Pages that link to "Item:Q1321562"
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The following pages link to A coding theoretic solution to the 36 officer problem (Q1321562):
Displaying 11 items.
- Mutually orthogonal binary frequency squares (Q782946) (← links)
- A short disproof of Euler's conjecture based on quasi-difference matrices and difference matrices (Q1699560) (← links)
- A candidate for the ``Next Fermat Problem'' (Q1908694) (← links)
- The problem of Euler/Tarry revisited (Q2051351) (← links)
- The geometric reason for the non-existence of a MOL(6) (Q2094259) (← links)
- Group divisible designs in MOLS of order ten (Q2448073) (← links)
- Maximal sets of mutually orthogonal frequency squares (Q2657141) (← links)
- Pairs of MOLS of order ten satisfying non-trivial relations (Q2697478) (← links)
- A direct proof of the non-existence of a \(\mathrm{MOL}(6)\) (Q6168183) (← links)
- On cyclic and negacyclic codes with one-dimensional hulls and their applications (Q6584324) (← links)
- The number of codes over rings of order 4 containing a hull of given type (Q6646785) (← links)