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Interpolation to Neville-Aitken

 

p.specht

wants one from Messwerten y To different, - not absolutely in equal intervals vorliegenden - x-Values without large detour over Polynome a practice-scheduler with x-Values in equal intervals make, bid itself the take action the gentlemen Aitken and Neville on. thereby can ggf. slight further Messwerte added, so the Result more precisely becomes.
Window Title "Interpolation to Aitken-Neville"
' Q: Wikipedia, div. professional journals
Window Style 24
Window 0,0 - %maxx,%maxy
print " The Interpolationsformel of Aitken and Neville is dann"
print " particularly efficient, if from about twice so many Stütz-"
print " to put only few values rasch interpolation go should,"
print " without that the Interpolationspolynom self demand is."
print
declare x![25],y![25],n&,i&,a!,b!,s!
declare p![25,25],k&,p1!,p2!
print " Eingabeteil:"
print " amount Wertepaare [max. 25]: ";:input n&

whileloop 0,n&-1:i&=&Loop

    print int(i&+1);". Wertepaar: x = ";:input x![i&]
    print         "              y = ";:input y![i&]

endwhile

print
print " area, in the y-values interpolation go should:"
print " From: ";:input a!
print " To: ";:input b!
print " Schrittweite: ";:input s!
print
print " Berechnung Start with [Button]!"
waitinput
cls
print
print " Result:"
print "          x                        y    "
print "-----------------------------------------------"
k&=0

whileloop 0,n&-1:i&=&Loop

    p![i&,k&]=y![i&]

endwhile

Naechstes:

Whileloop 0,n&-2:k&=&Loop

    whileloop k&+1,n&-1:i&=&Loop

        p1!=(a!-x![i&-k&-1])*p![i&,k&]-(a!-x![i&])*p![i&-1,k&]
        p2!=x![i&]-x![i&-k&-1]
        p![i&,k&+1]=p1!/p2!

    endwhile

endwhile

print a!,p![n&-1,n&-1]'= Results

if a!<b!:a!=a!+s!:goto "Naechstes":endif

    Print "OK.";:waitinput:End
 
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07/19/21  
 



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