A Documenting of my Roman Numerals CHIP-8 Program
This is an implementation of my Roman numerals program in machine code, for the ninth Octojam event.
It's a very simple program, and trivially proven to be correct; perhaps even most of its logic could
be recycled for a similar such program, even. I used the simpler tables of that tabular programming
approach for this, as it was easier to comprehend at this low level. I may have decomposed my first
example of this style into too many tables, truly just to demonstrate it better, but it matters not.
Follows is a view of the complete program, when loaded into the MMC:
200-201 0512-0513 █▄█ ▄ █▄ A2EB 41707 I ← illinc
202-203 0514-0515 ▀██▀▀█▀▄ FE65 65125 Load V0→VE; I ← I + 15
204-205 0516-0517 ▀▀▀█▀█▀▄ FE15 65045 primus delay ← VE
206-207 0518-0519 █▄█ █ A4E4 42212 I ← finis
208-209 0520-0521 ▀█▀█▀█▀▄ FE55 65109 Save V0→VE; I ← I + 15
20A-20B 0522-0523 █ ▀▄▄█▄ A49E 42142 I ← praeter
20C-20D 0524-0525 ▀██▀ ▄ ▄ F065 61541 secundus Load V0→V0; I ← I + 01
20E-20F 0526-0527 ▀ 4000 16384 Skip next if V0 <> 000
210-211 0528-0529 ▄▀▄▄▀ 122C 04652 Jump to regula
212-213 0530-0531 ▀██▀ ▄ █ F165 61797 Load V0→V1; I ← I + 02
214-215 0532-0533 ▄▀▄█ 50B0 20656 Skip next if V0 = VB
216-217 0534-0535 ▄▀▄ ▀ 1228 04648 Jump to iterum
218-219 0536-0537 ▄█ ▀ ▀ 51C0 20928 Skip next if V1 = VC
21A-21B 0538-0539 ▄▀▄ ▀ 1228 04648 Jump to iterum
21C-21D 0540-0541 ▀██▀▀█▀▄ FE65 65125 Load V0→VE; I ← I + 15
21E-21F 0542-0543 █▄▀▄ █ ▄ A4D5 42197 I ← huc
220-221 0544-0545 ▀█▀█▀█▀▄ FE55 65109 Save V0→VE; I ← I + 15
222-223 0546-0547 █▄█ █ A4E4 42212 I ← finis
224-225 0548-0549 ▀██▀▀█▀▄ FE65 65125 Load V0→VE; I ← I + 15
226-227 0550-0551 ▄ █▄ █ 129A 04762 Jump to ostendo
228-229 0552-0553 ▀▀▀███▄▀ FD1E 64798 iterum I ← I + VD
22A-22B 0554-0555 ▀▄▄▀ 120C 04620 Jump to secundus
22C-22D 0556-0557 ▀ █ █▀ A322 41762 regula I ← centesima
22E-22F 0558-0559 ▀▀▀██▄█▀ FB1E 64286 I ← I + VB
230-231 0560-0561 ▀▀▀██▄█▀ FB1E 64286 I ← I + VB
232-233 0562-0563 ▀██▀ ▄ █ F165 61797 Load V0→V1; I ← I + 02
234-235 0564-0565 ▀ ▀ ▀ 8900 35072 V9 ← V0
236-237 0566-0567 ▀ ▄▀ 8810 34832 V8 ← V1
238-239 0568-0569 ▄▄█ ▄█ 22E6 08934 Call duo digiti
23A-23B 0570-0571 █ ▄ 80A0 32928 V0 ← VA
23C-23D 0572-0573 ▄▄█ ▄█ 22E6 08934 Call duo digiti
23E-23F 0574-0575 █ ▄ ▀ 81A0 33184 V1 ← VA
240-241 0576-0577 ▄▄█ ▄█ 22E6 08934 Call duo digiti
242-243 0578-0579 █ ▄ ▀ 82A0 33440 V2 ← VA
244-245 0580-0581 ▄▄█ ▄█ 22E6 08934 Call duo digiti
246-247 0582-0583 █ ▄ ▀▀ 83A0 33696 V3 ← VA
248-249 0584-0585 █ ▀ ▀ 8980 35200 V9 ← V8
24A-24B 0586-0587 ▄▄█ ▄█ 22E6 08934 Call duo digiti
24C-24D 0588-0589 █ ▄ ▀ 84A0 33952 V4 ← VA
24E-24F 0590-0591 ▄▄█ ▄█ 22E6 08934 Call duo digiti
250-251 0592-0593 █ ▄ ▀ ▀ 85A0 34208 V5 ← VA
252-253 0594-0595 ▄▄█ ▄█ 22E6 08934 Call duo digiti
254-255 0596-0597 █ ▄ ▀▀ 86A0 34464 V6 ← VA
256-257 0598-0599 █▄▀▄ █ ▄ A4D5 42197 I ← huc
258-259 0600-0601 ▀█▀█ █▀▄ F655 63061 Save V0→V6; I ← I + 07
25A-25B 0602-0603 ▀▄█▄ █▀ A372 41842 I ← de centum
25C-25D 0604-0605 ▀▀▀███▄ FC1E 64542 I ← I + VC
25E-25F 0606-0607 ▀▀▀███▄ FC1E 64542 I ← I + VC
260-261 0608-0609 ▀▀▀███▄ FC1E 64542 I ← I + VC
262-263 0610-0611 ▀██▀ ▄▀▄ F265 62053 Load V0→V2; I ← I + 03
264-265 0612-0613 ▀ ▀ ▀ 8900 35072 V9 ← V0
266-267 0614-0615 ▀ ▄ ▀▀▀ 8710 34576 V7 ← V1
