TOM ROCKS MATHS

TOM ROCKS MATHS

Maths, but not as you know it…

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Tag: klein bottle

August 2, 2022August 2, 2022 tomrocksmaths

The Mathematics of Symmetry (and Monsters)

January 3, 2022January 11, 2022 tomrocksmaths

Level 3: Doughnuts all the way down

December 27, 2021January 3, 2022 tomrocksmaths

Level 2: Houston, we have a problem

August 9, 2021 tomrocksmaths

Interesting Shapes: Why is a doughnut equivalent to a coffee mug ?

June 5, 2021 tomrocksmaths

Teddy Rocks Maths Showcase 2021: Group 9 [U-Z]

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This place is amazing. Angkor was the capital of the Khmer Empire and housed at least 0.1% of the worlds population during 1010-1220. The estimated global population at that time was around 300,000,000 - so how many people lived here? #tomrocksmaths #angkorwat #cambodia
Swipe to see my new friend up close. Incredible to see Orangutans in the wild at Semenggoh. The rehabilitation centre was established in 1979 but it took 17 years before any new ones were born. They have now managed to double the population to over 20 - let’s hope the trend continues! #tomrocksmaths #orangutan #borneo
Checking out the sights in Kuala Lumpur. As the largest city in Malaysia it has a population density of approximately 8000 people per square kilometre. If the total population is around 2 million, how big is the city? #tomrocksmaths #mathsontour #kualalumpur
NEW VIDEO: Calculating Eigenvalues and Eigenvectors of a Matrix. What is the characteristic polynomial and why do we solve it to find the eigenvalues of a matrix? Full explanation with 2 step-by-step examples premieres at 5pm (GMT+1). Watch at tomrocksmaths.com (link on profile). And make sure to sign-up for your 30-day free trial with @proprepeducation for more video lectures and exercises! #tomrocksmaths #proprep #linearalgebra
Tattoo #39 - Skyrim. If you know, you know… #tomrocksmaths #skyrim #tattoo
Here's another fantastic essay for you to enjoy from the Teddy Rocks Maths 2022 Shortlist courtesy of Vedant Lohia. A great introduction to group theory through symmetry, with a mind-blowing explanation of the periodic-table-like structure of finite simple groups. Read the full essay at tomrocksmaths.com (link on profile) #tomrocksmaths #grouptheory #teddyrocksmaths

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