Mixing
Counting problem k-tuples
$begingroup$
Let two k-tuples are said to be "2-different" if it is differ from at least two positions otherwise called 2-same . Which means (1,2,3,4) is 2-same with (1,2,3,5) and (6,2,3,4).
Now let we have 3 numbers for each coordinate of k-tuple than there are at most 3^k different k- tuples can be formed.
My question is if we have 3 numbers for each coordinate of k- tuple than at most how many 2-different k- tuples can be possible?
combinatorics
asked Jan 25 at 9:27
SOHAIL ZAFARSOHAIL ZAFAR
1
$endgroup$
add a comment |
$begingroup$
Let two k-tuples are said to be "2-different" if it is differ from at least two positions otherwise called 2-same . Which means (1,2,3,4) is 2-same with (1,2,3,5) and (6,2,3,4).
Now let we have 3 numbers for each coordinate of k-tuple than there are at most 3^k different k- tuples can be formed.
My question is if we have 3 numbers for each coordinate of k- tuple than at most how many 2-different k- tuples can be possible?
combinatorics
asked Jan 25 at 9:27
SOHAIL ZAFARSOHAIL ZAFAR
1
$endgroup$
1
$begingroup$
Please edit your question to show what you have attempted and explain where you are stuck so that you receive responses that address the specific difficulties you are encountering. For instance, have you worked out the results for $k = 1, 2, 3, 4, 5$? This tutorial explains how to typeset mathematics on this site.
$endgroup$
– N. F. Taussig
Jan 25 at 10:50
add a comment |
$begingroup$
Let two k-tuples are said to be "2-different" if it is differ from at least two positions otherwise called 2-same . Which means (1,2,3,4) is 2-same with (1,2,3,5) and (6,2,3,4).
Now let we have 3 numbers for each coordinate of k-tuple than there are at most 3^k different k- tuples can be formed.
My question is if we have 3 numbers for each coordinate of k- tuple than at most how many 2-different k- tuples can be possible?
combinatorics
asked Jan 25 at 9:27
SOHAIL ZAFARSOHAIL ZAFAR
1
$endgroup$
Let two k-tuples are said to be "2-different" if it is differ from at least two positions otherwise called 2-same . Which means (1,2,3,4) is 2-same with (1,2,3,5) and (6,2,3,4).
Now let we have 3 numbers for each coordinate of k-tuple than there are at most 3^k different k- tuples can be formed.
My question is if we have 3 numbers for each coordinate of k- tuple than at most how many 2-different k- tuples can be possible?
combinatorics
combinatorics
asked Jan 25 at 9:27
SOHAIL ZAFARSOHAIL ZAFAR
1
asked Jan 25 at 9:27
SOHAIL ZAFARSOHAIL ZAFAR
1
asked Jan 25 at 9:27
SOHAIL ZAFARSOHAIL ZAFAR
1
asked Jan 25 at 9:27
SOHAIL ZAFARSOHAIL ZAFAR
1
asked Jan 25 at 9:27
SOHAIL ZAFARSOHAIL ZAFAR
1
1
1
$begingroup$
Please edit your question to show what you have attempted and explain where you are stuck so that you receive responses that address the specific difficulties you are encountering. For instance, have you worked out the results for $k = 1, 2, 3, 4, 5$? This tutorial explains how to typeset mathematics on this site.
$endgroup$
– N. F. Taussig
Jan 25 at 10:50
add a comment |
1
$begingroup$
Please edit your question to show what you have attempted and explain where you are stuck so that you receive responses that address the specific difficulties you are encountering. For instance, have you worked out the results for $k = 1, 2, 3, 4, 5$? This tutorial explains how to typeset mathematics on this site.
$endgroup$
– N. F. Taussig
Jan 25 at 10:50
1
1
$begingroup$
Please edit your question to show what you have attempted and explain where you are stuck so that you receive responses that address the specific difficulties you are encountering. For instance, have you worked out the results for $k = 1, 2, 3, 4, 5$? This tutorial explains how to typeset mathematics on this site.
$endgroup$
– N. F. Taussig
Jan 25 at 10:50
$begingroup$
Please edit your question to show what you have attempted and explain where you are stuck so that you receive responses that address the specific difficulties you are encountering. For instance, have you worked out the results for $k = 1, 2, 3, 4, 5$? This tutorial explains how to typeset mathematics on this site.
$endgroup$
– N. F. Taussig
Jan 25 at 10:50
add a comment |
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$begingroup$
Please edit your question to show what you have attempted and explain where you are stuck so that you receive responses that address the specific difficulties you are encountering. For instance, have you worked out the results for $k = 1, 2, 3, 4, 5$? This tutorial explains how to typeset mathematics on this site.
$endgroup$
– N. F. Taussig
Jan 25 at 10:50