268-269 0616-0617 ▀ ▄ ▀ 8820 34848 V8 ← V2
26A-26B 0618-0619 ▄▄█▄ ▀ 22F0 08944 Call tres digiti
26C-26D 0620-0621 █ ▄ 80A0 32928 V0 ← VA
26E-26F 0622-0623 ▄▄█▄ ▀ 22F0 08944 Call tres digiti
270-271 0624-0625 █ ▄ ▀ 81A0 33184 V1 ← VA
272-273 0626-0627 ▄▄█▄ ▀ 22F0 08944 Call tres digiti
274-275 0628-0629 █ ▄ ▀▄█ 8AA6 35494 VA ← VA ÷ 2; VF ← LSB
276-277 0630-0631 ▀▄▄▄▀ ▀ 8970 35184 V9 ← V7
278-279 0632-0633 ▄▄▀▄▄▄▀ 22DC 08924 Call semel
27A-27B 0634-0635 █ ▄ ▀ 82A0 33440 V2 ← VA
27C-27D 0636-0637 ▄▄█▄ ▀ 22F0 08944 Call tres digiti
27E-27F 0638-0639 █ ▄ ▀▀ 83A0 33696 V3 ← VA
280-281 0640-0641 ▄▄█▄ ▀ 22F0 08944 Call tres digiti
282-283 0642-0643 █ ▄ ▀ 84A0 33952 V4 ← VA
284-285 0644-0645 ▀▀ ▀ ▀ 6A00 27136 VA ← 000
286-287 0646-0647 ▄▄▀▄▄▄▀ 22DC 08924 Call semel
288-289 0648-0649 █ ▀ ▀ 8980 35200 V9 ← V8
28A-28B 0650-0651 ▄▄▀▄▄ █ 22DA 08922 Call bis
28C-28D 0652-0653 █ ▄ ▀ ▀ 85A0 34208 V5 ← VA
28E-28F 0654-0655 ▄▄█▄ ▀ 22F0 08944 Call tres digiti
290-291 0656-0657 █ ▄ ▀▀ 86A0 34464 V6 ← VA
292-293 0658-0659 ▄▄█▄ ▀ 22F0 08944 Call tres digiti
294-295 0660-0661 █ ▄ ▀▀▀ 87A0 34720 V7 ← VA
296-297 0662-0663 █▄▀▄▄█ A4DC 42204 I ← illuc
298-299 0664-0665 ▀█▀█ █▀█ F755 63317 Save V0→V7; I ← I + 08
29A-29B 0666-0667 ▀▀ ▄▀ 6102 24834 ostendo V1 ← 002
29C-29D 0668-0669 ▀▀ █ 6202 25090 V2 ← 002
29E-29F 0670-0671 ▀▀ ▀▀ 6300 25344 V3 ← 000
2A0-2A1 0672-0673 █▄▀▄ █ ▄ A4D5 42197 rursus I ← huc
2A2-2A3 0674-0675 ▀▀▀█▄▄█▀ F31E 62238 I ← I + V3
2A4-2A5 0676-0677 ▀██▀ ▄ ▄ F065 61541 Load V0→V0; I ← I + 01
2A6-2A7 0678-0679 █▄█▄ ▄▀▄ A2F5 41717 I ← litterae
2A8-2A9 0680-0681 ▀▀▀█▄▄▄ F01E 61470 I ← I + V0
2AA-2AB 0682-0683 ▀▀▀█▄▄▄ F01E 61470 I ← I + V0
2AC-2AD 0684-0685 ▀▀▀█▄▄▄ F01E 61470 I ← I + V0
2AE-2AF 0686-0687 ▀▀▀█▄▄▄ F01E 61470 I ← I + V0
2B0-2B1 0688-0689 ▀▀▀█▄▄▄ F01E 61470 I ← I + V0
2B2-2B3 0690-0691 ▀▀ 3000 12288 Skip next if V0 = 000
2B4-2B5 0692-0693 ▀▀▄▀ ▄ █ D125 53541 Draw 08×05 at V1,V2; VF ← XOR
2B6-2B7 0694-0695 ▀▀ 3000 12288 Skip next if V0 = 000
2B8-2B9 0696-0697 ▀▀▀ ▄ ▀ 7104 28932 V1 ← V1 + 004
2BA-2BB 0698-0699 ▀▀▀ ▀█ 7301 29441 V3 ← V3 + 001
2BC-2BD 0700-0701 ▀▀▄▄██ 330F 13071 Skip next if V3 = 015
2BE-2BF 0702-0703 ▄ ▄▀ ▀ 12A0 04768 Jump to rursus
2C0-2C1 0704-0705 ▀▀▀▀▀ ▄ 7C01 31745 VC ← VC + 001
2C2-2C3 0706-0707 █▄ ▀█ 4C64 19556 Skip next if VC <> 100
2C4-2C5 0708-0709 ▀▀ ▀▀ 6C00 27648 VC ← 000
2C6-2C7 0710-0711 ▀ ▀▀ 4C00 19456 Skip next if VC <> 000
2C8-2C9 0712-0713 ▀▀▀▀ ▀█ 7B01 31489 VB ← VB + 001
2CA-2CB 0714-0715 ▀▄ █ ▀▀ 4B28 19240 Skip next if VB <> 040
2CC-2CD 0716-0717 ▄▄ ▀▄▄▀ 12CC 04812 se Jump to se
2CE-2CF 0718-0719 ▀▀▀▀▀███ FF07 65287 mora VF ← delay
2D0-2D1 0720-0721 ▀▀▀▀▀▀ 3F00 16128 Skip next if VF = 000
2D2-2D3 0722-0723 ▄▄ ▀▄▄█ 12CE 04814 Jump to mora
2D4-2D5 0724-0725 ▄▄▄ 00E0 00224 Clear the screen
2D6-2D7 0726-0727 ▀ ▄▀ 1204 04612 Jump to primus
2D8-2D9 0728-0729 ▄▄▀▄▄▄▀ 22DC 08924 ter Call semel
2DA-2DB 0730-0731 ▄▄▀▄▄▄▀ 22DC 08924 bis Call semel
2DC-2DD 0732-0733 █ ▄ █▄█ 8AAE 35502 semel VA ← VA × 2; VF ← MSB
2DE-2DF 0734-0735 █ ▄█▄▄▀ 899E 35230 V9 ← V9 × 2; VF ← MSB
2E0-2E1 0736-0737 ▀▀▀▀▀▀ 3F00 16128 Skip next if VF = 000
2E2-2E3 0738-0739 ▀▀▀▀ ▀▄ 7A01 31233 VA ← VA + 001
2E4-2E5 0740-0741 ▄▄▄ ▄▄▄ 00EE 00238 Return
2E6-2E7 0742-0743 ▀▀ ▀ ▀ 6A00 27136 duo digiti VA ← 000
