Math Fan Content Lessons Tasks Math Club Projects Math @ Home Math Magic Games & Puzzles Math & Art Winter Games Snowflakes ​ Snowflakes are tiny ice crystals formed within the earth’s atmosphere. The research on snowflakes began thousands of years ago. A snow crystal is a single crystal of ice, where the water molecules are lined up in a hexagon shape. They are not frozen raindrops—the size of snow crystals changes based on the temperature of the air. The smallest crystals are called “Diamond Dust.” There are many different types of snowflake shapes. The two most commonly thought of shapes are plates and stellar crystals. Read more Why do Snowflakes have hexagonal shapes? ​ Snowflakes are symmetrical because they reflect the internal order of the water molecules as they arrange themselves in the solid-state (the process of crystallization). Water molecules in the solid-state, such as in ice and snow, form weak bonds (called hydrogen bonds) to one another. These ordered arrangements result in the basic symmetrical, hexagonal shape of the snowflake. In reality, there are many different types of snowflakes (as in the cliche that 'no two snowflakes are alike); this differentiation occurs because each snowflake is a separate crystal that is subject to specific atmospheric conditions, notably temperature and humidity, under which it is formed. Read more on Scientific American ​ Snow Crystals ​ Twin snowflakes mentioned in the video is created by Prof. Kenneth G. Libbrecht from Caltech. He studies the molecular dynamics of crystal growth, including how ice crystals grow from water vapor, which is essentially the physics of snowflakes. Make sure you visit his page to explore EVERYTHING known about snow crystals. ​ ​ Snowflakes in Math Class - Paper Cutouts STAR WARS SNOWFLAKE SAMPLES TEMPLATES MORE TEMPLATES Snowflake Activities with Polypad(K8) SNOWFLAKE FDPs DESIGNS W/ PATTERN BLOCKS 6-FOLD SYMMETRY Create a tessellating tree with Polypad(5-8) Use the random polygon tool to create a tree figure that can tessellate (tile the plane without gaps and overlaps). ​ You may discuss the slope of the edges along the way. ​ Here is a sample Polypad . New Year Resolution Flyer / Poster Happy Holidays w/ Fractions Koch Snowflake Polypad Activitiy Snowflakes look like they come from another dimension. In fact, they really do! Draw the Koch Snowflake Fractal with Polypad and check out the task page to explore the amazing properties of the Koch Snowflake The Smartest way to Countdown: Math Advent Calendars Mathigon Puzzle Calendar NRICH - Primary Advent Calendar NRICH Secondary Advent Calendar More with Origami Modular Origami Tree Origami Tree Sierpinski Cutout

COMPETITIONS One of the best parts of the math-fests is obviously being able to run lots of different competitions for the kids who have different ability levels, skills, and strengths. Our aim to have so many competitions is to reach everyone at the school. You do not need to be among the top kids of the school to participate in one of those competitions. Just join, learn, collaborate, and have fun! For further information on competitions, the KocMathTeam website will be online soon ...

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Displays Math Boards Math Posters Math Class Floor Prints Math Cabinet Math Park MATH CABINET Cabinet of Wonders ​ We all know mathematics is a very colorful subject. It had many wonders so why not share some of the examples in a math cabinet? The main aim here is to give students a fun, interesting, social, and tactile experience of fundamental math concepts. Sometimes students can also design the displays and materials; in this way, they will develop ownership over the subject and the classroom they live in every day. ​ Maths and Art Projects and Activities Click here to go to the MATH & ART page to see a large selection of maths & art activities, ideas, lesson plans, templates.. Math Class Essentials Pattern Blocks Wooden Building Blocks Geometry Sets Prime Climb Game Geometiles 3D Building Set Grid Boards Unit Cubes Nets of 3D Solids Origami Geoboords Fractions For more... Books A list of Math and Science Books for readers of all ages. Ready to be amazed and love math even more and get inspired! Books for Young Readers Math and Science are full of great stories, myths, and legends as well as new adventures. Let young readers learn about the other side of the coin! Toys and Gadgets People are more likely to learn math principles when surrounded by relevant concepts. And the best part is they are GENDER-FREE!​ Puzzles and Games Who would not like playing games? Games are yoga for your mind. Play games to explore more, solve problems, improve systematic and strategic thinking. 3D Print Templates Printing can make the toys cheaper and extremely customizable. Creativity is a major part of growing up, and 3d printed toys can let kids express that.

