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  • John Rhodes
  • August 15, 2023
  • Computational Mathematics

Robot Walks

A robot moves in a series of one-fifth circular arcs ($72^\circ$), with a free choice of a clockwise or an anticlockwise arc for each step, but no...
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  • John Rhodes
  • August 15, 2023
  • Computational Mathematics

Integer Partition Equations

For some positive integers $k$, there exists an integer partition of the form $4^t = 2^t + k$, where $4^t$, $2^t$, and $k$ are all positive integers...
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  • John Rhodes
  • August 15, 2023
  • Computational Mathematics

Concealed Square

Find the unique positive integer whose square has the form 1_2_3_4_5_6_7_8_9_0, where each “_” is a single digit. This problem is challenging because it limits the number...
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  • John Rhodes
  • August 15, 2023
  • Computational Mathematics

Dice Game

Peter has nine four-sided (pyramidal) dice, each with faces numbered $1, 2, 3, 4$. Colin has six six-sided (cubic) dice, each with faces numbered $1, 2, 3,...
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  • John Rhodes
  • August 15, 2023
  • Computational Mathematics

Generalised Hamming Numbers

A Hamming number is a positive number which has no prime factor larger than $5$. So the first few Hamming numbers are $1, 2, 3, 4, 5,...
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  • John Rhodes
  • August 15, 2023
  • Computational Mathematics

Squarefree Binomial Coefficients

The binomial coefficients $\displaystyle \binom n k$ can be arranged in triangular form, Pascal’s triangle, like this: 111121133114641151010511615201561172135352171 ……… It can be seen that the first eight...
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  • John Rhodes
  • August 15, 2023
  • Computational Mathematics

Laserbeam

Three mirrors are arranged in the shape of an equilateral triangle, with their reflective surfaces pointing inwards. There is an infinitesimal gap at each vertex of the...
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  • John Rhodes
  • August 15, 2023
  • Computational Mathematics

Subsets with a Unique Sum

For any set $A$ of numbers, let $\operatorname{sum}(A)$ be the sum of the elements of $A$. Consider the set $B = \{1,3,6,8,10,11\}$. There are $20$ subsets of...
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