2E8-2E9 0744-0745 ▄▄▀▄▄ █ 22DA 08922 Call bis
2EA-2EB 0746-0747 ▀▀▀ ▀ 3A00 14848! illinc Skip next if VA = 000
2EC-2ED 0748-0749 ▀▀▀▀▄▀ 7A04 31236 VA ← VA + 004
2EE-2EF 0750-0751 ▄▄▄ ▄▄▄ 00EE 00238 Return
2F0-2F1 0752-0753 ▀▀ ▀ ▀ 6A00 27136 tres digiti VA ← 000
2F2-2F3 0754-0755 ▄▄▀▄▄ ▀ 22D8 08920 Call ter
2F4-2F5 0756-0757 ▄▄▄ ▄▄▄ 00EE 00238! litterae Return
2F6 0758 00 000
2F7 0759 00 000
2F8 0760 ████ 0F 015
2F9 0761 ████ 1E 030
2FA 0762 ███ E0 224 I
2FB 0763 █ 40 064
2FC 0764 █ 40 064
2FD 0765 █ 40 064
2FE 0766 ███ E0 224
2FF 0767 █ █ A0 160 V
300 0768 █ █ A0 160
301 0769 █ █ A0 160
302 0770 █ █ A0 160
303 0771 █ 40 064
304 0772 █ █ A0 160 X
305 0773 █ █ A0 160
306 0774 █ 40 064
307 0775 █ █ A0 160
308 0776 █ █ A0 160
309 0777 █ 80 128 L
30A 0778 █ 80 128
30B 0779 █ 80 128
30C 0780 █ 80 128
30D 0781 ███ E0 224
30E 0782 ███ E0 224 C
30F 0783 █ 80 128
310 0784 █ 80 128
311 0785 █ 80 128
312 0786 ███ E0 224
313 0787 ██ C0 192 D
314 0788 █ █ A0 160
315 0789 █ █ A0 160
316 0790 █ █ A0 160
317 0791 ██ C0 192
318 0792 █ █ A0 160 M
319 0793 ███ E0 224
31A 0794 ███ E0 224
31B 0795 ███ E0 224
31C 0796 █ █ A0 160
31D 0797 █ █ 90 144 N
31E 0798 ██ █ D0 208
31F 0799 ████ F0 240
320 0800 █ ██ B0 176
321 0801 █ █ 90 144
322 0802 00 000 centesima
323 0803 00 000
324 0804 █ 40 064
325 0805 00 000
326 0806 █ █ 50 080
327 0807 00 000
328 0808 █ █ █ 54 084
329 0809 00 000
32A 0810 ██ 60 096
32B 0811 00 000
32C 0812 █ 80 128
32D 0813 00 000
32E 0814 █ █ 90 144
32F 0815 00 000
330 0816 █ █ █ 94 148
331 0817 00 000
332 0818 █ █ █ █ 95 149
333 0819 00 000
334 0820 ███ 70 112
335 0821 00 000
336 0822 ██ C0 192
337 0823 00 000
338 0824 ██ █ D0 208
339 0825 00 000
33A 0826 ██ █ █ D4 212
33B 0827 00 000
33C 0828 ██ █ █ █ D5 213
33D 0829 00 000
33E 0830 ██ ██ D8 216
33F 0831 00 000
340 0832 ███ E0 224
341 0833 00 000
342 0834 ███ █ E4 228
343 0835 00 000
344 0836 ███ █ █ E5 229
345 0837 00 000
346 0838 ███ █ █ E5 229
347 0839 █ 40 064
348 0840 ██ ███ DC 220
349 0841 00 000
34A 0842 ████ F0 240
34B 0843 00 000
34C 0844 ████ █ F4 244
34D 0845 00 000
34E 0846 ████ █ █ F5 245
34F 0847 00 000
350 0848 ████ █ █ F5 245
351 0849 █ 40 064
352 0850 ████ ██ F6 246
353 0851 00 000
354 0852 █████ F8 248
355 0853 00 000
356 0854 █████ █ F9 249
357 0855 00 000
358 0856 █████ █ F9 249
359 0857 █ 40 064
35A 0858 █████ █ F9 249
35B 0859 █ █ 50 080
35C 0860 ████ ███ F7 247
35D 0861 00 000
35E 0862 ██████ FC 252
35F 0863 00 000
360 0864 ██████ █ FD 253
361 0865 00 000
362 0866 ██████ █ FD 253
363 0867 █ 40 064
364 0868 ██████ █ FD 253
365 0869 █ █ 50 080
366 0870 ██████ █ FD 253
367 0871 █ 80 128
368 0872 ███████ FE 254
369 0873 00 000
36A 0874 ███████ FE 254
36B 0875 █ 40 064
36C 0876 ███████ FE 254
36D 0877 █ █ 50 080
36E 0878 ███████ FE 254
36F 0879 █ █ █ 54 084
370 0880 ██████ █ FD 253
371 0881 ██ C0 192
372 0882 00 000 de centum
373 0883 00 000
374 0884 00 000
375 0885 █ 20 032
376 0886 00 000
377 0887 00 000
378 0888 █ █ 24 036
379 0889 00 000
37A 0890 00 000
37B 0891 █ █ 24 036
37C 0892 █ 80 128
37D 0893 00 000
37E 0894 █ █ 28 040
37F 0895 00 000
380 0896 00 000
381 0897 █ 40 064
382 0898 00 000
383 0899 00 000
384 0900 █ █ 44 068
385 0901 00 000
386 0902 00 000
387 0903 █ █ 44 068
388 0904 █ 80 128
389 0905 00 000
38A 0906 █ █ 44 068
38B 0907 █ █ 90 144
38C 0908 00 000
