10 DIM f(1625): REM populating a cube table at the start will be faster than computing the cubes on the fly
20 FOR x=1 TO 1625
30 LET f(x)=x*x*x: REM x*x*x rather than x^3 as the ZX Spectrum's exponentiation function is legendarily slow
40 NEXT x
50 LET c=0
60 FOR x=1 TO 4294967295: REM the highest number the ZX Spectrum Basic can accurately hold internally; floor (cuberoot max)=1625, hence the table limit
70 LET k=0
80 FOR m=1 TO 1625
90 FOR n=m+1 TO 1625
100 IF f(m)+f(n)=x THEN GOTO 160
110 IF f(n)>=x THEN LET n=1625: REM overshot, break out of the loop
120 IF f(m)>=x THEN LET m=1625
130 NEXT n
140 NEXT m
150 NEXT x
160 IF k=1 THEN LET q=m: LET r=n: GO TO 230: REM got one!
170 LET o=m
180 LET p=n
190 LET k=1
200 NEXT n
210 NEXT m
220 NEXT x
230 LET c=c+1
240 IF c>25 AND c<2000 THEN GO TO 330
250 LET t$="": REM convert number to string; while ZX Spectrum Basic can store all the digits of integers up to 2^32-1...
260 LET t=INT (x/100000): REM ...it will resort to scientific notation trying to display any more than eight digits
270 LET b=x-t*100000
280 IF t=0 THEN GO TO 300: REM omit leading zero
290 LET t$=STR$ t
300 LET t$=t$+STR$ b
310 PRINT c;":";t$;"=";q;"^3+";r;"^3=";o;"^3+";p;"^3"
320 POKE 23692,10: REM suppress "scroll?" prompt when screen fills up at c=22
330 IF c=2006 THEN LET x=4294967295: LET n=1625: LET m=1625
340 NEXT n
350 NEXT m
360 NEXT x