task_url stringlengths 30 116 | task_name stringlengths 2 86 | task_description stringlengths 0 14.4k | language_url stringlengths 2 53 | language_name stringlengths 1 52 | code stringlengths 0 61.9k |
|---|---|---|---|---|---|
http://rosettacode.org/wiki/Abbreviations,_easy | Abbreviations, easy | This task is an easier (to code) variant of the Rosetta Code task: Abbreviations, simple.
For this task, the following command table will be used:
Add ALTer BAckup Bottom CAppend Change SCHANGE CInsert CLAst COMPress COpy
COUnt COVerlay CURsor DELete CDelete Down DUPlicate Xedit EXPand EXTract Find
... | #REXX | REXX | /*REXX program validates a user "word" against a "command table" with abbreviations.*/
parse arg uw /*obtain optional arguments from the CL*/
if uw='' then uw= 'riG rePEAT copies put mo rest types fup. 6 poweRin'
say 'user words: ' uw
@= 'Add ALTer BAckup... |
http://rosettacode.org/wiki/Abundant_odd_numbers | Abundant odd numbers | An Abundant number is a number n for which the sum of divisors σ(n) > 2n,
or, equivalently, the sum of proper divisors (or aliquot sum) s(n) > n.
E.G.
12 is abundant, it has the proper divisors 1,2,3,4 & 6 which sum to 16 ( > 12 or n);
or alternately, has the sigma sum of ... | #C.2B.2B | C++ | #include <algorithm>
#include <iostream>
#include <numeric>
#include <sstream>
#include <vector>
std::vector<int> divisors(int n) {
std::vector<int> divs{ 1 };
std::vector<int> divs2;
for (int i = 2; i*i <= n; i++) {
if (n%i == 0) {
int j = n / i;
divs.push_back(i);
... |
http://rosettacode.org/wiki/9_billion_names_of_God_the_integer | 9 billion names of God the integer | This task is a variation of the short story by Arthur C. Clarke.
(Solvers should be aware of the consequences of completing this task.)
In detail, to specify what is meant by a “name”:
The integer 1 has 1 name “1”.
The integer 2 has 2 names “1+1”, and “2”.
The integer 3 has 3 names “1+1+1”, “2+1”, ... | #11l | 11l | V cache = [[BigInt(1)]]
F cumu(n)
L(l) :cache.len .. n
V r = [BigInt(0)]
L(x) 1 .. l
r.append(r.last + :cache[l - x][min(x, l - x)])
:cache.append(r)
R :cache[n]
F row(n)
V r = cumu(n)
R (0 .< n).map(i -> @r[i + 1] - @r[i])
print(‘rows:’)
L(x) 1..10
print(‘#2:’.format(x)‘ ’... |
http://rosettacode.org/wiki/Abstract_type | Abstract type | Abstract type is a type without instances or without definition.
For example in object-oriented programming using some languages, abstract types can be partial implementations of other types, which are to be derived there-from. An abstract type may provide implementation of some operations and/or components. Abstract ... | #Logtalk | Logtalk |
:- protocol(datep).
:- public(today/3).
:- public(leap_year/1).
:- public(name_of_day/3).
:- public(name_of_month/3).
:- public(days_in_month/3).
:- end_protocol.
|
http://rosettacode.org/wiki/Abstract_type | Abstract type | Abstract type is a type without instances or without definition.
For example in object-oriented programming using some languages, abstract types can be partial implementations of other types, which are to be derived there-from. An abstract type may provide implementation of some operations and/or components. Abstract ... | #Lua | Lua | BaseClass = {}
function class ( baseClass )
local new_class = {}
local class_mt = { __index = new_class }
function new_class:new()
local newinst = {}
setmetatable( newinst, class_mt )
return newinst
end
if not baseClass then baseClass = BaseClass end
setmetatabl... |
http://rosettacode.org/wiki/Ackermann_function | Ackermann function | The Ackermann function is a classic example of a recursive function, notable especially because it is not a primitive recursive function. It grows very quickly in value, as does the size of its call tree.
The Ackermann function is usually defined as follows:
A
(
m
,
n
)
=
{
n
+
1
if
m
=
0
A
(
m
... | #Potion | Potion | ack = (m, n):
if (m == 0): n + 1
. elsif (n == 0): ack(m - 1, 1)
. else: ack(m - 1, ack(m, n - 1)).
.
4 times(m):
7 times(n):
ack(m, n) print
" " print.
"\n" print. |
http://rosettacode.org/wiki/Abbreviations,_automatic | Abbreviations, automatic | The use of abbreviations (also sometimes called synonyms, nicknames, AKAs, or aliases) can be an
easy way to add flexibility when specifying or using commands, sub─commands, options, etc.
It would make a list of words easier to maintain (as words are added, changed, and/or deleted) if
the minimum abbrevia... | #Erlang | Erlang |
-module(abbreviateweekdays).
-export([ main/0 ]).
uniq(L,Acc) ->
io:fwrite("Min = ~p",[Acc]),
io:fwrite(" Abbr:~p~n",[ sets:to_list(L) ]).
uniq(_, L, Acc) ->
Abbr = [string:substr(X,1,Acc) || X <- L],
% list of abbrevs, starting with substring 1,1:
TempSet = sets:from_list( Abbr ),
Temp... |
http://rosettacode.org/wiki/ABC_problem | ABC problem | ABC problem
You are encouraged to solve this task according to the task description, using any language you may know.
You are given a collection of ABC blocks (maybe like the ones you had when you were a kid).
There are twenty blocks with two letters on each block.
A complete alphabet is guaranteed amongst all sid... | #AArch64_Assembly | AArch64 Assembly |
/* ARM assembly AARCH64 Raspberry PI 3B */
/* program problemABC64.s */
/*******************************************/
/* Constantes file */
/*******************************************/
/* for this file see task include a file in language AArch64 assembly*/
.include "../includeConstantes... |
http://rosettacode.org/wiki/Abbreviations,_simple | Abbreviations, simple | The use of abbreviations (also sometimes called synonyms, nicknames, AKAs, or aliases) can be an
easy way to add flexibility when specifying or using commands, sub─commands, options, etc.
For this task, the following command table will be used:
add 1 alter 3 backup 2 bottom 1 Cappend 2 change 1 ... | #REXX | REXX | /*REXX program validates a user "word" against a "command table" with abbreviations.*/
parse arg uw /*obtain optional arguments from the CL*/
if uw='' then uw= 'riG rePEAT copies put mo rest types fup. 6 poweRin'
say 'user words: ' uw
@= 'add 1 alter 3 b... |
http://rosettacode.org/wiki/Abbreviations,_easy | Abbreviations, easy | This task is an easier (to code) variant of the Rosetta Code task: Abbreviations, simple.
For this task, the following command table will be used:
Add ALTer BAckup Bottom CAppend Change SCHANGE CInsert CLAst COMPress COpy
COUnt COVerlay CURsor DELete CDelete Down DUPlicate Xedit EXPand EXTract Find
... | #Ruby | Ruby | #!/usr/bin/env ruby
cmd_table = File.read(ARGV[0]).split
user_str = File.read(ARGV[1]).split
user_str.each do |abbr|
candidate = cmd_table.find do |cmd|
cmd.count('A-Z') <= abbr.length && abbr.casecmp(cmd[0...abbr.length]).zero?
end
print candidate.nil? ? '*error*' : candidate.upcase
print ' '
end
... |
http://rosettacode.org/wiki/Abbreviations,_easy | Abbreviations, easy | This task is an easier (to code) variant of the Rosetta Code task: Abbreviations, simple.
For this task, the following command table will be used:
Add ALTer BAckup Bottom CAppend Change SCHANGE CInsert CLAst COMPress COpy
COUnt COVerlay CURsor DELete CDelete Down DUPlicate Xedit EXPand EXTract Find
... | #Rust | Rust | use std::collections::HashMap;
fn main() {
let commands = "
Add ALTer BAckup Bottom CAppend Change SCHANGE CInsert CLAst COMPress COpy \
COUnt COVerlay CURsor DELete CDelete Down DUPlicate Xedit EXPand EXTract Find \
NFind NFINDUp NFUp CFind FINdup FUp FOrward GET Help HEXType Input POW... |
http://rosettacode.org/wiki/Abundant_odd_numbers | Abundant odd numbers | An Abundant number is a number n for which the sum of divisors σ(n) > 2n,
or, equivalently, the sum of proper divisors (or aliquot sum) s(n) > n.
E.G.
12 is abundant, it has the proper divisors 1,2,3,4 & 6 which sum to 16 ( > 12 or n);
or alternately, has the sigma sum of ... | #CLU | CLU | % Integer square root
isqrt = proc (s: int) returns (int)
x0: int := s / 2
if x0 = 0 then
return(s)
else
x1: int := (x0 + s/x0) / 2
while x1 < x0 do
x0 := x1
x1 := (x0 + s/x0) / 2
end
return(x0)
end
end isqrt
% Calculate aliquot sum (fo... |
http://rosettacode.org/wiki/9_billion_names_of_God_the_integer | 9 billion names of God the integer | This task is a variation of the short story by Arthur C. Clarke.