38D 0909 █ ██ 2C 044
38E 0910 00 000
38F 0911 00 000
390 0912 ██ 60 096
391 0913 00 000
392 0914 00 000
393 0915 ██ █ 64 100
394 0916 00 000
395 0917 00 000
396 0918 ██ █ 64 100
397 0919 █ 80 128
398 0920 00 000
399 0921 ██ █ 64 100
39A 0922 █ █ 90 144
39B 0923 00 000
39C 0924 ██ █ █ 65 101
39D 0925 00 000
39E 0926 00 000
39F 0927 ██ █ 68 104
3A0 0928 00 000
3A1 0929 00 000
3A2 0930 ██ █ 68 104
3A3 0931 █ 80 128
3A4 0932 00 000
3A5 0933 ██ █ 68 104
3A6 0934 █ █ 90 144
3A7 0935 00 000
3A8 0936 ██ █ 68 104
3A9 0937 █ █ █ 92 146
3AA 0938 00 000
3AB 0939 ██ █ █ 65 101
3AC 0940 █ 80 128
3AD 0941 00 000
3AE 0942 ██ ██ 6C 108
3AF 0943 00 000
3B0 0944 00 000
3B1 0945 ██ ██ 6C 108
3B2 0946 █ 80 128
3B3 0947 00 000
3B4 0948 ██ ██ 6C 108
3B5 0949 █ █ 90 144
3B6 0950 00 000
3B7 0951 ██ ██ 6C 108
3B8 0952 █ █ █ 92 146
3B9 0953 00 000
3BA 0954 ██ ██ 6C 108
3BB 0955 █ █ A0 160
3BC 0956 00 000
3BD 0957 ██ ██ █ 6D 109
3BE 0958 00 000
3BF 0959 00 000
3C0 0960 ██ ██ █ 6D 109
3C1 0961 █ 10 016
3C2 0962 00 000
3C3 0963 ██ ██ █ 6D 109
3C4 0964 █ █ 12 018
3C5 0965 00 000
3C6 0966 ██ ██ █ 6D 109
3C7 0967 █ █ 12 018
3C8 0968 █ 40 064
3C9 0969 ██ ██ 6C 108
3CA 0970 █ ██ B0 176
3CB 0971 00 000
3CC 0972 ██ ██ █ 6D 109
3CD 0973 █ 80 128
3CE 0974 00 000
3CF 0975 ██ ██ █ 6D 109
3D0 0976 █ █ 90 144
3D1 0977 00 000
3D2 0978 ██ ██ █ 6D 109
3D3 0979 █ █ █ 92 146
3D4 0980 00 000
3D5 0981 ██ ██ █ 6D 109
3D6 0982 █ █ █ 92 146
3D7 0983 █ 40 064
3D8 0984 ██ ██ █ 6D 109
3D9 0985 █ █ █ 94 148
3DA 0986 00 000
3DB 0987 ██ ██ █ 6D 109
3DC 0988 █ █ A0 160
3DD 0989 00 000
3DE 0990 ██ ██ █ 6D 109
3DF 0991 █ █ █ A2 162
3E0 0992 00 000
3E1 0993 ██ ██ █ 6D 109
3E2 0994 █ █ █ A2 162
3E3 0995 █ 40 064
3E4 0996 ██ ██ █ 6D 109
3E5 0997 █ █ █ A2 162
3E6 0998 █ █ 48 072
3E7 0999 ██ ██ █ 6D 109
3E8 1000 █ █ ██ 96 150
3E9 1001 00 000
3EA 1002 ███ 70 112
3EB 1003 00 000
3EC 1004 00 000
3ED 1005 ███ 70 112
3EE 1006 █ 80 128
3EF 1007 00 000
3F0 1008 ███ 70 112
3F1 1009 █ █ 90 144
3F2 1010 00 000
3F3 1011 ███ 70 112
3F4 1012 █ █ █ 92 146
3F5 1013 00 000
3F6 1014 ███ 70 112
3F7 1015 █ █ A0 160
3F8 1016 00 000
3F9 1017 ███ █ 71 113
3FA 1018 00 000
3FB 1019 00 000
3FC 1020 ███ █ 71 113
3FD 1021 █ 10 016
3FE 1022 00 000
3FF 1023 ███ █ 71 113
400 1024 █ █ 12 018
401 1025 00 000
402 1026 ███ █ 71 113
403 1027 █ █ 12 018
404 1028 █ 40 064
405 1029 ███ 70 112
406 1030 █ ██ B0 176
407 1031 00 000
408 1032 █ 80 128
409 1033 00 000
40A 1034 00 000
40B 1035 █ █ 84 132
40C 1036 00 000
40D 1037 00 000
40E 1038 █ █ 84 132
40F 1039 █ 80 128
410 1040 00 000
411 1041 █ █ 84 132
412 1042 █ █ 90 144
413 1043 00 000
414 1044 █ █ █ 85 133
415 1045 00 000
416 1046 00 000
417 1047 █ █ 88 136
418 1048 00 000
419 1049 00 000
41A 1050 █ █ 88 136
41B 1051 █ 80 128
41C 1052 00 000
41D 1053 █ █ 88 136
41E 1054 █ █ 90 144
41F 1055 00 000
420 1056 █ █ 88 136
421 1057 █ █ █ 92 146
422 1058 00 000
423 1059 █ █ █ 85 133
424 1060 █ 80 128
425 1061 00 000
426 1062 █ ██ 8C 140
427 1063 00 000
428 1064 00 000
429 1065 █ ██ 8C 140
42A 1066 █ 80 128
42B 1067 00 000
42C 1068 █ ██ 8C 140
42D 1069 █ █ 90 144
42E 1070 00 000
42F 1071 █ ██ 8C 140
430 1072 █ █ █ 92 146
431 1073 00 000
432 1074 █ ██ 8C 140
433 1075 █ █ A0 160
434 1076 00 000
435 1077 █ ██ █ 8D 141
436 1078 00 000
437 1079 00 000
438 1080 █ ██ █ 8D 141
