| • लांबिक लैटिन वर्ग | |
| orthogonal: लंब कोणीय | |
| latin: लातीनी लैटिन | |
| latin square: लैटिन वर्ग latin | |
| square: समचतुर्भुज समकोण | |
orthogonal latin square मीनिंग इन हिंदी
orthogonal latin square उदाहरण वाक्य
उदाहरण वाक्य
अधिक: आगे- Orthogonal arrays generalize the idea of mutually orthogonal latin squares in a tabular form.
- The parallel class structure of an affine plane of order may be used to construct a set of mutually orthogonal latin squares.
- This construction is completely reversible and so strength 2, index 1 orthogonal arrays can be constructed from sets of mutually orthogonal latin squares.
- The eponymous Lam's problem is equivalent to finding a finite projective plane of order 10 or finding 9 orthogonal Latin squares of order 10.
- It has also been proved that if the number of frequencies is a prime or a power of a prime, the orthogonal Latin squares produce error detecting codes that are as efficient as possible.
- A set of Latin squares of the same order forms a set of "'mutually orthogonal Latin squares ( MOLS ) "'if every pair of Latin squares in the set are orthogonal.
- The latin squares produced in this way from an orthogonal array will be orthogonal latin squares, so the " k " " 2 columns other than the indexing columns will produce a set of " k " " 2 mutually orthogonal latin squares.
- The latin squares produced in this way from an orthogonal array will be orthogonal latin squares, so the " k " " 2 columns other than the indexing columns will produce a set of " k " " 2 mutually orthogonal latin squares.
- He is notable for his breakthrough work along with R . C . Bose and S . S . Shrikhande in their disproof of the famous conjecture made by Leonhard Euler dated 1782 that there do not exist two mutually orthogonal latin squares of order 4 " n " + 2 for every " n ".
