Southend MathsJam (@SOSMathsJam) header
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On indefinite hiatus.

Southend-on-Sea
Joined February 2018
Photo by Southend MathsJam (@SOSMathsJam)
In case you believe that the primary appeal of a jam is my personal presence (obviously this is a common enough occurrence for me to say something about it), it's probable I'll attend @BTNMathsJam at some point owing to my acceptance to Sussex University to study maths! Exciting.
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The (for now) final Elms MathsJam concluded with musings upon higher dimensional naughts-and-crosses. Unfortunately, I hadn't the foresight to photograph anything - so I could be lying for all you know.
Tomorrow is possibly the last MathsJam in the Elms for the foreseeable future - despite this, it will just be another regular jam.
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Warm-up problem 5: Add the word "a" or "an" (not just the letters; they must be separate from all other words in the sentence) to a sentence to reverse its meaning.
No jam in the Elms tomorrow, sorry lads
We've disbanded early this month, in case anyone is yet to turn up.
Warm-up problem 4: Find x such that x = (n-1) mod(n) for 1<n<9 and x<1000, where x and n are positive integers.
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Southend MathsJam retweeted
The main regular MathsJam date is one week away! Find your nearest at mathsjam.com and join us to do sums, drink rums and meet chums. (Rum is optional.)
Unfortunately the MathsJam this month at the Elms will not be going ahead because I am significantly more ill than expected. Apologies for any inconvenience.
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Warm-up problem 3: Prove that the shortest path between any two points on a plane is a straight line.
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Southend MathsJam retweeted
Our regular MathsJam date is one week away - find out when your nearest Jam is by visiting mathsjam.com, and join us in the pub to play with maths
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How many squares can you fit in a rectangle? Come to the Elms on Tuesday the 17th of April and work it out for yourself!
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An evening of nontrivia is scheduled to exist at the Elms tomorrow from 7pm
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Everyone is welcome - it's a pub. Bring your friends to the most respectable of establishments and get involved in some decidedly not-textbook-like problems
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Warm-up problem 2: A straight 1-dimensional train track, with two fixed ends 300m apart, expands (evenly along its length) to 301m for some arbitrary reason. What is the maximum displacement of any point on the track?
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The first Southend MathsJam had a non-zero population. Success!
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