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Create all possible words using a set or letters
Finding all length-n words on an alphabet that have a specified number of each letterFinding all dictionary words that can be made with a given set of characters (Wordfeud/Scrabble)How to enumerate all possible binary associations?Sorting an Array with words in different languagesUsing StringCases and treating certain phrases as single wordsGraph showing valid English words obtained by insertion of single charactersTrim a list of elementsList all possible microstates and corresponding energy using mathematica.Selecting words having a specific number of letters from a textHow to generate letters for multiple people from a list of names
$begingroup$
Given a list of letters,
letters = "A", "B", ..., "F"
is it possible to get Mathematica to generate all ‘words’ (in this example, 6 letter words), if only one letter can be used one time only, e.g. ABCDEF, ABCDFE, …? TIA.
string-manipulation combinatorics
$endgroup$
add a comment |
$begingroup$
Given a list of letters,
letters = "A", "B", ..., "F"
is it possible to get Mathematica to generate all ‘words’ (in this example, 6 letter words), if only one letter can be used one time only, e.g. ABCDEF, ABCDFE, …? TIA.
string-manipulation combinatorics
$endgroup$
add a comment |
$begingroup$
Given a list of letters,
letters = "A", "B", ..., "F"
is it possible to get Mathematica to generate all ‘words’ (in this example, 6 letter words), if only one letter can be used one time only, e.g. ABCDEF, ABCDFE, …? TIA.
string-manipulation combinatorics
$endgroup$
Given a list of letters,
letters = "A", "B", ..., "F"
is it possible to get Mathematica to generate all ‘words’ (in this example, 6 letter words), if only one letter can be used one time only, e.g. ABCDEF, ABCDFE, …? TIA.
string-manipulation combinatorics
string-manipulation combinatorics
edited Mar 24 at 1:27
J. M. is away♦
99.2k10314472
99.2k10314472
asked Mar 24 at 0:54
mf67mf67
1246
1246
add a comment |
add a comment |
3 Answers
3
active
oldest
votes
$begingroup$
Pemutations will do it:
letters = "a", "b", "c";
Permutations[letters, 3]
"a", "b", "c", "a", "c", "b", "b", "a", "c",
"b", "c", "a", "c", "a", "b", "c", "b", "a"
To get all six-letter words:
letters = "a", "b", "c", "d", "e", "f";
perms = Permutations[letters, 6];
StringJoin /@ perms
{"abcdef", "abcdfe", "abcedf", "abcefd", "abcfde" ... etc.
there are a lot of them.
$endgroup$
add a comment |
$begingroup$
You can create permutations with all of the letters as strings with:
StringJoin /@ Permutations[letters]
If you want lists of the individual letters just use:
Permutations[letters]
Check the documentation of Permutations to learn about permutations with subsets of letters. If you want to use each letter more than once, look at the documentation for Tuples.
$endgroup$
$begingroup$
Thanks(x2). Is there some way to check how many words contain a ‘sub-word’, like ‘ab’ or even a set of ‘sub-words’ like ‘ab’ and ‘cd’? And is there any web page or text book that deals with combinatorics in Mathematica (on a more ‘basic’ level) that I could visit/buy and read?
$endgroup$
– mf67
Mar 24 at 2:54
add a comment |
$begingroup$
If I follow the OP's question, I think they want the following:
letters = "a", "b", "c";
p = Permutations[letters, #] & /@ Range[Length[letters]];
(StringJoin[#] & /@ #) & /@ p
a, b, c, ab, ac, ba, bc, ca, cb, abc, acb, bac, bca, cab, cba
$endgroup$
$begingroup$
No, the OP requested all six letter words.
$endgroup$
– m_goldberg
Mar 24 at 11:22
$begingroup$
Your last line can be written more cleanly asMap@StringJoin/@p
orMap[StringJoin, p, 2]
.
$endgroup$
– Doorknob
Mar 24 at 22:48
add a comment |
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3 Answers
3
active
oldest
votes
3 Answers
3
active
oldest
votes
active
oldest
votes
active
oldest
votes
$begingroup$
Pemutations will do it:
letters = "a", "b", "c";
Permutations[letters, 3]
"a", "b", "c", "a", "c", "b", "b", "a", "c",
"b", "c", "a", "c", "a", "b", "c", "b", "a"
To get all six-letter words:
letters = "a", "b", "c", "d", "e", "f";
perms = Permutations[letters, 6];
StringJoin /@ perms
{"abcdef", "abcdfe", "abcedf", "abcefd", "abcfde" ... etc.
there are a lot of them.
