1 / 21

Forth

Forth. Lecture L7.1. A Brief History of Programming Languages. http://www.byte.com/art/9509/sec7/art19.htm. http://merd.net/pixel/language-study/diagram.html. How would you have a computer evaluate this expression?. X = A*B + (C – D)/(E + F). Reverse Polish Notation (RPN) Postfix

sheri
Download Presentation

Forth

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. Forth Lecture L7.1

  2. A Brief History of Programming Languages http://www.byte.com/art/9509/sec7/art19.htm http://merd.net/pixel/language-study/diagram.html

  3. How would you have a computer evaluate this expression? X = A*B + (C – D)/(E + F) Reverse Polish Notation (RPN) Postfix AB*CD-EF+/+

  4. Forth http://www.ultratechnology.com/dindex.htm

  5. WHYP • Pronounced “whip” • “Words to Help You Program” • Subroutine-threaded Forth for Embedded Systems • 68HC11 (16-bit) • 68332 (32-bit) • 68HC12 (16-bit)

  6. WHYP is developed from scratch in the book:Design of Embedded Systems Using 68HC12/11 MicrocontrollersbyRichard E. HaskellPrentice Hall, 2000

  7. FORTH is a programming language that --- • was invented by Charles Moore in the early 70’s • is extensible • keeps all definitions in a dictionary • is extremely compact • is recursive • can be programmed in RAM, PROM, or ROM • is structured • uses a stack and postfix notation

  8. Chuck Moore reading Haskell’s WHYP book

  9. WHYP Colon Definitions : squared ( n -- n**2) DUP * ; : cubed ( n -- n**3) DUP \ n n squared \ n n**2 * ; \ n**3

  10. Branching and Looping in WHYP • IF…ELSE…THEN • FOR…NEXT • BEGIN…AGAIN • BEGIN…UNTIL • BEGIN…WHILE…REPEAT

  11. IF…ELSE…THEN <cond> IF <true statements> ELSE <false statements> THEN <cond> is either TRUE (-1) or FALSE (0)

  12. WHYP Conditional Words < ( n1 n2 -- f ) (“less-than”) > ( n1 n2 -- f ) (“greater-than”) = ( n1 n2 -- f ) (“equals”) <> ( n1 n2 -- f ) (“not-equals”) <= ( n1 n2 -- f ) (“less-than or equal”) >= ( n1 n2 -- f ) (“greater-than or equal”) 0< ( n -- f) (“zero-less”) 0> ( n -- f) (“zero-greater”) 0= ( n -- f) (“zero-equal”) U< ( u1 u2 -- f ) (“U-less-than”) U> ( u1 u2 -- f ) (“U-greater-than”) U<= ( u1 u2 -- f ) (“U-less-than or equal”) U>= ( u1 u2 -- f ) (“U-greater-than or equal”)

  13. Do different things depending what is in T : checkT ( n -- ) DUP 1 = \ n f IF \ n DO1 \ ELSE \ n DUP 2 = \ n f IF \ n DO2 ELSE \ n DUP 3 = \ n f IF \ n DO3 ELSE \ n DO4 THEN \ THEN THEN ;

  14. FOR…NEXT Loop n FOR <WHYP statements> NEXT >R drjne <WHYP statements> Decrement top of return stack and branch back to <WHYP statements> if not equal to zero. Therefore, <WHYP statements> are executed n times.

  15. BEGIN…AGAIN BEGIN <WHYP statements> AGAIN

  16. BEGIN…UNTIL BEGIN <WHYP statements> <flag> UNTIL <flag> is either TRUE or FALSE usually from some WHYP conditional word

  17. : GET.BTN ( -- n ) BEGIN BEGIN BTN@ 0= UNTIL BEGIN BTN@ UNTIL BTN@ CHECKT AGAIN ;

  18. BEGIN…WHILE…REPEAT BEGIN <words> <flag> WHILE <words> REPEAT

  19. Factorial x = 1 i = 2 DO WHILE i <= n x = x * i i = i + 1 ENDDO factorial = x : factorial ( n -- n! ) 1 2 ROT \ x i n BEGIN \ x i n 2DUP <= \ x i n f WHILE \ x i n -ROT TUCK \ n i x i * SWAP \ n x i 1+ ROT \ x i n REPEAT \ x i n 2DROP ; \ x

More Related