Instructional Video13:18
Bozeman Science

Data

12th - Higher Ed
New ReviewIn this video Paul Andersen shows you how to analyze and interpret data in a mini-lesson on Data. Two examples are included in the video and two additional examples are included in the linked thinking slides.
Instructional Video13:33
Bozeman Science

Quantitative Analysis

12th - Higher Ed
New ReviewIn this video Paul Andersen shows you how to analyze and interpret data in a mini-lesson on quantitative analysis. Two examples are included in the video and two additional examples are included in the linked thinking slides.
Instructional Video14:28
Bozeman Science

Statistical Analysis

12th - Higher Ed
New ReviewIn this video Paul Andersen shows you how to analyze and interpret data in a mini-lesson on statistical analysis. Two examples are included in the video and two additional examples are included in the linked thinking slides.
Instructional Video15:07
Bozeman Science

Mathematical Representations

12th - Higher Ed
New ReviewIn this video Paul Andersen shows you how to use mathematical and computational thinking in a mini-lesson on mathematical representations. Two examples are included in the video and two additional examples are included in the linked...
Instructional Video8:28
Bozeman Science

Qualitative and Quantitative Data

12th - Higher Ed
New ReviewIn this video Paul Andersen shows you how to use mathermatical and computational thinking in a mini-lesson on qualitative and quantitative data. Two examples are included in the video and two additional examples are included in the...
Instructional Video10:44
Be Smart

How Did X Become the Unknown (and so much else)?

12th - Higher Ed
New ReviewX is everywhere and it’s probably thanks to math. But why is x the symbol for the unknown?
Instructional Video12:40
Be Smart

Computers Can Predict When You're Going to Die… Here's How

12th - Higher Ed
New ReviewPredictive analytics uses math and historical data to make predictions about the future. It’s used in commerce, sports, politics, social media and tons of other places. And as it turns out, people have been using math to predict people’s...
Instructional Video8:36
PBS

Voting Systems and the Condorcet Paradox

12th - Higher Ed
What is the best voting system? Voting seems relatively straightforward, yet four of the most widely used voting systems can produce four completely different winners.
Instructional Video3:41
MinutePhysics

The Order of Operations is Wrong

12th - Higher Ed
The Order of Operations is Wrong
Instructional Video1:21
MinutePhysics

Misconceptions Footnote †: Randomness and Feedback

12th - Higher Ed
Footnote to the main video here: https://youtu.be/HUti6vGctQM Feedback loops and spurious correlations! REFERENCES: Spurious correlations: http://www.tylervigen.com/spurious-correlations Loopy by Nicky Case: http://ncase.me/loopy/...
Instructional Video1:57
MinutePhysics

Is the Universe Entirely Mathematical feat. Max Tegmark

12th - Higher Ed
Is the Universe Entirely Mathematical feat. Max Tegmark
Instructional Video6:19
MinutePhysics

How To Tell If We're Beating COVID-19

12th - Higher Ed
This video is a collaboration with Aatish Bhatia about how to see the COVID-19 tipping point - we present a better way to graph COVID-19 coronavirus cases using a logarithmic scale in "phase space" - plotting the growth rate against the...
Instructional Video2:42
MinutePhysics

How to Subtract By Adding

12th - Higher Ed
How to Subtract By Adding
Instructional Video1:42
MinutePhysics

How to Count Infinity

12th - Higher Ed
"Some infinities are bigger than other infinities" - Hazel Grace Lancaster, in "The Fault in Our Stars," by John Green
Instructional Video4:59
TED-Ed

TED-Ed: Does math have a major flaw? | Jacqueline Doan and Alex Kazachek

Pre-K - Higher Ed
A mathematician with a knife and ball begins slicing and distributing the ball into an infinite number of boxes. She then recombines the parts into five precise sections. Moving and rotating these sections around, she recombines them to...
Instructional Video5:43
MinutePhysics

Why Penrose Tiles Never Repeat

12th - Higher Ed
This video is about a better way to understand Penrose tilings (the famous tilings invented by Roger Penrose that never repeat themselves but still have some kind of order/pattern).
Instructional Video2:49
SciShow

The Fibonacci Sequence: Nature's Code

12th - Higher Ed
Hank introduces us to the most beautiful numbers in nature - the Fibonacci sequence.
Instructional Video5:35
SciShow

Why It's Good for COVID-19 Models to Be Wrong

12th - Higher Ed
As we react to the predictions that epidemiological models make, changing the ways we act and go about our lives, those estimates can appear totally off. But if a model’s predictions end up being wrong, that might mean it's done exactly...
Instructional Video7:51
SciShow

4 Weird Unsolved Mysteries of Math

12th - Higher Ed
There are lots of unsolved mysteries in the world of math, and many of them start off with a deceptively simple premise, like: What's the biggest couch you can slide around a 90-degree corner? Hosted by: Michael Aranda
Instructional Video3:32
SciShow

How to Predict the Odds of Anything

12th - Higher Ed
Statistics! They're every scientist's friend. But they can be easy to misinterpret. Check out this thought exercise with Hank to understand how some mental kung fu known as Bayesian reasoning can use stats to draw some downright...
Instructional Video13:12
3Blue1Brown

A quick trick for computing eigenvalues | Essence of linear algebra, chapter 15

12th - Higher Ed
A quick way to compute eigenvalues of a 2x2 matrix
Instructional Video15:38
Bozeman Science

Mathematics - Biology's New Microscope

12th - Higher Ed
Paul Andersen (with the help of PatricJMT) explains why mathematics may be biology's next microscope.
Instructional Video40:05
3Blue1Brown

Alice, Bob, and the average shadow of a cube

12th - Higher Ed
A story of problem-solving styles, with the central example of finding the average area for the shadow of a cube.
Instructional Video17:00
3Blue1Brown

Eigenvectors and eigenvalues: Essence of Linear Algebra - Part 14 of 15

12th - Higher Ed
Eigenvalues and eigenvectors are one of the most important ideas in linear algebra, but what on earth are they?