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Math Fan Content Lessons Tasks Math Club Projects Math @ Home Math Magic Games & Puzzles Math & Art < < MATH & ART String Art Make attractive geometric patterns from simple lines. You may create paper pencil patterns first and then, i f you want to create some 3d art, you may use a corkboard, pins, and some string. You may think the idea behind the string art as the motion of a sliding ladder. ​ There are different ways to integrate a string art project to math lessons. You may start from scratch and let students to use ruler and compass to create the equal intervals on the lines. Or you may use the templates below to create some beautiful art pieces. ​ Here is the Polypad lesson plan of a task to investigate the maximum number of points, and regions formed by intersecting lines. Once you create the shapes, you may realize they belong to different functions. Here is the x^2/3 + y ​^2/3 = c^2/3 This particular curve is called astroid. Can you find the length of the curve or the area enclosed by the curve? Do this measure depend on the number of points on the initial lines? ​ If you are interested in the type of shapes formed by each string art template,do not forget to check the hypocycloids page on Wolfram. ​ SAMPLES TEMPLATES LESSON LINK

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Math Fan Content Lessons Tasks Math Club Projects Math @ Home Math Magic Games & Puzzles Math & Art Paper Puzzles << Games & Puzzles I first saw about these puzzles on the Twitter page of one of my favorite authors: Dave Richeson , the writer of the "Tales of Impossibility ". Then, I searched more and actually found the puzzle on M+A+T+H=Love 's blog (One of the best resources on the web about teaching math). They are called "crazy eights ". All you need to do is print the pages back to back and cut from the indicated lines. You may even get a blank paper and write the numbers on both sides. Then the goal is to collect all the same kinds of numbers together. I liked the idea so I searched more for similar puzzles. Here is Wolfram's page about Tetraflexagons that can be turned into paper puzzles. The green one, which includes only 1,2, and 3 is pretty easy. Then the rest has different challenge levels for different numbers. ​ Here are the templates I have used 3s 4s 8s

Mathfan Shop Read. Watch. Play. Explore. Create Create your own Math & Science Museum and Library The Collection of Best math & Science Gifts and Collectibles Books A list of Math and Science Books for readers of all ages. Ready to be amazed and love math even more and get inspired! Puzzles and Games Who would not like playing games? Games are yoga for your mind. Play games to explore more, solve problems, improve systematic and strategic thinking. Books for Young Readers Math and Science are full of great stories, myths, and legends as well as new adventures. Let young readers learn about the other side of the coin! 3D Print Templates Printing can make the toys cheaper and extremely customizable. Creativity is a major part of growing up, and 3d printed toys can let kids express that. Toys and Gadgets People are more likely to learn math principles when surrounded by relevant concepts. And the best part is they are GENDER-FREE!​ Movies "Mathflix P+" An Updated List of Math and Science Movies, Documentaries, Docuseries and Animations from Horror to Kids Movies on different platforms

Math Fan Content Lessons Tasks Math Club Projects Math @ Home Math Magic Games & Puzzles Math & Art Halloween Math Spider Webs ​ For some of us, spiders are highly frightening, which is why they are an essential component of the Halloween notion. ​ Do you wonder what are good mathematical models for spider webs? ​ We may start by thinking about why spiders weave their webs in similar forms. It appears that there could be extremely practical reasons for it, such as the size and strength of the web or the amount of energy required to construct one. ​ Let's assume the ideal model of spider webs is to catch prey by - maximizing the area covered and - minimizing the web spent. ​ Ask students to