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  • John Rhodes
  • August 16, 2023
  • Computational Mathematics

Numbers with a Given Prime Factor Sum

Consider the numbers $15$, $16$ and $18$: $15=3\times 5$ and $3+5=8$. $16 = 2\times 2\times 2\times 2$ and $2+2+2+2=8$. $18 = 2\times 3\times 3$ and $2+3+3=8$. $15$,...
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  • John Rhodes
  • August 16, 2023
  • Computational Mathematics

Mirror Power Sequence

For two integers $n,e \gt 1$, we define an $(n,e)$-MPS (Mirror Power Sequence) to be an infinite sequence of integers $(a_i)_{i\ge 0}$ such that for all $i\ge...
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  • John Rhodes
  • August 16, 2023
  • Computational Mathematics

Creative Numbers

Alice plays the following game, she starts with a list of integers $L$ and on each step she can either: remove two elements $a$ and $b$ from...
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  • John Rhodes
  • August 16, 2023
  • Computational Mathematics

The Millionth Number with at Least One Million Prime Factors

Consider the natural numbers having at least $5$ prime factors, which don’t have to be distinct. Sorting these numbers by size gives a list which starts with:...
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  • John Rhodes
  • August 16, 2023
  • Computational Mathematics

Special Partitions 2

An integer partition of a number $n$ is a way of writing $n$ as a sum of positive integers. Partitions that differ only by the order of...
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  • John Rhodes
  • August 16, 2023
  • Computational Mathematics

Pythagorean Ant

Dave is doing his homework on the balcony and, preparing a presentation about Pythagorean triangles, has just cut out a triangle with side lengths 30cm, 40cm and...
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  • John Rhodes
  • August 16, 2023
  • Computational Mathematics

Friend Numbers

Let’s call two numbers friend numbers if their representation in base $10$ has at least one common digit. E.g. $1123$ and $3981$ are friend numbers. Let $f(n)$...
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  • John Rhodes
  • August 16, 2023
  • Computational Mathematics

Hallway of Square Steps

Peter moves in a hallway with $N + 1$ doors consecutively numbered from $0$ through $N$. All doors are initially closed. Peter starts in front of door...
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