(Solvers should be aware of the consequences of completing this task.)
In detail, to specify what is meant by a “name”:
The integer 1 has 1 name “1”.
The integer 2 has 2 names “1+1”, and “2”.
The integer 3 has 3 names “1+1+1”, “2+1”, ... | #AArch64_Assembly | AArch64 Assembly |
/* ARM assembly AARCH64 Raspberry PI 3B */
/* program integerName64.s */
/*******************************************/
/* Constantes file */
/*******************************************/
/* for this file see task include a file in language AArch64 assembly*/
.include "../includeConstante... |
http://rosettacode.org/wiki/9_billion_names_of_God_the_integer | 9 billion names of God the integer | This task is a variation of the short story by Arthur C. Clarke.
(Solvers should be aware of the consequences of completing this task.)
In detail, to specify what is meant by a “name”:
The integer 1 has 1 name “1”.
The integer 2 has 2 names “1+1”, and “2”.
The integer 3 has 3 names “1+1+1”, “2+1”, ... | #Ada | Ada | with Ada.Text_IO;
with Ada.Numerics.Big_Numbers.Big_Integers;
procedure Names_Of_God is
NN : constant := 100_000;
Row_Count : constant := 25;
Max_Column : constant := 79;
package Triangle is
procedure Print;
end Triangle;
package Row_Summer is
procedure Calc (N : Integer);... |
http://rosettacode.org/wiki/Abstract_type | Abstract type | Abstract type is a type without instances or without definition.
For example in object-oriented programming using some languages, abstract types can be partial implementations of other types, which are to be derived there-from. An abstract type may provide implementation of some operations and/or components. Abstract ... | #M2000_Interpreter | M2000 Interpreter | Class BaseState {
Private:
x as double=1212, z1 as currency=1000, k$="ok"
Module Err {
Module "Class.BaseState"
Error "not implement yet"
}
}
Class AbstractOne {
Public:
Group z {
Value {
Link parent z1 to z1
... |
http://rosettacode.org/wiki/Abstract_type | Abstract type | Abstract type is a type without instances or without definition.
For example in object-oriented programming using some languages, abstract types can be partial implementations of other types, which are to be derived there-from. An abstract type may provide implementation of some operations and/or components. Abstract ... | #Mathematica.2FWolfram_Language | Mathematica/Wolfram Language |
(* Define an interface, Foo, which requires that the functions Foo, Bar, and Baz be defined *)
InterfaceFooQ[obj_] := ValueQ[Foo[obj]] && ValueQ[Bar[obj]] && ValueQ[Baz[obj]];
PrintFoo[obj_] := Print["Object ", obj, " does not implement interface Foo."];
PrintFoo[obj_?InterfaceFooQ] := Print[
"Foo: ", Foo[obj], "\... |
http://rosettacode.org/wiki/Ackermann_function | Ackermann function | The Ackermann function is a classic example of a recursive function, notable especially because it is not a primitive recursive function. It grows very quickly in value, as does the size of its call tree.
The Ackermann function is usually defined as follows:
A
(
m
,
n
)
=
{
n
+
1
if
m
=
0
A
(
m
... | #PowerBASIC | PowerBASIC | FUNCTION PBMAIN () AS LONG
DIM m AS QUAD, n AS QUAD
m = ABS(VAL(INPUTBOX$("Enter a whole number.")))
n = ABS(VAL(INPUTBOX$("Enter another whole number.")))
MSGBOX STR$(Ackermann(m, n))
END FUNCTION
FUNCTION Ackermann (m AS QUAD, n AS QUAD) AS QUAD
IF 0 = m THEN
FUNCTION = n + 1
ELS... |
http://rosettacode.org/wiki/Abbreviations,_automatic | Abbreviations, automatic | The use of abbreviations (also sometimes called synonyms, nicknames, AKAs, or aliases) can be an
easy way to add flexibility when specifying or using commands, sub─commands, options, etc.
It would make a list of words easier to maintain (as words are added, changed, and/or deleted) if
the minimum abbrevia... | #F.23 | F# |
let fN g=let rec fN n=if g|>List.map(fun(g:string)->g.[0..n])|>Set.ofList|>Set.count=(List.length g) then (n+1) else fN(n+1)
fN 0
|
http://rosettacode.org/wiki/ABC_problem | ABC problem | ABC problem
You are encouraged to solve this task according to the task description, using any language you may know.
You are given a collection of ABC blocks (maybe like the ones you had when you were a kid).
There are twenty blocks with two letters on each block.
A complete alphabet is guaranteed amongst all sid... | #ABAP | ABAP |
REPORT z_rosetta_abc.
" Type declaration for blocks of letters
TYPES: BEGIN OF block,
s1 TYPE char1,
s2 TYPE char1,
END OF block,
blocks_table TYPE STANDARD TABLE OF block.
DATA: blocks TYPE blocks_table.
CLASS word_maker DEFINITION.
PUBLIC SECTION.
CLASS-METHODS:
c... |
http://rosettacode.org/wiki/Abbreviations,_simple | Abbreviations, simple | The use of abbreviations (also sometimes called synonyms, nicknames, AKAs, or aliases) can be an
easy way to add flexibility when specifying or using commands, sub─commands, options, etc.
For this task, the following command table will be used:
add 1 alter 3 backup 2 bottom 1 Cappend 2 change 1 ... | #Ruby | Ruby | str = "add 1 alter 3 backup 2 bottom 1 Cappend 2 change 1 Schange Cinsert 2 Clast 3
compress 4 copy 2 count 3 Coverlay 3 cursor 3 delete 3 Cdelete 2 down 1 duplicate
3 xEdit 1 expand 3 extract 3 find 1 Nfind 2 Nfindup 6 NfUP 3 Cfind 2 findUP 3 fUP 2
forward 2 get help 1 hexType 4 input 1 powerI... |
http://rosettacode.org/wiki/Abbreviations,_easy | Abbreviations, easy | This task is an easier (to code) variant of the Rosetta Code task: Abbreviations, simple.
For this task, the following command table will be used:
Add ALTer BAckup Bottom CAppend Change SCHANGE CInsert CLAst COMPress COpy
COUnt COVerlay CURsor DELete CDelete Down DUPlicate Xedit EXPand EXTract Find
... | #Scala | Scala |
object Main extends App {
implicit class StrOps(i: String) {
def isAbbreviationOf(target: String): Boolean = {
@scala.annotation.tailrec
def checkPAsPrefixOfM(p: List[Char], m: List[Char]): Boolean = (p, m) match {
case (Nil, _) => true //prefix empty
... |
http://rosettacode.org/wiki/Abundant_odd_numbers | Abundant odd numbers | An Abundant number is a number n for which the sum of divisors σ(n) > 2n,
or, equivalently, the sum of proper divisors (or aliquot sum) s(n) > n.
E.G.
12 is abundant, it has the proper divisors 1,2,3,4 & 6 which sum to 16 ( > 12 or n);
or alternately, has the sigma sum of ... | #Common_Lisp | Common Lisp | ;; * Loading the external libraries
(eval-when (:compile-toplevel :load-toplevel)
(ql:quickload '("cl-annot" "iterate" "alexandria")))
;; * The package definition
(defpackage :abundant-numbers
(:use :common-lisp :cl-annot :iterate)
(:import-from :alexandria :butlast))
(in-package :abundant-numbers)
(annot:ena... |
http://rosettacode.org/wiki/9_billion_names_of_God_the_integer | 9 billion names of God the integer | This task is a variation of the short story by Arthur C. Clarke.
(Solvers should be aware of the consequences of completing this task.)
In detail, to specify what is meant by a “name”:
The integer 1 has 1 name “1”.
The integer 2 has 2 names “1+1”, and “2”.
The integer 3 has 3 names “1+1+1”, “2+1”, ... | #ARM_Assembly | ARM Assembly |
/* ARM assembly Raspberry PI */
/* program integerName.s */
/* REMARK 1 : this program use routines in a include file
see task Include a file language arm assembly
for the routine affichageMess conversion10
see at end of this program the instruction include */
/* for constantes see task include a f... |
http://rosettacode.org/wiki/Abstract_type | Abstract type | Abstract type is a type without instances or without definition.
For example in object-oriented programming using some languages, abstract types can be partial implementations of other types, which are to be derived there-from. An abstract type may provide implementation of some operations and/or components. Abstract ... | #MATLAB | MATLAB | classdef (Abstract) AbsClass
...
end |
http://rosettacode.org/wiki/Abstract_type | Abstract type | Abstract type is a type without instances or without definition.