439 1081 █ 10 016
43A 1082 00 000
43B 1083 █ ██ █ 8D 141
43C 1084 █ █ 12 018
43D 1085 00 000
43E 1086 █ ██ █ 8D 141
43F 1087 █ █ 12 018
440 1088 █ 40 064
441 1089 █ ██ 8C 140
442 1090 █ ██ B0 176
443 1091 00 000
444 1092 █ ██ █ 8D 141
445 1093 █ 80 128
446 1094 00 000
447 1095 █ ██ █ 8D 141
448 1096 █ █ 90 144
449 1097 00 000
44A 1098 █ ██ █ 8D 141
44B 1099 █ █ █ 92 146
44C 1100 00 000
44D 1101 █ ██ █ 8D 141
44E 1102 █ █ █ 92 146
44F 1103 █ 40 064
450 1104 █ ██ █ 8D 141
451 1105 █ █ █ 94 148
452 1106 00 000
453 1107 █ ██ █ 8D 141
454 1108 █ █ A0 160
455 1109 00 000
456 1110 █ ██ █ 8D 141
457 1111 █ █ █ A2 162
458 1112 00 000
459 1113 █ ██ █ 8D 141
45A 1114 █ █ █ A2 162
45B 1115 █ 40 064
45C 1116 █ ██ █ 8D 141
45D 1117 █ █ █ A2 162
45E 1118 █ █ 48 072
45F 1119 █ ██ █ 8D 141
460 1120 █ █ ██ 96 150
461 1121 00 000
462 1122 █ ██ █ 8D 141
463 1123 █ ██ B0 176
464 1124 00 000
465 1125 █ ██ █ 8D 141
466 1126 █ ██ █ B2 178
467 1127 00 000
468 1128 █ ██ █ 8D 141
469 1129 █ ██ █ B2 178
46A 1130 █ 40 064
46B 1131 █ ██ █ 8D 141
46C 1132 █ ██ █ B2 178
46D 1133 █ █ 48 072
46E 1134 █ ██ █ 8D 141
46F 1135 █ ██ █ B2 178
470 1136 █ 80 128
471 1137 █ ██ █ 8D 141
472 1138 █ ██ █ B4 180
473 1139 00 000
474 1140 █ ██ █ 8D 141
475 1141 █ ██ █ B4 180
476 1142 █ 40 064
477 1143 █ ██ █ 8D 141
478 1144 █ ██ █ B4 180
479 1145 █ █ 48 072
47A 1146 █ ██ █ 8D 141
47B 1147 █ ██ █ B4 180
47C 1148 █ █ █ 49 073
47D 1149 █ ██ █ 8D 141
47E 1150 █ ██ █ B2 178
47F 1151 ██ C0 192
480 1152 ███ █ 74 116
481 1153 00 000
482 1154 00 000
483 1155 ███ █ 74 116
484 1156 █ 80 128
485 1157 00 000
486 1158 ███ █ 74 116
487 1159 █ █ 90 144
488 1160 00 000
489 1161 ███ █ 74 116
48A 1162 █ █ █ 92 146
48B 1163 00 000
48C 1164 ███ █ 74 116
48D 1165 █ █ A0 160
48E 1166 00 000
48F 1167 ███ █ █ 75 117
490 1168 00 000
491 1169 00 000
492 1170 ███ █ █ 75 117
493 1171 █ 10 016
494 1172 00 000
495 1173 ███ █ █ 75 117
496 1174 █ █ 12 018
497 1175 00 000
498 1176 ███ █ █ 75 117
499 1177 █ █ 12 018
49A 1178 █ 40 064
49B 1179 ███ █ 74 116
49C 1180 █ ██ B0 176
49D 1181 00 000
49E 1182 █ 01 001 praeter
49F 1183 00 000
4A0 1184 00 000
4A1 1185 █ 08 008
4A2 1186 00 000
4A3 1187 00 000
4A4 1188 00 000
4A5 1189 00 000
4A6 1190 00 000
4A7 1191 00 000
4A8 1192 00 000
4A9 1193 00 000
4AA 1194 00 000
4AB 1195 00 000
4AC 1196 00 000
4AD 1197 00 000
4AE 1198 00 000
4AF 1199 00 000
4B0 1200 █ 02 002
4B1 1201 00 000
4B2 1202 █ █ 12 018
4B3 1203 ██ 03 003
4B4 1204 █ 01 001
4B5 1205 █ 01 001
4B6 1206 ██ 03 003
4B7 1207 00 000
4B8 1208 00 000
4B9 1209 00 000
4BA 1210 00 000
4BB 1211 00 000
4BC 1212 00 000
4BD 1213 00 000
4BE 1214 00 000
4BF 1215 00 000
4C0 1216 00 000
4C1 1217 00 000
4C2 1218 ██ 03 003
4C3 1219 00 000
4C4 1220 █ ██ 16 022
4C5 1221 █ 01 001
4C6 1222 █ 01 001
4C7 1223 ██ 03 003
4C8 1224 ██ 03 003
4C9 1225 00 000
4CA-4CB 1226-1227 0000 00000
4CC-4CD 1228-1229 0000 00000
4CE-4CF 1230-1231 0000 00000
4D0-4D1 1232-1233 0000 00000
4D2-4D3 1234-1235 0000 00000
4D4-4D5 1236-1237 0000 00000! huc
4D6-4D7 1238-1239 0000 00000
4D8-4D9 1240-1241 0000 00000
4DA-4DB 1242-1243 0000 00000
4DC-4DD 1244-1245 0000 00000 illuc
4DE-4DF 1246-1247 0000 00000
4E0-4E1 1248-1249 0000 00000
4E2-4E3 1250-1251 0000 00000
4E4-4E5 1252-1253 0000 00000 finis
The register usage is as follows:
V0 Memory movement.