construct different webs to calculate their area and perimeter using the octagonal templates. Here is a sample Polypad file. ​ Creating Spider Webs using String Art ​ There are different ways to integrate a string art project into math lessons. You may start from scratch and let students use a ruler and compass to create equal intervals on the lines. Or you may use the templates below to create some beautiful art pieces. ​ Here is the Polypad lesson plan of a task to investigate the maximum number of points, and regions formed by intersecting lines. Use the dark mode to create your spider web designs. Once you create the shapes, you may realize they belong to different functions. Here is the x^2/3 + y ​^2/3 = c^2/3 This particular curve is called an astroid. Can you find the length of the curve or the area enclosed by the curve? Do this measure depend on the number of points on the initial lines? SAMPLES TEMPLATES LESSON LINK You may also use Archimedean solids Activity. Explore the properties of Archimedean solids with students while turning them into pumpkins. ​ Archimedean solids are a special group of 13 semi-regular polyhedrons. An Archimedean solid has faces of two or more different types of regular polygons (their sides are all of equal lengths), such as squares, pentagons, hexagons, octagons, decagons, and triangles. ​ Witch Percent? You may use this Polypad to find out the percents of the colored areas of the witch hat and the spooky pumpkin. ​ Witch Hat Drawing Contest with Desmos One of the best activities of all time is trying to re-create a shape & picture using graphs. Students explore many different properties of graphs while working on their projects. Here is an example; ​ For more Halloween activities, please check the Star Wars Math Fractals: The inter-dimensional journey and here are more Halloween surprises .. Halloween Math Numbers and Letters

Math fan Content Lessons Tasks Math Club Projects Math @ Home Math Magic Games & Puzzles Math & Art Fractals: The Inter-dimensional Journey What if I tell you the Romanesco Broccoli is coming from another dimension? If you tried to eat it before, you would probably believe me right away. But we are here to explore some other properties rather than their exceptional taste!. It has a form of natural approximation of a 'fractal'. Each conic section is composed of a series of smaller cones, all arranged in a spiral. Although its self-similar pattern continues at smaller levels, the Romanesco Broccoli is only an approximate fractal since the pattern eventually ends when the size becomes very very small. But in fractal geometry, we can repeat a particular pattern or a rule infinitely many times to create smaller and smaller copies of themselves. And apparently, natural selection prefers fractal-form structures so that we can see them everywhere in nature. ​ But why are fractals spooky? In geometry, we know that a line segment has "1" dimension. When we double its scale, its length doubles itself. ​ A square has "2" dimensions. It has a length and a width, so it covers a surface, and when we double its scale, we see four of the initial square. ​ ​ A cube has "3" dimensions. It has a length, width, and height, so it has a volume, and when we double its scale, we see eight of the initial cube. ​ So all the dimensions we know (or are aware of) are integers. Can something have a dimension somewhere in 1and 2, or between 2 and 3? Can a shape have a 1.5 dimension? ​ Spooky fractals are here to answer these questions. Let's see what happens if we use the same logic to find their dimensions. Sierpinski Triangle Sierpinski Carpet Menger Sponge So fractals do have non-integer dimensions. That is really scary for the Flatland community. There are more surprising facts about their inter-dimensional journey. Let's start with a line to create the Peano Curve or the Hilbert Curve. Since they cover an entire plane, they are 2 dimensional. Amazing right? Peano Curve Hilbert C urve ​ Check out the Wikipedia page about the Hausdorff dimensions of fractals. ​ Fractal Geometry is a great place where you can find many things to surprise you. You may