For example in object-oriented programming using some languages, abstract types can be partial implementations of other types, which are to be derived there-from. An abstract type may provide implementation of some operations and/or components. Abstract ... | #Mercury | Mercury | :- module eq.
:- interface.
:- typeclass eq(T) where [
pred (T::in) == (T::in) is semidet,
pred (T::in) \= (T::in) is semidet
].
:- pred f(T::in) is semidet <= eq(T).
:- type foo
---> foo(
x :: int,
str :: string
).
:- instance eq(foo).
:- implementat... |
http://rosettacode.org/wiki/Ackermann_function | Ackermann function | The Ackermann function is a classic example of a recursive function, notable especially because it is not a primitive recursive function. It grows very quickly in value, as does the size of its call tree.
The Ackermann function is usually defined as follows:
A
(
m
,
n
)
=
{
n
+
1
if
m
=
0
A
(
m
... | #PowerShell | PowerShell | function ackermann ([long] $m, [long] $n) {
if ($m -eq 0) {
return $n + 1
}
if ($n -eq 0) {
return (ackermann ($m - 1) 1)
}
return (ackermann ($m - 1) (ackermann $m ($n - 1)))
} |
http://rosettacode.org/wiki/Abbreviations,_automatic | Abbreviations, automatic | The use of abbreviations (also sometimes called synonyms, nicknames, AKAs, or aliases) can be an
easy way to add flexibility when specifying or using commands, sub─commands, options, etc.
It would make a list of words easier to maintain (as words are added, changed, and/or deleted) if
the minimum abbrevia... | #Factor | Factor | USING: formatting io io.encodings.utf8 io.files kernel math
sequences sets splitting ;
IN: rosetta-code.abbreviations-automatic
: map-head ( seq n -- seq' ) [ short head ] curry map ;
: unique? ( seq n -- ? ) map-head all-unique? ;
: (abbr-length) ( seq -- n )
1 [ 2dup unique? ] [ 1 + ] until nip ;
: abbr-l... |
http://rosettacode.org/wiki/Abbreviations,_automatic | Abbreviations, automatic | The use of abbreviations (also sometimes called synonyms, nicknames, AKAs, or aliases) can be an
easy way to add flexibility when specifying or using commands, sub─commands, options, etc.
It would make a list of words easier to maintain (as words are added, changed, and/or deleted) if
the minimum abbrevia... | #Go | Go | package main
import(
"bufio"
"fmt"
"os"
"strings"
)
func distinctStrings(strs []string) []string {
len := len(strs)
set := make(map[string]bool, len)
distinct := make([]string, 0, len)
for _, str := range strs {
if !set[str] {
distinct = append(distinct, str)
... |
http://rosettacode.org/wiki/ABC_problem | ABC problem | ABC problem
You are encouraged to solve this task according to the task description, using any language you may know.
You are given a collection of ABC blocks (maybe like the ones you had when you were a kid).
There are twenty blocks with two letters on each block.
A complete alphabet is guaranteed amongst all sid... | #Action.21 | Action! | DEFINE COUNT="20"
CHAR ARRAY sideA="BXDCNGRTQFJHVAOEFLPZ"
CHAR ARRAY sideB="OKQPATEGDSWUINBRSYCM"
BYTE ARRAY used(COUNT)
BYTE FUNC ToUpper(BYTE c)
IF c>='a AND c<='z THEN
RETURN (c-'a+'A)
FI
RETURN (c)
BYTE FUNC CanBeUsed(CHAR c)
BYTE i
FOR i=0 TO COUNT-1
DO
IF used(i)=0 AND (sideA(i+1)=c OR sid... |
http://rosettacode.org/wiki/Abbreviations,_simple | Abbreviations, simple | The use of abbreviations (also sometimes called synonyms, nicknames, AKAs, or aliases) can be an
easy way to add flexibility when specifying or using commands, sub─commands, options, etc.
For this task, the following command table will be used:
add 1 alter 3 backup 2 bottom 1 Cappend 2 change 1 ... | #Rust | Rust | use std::collections::HashMap;
// The plan here is to build a hashmap of all the commands keyed on the minimum number of
// letters than can be provided in the input to match. For each known command it will appear
// in a list of possible commands for a given string lengths. A command can therefore appear a
// number... |
http://rosettacode.org/wiki/Abbreviations,_easy | Abbreviations, easy | This task is an easier (to code) variant of the Rosetta Code task: Abbreviations, simple.
For this task, the following command table will be used:
Add ALTer BAckup Bottom CAppend Change SCHANGE CInsert CLAst COMPress COpy
COUnt COVerlay CURsor DELete CDelete Down DUPlicate Xedit EXPand EXTract Find
... | #Tcl | Tcl |
proc appendCmd {word} {
# Procedure to append the correct command from the global list ::cmds
# for the word given as parameter to the global list ::result.
# If a matching word has been found and appended to ::result, this procedure
# behaves like a "continue" statement, causing the loop containing it to
#... |
http://rosettacode.org/wiki/Abundant_odd_numbers | Abundant odd numbers | An Abundant number is a number n for which the sum of divisors σ(n) > 2n,
or, equivalently, the sum of proper divisors (or aliquot sum) s(n) > n.
E.G.
12 is abundant, it has the proper divisors 1,2,3,4 & 6 which sum to 16 ( > 12 or n);
or alternately, has the sigma sum of ... | #D | D | import std.stdio;
int[] divisors(int n) {
import std.range;
int[] divs = [1];
int[] divs2;
for (int i = 2; i * i <= n; i++) {
if (n % i == 0) {
int j = n / i;
divs ~= i;
if (i != j) {
divs2 ~= j;
}
}
}
divs ~= ... |
http://rosettacode.org/wiki/9_billion_names_of_God_the_integer | 9 billion names of God the integer | This task is a variation of the short story by Arthur C. Clarke.
(Solvers should be aware of the consequences of completing this task.)
In detail, to specify what is meant by a “name”:
The integer 1 has 1 name “1”.
The integer 2 has 2 names “1+1”, and “2”.
The integer 3 has 3 names “1+1+1”, “2+1”, ... | #AutoHotkey | AutoHotkey | SetBatchLines -1
InputBox, Enter_value, Enter the no. of lines sought
array := []
Loop, % 2*Enter_value - 1
Loop, % x := A_Index
y := A_Index, Array[x, y] := 1
x := 3
Loop
{
base_r := x - 1
, x++
, y := 2
, index := x
, new := 1
Loop, % base_r - 1
{
array[x, new+1] := array[x-1, new] + array[base_r,... |
http://rosettacode.org/wiki/A%2BB | A+B | A+B ─── a classic problem in programming contests, it's given so contestants can gain familiarity with the online judging system being used.
Task
Given two integers, A and B.
Their sum needs to be calculated.
Input data
Two integers are written in the input stream, separated by space(s):
(
−
1000
≤... | #0815 | 0815 | |x|+% |
http://rosettacode.org/wiki/Abstract_type | Abstract type | Abstract type is a type without instances or without definition.
For example in object-oriented programming using some languages, abstract types can be partial implementations of other types, which are to be derived there-from. An abstract type may provide implementation of some operations and/or components. Abstract ... | #Nemerle | Nemerle | using System.Console;
namespace RosettaCode
{
abstract class Fruit
{
abstract public Eat() : void;
abstract public Peel() : void;
virtual public Cut() : void // an abstract class con contain a mixture of abstract and implemented methods
{ /... |
http://rosettacode.org/wiki/Abstract_type | Abstract type | Abstract type is a type without instances or without definition.
For example in object-oriented programming using some languages, abstract types can be partial implementations of other types, which are to be derived there-from. An abstract type may provide implementation of some operations and/or components. Abstract ... | #NetRexx | NetRexx | /* NetRexx */
options replace format comments java crossref symbols binary
-- -----------------------------------------------------------------------------
class RCAbstractType public final
method main(args = String[]) public constant
say ' Testing' RCAbstractType.class.getSimpleName
say ' Creating an objec... |
http://rosettacode.org/wiki/Ackermann_function | Ackermann function | The Ackermann function is a classic example of a recursive function, notable especially because it is not a primitive recursive function. It grows very quickly in value, as does the size of its call tree.
The Ackermann function is usually defined as follows:
A
(
m
,
n
)
=
{
n
+
1
if
m
=
0
A
(
m
... | #Processing | Processing | int ackermann(int m, int n) {
if (m == 0)
return n + 1;
else if (m > 0 && n == 0)
return ackermann(m - 1, 1);
else
return ackermann( m - 1, ackermann(m, n - 1) );
}
// Call function to produce output:
// the first 4x7 Ackermann numbers
void setup() {
for (int m=0; m<4; m++) {
for (int n=0; n<7... |
http://rosettacode.org/wiki/Abbreviations,_automatic | Abbreviations, automatic | The use of abbreviations (also sometimes called synonyms, nicknames, AKAs, or aliases) can be an
easy way to add flexibility when specifying or using commands, sub─commands, options, etc.
