Top Tweets for #AdventNumbers
One of the most beautiful numbers of all must be the Golden Ratio. A solution of x^2-x-1=0. Celebrated in particular in our programme on Growth Form and Self Organisation (https://t.co/EB3e8Ypgvz) https://t.co/6RpoEASN8i #AdventNumbers #24December
The square metres of blackboards within INI's seminar rooms, offices, meeting rooms, toilets, lifts, etc... speaking of which, here's a timelapse video of a year in the life of the blackboard on the mezzanine level! https://t.co/rY814MC3fS #AdventNumbers #22December
The Euler-Mascheroni constant. It is unknown whether or not it's irrational, let alone whether or not it's transcendental... see: https://t.co/si6W27DZAf #AdventNumbers #21December
Lucky for some... also the number of Kirk Fellows who have participated in INI programmes to date. Learn more in this interview with @ewankirk, whose generosity made it all possible: https://t.co/83PCuEioI6 #AdventNumbers #20December
The fourth term in the series: "2, 3, 4, 82,000" ... what is the next term? #AdventNumbers #18December https://t.co/2UCBXqGIrC
The only number equal to the sum of the subfactorials of its digits... and also approximately the number of pages (including computer generated pages for every programme, workshop, seminar etc) on INI's website #AdventNumbers #17December https://t.co/3e45LA7g7x
The finite sum of an infinite sequence is a beautiful thing. For a description of Euler's proof of the Basel Problem, summing the reciprocals of the square numbers see... https://t.co/u7sNiPfuiv #AdventNumbers #15December
The order of the Monster Group... which makes us think of the late, great John Horton Conway who sadly passed away earlier this year. Watch this wonderful conversation at #INI between him and his biographer @sioroberts #AdventNumbers #14December https://t.co/DOdSOrt3GB
... the first Perfect Number. Also the number of past Directors of INI. We look forward to announcing the identity of the next Director in due course... watch this space! #AdventNumbers #12December https://t.co/oO5Hz9cOgD
... thanks to Euler's identity, more commonly referred to as -1 #AdventNumbers #11December https://t.co/XjGqjv4pkP
The sum of the first five factorials. And also the number of past INI programmes... https://t.co/ZA68a9JIKy #AdventNumbers #10December
Kaprekar's constant (6174) is... intriguing. See this @plusmathsorg article to learn more about the mystery: https://t.co/4uvd88ovky #AdventNumbers #09December
... the number of terabytes of downloaded data from our seminars, more than five times greater than the next largest user! #AdventNumbers #08December
... the repeating part of the fraction 1/7. And, with the starting point shifted, the repeating part of fractions 2/7, 3/7, 4/7, 5/7 and 6/7 #AdventNumbers #07December https://t.co/vn0fCPvJ67 @numberphile
Today's #AdventNumbers entry is "i": the square root of -1. Not to be confused with its quaternion friends j and k... #05December
48: the number of female programme participants (30% of total) on the current "Infectious Dynamics of Pandemics" programme. Also the number of symmetries of a cube https://t.co/BO590b2Jbm #AdventNumbers #04December
Welcome to Day #1 of our #AdventNumbers celebration! Today's entry is "1729". Who can tell us why this is such a significant number in the history of mathematics? See the redacted quotation below for a sizeable clue...
Tomorrow we'll be starting an #AdventNumbers celebration and you're invited to take part! They can be real or imaginary, they can be named after someone, they could be constant variables or variable constants! Email [email protected]β© with your suggestions... πππ¨οΈ
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