V1 Memory movement and horizontal sprite coordinates.
V2 Memory movement and vertical sprite coordinates.
V3 Memory movement and an index.
V4 Memory movement.
V5 Memory movement.
V6 Memory movement.
V7 Memory movement and serve as scratch.
V8 Serve as scratch.
V9 Serve as scratch.
VA Serve as scratch.
VB Hold a counter.
VC Hold a counter.
VD Hold a constant length.
VE Hold a delay.
VF Manipulate the delay register hold special results.
This program initializes registers, sets a delay, and saves its registers to the end of the program:
200-201 0512-0513 █▄█ ▄ █▄ A2EB 41707 I ← illinc
202-203 0514-0515 ▀██▀▀█▀▄ FE65 65125 Load V0→VE; I ← I + 15
204-205 0516-0517 ▀▀▀█▀█▀▄ FE15 65045 primus delay ← VE
206-207 0518-0519 █▄█ █ A4E4 42212 I ← finis
208-209 0520-0521 ▀█▀█▀█▀▄ FE55 65109 Save V0→VE; I ← I + 15
The reason for saving the registers is this secondary loop which scans the list of exceptions during
each iteration. If the first octet be zero, then scanning is finished; otherwise, the following two
octets are taken to compare against registers eleven and twelve; if both match, the exception holds,
and the following fifteen octets will be shown, with the registers being restored beforehand; in all
other cases, the following fifteen octets will be skipped and the scanning of the list continues on:
20A-20B 0522-0523 █ ▀▄▄█▄ A49E 42142 I ← praeter
20C-20D 0524-0525 ▀██▀ ▄ ▄ F065 61541 secundus Load V0→V0; I ← I + 01
20E-20F 0526-0527 ▀ 4000 16384 Skip next if V0 <> 000
210-211 0528-0529 ▄▀▄▄▀ 122C 04652 Jump to regula
212-213 0530-0531 ▀██▀ ▄ █ F165 61797 Load V0→V1; I ← I + 02
214-215 0532-0533 ▄▀▄█ 50B0 20656 Skip next if V0 = VB
216-217 0534-0535 ▄▀▄ ▀ 1228 04648 Jump to iterum
218-219 0536-0537 ▄█ ▀ ▀ 51C0 20928 Skip next if V1 = VC
21A-21B 0538-0539 ▄▀▄ ▀ 1228 04648 Jump to iterum
21C-21D 0540-0541 ▀██▀▀█▀▄ FE65 65125 Load V0→VE; I ← I + 15
21E-21F 0542-0543 █▄▀▄ █ ▄ A4D5 42197 I ← huc
220-221 0544-0545 ▀█▀█▀█▀▄ FE55 65109 Save V0→VE; I ← I + 15
222-223 0546-0547 █▄█ █ A4E4 42212 I ← finis
224-225 0548-0549 ▀██▀▀█▀▄ FE65 65125 Load V0→VE; I ← I + 15
226-227 0550-0551 ▄ █▄ █ 129A 04762 Jump to ostendo
228-229 0552-0553 ▀▀▀███▄▀ FD1E 64798 iterum I ← I + VD
22A-22B 0554-0555 ▀▄▄▀ 120C 04620 Jump to secundus
Regular iteration shows the result of concatenating two indexed tables; the first table, of hextets,
stores fourteen pairs of bits in each entry, taken successively by routine and stored in those first
seven registers; swapping the registers used, after the fourth call, produces no crease and is easy:
22C-22D 0556-0557 ▀ █ █▀ A322 41762 regula I ← centesima
22E-22F 0558-0559 ▀▀▀██▄█▀ FB1E 64286 I ← I + VB
230-231 0560-0561 ▀▀▀██▄█▀ FB1E 64286 I ← I + VB
232-233 0562-0563 ▀██▀ ▄ █ F165 61797 Load V0→V1; I ← I + 02
234-235 0564-0565 ▀ ▀ ▀ 8900 35072 V9 ← V0
236-237 0566-0567 ▀ ▄▀ 8810 34832 V8 ← V1
238-239 0568-0569 ▄▄█ ▄█ 22E6 08934 Call duo digiti
23A-23B 0570-0571 █ ▄ 80A0 32928 V0 ← VA
23C-23D 0572-0573 ▄▄█ ▄█ 22E6 08934 Call duo digiti
23E-23F 0574-0575 █ ▄ ▀ 81A0 33184 V1 ← VA
240-241 0576-0577 ▄▄█ ▄█ 22E6 08934 Call duo digiti
242-243 0578-0579 █ ▄ ▀ 82A0 33440 V2 ← VA
244-245 0580-0581 ▄▄█ ▄█ 22E6 08934 Call duo digiti
246-247 0582-0583 █ ▄ ▀▀ 83A0 33696 V3 ← VA