It would make a list of words easier to maintain (as words are added, changed, and/or deleted) if
the minimum abbrevia... | #Groovy | Groovy | class Abbreviations {
static void main(String[] args) throws IOException {
BufferedReader br = new BufferedReader(new InputStreamReader(new FileInputStream("days_of_week.txt"), "utf-8"))
List<String> readAllLines = br.readLines()
for (int i = 0; i < readAllLines.size(); i++) {
... |
http://rosettacode.org/wiki/ABC_problem | ABC problem | ABC problem
You are encouraged to solve this task according to the task description, using any language you may know.
You are given a collection of ABC blocks (maybe like the ones you had when you were a kid).
There are twenty blocks with two letters on each block.
A complete alphabet is guaranteed amongst all sid... | #Acurity_Architect | Acurity Architect | Using #HASH-OFF
|
http://rosettacode.org/wiki/Abbreviations,_simple | Abbreviations, simple | The use of abbreviations (also sometimes called synonyms, nicknames, AKAs, or aliases) can be an
easy way to add flexibility when specifying or using commands, sub─commands, options, etc.
For this task, the following command table will be used:
add 1 alter 3 backup 2 bottom 1 Cappend 2 change 1 ... | #Scala | Scala |
object Main extends App {
implicit class StrOps(i: String) {
def isAbbreviationOf(target: String, targetMinLength: Int): Boolean = {
@scala.annotation.tailrec
def checkPAsPrefixOfM(p: List[Char], m: List[Char]): Boolean = (p, m) match {
case (Nil, _) => true //prefi... |
http://rosettacode.org/wiki/Abbreviations,_easy | Abbreviations, easy | This task is an easier (to code) variant of the Rosetta Code task: Abbreviations, simple.
For this task, the following command table will be used:
Add ALTer BAckup Bottom CAppend Change SCHANGE CInsert CLAst COMPress COpy
COUnt COVerlay CURsor DELete CDelete Down DUPlicate Xedit EXPand EXTract Find
... | #VBA | VBA | Private Function ValidateUserWords(userstring As String) As String
Dim s As String
Dim user_words() As String
Dim command_table As Scripting.Dictionary
Set command_table = New Scripting.Dictionary
Dim abbreviations As Scripting.Dictionary
Set abbreviations = New Scripting.Dictionary
abbrevia... |
http://rosettacode.org/wiki/Abundant_odd_numbers | Abundant odd numbers | An Abundant number is a number n for which the sum of divisors σ(n) > 2n,
or, equivalently, the sum of proper divisors (or aliquot sum) s(n) > n.
E.G.
12 is abundant, it has the proper divisors 1,2,3,4 & 6 which sum to 16 ( > 12 or n);
or alternately, has the sigma sum of ... | #Delphi | Delphi | program AbundantOddNumbers;
{$APPTYPE CONSOLE}
uses
SysUtils;
function SumProperDivisors(const N: Cardinal): Cardinal;
var
I, J: Cardinal;
begin
Result := 1;
I := 3;
while I < Sqrt(N)+1 do begin
if N mod I = 0 then begin
J := N div I;
Inc(Result, I);
if I <> J then Inc(Result, J);
... |
http://rosettacode.org/wiki/9_billion_names_of_God_the_integer | 9 billion names of God the integer | This task is a variation of the short story by Arthur C. Clarke.
(Solvers should be aware of the consequences of completing this task.)
In detail, to specify what is meant by a “name”:
The integer 1 has 1 name “1”.
The integer 2 has 2 names “1+1”, and “2”.
The integer 3 has 3 names “1+1+1”, “2+1”, ... | #C | C | #include <stdio.h>
#include <gmp.h>
#define N 100000
mpz_t p[N + 1];
void calc(int n)
{
mpz_init_set_ui(p[n], 0);
for (int k = 1; k <= n; k++) {
int d = n - k * (3 * k - 1) / 2;
if (d < 0) break;
if (k&1)mpz_add(p[n], p[n], p[d]);
else mpz_sub(p[n], p[n], p[d]);
d -= k;
if (d < 0) break;
if ... |
http://rosettacode.org/wiki/A%2BB | A+B | A+B ─── a classic problem in programming contests, it's given so contestants can gain familiarity with the online judging system being used.
Task
Given two integers, A and B.
Their sum needs to be calculated.
Input data
Two integers are written in the input stream, separated by space(s):
(
−
1000
≤... | #11l | 11l | print(sum(input().split(‘ ’, group_delimiters' 1B).map(i -> Int(i)))) |
http://rosettacode.org/wiki/Abstract_type | Abstract type | Abstract type is a type without instances or without definition.
For example in object-oriented programming using some languages, abstract types can be partial implementations of other types, which are to be derived there-from. An abstract type may provide implementation of some operations and/or components. Abstract ... | #newLISP | newLISP | ; file: abstract.lsp
; url: http://rosettacode.org/wiki/Abstract_type
; author: oofoe 2012-01-28
; Abstract Shape Class
(new Class 'Shape) ; Derive new class.
(define (Shape:Shape ; Shape constructor.
(pen "X")) ; Default value.
(list (context) ; Assemble data packet.
(list '... |
http://rosettacode.org/wiki/Ackermann_function | Ackermann function | The Ackermann function is a classic example of a recursive function, notable especially because it is not a primitive recursive function. It grows very quickly in value, as does the size of its call tree.
The Ackermann function is usually defined as follows:
A
(
m
,
n
)
=
{
n
+
1
if
m
=
0
A
(
m
... | #Prolog | Prolog | :- table ack/3. % memoization reduces the execution time of ack(4,1,X) from several
% minutes to about one second on a typical desktop computer.
ack(0, N, Ans) :- Ans is N+1.
ack(M, 0, Ans) :- M>0, X is M-1, ack(X, 1, Ans).
ack(M, N, Ans) :- M>0, N>0, X is M-1, Y is N-1, ack(M, Y, Ans2), ack(X, Ans2, An... |
http://rosettacode.org/wiki/Abbreviations,_automatic | Abbreviations, automatic | The use of abbreviations (also sometimes called synonyms, nicknames, AKAs, or aliases) can be an
easy way to add flexibility when specifying or using commands, sub─commands, options, etc.
It would make a list of words easier to maintain (as words are added, changed, and/or deleted) if
the minimum abbrevia... | #Haskell | Haskell | import Data.List (inits, intercalate, transpose)
import qualified Data.Set as S
--------------- MINIMUM ABBREVIATION LENGTH --------------
minAbbrevnLength :: [String] -> Int
minAbbrevlnLength [] = 0
minAbbrevnLength xs =
length . head . S.toList . head $
dropWhile ((< n) . S.size) $
S.fromList
... |
http://rosettacode.org/wiki/ABC_problem | ABC problem | ABC problem
You are encouraged to solve this task according to the task description, using any language you may know.
You are given a collection of ABC blocks (maybe like the ones you had when you were a kid).
There are twenty blocks with two letters on each block.
A complete alphabet is guaranteed amongst all sid... | #Ada | Ada | Build with gnatchop abc.ada; gnatmake abc_problem
|
http://rosettacode.org/wiki/Abbreviations,_simple | Abbreviations, simple | The use of abbreviations (also sometimes called synonyms, nicknames, AKAs, or aliases) can be an
easy way to add flexibility when specifying or using commands, sub─commands, options, etc.
For this task, the following command table will be used:
add 1 alter 3 backup 2 bottom 1 Cappend 2 change 1 ... | #SNOBOL4 | SNOBOL4 |
* Program: abbr_simple.sbl
* To run: sbl abbr_simple.sbl
* Description: Abbreviations, simple
* Comment: Tested using the Spitbol for Linux version of SNOBOL4
commands =
+ "add 1 alter 3 backup 2 bottom 1 Cappend 2 change 1 Schange Cinsert 2 Clast 3 "
+ "compress 4 copy 2 count 3 Coverlay 3 cursor 3 d... |
http://rosettacode.org/wiki/Abbreviations,_easy | Abbreviations, easy | This task is an easier (to code) variant of the Rosetta Code task: Abbreviations, simple.
For this task, the following command table will be used:
Add ALTer BAckup Bottom CAppend Change SCHANGE CInsert CLAst COMPress COpy
COUnt COVerlay CURsor DELete CDelete Down DUPlicate Xedit EXPand EXTract Find
... | #Vedit_macro_language | Vedit macro language | // Command table:
Buf_Switch(#10=Buf_Free)
Ins_Text("
Add ALTer BAckup Bottom CAppend Change SCHANGE CInsert CLAst COMPress COpy
COUnt COVerlay CURsor DELete CDelete Down DUPlicate Xedit EXPand EXTract Find
NFind NFINDUp NFUp CFind FINdup FUp FOrward GET Help HEXType Input POWerinput
Join SPlit SPLTJOIN ... |
http://rosettacode.org/wiki/Abundant_odd_numbers | Abundant odd numbers | An Abundant number is a number n for which the sum of divisors σ(n) > 2n,
or, equivalently, the sum of proper divisors (or aliquot sum) s(n) > n.