want to check out a whole unit of tasks, activities and lesson plans to explore more about fractals at the Tasks page of Polypad. TURKCE GOOGLE SLIDES POLYPAD LESSON LIBRARY LESSON LINK There are amazing videos about fractals. Here is a playlist to have a general ideas as well as the specifics of the Fractal Geometry. All Videos Play Video Play Video 06:28 Pi me a River - Numberphile How the length (and sinuosity) of rivers relates to Pi - featuring Dr James Grime. More links & stuff in full description below ↓↓↓ More on Pi from Numberphile: http://bit.ly/PiNumberphile The paper in Science (abstract): http://bit.ly/1m1j79B James Grime: http://singingbanana.com Support us on Patreon: http://www.patreon.com/numberphile NUMBERPHILE Website: http://www.numberphile.com/ Numberphile on Facebook: http://www.facebook.com/numberphile Numberphile tweets: https://twitter.com/numberphile Subscribe: http://bit.ly/Numberphile_Sub Numberphile is supported by the Mathematical Sciences Research Institute (MSRI): http://bit.ly/MSRINumberphile Videos by Brady Haran Brady's videos subreddit: http://www.reddit.com/r/BradyHaran/ Brady's latest videos across all channels: http://www.bradyharanblog.com/ Sign up for (occasional) emails: http://eepurl.com/YdjL9 Numberphile T-Shirts: https://teespring.com/stores/numberphile Other merchandise: https://store.dftba.com/collections/numberphile Play Video Play Video 05:48 Calculating Pi with Darts Subscribe to Veritasium http://youtube.com/veritasium Instagram: http://instagram.com/thephysicsgirl Physics Girl: http://physicsgirl.org/ Facebook: http://facebook.com/thephysicsgirl Twitter: http://twitter.com/thephysicsgirl Help us translate our videos! http://www.youtube.com/timedtext_cs_panel?c=UC7DdEm33SyaTDtWYGO2CwdA&tab=2 Pi can be calculated using a random sample of darts thrown at a square and circle target. The problem with this method lies in attempting to throw "randomly." We explored different ways to overcome our errors. A million thanks to Derek Muller of Veritasium for his help with this video. http://youtube.com/veritasium. Also a huge thank you to Dan, Virginia, Lara and Cyrus for providing a yard. Play Video Play Video 07:56 Pi and the Mandelbrot Set - Numberphile This video features Dr Holly Krieger. More videos with Holly Krieger: http://bit.ly/HollyKrieger More links & stuff in full description below ↓↓↓ Extra footage from this interview: https://youtu.be/r8Ksuc7T-VQ Thanks to Audible --- http://www.audible.com/numberphile Since this was filmed, Holly has become a mathematics Lecturer at the University of Cambridge and the Corfield Fellow at Murray Edwards College. Support us on Patreon: http://www.patreon.com/numberphile NUMBERPHILE Website: http://www.numberphile.com/ Numberphile on Facebook: http://www.facebook.com/numberphile Numberphile tweets: https://twitter.com/numberphile Subscribe: http://bit.ly/Numberphile_Sub Numberphile is supported by the Mathematical Sciences Research Institute (MSRI): http://bit.ly/MSRINumberphile Videos by Brady Haran Brady's videos subreddit: http://www.reddit.com/r/BradyHaran/ Brady's latest videos across all channels: http://www.bradyharanblog.com/ Sign up for (occasional) emails: http://eepurl.com/YdjL9 Numberphile T-Shirts: https://teespring.com/stores/numberphile Other merchandise: https://store.dftba.com/collections/numberphile Play Video Play Video 15:51 But why is a sphere's surface area four times its shadow? The formula is no mere coincidence. Help fund future projects: https://www.patreon.com/3blue1brown An equally valuable form of support is to simply share some of the videos. Special thanks to these supporters: http://3b1b.co/sphere-thanks Discussion on Reddit: https://www.reddit.com/r/3Blue1Brown/comments/a2gqo0/but_why_is_a_spheres_surface_area_four_times_its/ The first proof goes back to Greek times, due to Archimedes, who was charmed by the fact that a sphere has 2/3 the volume of a cylinder encompassing it, and 2/3 the surface area as well (if you consider the caps). Check out this video for another beautiful animation of that first proof: https://youtu.be/KZJw0AYn6_k Calculus series: