://math.mit.edu/~lguth/">Larry Guth&lt;/a> (now &lt;a href="https://web.archive.org/web/20130123183001/http://math.mit.edu/people/profile.php?pid=1461">at MIT&lt;/a>) visited us recently and gave a beautiful colloquium talk. The Department has recently deployed a video streaming service so we are able to share Larry&amp;rsquo;s talk with the world. We look forward to sharing other videos in the future.&lt;/p>
&lt;p>Here is the video:&lt;/p>
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&lt;h3>Unexpected applications of polynomials in combinatorics&lt;/h3>
by &lt;a href="http://math.mit.edu/~lguth/"> Larry Guth&lt;/a> | MIT
&lt;em>Time:&lt;/em> 16:10 (Wednesday, Jan. 23, 2013)
&lt;em>Location:&lt;/em> BA6183, Bahen Center, 40 St George St
&lt;em>Abstract:&lt;/em>
In the last five years, several hard problems in combinatorics have been solved by using polynomials in an unexpected way. In some cases, the proofs are very short, and I will present a complete proof in the lecture. One of the problems is the joints problem. Given a set of lines in $R^3$, a joint is a point that lies in three non-coplanar lines. Given $L$ lines in $R^3$, how many joints can there be? Another problem is the distinct distance problem in the plane. If P is a set of points in the plane, the distance set of $P$ is the set of all distances from one point of $P$ to another. If $P$ is a set of $N$ points in the plane, how small can the distance set of $P$ be? The proofs involve studying a set of points in a vector space by finding a polynomial of controlled degree that vanishes at the points, and then using the geometry of the zero-set to understand the combinatorial properties of the points. The goal for the talk is to give an overview of this new method.</description></item></channel></rss>