E.G.
12 is abundant, it has the proper divisors 1,2,3,4 & 6 which sum to 16 ( > 12 or n);
or alternately, has the sigma sum of ... | #F.23 | F# |
// Abundant odd numbers. Nigel Galloway: August 1st., 2021
let fN g=Seq.initInfinite(int64>>(+)1L)|>Seq.takeWhile(fun n->n*n<=g)|>Seq.filter(fun n->g%n=0L)|>Seq.sumBy(fun n->let i=g/n in n+(if i=n then 0L else i))
let aon n=Seq.initInfinite(int64>>(*)2L>>(+)n)|>Seq.map(fun g->(g,fN g))|>Seq.filter(fun(n,g)->2L*n<g)
a... |
http://rosettacode.org/wiki/9_billion_names_of_God_the_integer | 9 billion names of God the integer | This task is a variation of the short story by Arthur C. Clarke.
(Solvers should be aware of the consequences of completing this task.)
In detail, to specify what is meant by a “name”:
The integer 1 has 1 name “1”.
The integer 2 has 2 names “1+1”, and “2”.
The integer 3 has 3 names “1+1+1”, “2+1”, ... | #C.23 | C# | using System;
using System.Collections.Generic;
using System.Linq;
using System.Numerics;
namespace NamesOfGod
{
public class RowSummer
{
const int N = 100000;
public BigInteger[] p;
private void calc(int n)
/* Translated from C */
{
p[n] = 0;
... |
http://rosettacode.org/wiki/A%2BB | A+B | A+B ─── a classic problem in programming contests, it's given so contestants can gain familiarity with the online judging system being used.
Task
Given two integers, A and B.
Their sum needs to be calculated.
Input data
Two integers are written in the input stream, separated by space(s):
(
−
1000
≤... | #360_Assembly | 360 Assembly | * A+B 29/08/2015
APLUSB CSECT
USING APLUSB,R12
LR R12,R15
OPEN (MYDATA,INPUT)
LOOP GET MYDATA,PG read a single record
XDECI R4,PG input A, in register 4
XDECI R5,PG+12 input B, in register 5
... |
http://rosettacode.org/wiki/Abstract_type | Abstract type | Abstract type is a type without instances or without definition.
For example in object-oriented programming using some languages, abstract types can be partial implementations of other types, which are to be derived there-from. An abstract type may provide implementation of some operations and/or components. Abstract ... | #Nim | Nim | type
Comparable = concept x, y
(x < y) is bool
Stack[T] = concept s, var v
s.pop() is T
v.push(T)
s.len is Ordinal
for value in s:
value is T |
http://rosettacode.org/wiki/Abstract_type | Abstract type | Abstract type is a type without instances or without definition.
For example in object-oriented programming using some languages, abstract types can be partial implementations of other types, which are to be derived there-from. An abstract type may provide implementation of some operations and/or components. Abstract ... | #Nit | Nit | # Task: abstract type
#
# Methods without implementation are annotated `abstract`.
#
# Abstract classes and interfaces can contain abstract methods and concrete (i.e. non-abstract) methods.
# Abstract classes can also have attributes.
module abstract_type
interface Inter
fun method1: Int is abstract
fun method2: In... |
http://rosettacode.org/wiki/Ackermann_function | Ackermann function | The Ackermann function is a classic example of a recursive function, notable especially because it is not a primitive recursive function. It grows very quickly in value, as does the size of its call tree.
The Ackermann function is usually defined as follows:
A
(
m
,
n
)
=
{
n
+
1
if
m
=
0
A
(
m
... | #Pure | Pure | A 0 n = n+1;
A m 0 = A (m-1) 1 if m > 0;
A m n = A (m-1) (A m (n-1)) if m > 0 && n > 0; |
http://rosettacode.org/wiki/Abbreviations,_automatic | Abbreviations, automatic | The use of abbreviations (also sometimes called synonyms, nicknames, AKAs, or aliases) can be an
easy way to add flexibility when specifying or using commands, sub─commands, options, etc.
It would make a list of words easier to maintain (as words are added, changed, and/or deleted) if
the minimum abbrevia... | #J | J | NB. y is words in boxes
abbreviation_length =: monad define
N =. # y
for_i. i. >: >./ #&> y do.
NB. if the length of the set of length i prefixes matches the length of the row
if. N -: # ~. i ({. &>) y do.
i return.
end.
end.
)
NB. use: auto_abbreviate DAY_NAMES
auto_abbreviate =: 3 :0
y =. y -. CR
line... |
http://rosettacode.org/wiki/ABC_problem | ABC problem | ABC problem
You are encouraged to solve this task according to the task description, using any language you may know.
You are given a collection of ABC blocks (maybe like the ones you had when you were a kid).
There are twenty blocks with two letters on each block.
A complete alphabet is guaranteed amongst all sid... | #ALGOL_68 | ALGOL 68 | # determine whether we can spell words with a set of blocks #
# construct the list of blocks #
[][]STRING blocks = ( ( "B", "O" ), ( "X", "K" ), ( "D", "Q" ), ( "C", "P" )
, ( "N", "A" ), ( "G", "T" ), ( "R", "E" ), ( "T", "G" )
... |
http://rosettacode.org/wiki/Abbreviations,_simple | Abbreviations, simple | The use of abbreviations (also sometimes called synonyms, nicknames, AKAs, or aliases) can be an
easy way to add flexibility when specifying or using commands, sub─commands, options, etc.
For this task, the following command table will be used:
add 1 alter 3 backup 2 bottom 1 Cappend 2 change 1 ... | #Tcl | Tcl | proc appendCmd {word} {
# Procedure to append the correct command from the global list ::cmds
# for the word given as parameter to the global list ::result.
# If a matching word has been found and appended to ::result, this procedure
# behaves like a "continue" statement, causing the loop containing it to
# j... |
http://rosettacode.org/wiki/Abbreviations,_easy | Abbreviations, easy | This task is an easier (to code) variant of the Rosetta Code task: Abbreviations, simple.
For this task, the following command table will be used:
Add ALTer BAckup Bottom CAppend Change SCHANGE CInsert CLAst COMPress COpy
COUnt COVerlay CURsor DELete CDelete Down DUPlicate Xedit EXPand EXTract Find
... | #Vlang | Vlang | import encoding.utf8
fn validate(commands []string, words []string, min_len []int) []string {
mut results := []string{}
if words.len == 0 {
return results
}
for word in words {
mut match_found := false
wlen := word.len
for i, command in commands {
if min_len... |
http://rosettacode.org/wiki/Abbreviations,_easy | Abbreviations, easy | This task is an easier (to code) variant of the Rosetta Code task: Abbreviations, simple.
For this task, the following command table will be used:
Add ALTer BAckup Bottom CAppend Change SCHANGE CInsert CLAst COMPress COpy
COUnt COVerlay CURsor DELete CDelete Down DUPlicate Xedit EXPand EXTract Find
... | #Wren | Wren | import "/fmt" for Fmt
import "/str" for Str
var table =
"Add ALTer BAckup Bottom CAppend Change SCHANGE CInsert CLAst COMPress COpy " +
"COUnt COVerlay CURsor DELete CDelete Down DUPlicate Xedit EXPand EXTract Find " +
"NFind NFINDUp NFUp CFind FINdup FUp FOrward GET Help HEXType Input POWerinput " +
... |
http://rosettacode.org/wiki/Abundant_odd_numbers | Abundant odd numbers | An Abundant number is a number n for which the sum of divisors σ(n) > 2n,
or, equivalently, the sum of proper divisors (or aliquot sum) s(n) > n.
E.G.
12 is abundant, it has the proper divisors 1,2,3,4 & 6 which sum to 16 ( > 12 or n);
or alternately, has the sigma sum of ... | #Factor | Factor | USING: arrays formatting io kernel lists lists.lazy math
math.primes.factors sequences tools.memory.private ;
IN: rosetta-code.abundant-odd-numbers
: σ ( n -- sum ) divisors sum ;
: abundant? ( n -- ? ) [ σ ] [ 2 * ] bi > ;
: abundant-odds-from ( n -- list )
dup even? [ 1 + ] when
[ 2 + ] lfrom-by [ abundant?... |
http://rosettacode.org/wiki/9_billion_names_of_God_the_integer | 9 billion names of God the integer | This task is a variation of the short story by Arthur C. Clarke.