http://3b1b.co/calculus ------------------ These animations are largely made using manim, a scrappy open-source python library: https://github.com/3b1b/manim If you want to check it out, I feel compelled to warn you that it's not the most well-documented tool, and it has many other quirks you might expect in a library someone wrote with only their own use in mind. Music by Vincent Rubinetti. Download the music on Bandcamp: https://vincerubinetti.bandcamp.com/album/the-music-of-3blue1brown Stream the music on Spotify: https://open.spotify.com/album/1dVyjwS8FBqXhRunaG5W5u If you want to contribute translated subtitles or to help review those that have already been made by others and need approval, you can click the gear icon in the video and go to subtitles/cc, then "add subtitles/cc". I really appreciate those who do this, as it helps make the lessons accessible to more people. ------------------ 3blue1brown is a channel about animating math, in all senses of the word animate. And you know the drill with YouTube, if you want to stay posted on new videos, subscribe: http://3b1b.co/subscribe Various social media stuffs: Website: https://www.3blue1brown.com Twitter: https://twitter.com/3blue1brown Reddit: https://www.reddit.com/r/3blue1brown Instagram: https://www.instagram.com/3blue1brown_animations/ Patreon: https://patreon.com/3blue1brown Facebook: https://www.facebook.com/3blue1brown 0:00 - High-level idea 2:23 - The details 9:12 - Limit to a smooth surface 11:20 - The second proof 15:15 - A more general shadow fact. Play Video Play Video 23:20 Pi is IRRATIONAL: animation of a gorgeous proof NEW (Christmas 2019). Two ways to support Mathologer Mathologer Patreon: https://www.patreon.com/mathologer Mathologer PayPal: paypal.me/mathologer (see the Patreon page for details) This video is my best shot at animating and explaining my favourite proof that pi is irrational. It is due to the Swiss mathematician Johann Lambert who published it over 250 years ago. The original write-up by Lambert is 58 pages long and definitely not for the faint of heart (http://www.kuttaka.org/~JHL/L1768b.pdf). On the other hand, among all the proofs of the irrationality of pi, Lambert's proof is probably the most "natural" one, the one that's easiest to motivate and explain, and one that's ideally suited for the sort of animations that I do. Anyway it's been an absolute killer to put this video together and overall this is probably the most ambitious topic I've tackled so far. I really hope that a lot of you will get something out of it. If you do please let me know :) Also, as usual, please consider contributing subtitles in your native language (English and Russian are under control, but everything else goes). One of the best short versions of Lambert's proof is contained in the book Autour du nombre pi by Jean-Pierre Lafon and Pierre Eymard. In particular, in it the authors calculate an explicit formula for the n-th partial fraction of Lambert's tan x formula; here is a scan with some highlighting by me: http://www.qedcat.com/misc/chopped.png Have a close look and you'll see that as n goes to infinity all the highlighted terms approach 1. What's left are the Maclaurin series for sin x on top and that for cos x at the bottom and this then goes a long way towards showing that those partial fractions really tend to tan x. There is a good summary of other proofs for the irrationality of pi on this wiki page: https://en.wikipedia.org/wiki/Proof_that_π_is_irrational Today's main t-shirt I got from from Zazzle: https://www.zazzle.com.au/25_dec_31_oct_t_shirt-235809979886007646 (there are lots of places that sell "HO cubed" t-shirts) lf you liked this video maybe also consider checking out some of my other videos on irrational and transcendental numbers and on continued fractions and other infinite expressions. The video on continued fractions that I refer to in this video is my video on the most irrational number: https://youtu.be/CaasbfdJdJg Special thanks to my friend Marty Ross for lots of feedback on the slideshow and some good-humoured heckling while we were recording the video. Thank you also to Danil Dimitriev