Regular Expressions in Wolfram Language
Wolfram Language offers built-in support for regular expressions. Here are some examples of common regexp-related tasks in Wolfram Language.
```wolfram
(* This tests whether a pattern matches a string. *)
StringMatchQ["peach", RegularExpression["p([a-z]+)ch"]]
(* In Wolfram Language, we don't need to compile the regular expression separately. *)
regex = RegularExpression["p([a-z]+)ch"]
(* This finds the match for the regexp. *)
StringCases["peach punch", regex]
(* This finds the first match but returns the start and end positions. *)
StringPosition["peach punch", regex]
(* The Submatch variants include information about both the whole-pattern matches and the submatches within those matches. *)
StringCases["peach punch", regex :> {"$0", "$1"}]
(* To find all matches for a regexp: *)
StringCases["peach punch pinch", regex]
(* To limit the number of matches: *)
StringCases["peach punch pinch", regex, 2]
(* Our examples above had string arguments. We can also provide byte arrays. *)
StringMatchQ[FromCharacterCode[ToCharacterCode["peach"]], regex]
(* The StringReplace function can be used to replace subsets of strings with other values. *)
StringReplace["a peach", regex -> "<fruit>"]
(* We can use a function to transform matched text. *)
StringReplace["a peach", regex :> ToUpperCase[#] &]
When using regular expressions in Wolfram Language, we typically use the RegularExpression
function to create a regular expression pattern. This pattern can then be used with various string manipulation functions like StringMatchQ
, StringCases
, StringPosition
, and StringReplace
.
The StringCases
function is particularly versatile, allowing us to extract matches, submatches, and even transform the matched text.
For replacing text, StringReplace
can be used with either a simple replacement string or a function that transforms the matched text.
Wolfram Language’s regular expression capabilities are quite powerful and integrate well with its other string manipulation functions. For a complete reference on Wolfram Language regular expressions, check the Wolfram Language documentation.