(Solvers should be aware of the consequences of completing this task.)
In detail, to specify what is meant by a “name”:
The integer 1 has 1 name “1”.
The integer 2 has 2 names “1+1”, and “2”.
The integer 3 has 3 names “1+1+1”, “2+1”, ... | #C.2B.2B | C++ |
// Calculate hypotenuse n of OTT assuming only nothingness, unity, and hyp[n-1] if n>1
// Nigel Galloway, May 6th., 2013
#include <gmpxx.h>
int N{123456};
mpz_class hyp[N-3];
const mpz_class G(const int n,const int g){return g>n?0:(g==1 or n-g<2)?1:hyp[n-g-2];};
void G_hyp(const int n){for(int i=0;i<N-2*n-1;i++) n==1... |
http://rosettacode.org/wiki/A%2BB | A+B | A+B ─── a classic problem in programming contests, it's given so contestants can gain familiarity with the online judging system being used.
Task
Given two integers, A and B.
Their sum needs to be calculated.
Input data
Two integers are written in the input stream, separated by space(s):
(
−
1000
≤... | #8th | 8th | gets dup . space eval n:+ . cr |
http://rosettacode.org/wiki/Abstract_type | Abstract type | Abstract type is a type without instances or without definition.
For example in object-oriented programming using some languages, abstract types can be partial implementations of other types, which are to be derived there-from. An abstract type may provide implementation of some operations and/or components. Abstract ... | #Oberon-2 | Oberon-2 |
TYPE
Animal = POINTER TO AnimalDesc;
AnimalDec = RECORD [ABSTRACT] END;
(* Cat inherits from Animal *)
Cat = POINTER TO CatDesc;
CatDesc = RECORD (AnimalDesc) END;
|
http://rosettacode.org/wiki/Abstract_type | Abstract type | Abstract type is a type without instances or without definition.
For example in object-oriented programming using some languages, abstract types can be partial implementations of other types, which are to be derived there-from. An abstract type may provide implementation of some operations and/or components. Abstract ... | #Objeck | Objeck |
class ClassA {
method : virtual : public : MethodA() ~ Int;
method : public : MethodA() ~ Int {
return 0;
}
}
|
http://rosettacode.org/wiki/Ackermann_function | Ackermann function | The Ackermann function is a classic example of a recursive function, notable especially because it is not a primitive recursive function. It grows very quickly in value, as does the size of its call tree.
The Ackermann function is usually defined as follows:
A
(
m
,
n
)
=
{
n
+
1
if
m
=
0
A
(
m
... | #Pure_Data | Pure Data |
#N canvas 741 265 450 436 10;
#X obj 83 111 t b l;
#X obj 115 163 route 0;
#X obj 115 185 + 1;
#X obj 83 380 f;
#X obj 161 186 swap;
#X obj 161 228 route 0;
#X obj 161 250 - 1;
#X obj 161 208 pack;
#X obj 115 314 t f f;
#X msg 161 272 \$1 1;
#X obj 115 142 t l;
#X obj 207 250 swap;
#X obj 273 271 - 1;
#X obj 207 272 ... |
http://rosettacode.org/wiki/Abbreviations,_automatic | Abbreviations, automatic | The use of abbreviations (also sometimes called synonyms, nicknames, AKAs, or aliases) can be an
easy way to add flexibility when specifying or using commands, sub─commands, options, etc.
It would make a list of words easier to maintain (as words are added, changed, and/or deleted) if
the minimum abbrevia... | #Java | Java | import java.io.IOException;
import java.nio.file.Files;
import java.nio.file.Path;
import java.nio.file.Paths;
import java.util.HashMap;
import java.util.List;
import java.util.Map;
public class Abbreviations {
public static void main(String[] args) throws IOException {
Path path = Paths.get("days_of_week... |
http://rosettacode.org/wiki/ABC_problem | ABC problem | ABC problem
You are encouraged to solve this task according to the task description, using any language you may know.
You are given a collection of ABC blocks (maybe like the ones you had when you were a kid).
There are twenty blocks with two letters on each block.
A complete alphabet is guaranteed amongst all sid... | #ALGOL_W | ALGOL W | % determine whether we can spell words with a set of blocks %
begin
% Returns true if we can spell the word using the blocks, %
% false otherwise %
% As strings are fixed length in Algol W, the length of the string is ... |
http://rosettacode.org/wiki/Abbreviations,_simple | Abbreviations, simple | The use of abbreviations (also sometimes called synonyms, nicknames, AKAs, or aliases) can be an
easy way to add flexibility when specifying or using commands, sub─commands, options, etc.
For this task, the following command table will be used:
add 1 alter 3 backup 2 bottom 1 Cappend 2 change 1 ... | #VBA | VBA | Private Function ValidateUserWords(userstring As String) As String
Dim s As String
Dim user_words() As String
Dim command_table As Scripting.Dictionary
Set command_table = New Scripting.Dictionary
Dim abbreviations As Scripting.Dictionary
Set abbreviations = New Scripting.Dictionary
abbrevia... |
http://rosettacode.org/wiki/Abbreviations,_easy | Abbreviations, easy | This task is an easier (to code) variant of the Rosetta Code task: Abbreviations, simple.
For this task, the following command table will be used:
Add ALTer BAckup Bottom CAppend Change SCHANGE CInsert CLAst COMPress COpy
COUnt COVerlay CURsor DELete CDelete Down DUPlicate Xedit EXPand EXTract Find
... | #Yabasic | Yabasic | data "Add ALTer BAckup Bottom CAppend Change SCHANGE CInsert CLAst COMPress COpy"
data "COUnt COVerlay CURsor DELete CDelete Down DUPlicate Xedit EXPand EXTract Find"
data "NFind NFINDUp NFUp CFind FINdup FUp FOrward GET Help HEXType Input POWerinput"
data "Join SPlit SPLTJOIN LOAD Locate CLocate LOWercase UPPerc... |
http://rosettacode.org/wiki/Abbreviations,_easy | Abbreviations, easy | This task is an easier (to code) variant of the Rosetta Code task: Abbreviations, simple.
For this task, the following command table will be used:
Add ALTer BAckup Bottom CAppend Change SCHANGE CInsert CLAst COMPress COpy
COUnt COVerlay CURsor DELete CDelete Down DUPlicate Xedit EXPand EXTract Find
... | #zkl | zkl | commands:=Data(0,String, // "Add\0ALTer\0..."
#<<<
"Add ALTer BAckup Bottom CAppend Change SCHANGE CInsert CLAst COMPress COpy
COUnt COVerlay CURsor DELete CDelete Down DUPlicate Xedit EXPand EXTract Find
NFind NFINDUp NFUp CFind FINdup FUp FOrward GET Help HEXType Input POWerinput
Join SPlit SPLTJOIN LOAD Loca... |
http://rosettacode.org/wiki/Abundant_odd_numbers | Abundant odd numbers | An Abundant number is a number n for which the sum of divisors σ(n) > 2n,
or, equivalently, the sum of proper divisors (or aliquot sum) s(n) > n.
E.G.
12 is abundant, it has the proper divisors 1,2,3,4 & 6 which sum to 16 ( > 12 or n);
or alternately, has the sigma sum of ... | #Fortran | Fortran |
program main
use,intrinsic :: iso_fortran_env, only : int8, int16, int32, int64
implicit none
integer,parameter :: dp=kind(0.0d0)
character(len=*),parameter :: g='(*(g0,1x))'
integer :: j, icount
integer,allocatable :: list(:)
real(kind=dp) :: tally
write(*,*)'N su... |
http://rosettacode.org/wiki/4-rings_or_4-squares_puzzle | 4-rings or 4-squares puzzle | 4-rings or 4-squares puzzle
You are encouraged to solve this task according to the task description, using any language you may know.
Task
Replace a, b, c, d, e, f, and
g with the decimal
digits LOW ───► HIGH
such that the sum of the letters inside of each of the four large squares add up to
t... | #11l | 11l | F foursquares(lo, hi, unique, show)
V solutions = 0
L(c) lo .. hi
L(d) lo .. hi
I !unique | (c != d)
V a = c + d
I a >= lo & a <= hi
I !unique | (c != 0 & d != 0)
L(e) lo .. hi
I !unique | (e !C (a, c, d))
... |
http://rosettacode.org/wiki/9_billion_names_of_God_the_integer | 9 billion names of God the integer | This task is a variation of the short story by Arthur C. Clarke.
(Solvers should be aware of the consequences of completing this task.)
In detail, to specify what is meant by a “name”:
The integer 1 has 1 name “1”.
The integer 2 has 2 names “1+1”, and “2”.