for his ongoing Russian support of this channel. Merry Christmas! Play Video Play Video 17:17 Ramanujan's infinite root and its crazy cousins In this video I'll talk about Ramanujan's infinite roots problem, give the solution to my infinite continued fraction puzzle from a couple of week's ago, and let you in on the tricks of the trade when it comes to making sense of all those crazy infinite expressions. Featuring guest appearances by Vihart's infinite Wau fraction, the golden ratio and the Mandelbrot set. Here is a link to a screenshot of Ramanujan’s original note about his infinite nested radical puzzle: http://www.qedcat.com/misc/ram_incomplete.jpg Check out the following videos referred to in this video: https://youtu.be/jcKRGpMiVTw Mathologer video on Ramanujan and 1+2+3+...=-1/12. This one also features an extended discussion of assigning values to infinite series in the standard and a couple of non-standard ways https://youtu.be/CaasbfdJdJg Mathologer video on infinite fractions and the most irrational of all irrational numbers. https://youtu.be/9gk_8mQuerg Mathologer video on the Mandelbrot set. The second part of this one is all about a supernice way of visualising the infinite expression at the heart of this superstar. https://youtu.be/GFLkou8NvJo Vi Hart's video on the mysterious number Wau, a must-see :) Enjoy :) Play Video Play Video 19:04 Why is pi here? And why is it squared? A geometric answer to the Basel problem A most beautiful proof of the Basel problem, using light. Help fund future projects: https://www.patreon.com/3blue1brown An equally valuable form of support is to simply share some of the videos. Special thanks to these supporters: http://3b1b.co/basel-thanks This video was sponsored by Brilliant: https://brilliant.org/3b1b Brilliant's principles list that I referenced: https://brilliant.org/principles/ Get early access and more through Patreon: https://www.patreon.com/3blue1brown The content here was based on a paper by Johan Wästlund http://www.math.chalmers.se/~wastlund/Cosmic.pdf Check out Mathologer's video on the many cousins of the Pythagorean theorem: https://youtu.be/p-0SOWbzUYI On the topic of Mathologer, he also has a nice video about the Basel problem: https://youtu.be/yPl64xi_ZZA A simple Geogebra to play around with the Inverse Pythagorean Theorem argument shown here. https://ggbm.at/yPExUf7b Some of you may be concerned about the final step here where we said the circle approaches a line. What about all the lighthouses on the far end? Well, a more careful calculation will show that the contributions from those lights become more negligible. In fact, the contributions from almost all lights become negligible. For the ambitious among you, see this paper for full details. If you want to contribute translated subtitles or to help review those that have already been made by others and need approval, you can click the gear icon in the video and go to subtitles/cc, then "add subtitles/cc". I really appreciate those who do this, as it helps make the lessons accessible to more people. Music by Vincent Rubinetti: https://vincerubinetti.bandcamp.com/album/the-music-of-3blue1brown ------------------ 3blue1brown is a channel about animating math, in all senses of the word animate. And you know the drill with YouTube, if you want to stay posted on new videos, subscribe, and click the bell to receive notifications (if you're into that). If you are new to this channel and want to see more, a good place to start is this playlist: http://3b1b.co/recommended Various social media stuffs: Website: https://www.3blue1brown.com Twitter: https://twitter.com/3Blue1Brown Patreon: https://patreon.com/3blue1brown Facebook: https://www.facebook.com/3blue1brown Reddit: https://www.reddit.com/r/3Blue1Brown Play Video Play Video 15:16 Why do colliding blocks compute pi? Even prettier solution: https://youtu.be/brU5yLm9DZM Help fund future projects: https://www.patreon.com/3blue1brown An equally valuable form of support is to simply share some of the videos. Special thanks to these supporters: http://3b1b.co/clacks-thanks Home page: https://www.3blue1brown.com Many of you shared solutions, attempts, and simulations with me this last week. I loved it! You all are the best. Here are just two of my favorites. By a channel STEM cell: https://youtu.be/ils7GZqp_iE By Doga Kurkcuoglu: http://bilimneguzellan.net/bouncing-cubes-and-%CF%80-3blue1brown/ And here's a lovely interactive built by GitHub user prajwalsouza after watching this video: https://prajwalsouza.github.io/Experiments/Colliding-Blocks.html NY Times blog post about this problem: https://wordplay.blogs.nytimes.com/2014/03/10/pi/ The original paper by Gregory Galperin: https://www.maths.tcd.ie/~lebed/Galperin.