248-249 0584-0585 █ ▀ ▀ 8980 35200 V9 ← V8
24A-24B 0586-0587 ▄▄█ ▄█ 22E6 08934 Call duo digiti
24C-24D 0588-0589 █ ▄ ▀ 84A0 33952 V4 ← VA
24E-24F 0590-0591 ▄▄█ ▄█ 22E6 08934 Call duo digiti
250-251 0592-0593 █ ▄ ▀ ▀ 85A0 34208 V5 ← VA
252-253 0594-0595 ▄▄█ ▄█ 22E6 08934 Call duo digiti
254-255 0596-0597 █ ▄ ▀▀ 86A0 34464 V6 ← VA
256-257 0598-0599 █▄▀▄ █ ▄ A4D5 42197 I ← huc
258-259 0600-0601 ▀█▀█ █▀▄ F655 63061 Save V0→V6; I ← I + 07
The second table, of octet triplets, stores eight triplets of bits in each entry, taken successively
by routine and stored in those first eight registers; swapping the registers used, after that second
call, produces a slight crease corrected by undoing a shift before swapping in the next and resuming
with a call of a more primitive routine. The next crease, after another two calls, is not as easily
corrected; it's easier to abandon the routine and call the primitive routine again, before calling a
second primitive routine, and only then resuming normally. Finally, the eight octets are deposited:
25A-25B 0602-0603 ▀▄█▄ █▀ A372 41842 I ← de centum
25C-25D 0604-0605 ▀▀▀███▄ FC1E 64542 I ← I + VC
25E-25F 0606-0607 ▀▀▀███▄ FC1E 64542 I ← I + VC
260-261 0608-0609 ▀▀▀███▄ FC1E 64542 I ← I + VC
262-263 0610-0611 ▀██▀ ▄▀▄ F265 62053 Load V0→V2; I ← I + 03
264-265 0612-0613 ▀ ▀ ▀ 8900 35072 V9 ← V0
266-267 0614-0615 ▀ ▄ ▀▀▀ 8710 34576 V7 ← V1
268-269 0616-0617 ▀ ▄ ▀ 8820 34848 V8 ← V2
26A-26B 0618-0619 ▄▄█▄ ▀ 22F0 08944 Call tres digiti
26C-26D 0620-0621 █ ▄ 80A0 32928 V0 ← VA
26E-26F 0622-0623 ▄▄█▄ ▀ 22F0 08944 Call tres digiti
270-271 0624-0625 █ ▄ ▀ 81A0 33184 V1 ← VA
272-273 0626-0627 ▄▄█▄ ▀ 22F0 08944 Call tres digiti
274-275 0628-0629 █ ▄ ▀▄█ 8AA6 35494 VA ← VA ÷ 2; VF ← LSB
276-277 0630-0631 ▀▄▄▄▀ ▀ 8970 35184 V9 ← V7
278-279 0632-0633 ▄▄▀▄▄▄▀ 22DC 08924 Call semel
27A-27B 0634-0635 █ ▄ ▀ 82A0 33440 V2 ← VA
27C-27D 0636-0637 ▄▄█▄ ▀ 22F0 08944 Call tres digiti
27E-27F 0638-0639 █ ▄ ▀▀ 83A0 33696 V3 ← VA
280-281 0640-0641 ▄▄█▄ ▀ 22F0 08944 Call tres digiti
282-283 0642-0643 █ ▄ ▀ 84A0 33952 V4 ← VA
284-285 0644-0645 ▀▀ ▀ ▀ 6A00 27136 VA ← 000
286-287 0646-0647 ▄▄▀▄▄▄▀ 22DC 08924 Call semel
288-289 0648-0649 █ ▀ ▀ 8980 35200 V9 ← V8
28A-28B 0650-0651 ▄▄▀▄▄ █ 22DA 08922 Call bis
28C-28D 0652-0653 █ ▄ ▀ ▀ 85A0 34208 V5 ← VA
28E-28F 0654-0655 ▄▄█▄ ▀ 22F0 08944 Call tres digiti
290-291 0656-0657 █ ▄ ▀▀ 86A0 34464 V6 ← VA
292-293 0658-0659 ▄▄█▄ ▀ 22F0 08944 Call tres digiti
294-295 0660-0661 █ ▄ ▀▀▀ 87A0 34720 V7 ← VA
296-297 0662-0663 █▄▀▄▄█ A4DC 42204 I ← illuc
298-299 0664-0665 ▀█▀█ █▀█ F755 63317 Save V0→V7; I ← I + 08
The ranges of both tables have blank values, and concatenation is achieved in the showing routine by
skipping such blanks. Firstly, the coordinates and index are initialized, and each letter is shown,
by indexing into a table of values five octets long; blanks are ignored only after indexing, causing
no coordinate changes. Once all fifteen possible letters have been shown or not, does the loop end:
29A-29B 0666-0667 ▀▀ ▄▀ 6102 24834 ostendo V1 ← 002
29C-29D 0668-0669 ▀▀ █ 6202 25090 V2 ← 002
29E-29F 0670-0671 ▀▀ ▀▀ 6300 25344 V3 ← 000
2A0-2A1 0672-0673 █▄▀▄ █ ▄ A4D5 42197 rursus I ← huc
2A2-2A3 0674-0675 ▀▀▀█▄▄█▀ F31E 62238 I ← I + V3