The integer 3 has 3 names “1+1+1”, “2+1”, ... | #Clojure | Clojure | (defn nine-billion-names [row column]
(cond (<= row 0) 0
(<= column 0) 0
(< row column) 0
(= row 1) 1
:else (let [addend (nine-billion-names (dec row) (dec column))
augend (nine-billion-names (- row column) column)]
(+ addend augend))))
(defn print-ro... |
http://rosettacode.org/wiki/A%2BB | A+B | A+B ─── a classic problem in programming contests, it's given so contestants can gain familiarity with the online judging system being used.
Task
Given two integers, A and B.
Their sum needs to be calculated.
Input data
Two integers are written in the input stream, separated by space(s):
(
−
1000
≤... | #8080_Assembly | 8080 Assembly | dad b ; HL += BC (i.e., add BC reg pair to HL reg pair)
dad d ; HL += DE
dad h ; HL += HL (also known as "mul HL by two")
dad sp ; HL += SP (actually the only way to get at SP at all) |
http://rosettacode.org/wiki/Abstract_type | Abstract type | Abstract type is a type without instances or without definition.
For example in object-oriented programming using some languages, abstract types can be partial implementations of other types, which are to be derived there-from. An abstract type may provide implementation of some operations and/or components. Abstract ... | #OCaml | OCaml | class virtual foo =
object
method virtual bar : int
end |
http://rosettacode.org/wiki/Abstract_type | Abstract type | Abstract type is a type without instances or without definition.
For example in object-oriented programming using some languages, abstract types can be partial implementations of other types, which are to be derived there-from. An abstract type may provide implementation of some operations and/or components. Abstract ... | #Oforth | Oforth | Property new: Spherical(r)
Spherical method: radius @r ;
Spherical method: setRadius := r ;
Spherical method: perimeter @r 2 * PI * ;
Spherical method: surface @r sq PI * 4 * ;
Object Class new: Ballon(color)
Ballon is: Spherical
Ballon method: initialize(color, r) color := color self setRadius(r) ;
Object C... |
http://rosettacode.org/wiki/Ackermann_function | Ackermann function | The Ackermann function is a classic example of a recursive function, notable especially because it is not a primitive recursive function. It grows very quickly in value, as does the size of its call tree.
The Ackermann function is usually defined as follows:
A
(
m
,
n
)
=
{
n
+
1
if
m
=
0
A
(
m
... | #PureBasic | PureBasic | Procedure.q Ackermann(m, n)
If m = 0
ProcedureReturn n + 1
ElseIf n = 0
ProcedureReturn Ackermann(m - 1, 1)
Else
ProcedureReturn Ackermann(m - 1, Ackermann(m, n - 1))
EndIf
EndProcedure
Debug Ackermann(3,4) |
http://rosettacode.org/wiki/Abbreviations,_automatic | Abbreviations, automatic | The use of abbreviations (also sometimes called synonyms, nicknames, AKAs, or aliases) can be an
easy way to add flexibility when specifying or using commands, sub─commands, options, etc.
It would make a list of words easier to maintain (as words are added, changed, and/or deleted) if
the minimum abbrevia... | #JavaScript | JavaScript |
Array.prototype.hasDoubles = function() {
let arr = this.slice();
while (arr.length > 1) {
let cur = arr.shift();
if (arr.includes(cur)) return true;
}
return false;
}
function getMinAbbrLen(arr) {
if (arr.length <= 1) return '';
let testArr = [],
len = 0, i;
do {
len++;
for (i =... |
http://rosettacode.org/wiki/ABC_problem | ABC problem | ABC problem
You are encouraged to solve this task according to the task description, using any language you may know.
You are given a collection of ABC blocks (maybe like the ones you had when you were a kid).
There are twenty blocks with two letters on each block.
A complete alphabet is guaranteed amongst all sid... | #Apex | Apex | static Boolean canMakeWord(List<String> src_blocks, String word) {
if (String.isEmpty(word)) {
return true;
}
List<String> blocks = new List<String>();
for (String block : src_blocks) {
blocks.add(block.toUpperCase());
}
for (Integer i = 0; i < word.length(); i++) {
I... |
http://rosettacode.org/wiki/Abbreviations,_simple | Abbreviations, simple | The use of abbreviations (also sometimes called synonyms, nicknames, AKAs, or aliases) can be an
easy way to add flexibility when specifying or using commands, sub─commands, options, etc.
For this task, the following command table will be used:
add 1 alter 3 backup 2 bottom 1 Cappend 2 change 1 ... | #Vlang | Vlang | import encoding.utf8
import strconv
fn read_table(table string) ([]string, []int) {
fields := table.fields()
mut commands := []string{}
mut min_lens := []int{}
for i, max := 0, fields.len; i < max; {
cmd := fields[i]
mut cmd_len := cmd.len
i++
if i < max {
... |
http://rosettacode.org/wiki/Abundant_odd_numbers | Abundant odd numbers | An Abundant number is a number n for which the sum of divisors σ(n) > 2n,
or, equivalently, the sum of proper divisors (or aliquot sum) s(n) > n.
E.G.
12 is abundant, it has the proper divisors 1,2,3,4 & 6 which sum to 16 ( > 12 or n);
or alternately, has the sigma sum of ... | #FreeBASIC | FreeBASIC |
Declare Function SumaDivisores(n As Integer) As Integer
Dim numimpar As Integer = 1
Dim contar As Integer = 0
Dim sumaDiv As Integer = 0
Function SumaDivisores(n As Integer) As Integer
' Devuelve la suma de los divisores propios de n
Dim suma As Integer = 1
Dim As Integer d, otroD
For d = 2 To C... |
http://rosettacode.org/wiki/4-rings_or_4-squares_puzzle | 4-rings or 4-squares puzzle | 4-rings or 4-squares puzzle
You are encouraged to solve this task according to the task description, using any language you may know.
Task
Replace a, b, c, d, e, f, and
g with the decimal
digits LOW ───► HIGH
such that the sum of the letters inside of each of the four large squares add up to
t... | #AArch64_Assembly | AArch64 Assembly |
/* ARM assembly AARCH64 Raspberry PI 3B */
/* program square4_64.s */
/*******************************************/
/* Constantes file */
/*******************************************/
/* for this file see task include a file in language AArch64 assembly*/
.include "../includeConstantesARM... |
http://rosettacode.org/wiki/9_billion_names_of_God_the_integer | 9 billion names of God the integer | This task is a variation of the short story by Arthur C. Clarke.
(Solvers should be aware of the consequences of completing this task.)
In detail, to specify what is meant by a “name”:
The integer 1 has 1 name “1”.
The integer 2 has 2 names “1+1”, and “2”.
The integer 3 has 3 names “1+1+1”, “2+1”, ... | #Common_Lisp | Common Lisp | (defun 9-billion-names (row column)
(cond ((<= row 0) 0)
((<= column 0) 0)
((< row column) 0)
((equal row 1) 1)
(t (let ((addend (9-billion-names (1- row) (1- column)))
(augend (9-billion-names (- row column) column)))
(+ addend augend)))))
(defun 9-billion-names-triangle (rows)
(loop for row ... |
http://rosettacode.org/wiki/A%2BB | A+B | A+B ─── a classic problem in programming contests, it's given so contestants can gain familiarity with the online judging system being used.
Task
Given two integers, A and B.
Their sum needs to be calculated.
Input data
Two integers are written in the input stream, separated by space(s):
(
−
1000
≤... | #AArch64_Assembly | AArch64 Assembly |
/* ARM assembly AARCH64 Raspberry PI 3B */
/* program addAetB.s */
/*******************************************/
/* Constantes */
/*******************************************/
.equ STDOUT, 1 // linux output
.equ WRITE, 64 // call system Linux 64 bits
.e... |
http://rosettacode.org/wiki/Abstract_type | Abstract type | Abstract type is a type without instances or without definition.
For example in object-oriented programming using some languages, abstract types can be partial implementations of other types, which are to be derived there-from. An abstract type may provide implementation of some operations and/or components. Abstract ... | #ooRexx | ooRexx | -- Example showing a class that defines an interface in ooRexx
-- shape is the interface class that defines the methods a shape instance
-- is expected to implement as abstract methods. Instances of the shape
-- class need not directly subclass the interface, but can use multiple
-- inheritance to mark itsel... |
http://rosettacode.org/wiki/Ackermann_function | Ackermann function | The Ackermann function is a classic example of a recursive function, notable especially because it is not a primitive recursive function. It grows very quickly in value, as does the size of its call tree.
The Ackermann function is usually defined as follows:
A
(
m
,
n
)
=
{
n
+
1
if
m
=
0
A
(
m
... | #Purity | Purity | data Iter = f => FoldNat <const $f One, $f>
data Ackermann = FoldNat <const Succ, Iter> |
http://rosettacode.org/wiki/Abbreviations,_automatic | Abbreviations, automatic | The use of abbreviations (also sometimes called synonyms, nicknames, AKAs, or aliases) can be an
easy way to add flexibility when specifying or using commands, sub─commands, options, etc.