%20Playing%20pool%20with%20pi.pdf For anyone curious about if the tan(x) ≈ x approximation, being off by only a cubic error term, is actually close enough not to affect the final count, take a look at sections 9 and 10 of Galperin's paper. In short, it could break if there were some point where among the first 2N digits of pi, the last N of them were all 9's. This seems exceedingly unlikely, but it quite hard to disprove. Although I found the approach shown in this video independently, after the fact I found that Gary Antonick, who wrote the Numberplay blog referenced above, was the first to solve it this way. In some ways, I think this is the most natural approach one might take given the problem statement, as corroborated by the fact that many solutions people sent my way in this last week had this flavor. The Galperin solution you will see in the next video, though, involves a wonderfully creative perspective. If you want to contribute translated subtitles or to help review those that have already been made by others and need approval, you can click the gear icon in the video and go to subtitles/cc, then "add subtitles/cc". I really appreciate those who do this, as it helps make the lessons accessible to more people. Music by Vincent Rubinetti. Download the music on Bandcamp: https://vincerubinetti.bandcamp.com/album/the-music-of-3blue1brown Stream the music on Spotify: https://open.spotify.com/album/1dVyjwS8FBqXhRunaG5W5u ------------------ 3blue1brown is a channel about animating math, in all senses of the word animate. And you know the drill with YouTube, if you want to stay posted on new videos, subscribe: http://3b1b.co/subscribe Various social media stuffs: Website: https://www.3blue1brown.com Twitter: https://twitter.com/3blue1brown Reddit: https://www.reddit.com/r/3blue1brown Instagram: https://www.instagram.com/3blue1brown_animations/ Patreon: https://patreon.com/3blue1brown Facebook: https://www.facebook.com/3blue1brown

Displays Math Boards Math Posters Math Class Floor Prints Math Cabinet Math Park MATH DISPLAYS AT SCHOOL Remove class walls from mathematics. Some of the interactive elements from the math museums can be used as the math exhibits at the schools. Since they are more attractive and interactive than ordinary math posters, they trigger the curiosity of students. Net of a 4D Cube Tesserract net: What do Dali and Loki have in common? Leonarda Da Vinci : A True STEAM Genius Da Vinci Wall and a table full of models of his inventions and tools that students can use to build the Self-Supporting Bridge Fractional Hopscotch Popular Playground Game teaches equivalent fractions Cylindirical Mirror and Anamorphic Art Students draw distorted images on the giant polar coordinate in front of the mirror so that they can see the true reflection on the mirror. Caesar cipher Students use the cipher to send messages to each other and decrypt the one on the wall. Cafe Wall Illusion Are the lines horizontal or sloped? School of Athens Students learn about great mathematicians and philosophers and the connection between these two branches. Mathematical Prizes There is no Nobel for Maths but Abel Prize and Fields Medals. Students learn about them as well as the Millenium Problems. Women in Science Exhibition Portraits of women who work in STEM fields. Interactive Pascal Triangle Wall Two colored numbers allow students to create many different patterns on Pascal Triangle Floor Puzzles and Problems the huge floor prints allow students to walk or jump to solve the mazes and puzzles.