$endgroup$
add a comment |
$begingroup$
Pemutations will do it:
letters = "a", "b", "c";
Permutations[letters, 3]
"a", "b", "c", "a", "c", "b", "b", "a", "c",
"b", "c", "a", "c", "a", "b", "c", "b", "a"
To get all six-letter words:
letters = "a", "b", "c", "d", "e", "f";
perms = Permutations[letters, 6];
StringJoin /@ perms
{"abcdef", "abcdfe", "abcedf", "abcefd", "abcfde" ... etc.
there are a lot of them.
$endgroup$
add a comment |
$begingroup$
Pemutations will do it:
letters = "a", "b", "c";
Permutations[letters, 3]
"a", "b", "c", "a", "c", "b", "b", "a", "c",
"b", "c", "a", "c", "a", "b", "c", "b", "a"
To get all six-letter words:
letters = "a", "b", "c", "d", "e", "f";
perms = Permutations[letters, 6];
StringJoin /@ perms
{"abcdef", "abcdfe", "abcedf", "abcefd", "abcfde" ... etc.
there are a lot of them.
$endgroup$
Pemutations will do it:
letters = "a", "b", "c";
Permutations[letters, 3]
"a", "b", "c", "a", "c", "b", "b", "a", "c",
"b", "c", "a", "c", "a", "b", "c", "b", "a"
To get all six-letter words:
letters = "a", "b", "c", "d", "e", "f";
perms = Permutations[letters, 6];
StringJoin /@ perms
{"abcdef", "abcdfe", "abcedf", "abcefd", "abcfde" ... etc.
there are a lot of them.
edited Mar 24 at 13:36
answered Mar 24 at 1:13
bill sbill s
55.5k377159
55.5k377159
add a comment |
add a comment |
$begingroup$
You can create permutations with all of the letters as strings with:
StringJoin /@ Permutations[letters]
If you want lists of the individual letters just use:
Permutations[letters]
Check the documentation of Permutations to learn about permutations with subsets of letters. If you want to use each letter more than once, look at the documentation for Tuples.
$endgroup$
$begingroup$
Thanks(x2). Is there some way to check how many words contain a ‘sub-word’, like ‘ab’ or even a set of ‘sub-words’ like ‘ab’ and ‘cd’? And is there any web page or text book that deals with combinatorics in Mathematica (on a more ‘basic’ level) that I could visit/buy and read?
$endgroup$
– mf67
Mar 24 at 2:54
add a comment |
$begingroup$
You can create permutations with all of the letters as strings with:
StringJoin /@ Permutations[letters]
If you want lists of the individual letters just use:
Permutations[letters]
Check the documentation of Permutations to learn about permutations with subsets of letters. If you want to use each letter more than once, look at the documentation for Tuples.
$endgroup$
$begingroup$
Thanks(x2). Is there some way to check how many words contain a ‘sub-word’, like ‘ab’ or even a set of ‘sub-words’ like ‘ab’ and ‘cd’? And is there any web page or text book that deals with combinatorics in Mathematica (on a more ‘basic’ level) that I could visit/buy and read?
$endgroup$
– mf67
Mar 24 at 2:54
add a comment |
$begingroup$
You can create permutations with all of the letters as strings with:
StringJoin /@ Permutations[letters]
If you want lists of the individual letters just use:
Permutations[letters]
Check the documentation of Permutations to learn about permutations with subsets of letters. If you want to use each letter more than once, look at the documentation for Tuples.
$endgroup$
You can create permutations with all of the letters as strings with:
StringJoin /@ Permutations[letters]
If you want lists of the individual letters just use:
Permutations[letters]
Check the documentation of Permutations to learn about permutations with subsets of letters. If you want to use each letter more than once, look at the documentation for Tuples.
answered Mar 24 at 1:15
LeeLee
50027
50027
$begingroup$
Thanks(x2). Is there some way to check how many words contain a ‘sub-word’, like ‘ab’ or even a set of ‘sub-words’ like ‘ab’ and ‘cd’? And is there any web page or text book that deals with combinatorics in Mathematica (on a more ‘basic’ level) that I could visit/buy and read?