It would make a list of words easier to maintain (as words are added, changed, and/or deleted) if
the minimum abbrevia... | #Julia | Julia | const text = """
Sunday Monday Tuesday Wednesday Thursday Friday Saturday
Sondag Maandag Dinsdag Woensdag Donderdag Vrydag Saterdag
E_djelë E_hënë E_martë E_mërkurë E_enjte E_premte E_shtunë
Ehud Segno Maksegno Erob Hamus Arbe Kedame
Al_Ahad Al_Ithinin Al_Tholatha'a Al_Arbia'a Al_Kamis Al_Gomia'a Al_Sabit
Guiragui Yerg... |
http://rosettacode.org/wiki/ABC_problem | ABC problem | ABC problem
You are encouraged to solve this task according to the task description, using any language you may know.
You are given a collection of ABC blocks (maybe like the ones you had when you were a kid).
There are twenty blocks with two letters on each block.
A complete alphabet is guaranteed amongst all sid... | #APL | APL | abc←{{0=⍴⍵:1 ⋄ 0=⍴h←⊃⍵:0 ⋄ ∇(t←1↓⍵)~¨⊃h:1 ⋄ ∇(⊂1↓h),t}⍸¨↓⍵∘.∊⍺} |
http://rosettacode.org/wiki/Abbreviations,_simple | Abbreviations, simple | The use of abbreviations (also sometimes called synonyms, nicknames, AKAs, or aliases) can be an
easy way to add flexibility when specifying or using commands, sub─commands, options, etc.
For this task, the following command table will be used:
add 1 alter 3 backup 2 bottom 1 Cappend 2 change 1 ... | #Wren | Wren | import "/fmt" for Fmt
import "/str" for Str
var table =
"add 1 alter 3 backup 2 bottom 1 Cappend 2 change 1 Schange Cinsert 2 Clast 3 " +
"compress 4 copy 2 count 3 Coverlay 3 cursor 3 delete 3 Cdelete 2 down 1 duplicate " +
"3 xEdit 1 expand 3 extract 3 find 1 Nfind 2 Nfindup 6 NfUP 3 Cfind 2... |
http://rosettacode.org/wiki/Abundant_odd_numbers | Abundant odd numbers | An Abundant number is a number n for which the sum of divisors σ(n) > 2n,
or, equivalently, the sum of proper divisors (or aliquot sum) s(n) > n.
E.G.
12 is abundant, it has the proper divisors 1,2,3,4 & 6 which sum to 16 ( > 12 or n);
or alternately, has the sigma sum of ... | #Frink | Frink | isAbundantOdd[n] := sum[allFactors[n, true, false]] > n
n = 3
count = 0
println["The first 25 abundant odd numbers:"]
do
{
if isAbundantOdd[n]
{
println["$n: proper divisor sum " + sum[allFactors[n, 1, false]]]
count = count + 1
}
n = n + 2
} while count < 25
println["\nThe thousandth ... |
http://rosettacode.org/wiki/4-rings_or_4-squares_puzzle | 4-rings or 4-squares puzzle | 4-rings or 4-squares puzzle
You are encouraged to solve this task according to the task description, using any language you may know.
Task
Replace a, b, c, d, e, f, and
g with the decimal
digits LOW ───► HIGH
such that the sum of the letters inside of each of the four large squares add up to
t... | #Ada | Ada | with Ada.Text_IO;
procedure Puzzle_Square_4 is
procedure Four_Rings (Low, High : in Natural; Unique, Show : in Boolean) is
subtype Test_Range is Natural range Low .. High;
type Value_List is array (Positive range <>) of Natural;
function Is_Unique (Values : Value_List) return Boolean is
... |
http://rosettacode.org/wiki/9_billion_names_of_God_the_integer | 9 billion names of God the integer | This task is a variation of the short story by Arthur C. Clarke.
(Solvers should be aware of the consequences of completing this task.)
In detail, to specify what is meant by a “name”:
The integer 1 has 1 name “1”.
The integer 2 has 2 names “1+1”, and “2”.
The integer 3 has 3 names “1+1+1”, “2+1”, ... | #Crystal | Crystal | def g(n, g)
return 1 unless 1 < g && g < n-1
(2..g).reduce(1){ |res, q| res + (q > n-g ? 0 : g(n-g, q)) }
end
(1..25).each { |n| puts (1..n).map { |g| "%4s" % g(n, g) }.join } |
http://rosettacode.org/wiki/A%2BB | A+B | A+B ─── a classic problem in programming contests, it's given so contestants can gain familiarity with the online judging system being used.
Task
Given two integers, A and B.
Their sum needs to be calculated.
Input data
Two integers are written in the input stream, separated by space(s):
(
−
1000
≤... | #ABAP | ABAP | report z_sum_a_b.
data: lv_output type i.
selection-screen begin of block input.
parameters:
p_first type i,
p_second type i.
selection-screen end of block input.
at selection-screen output.
%_p_first_%_app_%-text = 'First Number: '.
%_p_second_%_app_%-text = 'Second Number: '.
start-of-selection.
... |
http://rosettacode.org/wiki/Abstract_type | Abstract type | Abstract type is a type without instances or without definition.
For example in object-oriented programming using some languages, abstract types can be partial implementations of other types, which are to be derived there-from. An abstract type may provide implementation of some operations and/or components. Abstract ... | #OxygenBasic | OxygenBasic |
'ABSTRACT TYPES EXAMPLE
'PARTICLES
type position {}
type angle {}
type velocity {}
type mass {}
type counter {}
type particle
position p
angle a
velocity v
mass m
end type
class particles
particle*q
counter c
method constructor (){}
method destructor (){}
method action (){}
en... |
http://rosettacode.org/wiki/Abstract_type | Abstract type | Abstract type is a type without instances or without definition.
For example in object-oriented programming using some languages, abstract types can be partial implementations of other types, which are to be derived there-from. An abstract type may provide implementation of some operations and/or components. Abstract ... | #Oz | Oz | declare
class BaseQueue
attr
contents:nil
meth init
raise notImplemented(self init) end
end
meth enqueue(Item)
raise notImplemented(self enqueue) end
end
meth dequeue(?Item)
raise notImplemented(self dequeue) end
end
meth printContents
... |
http://rosettacode.org/wiki/Ackermann_function | Ackermann function | The Ackermann function is a classic example of a recursive function, notable especially because it is not a primitive recursive function. It grows very quickly in value, as does the size of its call tree.
The Ackermann function is usually defined as follows:
A
(
m
,
n
)
=
{
n
+
1
if
m
=
0
A
(
m
... | #Python | Python | def ack1(M, N):
return (N + 1) if M == 0 else (
ack1(M-1, 1) if N == 0 else ack1(M-1, ack1(M, N-1))) |
http://rosettacode.org/wiki/Abbreviations,_automatic | Abbreviations, automatic | The use of abbreviations (also sometimes called synonyms, nicknames, AKAs, or aliases) can be an
easy way to add flexibility when specifying or using commands, sub─commands, options, etc.
It would make a list of words easier to maintain (as words are added, changed, and/or deleted) if
the minimum abbrevia... | #Kotlin | Kotlin | // version 1.1.4-3
import java.io.File
val r = Regex("[ ]+")
fun main(args: Array<String>) {
val lines = File("days_of_week.txt").readLines()
for ((i, line) in lines.withIndex()) {
if (line.trim().isEmpty()) {
println()
continue
}
val days = line.trim().spli... |
http://rosettacode.org/wiki/ABC_problem | ABC problem | ABC problem
You are encouraged to solve this task according to the task description, using any language you may know.
You are given a collection of ABC blocks (maybe like the ones you had when you were a kid).
There are twenty blocks with two letters on each block.
A complete alphabet is guaranteed amongst all sid... | #AppleScript | AppleScript | set blocks to {"bo", "xk", "dq", "cp", "na", "gt", "re", "tg", "qd", "fs", ¬
"jw", "hu", "vi", "an", "ob", "er", "fs", "ly", "pc", "zm"}
canMakeWordWithBlocks("a", blocks)
canMakeWordWithBlocks("bark", blocks)
canMakeWordWithBlocks("book", blocks)
canMakeWordWithBlocks("treat", blocks)
canMakeWordWithBlocks("comm... |
Subsets and Splits
Rosetta Code COBOL Python Hard Tasks
Identifies and retrieves challenging tasks that exist in both COBOL and Python, revealing cross-language programming patterns and difficulty levels for comparative analysis.
Rosetta Code Task Comparisons
Identifies tasks common to both COBOL and Python languages that are described as having difficulty levels, revealing cross-language task similarities and providing useful comparative programming examples.
Select Specific Languages Codes
Retrieves specific programming language names and codes from training data, providing basic filtering but limited analytical value beyond identifying these particular languages.