List questions from latin-square

Published on 13 Jul 2012 - 15:38

101

Views

Directory of MOLS that are prime powers?

Published on 14 Jul 2012 - 2:08

662

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A pair of MOLS of order 15?

Published on 14 Jul 2012 - 2:40

753

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Latin squares that don't come from group tables?

Published on 14 Jul 2012 - 2:53

941

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Turning affine planes into projective planes

Published on 18 Jul 2012 - 6:13

1.8k

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Can we find two mutually orthogonal diagonal latin squares of orders $4$ and $8$?

Published on 18 Jul 2012 - 22:10

266

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Could you show me an example of an order 7 pandiagonal latin square?

Published on 20 Jul 2012 - 4:58

295

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No pandiagonal latin squares with order divisible by 3?

Published on 20 Jul 2012 - 5:26

141

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q-ary code/Latin squares

Published on 21 Jul 2012 - 7:34

433

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Latin squares of even order-sub squares

Published on 03 Aug 2012 - 0:13

180

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Latin squares of even order with all cells only participating in one subsquare.

Published on 09 Aug 2012 - 5:25

517

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Latin Squares - Proving the Unique number of Sudoku that can be generated

Published on 11 Oct 2012 - 9:26

1.1k

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Constructing MOLS

Published on 16 Oct 2012 - 22:27

488

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The number of ways of completing this partial Latin square

Published on 19 Jan 2013 - 17:53

732

Views

Orthogonal Latin Squares help!

Published on 24 Jan 2013 - 20:10

List Question

Cayley tables- for any order $n$ there is some latin square with no orthogonal pair

Directory of MOLS that are prime powers?

A pair of MOLS of order 15?

Latin squares that don't come from group tables?

Turning affine planes into projective planes

Can we find two mutually orthogonal diagonal latin squares of orders $4$ and $8$?

Could you show me an example of an order 7 pandiagonal latin square?

No pandiagonal latin squares with order divisible by 3?

q-ary code/Latin squares

Latin squares of even order-sub squares

Latin squares of even order with all cells only participating in one subsquare.

Latin Squares - Proving the Unique number of Sudoku that can be generated

Constructing MOLS

The number of ways of completing this partial Latin square

Orthogonal Latin Squares help!

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