$endgroup$
– mf67
Mar 24 at 2:54
add a comment |
$begingroup$
Thanks(x2). Is there some way to check how many words contain a ‘sub-word’, like ‘ab’ or even a set of ‘sub-words’ like ‘ab’ and ‘cd’? And is there any web page or text book that deals with combinatorics in Mathematica (on a more ‘basic’ level) that I could visit/buy and read?
$endgroup$
– mf67
Mar 24 at 2:54
$begingroup$
Thanks(x2). Is there some way to check how many words contain a ‘sub-word’, like ‘ab’ or even a set of ‘sub-words’ like ‘ab’ and ‘cd’? And is there any web page or text book that deals with combinatorics in Mathematica (on a more ‘basic’ level) that I could visit/buy and read?
$endgroup$
– mf67
Mar 24 at 2:54
$begingroup$
Thanks(x2). Is there some way to check how many words contain a ‘sub-word’, like ‘ab’ or even a set of ‘sub-words’ like ‘ab’ and ‘cd’? And is there any web page or text book that deals with combinatorics in Mathematica (on a more ‘basic’ level) that I could visit/buy and read?
$endgroup$
– mf67
Mar 24 at 2:54
add a comment |
$begingroup$
If I follow the OP's question, I think they want the following:
letters = "a", "b", "c";
p = Permutations[letters, #] & /@ Range[Length[letters]];
(StringJoin[#] & /@ #) & /@ p
a, b, c, ab, ac, ba, bc, ca, cb, abc, acb, bac, bca, cab, cba
$endgroup$
$begingroup$
No, the OP requested all six letter words.
$endgroup$
– m_goldberg
Mar 24 at 11:22
$begingroup$
Your last line can be written more cleanly asMap@StringJoin/@p
orMap[StringJoin, p, 2]
.
$endgroup$
– Doorknob
Mar 24 at 22:48
add a comment |
$begingroup$
If I follow the OP's question, I think they want the following:
letters = "a", "b", "c";
p = Permutations[letters, #] & /@ Range[Length[letters]];
(StringJoin[#] & /@ #) & /@ p
a, b, c, ab, ac, ba, bc, ca, cb, abc, acb, bac, bca, cab, cba
$endgroup$
$begingroup$
No, the OP requested all six letter words.
$endgroup$
– m_goldberg
Mar 24 at 11:22
$begingroup$
Your last line can be written more cleanly asMap@StringJoin/@p
orMap[StringJoin, p, 2]
.
$endgroup$
– Doorknob
Mar 24 at 22:48
add a comment |
$begingroup$
If I follow the OP's question, I think they want the following:
letters = "a", "b", "c";
p = Permutations[letters, #] & /@ Range[Length[letters]];
(StringJoin[#] & /@ #) & /@ p
a, b, c, ab, ac, ba, bc, ca, cb, abc, acb, bac, bca, cab, cba
$endgroup$
If I follow the OP's question, I think they want the following:
letters = "a", "b", "c";
p = Permutations[letters, #] & /@ Range[Length[letters]];
(StringJoin[#] & /@ #) & /@ p
a, b, c, ab, ac, ba, bc, ca, cb, abc, acb, bac, bca, cab, cba
answered Mar 24 at 2:51
JagraJagra
7,96812160
7,96812160
$begingroup$
No, the OP requested all six letter words.
$endgroup$
– m_goldberg
Mar 24 at 11:22
$begingroup$
Your last line can be written more cleanly asMap@StringJoin/@p
orMap[StringJoin, p, 2]
.
$endgroup$
– Doorknob
Mar 24 at 22:48
add a comment |
$begingroup$
No, the OP requested all six letter words.
$endgroup$
– m_goldberg
Mar 24 at 11:22
$begingroup$
Your last line can be written more cleanly asMap@StringJoin/@p
orMap[StringJoin, p, 2]
.
$endgroup$
– Doorknob
Mar 24 at 22:48
$begingroup$
No, the OP requested all six letter words.
$endgroup$
– m_goldberg
Mar 24 at 11:22
$begingroup$
No, the OP requested all six letter words.
$endgroup$
– m_goldberg
Mar 24 at 11:22
$begingroup$
Your last line can be written more cleanly as
Map@StringJoin/@p
or Map[StringJoin, p, 2]
.$endgroup$
– Doorknob
Mar 24 at 22:48
$begingroup$
Your last line can be written more cleanly as
Map@StringJoin/@p
or Map[StringJoin, p, 2]
.$endgroup$
– Doorknob
Mar 24 at 22:48
add a comment |
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