Category:BASIC
BASIC
This programming language may be used to instruct a computer to perform a task.
Listed below are all of the tasks on Rosetta Code which have been solved using BASIC.
This programming language may be used to instruct a computer to perform a task.
Execution method: | Interpreted |
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Lang tag(s): | basic, qbasic, freebasic, thinbasic |
See Also: |
BASIC is the Beginner's All-purpose Symbolic Instruction Code. John G. Kemeny and Thomas E. Kurtz invented BASIC at Dartmouth College during 1963 and 1964. (Their implementation evolved into True BASIC.)
BASIC became popular, with many different implementations for various computers. As the decades passed, the many dialects of BASIC diverged from the original language. Though an ANSI standard exists for BASIC, it is irrelevant to most BASIC programmers, who only target one implementation of BASIC.
Category:BASIC Implementations lists the many implementations of BASIC in Rosetta Code.
Links
- Wikipedia:BASIC
- wp:ASIC
- wp:Atari BASIC
- wp:BASIC-PLUS
- wp:Basic-256
- wp:Batari BASIC
- wp:BBC BASIC
- wp:Benton Harbor BASIC
- wp:Beta BASIC
- wp:CBASIC
- wp:Chipmunk Basic
- wp:DarkBASIC
- wp:Dartmouth BASIC
- wp:FreeBASIC
- wp:FutureBASIC
- wp:GFA BASIC
- wp:GLBasic
- wp:Integer BASIC
- wp:Liberty BASIC
- wp:Locomotive BASIC
- wp:Microsoft BASIC
- wp:PowerBASIC
- wp:PureBasic
- wp:QB64
- wp:Quite BASIC
- wp:RapidQ
- wp:Realbasic
- wp:Rocky Mountain BASIC
- wp:Run BASIC
- wp:S-BASIC
- wp:ScriptBasic
- wp:Sinclair BASIC
- wp:SmileBASIC
- wp:SuperBASIC
- wp:TI BASIC (TI 99/4A)
- wp:Tiny BASIC
- wp:True BASIC
- wp:UBASIC
- wp:Yabasic
Subcategories
This category has the following 4 subcategories, out of 4 total.
@
- BASIC examples needing attention (empty)
- BASIC User (138 P)
B
Pages in category "BASIC"
The following 200 pages are in this category, out of 667 total.
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P
- Padovan n-step number sequences
- Palindrome dates
- Palindrome detection
- Pancake numbers
- Pandigital prime
- Pangram checker
- Parameterized SQL statement
- Parsing/RPN calculator algorithm
- Partial function application
- Pascal matrix generation
- Pascal's triangle
- Penney's game
- Pentagram
- Pentomino tiling
- Perfect numbers
- Perfect totient numbers
- Periodic table
- Permutations
- Permutations by swapping
- Permutations with repetitions
- Pernicious numbers
- Phrase reversals
- Pi
- Pick random element
- Pig the dice game
- Piprimes
- Playing cards
- Polymorphism
- Population count
- Power set
- Pragmatic directives
- Price fraction
- Primality by trial division
- Primality by Wilson's theorem
- Prime decomposition
- Prime triangle
- Prime triplets
- Primes whose sum of digits is 25
- Primes with digits in nondecreasing order
- Priority queue
- Product of divisors
- Product of min and max prime factors
- Program name
- Program termination
- Proper divisors
- Pseudo-random numbers/Middle-square method
- Pythagoras tree
- Pythagorean triples
R
- Rainbow
- Ramanujan primes
- Random number generator (included)
- Random numbers
- Range extraction
- Ranking methods
- Ray-casting algorithm
- Read a configuration file
- Read a file line by line
- Read a specific line from a file
- Read entire file
- Real constants and functions
- Recaman's sequence
- Reduced row echelon form
- Remove duplicate elements
- Remove lines from a file
- Remove vowels from a string
- Rename a file
- Rep-string
- Repeat
- Repeat a string
- Return multiple values
- Reverse a string
- Riordan numbers
- Rock-paper-scissors
- Roman numerals/Decode
- Roman numerals/Encode
- Roots of unity
- Rot-13
- Round-robin tournament schedule
- Run as a daemon or service
- Run-length encoding
- Runge-Kutta method
- Runtime evaluation
S
- Safe and Sophie Germain primes
- Scope modifiers
- Scope/Function names and labels
- Search a list
- Search a list of records
- Secure temporary file
- SEDOLs
- Self-describing numbers
- Semiprime
- SEND + MORE = MONEY
- Sequence of non-squares
- Sequence: smallest number greater than previous term with exactly n divisors
- Sequence: smallest number with exactly n divisors
- Set
- Set consolidation
- Set right-adjacent bits
- Sexy primes
- SHA-256
- Shell one-liner
- Shift list elements to left by 3
- Short-circuit evaluation
- Show ASCII table
- Sierpinski carpet
- Sierpinski curve
- Sierpinski triangle
- Sierpinski triangle/Graphical
- Sieve of Eratosthenes
- Sieve of Pritchard
- Simple database
- Simple windowed application
- Simulate input/Keyboard
- Singleton
- Singly-linked list/Element definition
- Singly-linked list/Traversal
- Sleep
- Sleeping Beauty problem
- Smallest multiple
- Smallest square that begins with n
- Smith numbers
- Snake
- Snake and ladder
- Soloway's recurring rainfall
- Solve equations with substitution method
- Solve hanging lantern problem
- Sort disjoint sublist
- Sort primes from list to a list
- Sorting algorithms/Bubble sort
- Sorting algorithms/Gnome sort
- Sorting algorithms/Insertion sort
- Sorting algorithms/Merge sort
- Sorting algorithms/Pancake sort
- Sorting algorithms/Quicksort
- Sorting algorithms/Selection sort
- Sorting algorithms/Stooge sort
- Soundex
- Sparkline in unicode
- Special characters
- Special divisors
- Special neighbor primes
- Sphenic numbers
- Square but not cube
- Stack
- Stack traces
- Stair-climbing puzzle
- Start from a main routine
- Statistics/Basic
- Steady squares
- Stem-and-leaf plot
- Stern-Brocot sequence
- Stirling numbers of the second kind
- Strange numbers
- Strange plus numbers
- String append
- String case
- String comparison
- String concatenation
- String interpolation (included)
- String length
- String matching
- String prepend
- Strip a set of characters from a string
- Strip comments from a string
- Strip control codes and extended characters from a string
- Strip whitespace from a string/Top and tail
- Sturmian word
- Subleq
- Substring
- Substring primes
- Substring/Top and tail
- Subtractive generator
- Sudan function
- Sum and product of an array
- Sum and product puzzle
- Sum digits of an integer
- Sum multiples of 3 and 5
- Sum of a series
- Sum of divisors
- Sum of elements below main diagonal of matrix
- Sum of first n cubes
- Sum of square and cube digits of an integer are primes
- Sum of squares
- Sum of the digits of n is substring of n
- Sum of two adjacent numbers are primes