## A test program for the trial of solving Goldbach's conjecture.

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• This program is a rough test for the solution of Goldbach s conjecture presented in the message titled: final corrected version of trying solving goldbach s
Message 1 of 1 , Jan 9, 2005
This program is a rough test for the solution of Goldbach's
conjecture presented in the message titled: final corrected version
of trying solving goldbach's conjecture.

5 INPUT s
t = 0

FOR y = 2 TO s STEP 2
w = 0

10 FOR n = 2 TO y / 2

30 FOR i = 1 TO 37

50 IF n = p THEN 85
60 IF (n / p) = INT(n / p) THEN 100
70 IF n <= p ^ 2 THEN 85

80 NEXT i
85 GOSUB 132
90 DATA 2,3,5,7,
11,13,17,19,23,29,31,37,41,43,47,53,59,61,67,71,73,79,83,89,97,101,
103,107,109,113,127,131,137,139,149,151,157
100 RESTORE 90

130 NEXT n
131 GOTO 415
132 IF n = y / 2 THEN 740
RESTORE 90
133 LET m = y - n

135 FOR j = 1 TO 37
150 IF m = q THEN 185
160 IF (m / q) = INT(m / q) THEN 200
170 IF m <= q ^ 2 THEN 185

180 NEXT j
185 w = w + 1

200 RESTORE 90
220 RETURN
415 RESTORE 90
FOR b = 1 TO 37
IF y <= u ^ 2 THEN 425
NEXT b
425 g = INT(((y / 2) - (u - 1)) / 2)
427 RESTORE 90
430 FOR k = 1 TO 37
443 IF l = 2 THEN 480
445 IF y >= l ^ 2 THEN 450
447 GOTO 705
450 v = INT(g / l) * (l - 2)
455 r = g - (INT(g / l) * l)

460 IF r > 1 THEN 470
465 F = 0
467 GOTO 473
470 F = r - 2
473 g = v + F

480 NEXT k
705 h = w
720 d = h - g

723 : IF d > -1 THEN 739
725 : PRINT y; ":"; "H="; h; "g="; g; ":"; d
727 : PRINT "GOLDBACH CONJCTURE PROOF IS WRONG"
730 : t = t + 1
738 : GOTO 740
739 PRINT y; h; g; d
740 RESTORE 90
745 NEXT y

750 : IF t <> 0 THEN 770
760 : PRINT "GOLDBACH CONJECTURE PROOF IS RIGHT"
GOTO 780
770 : PRINT "GOLDBACH CONJCTURE PROOF IS WRONG"
PRINT t
780 IF s <> 0 THEN 5
775 END

The program is writtin in Q BASIC .

u represent Pk,PL1_1.

If it is possible please report at which number the proof would be
wrong , I'v tested it up to y=13000 , the proof is still right!.I
will appreciate any comment or help in forming a more effective
program to test the solution presented in earlier messages
"the slideability method".

Zuhair
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