Luke R. Robitaille (@luke_robitaille) 's Twitter Profile
Luke R. Robitaille

@luke_robitaille

Understanding the "why" of mathematics

ID: 843429835435196416

calendar_today19-03-2017 11:51:57

20 Tweet

992 Followers

92 Following

Po-Shen Loh (@poshenloh) 's Twitter Profile Photo

Found a surprisingly simple (yet not commonly known) #math trick that solves every quadratic equation, which has been hiding in plain sight. It should be added to every textbook! youtu.be/ZBalWWHYFQc Details + credit earlier discoverers poshenloh.com/quadratic #Mathchat #MTBoS

MAA (@maanow) 's Twitter Profile Photo

Explore your curiosity with AMC’s first ever video podcast: The Curious Cube! In this interactive series, your hosts answer your questions! Check out bit.ly/3sflmOw for more info. Join us for the series premiere Jan. 5!

Explore your curiosity with AMC’s first ever video podcast: The Curious Cube! In this interactive series, your hosts answer your questions! Check out bit.ly/3sflmOw for more info. Join us for the series premiere Jan. 5!
MAA (@maanow) 's Twitter Profile Photo

🔊 We’re Live! Join The Curious Cube Hosts Holden, Isabella, and Luke for the first episode of the MAA AMC’s student podcast: bit.ly/3zwLJ45 ➡️ Find more info at maa-amc.org/curiouscube. #AMCMath

🔊 We’re Live! Join The Curious Cube Hosts Holden, Isabella, and Luke for the first episode of the MAA AMC’s student podcast: bit.ly/3zwLJ45

➡️ Find more info at maa-amc.org/curiouscube. #AMCMath
MAA (@maanow) 's Twitter Profile Photo

To celebrate the AMC 8, the hosts of The Curious Cube podcast are taking time to reflect on their experiences with the AMC 8 and share tips for preparing for Competition Day! Check out the second episode here: bit.ly/3qMSjAI #AMCMath

Norah Tan (@norahtan1) 's Twitter Profile Photo

We study permutation gates (permute 2^n basis states) in the Clifford hierarchy and propose a "staircase form" to characterize those in level 3. As an application, we show that the smallest number of qubits for which there exists a non-semi-Clifford permutation in level 3 is 7.

We study permutation gates (permute 2^n basis states) in the Clifford hierarchy and propose a "staircase form" to characterize those in level 3. As an application, we show that the smallest number of qubits for which there exists a non-semi-Clifford permutation in level 3 is 7.
MIT Quizbowl (@mitquizbowl) 's Twitter Profile Photo

I asked our ACF winter team for pictures. I received a picture of a pentagonal intersection (thanks Yrwin). (We took 5th place and Yrwin got a book prize! Thank you to Brandeis for hosting.)

I asked our ACF winter team for pictures.

I received a picture of a pentagonal intersection (thanks Yrwin).

(We took 5th place and Yrwin got a book prize! Thank you to Brandeis for hosting.)
Luke R. Robitaille (@luke_robitaille) 's Twitter Profile Photo

I have posted four new videos to my YouTube channel please check them out. Thank you! youtu.be/xezNqwaueOg (part one) youtu.be/7toe4KmS98c (part two) youtu.be/4L0O5JLMNEA (part three) youtu.be/_JWeUbTIiPQ (part four)