2A4-2A5 0676-0677 ▀██▀ ▄ ▄ F065 61541 Load V0→V0; I ← I + 01
2A6-2A7 0678-0679 █▄█▄ ▄▀▄ A2F5 41717 I ← litterae
2A8-2A9 0680-0681 ▀▀▀█▄▄▄ F01E 61470 I ← I + V0
2AA-2AB 0682-0683 ▀▀▀█▄▄▄ F01E 61470 I ← I + V0
2AC-2AD 0684-0685 ▀▀▀█▄▄▄ F01E 61470 I ← I + V0
2AE-2AF 0686-0687 ▀▀▀█▄▄▄ F01E 61470 I ← I + V0
2B0-2B1 0688-0689 ▀▀▀█▄▄▄ F01E 61470 I ← I + V0
2B2-2B3 0690-0691 ▀▀ 3000 12288 Skip next if V0 = 000
2B4-2B5 0692-0693 ▀▀▄▀ ▄ █ D125 53541 Draw 08×05 at V1,V2; VF ← XOR
2B6-2B7 0694-0695 ▀▀ 3000 12288 Skip next if V0 = 000
2B8-2B9 0696-0697 ▀▀▀ ▄ ▀ 7104 28932 V1 ← V1 + 004
2BA-2BB 0698-0699 ▀▀▀ ▀█ 7301 29441 V3 ← V3 + 001
2BC-2BD 0700-0701 ▀▀▄▄██ 330F 13071 Skip next if V3 = 015
2BE-2BF 0702-0703 ▄ ▄▀ ▀ 12A0 04768 Jump to rursus
The integer to show is incremented and the registers holding it are kept within their domains: below
one hundred and below forty, respectively. The program ends when the integer becomes four thousand:
2C0-2C1 0704-0705 ▀▀▀▀▀ ▄ 7C01 31745 VC ← VC + 001
2C2-2C3 0706-0707 █▄ ▀█ 4C64 19556 Skip next if VC <> 100
2C4-2C5 0708-0709 ▀▀ ▀▀ 6C00 27648 VC ← 000
2C6-2C7 0710-0711 ▀ ▀▀ 4C00 19456 Skip next if VC <> 000
2C8-2C9 0712-0713 ▀▀▀▀ ▀█ 7B01 31489 VB ← VB + 001
2CA-2CB 0714-0715 ▀▄ █ ▀▀ 4B28 19240 Skip next if VB <> 040
2CC-2CD 0716-0717 ▄▄ ▀▄▄▀ 12CC 04812 se Jump to se
Here the delay is exhausted before clearing the screen and restarting the prime loop of the program:
2CE-2CF 0718-0719 ▀▀▀▀▀███ FF07 65287 mora VF ← delay
2D0-2D1 0720-0721 ▀▀▀▀▀▀ 3F00 16128 Skip next if VF = 000
2D2-2D3 0722-0723 ▄▄ ▀▄▄█ 12CE 04814 Jump to mora
2D4-2D5 0724-0725 ▄▄▄ 00E0 00224 Clear the screen
2D6-2D7 0726-0727 ▀ ▄▀ 1204 04612 Jump to primus
These three routines take the first three, two, or single bits from the ninth to the tenth register:
2D8-2D9 0728-0729 ▄▄▀▄▄▄▀ 22DC 08924 ter Call semel
2DA-2DB 0730-0731 ▄▄▀▄▄▄▀ 22DC 08924 bis Call semel
2DC-2DD 0732-0733 █ ▄ █▄█ 8AAE 35502 semel VA ← VA × 2; VF ← MSB
2DE-2DF 0734-0735 █ ▄█▄▄▀ 899E 35230 V9 ← V9 × 2; VF ← MSB
2E0-2E1 0736-0737 ▀▀▀▀▀▀ 3F00 16128 Skip next if VF = 000
2E2-2E3 0738-0739 ▀▀▀▀ ▀▄ 7A01 31233 VA ← VA + 001
2E4-2E5 0740-0741 ▄▄▄ ▄▄▄ 00EE 00238 Return
These two routines blank the tenth register before calling the others, and the former normalizes the
result for the table of letters; I later saw I could've confused the table to save two instructions.
Following the code are the starting values for the eleventh through fourteenth registers. Following
those are the table of letters, with the zeroeth letter unused, and the last being for an exception;
the letters are four-by-five, as this is the biggest width that fits fifteen on the screen in a row;
notice how I cheated for that last letter, which is largest, so that I could have a decent letter N:
2E6-2E7 0742-0743 ▀▀ ▀ ▀ 6A00 27136 duo digiti VA ← 000
2E8-2E9 0744-0745 ▄▄▀▄▄ █ 22DA 08922 Call bis
2EA-2EB 0746-0747 ▀▀▀ ▀ 3A00 14848! illinc Skip next if VA = 000
2EC-2ED 0748-0749 ▀▀▀▀▄▀ 7A04 31236 VA ← VA + 004
2EE-2EF 0750-0751 ▄▄▄ ▄▄▄ 00EE 00238 Return
2F0-2F1 0752-0753 ▀▀ ▀ ▀ 6A00 27136 tres digiti VA ← 000
2F2-2F3 0754-0755 ▄▄▀▄▄ ▀ 22D8 08920 Call ter
2F4-2F5 0756-0757 ▄▄▄ ▄▄▄ 00EE 00238! litterae Return
2F6 0758 00 000
2F7 0759 00 000
2F8 0760 ████ 0F 015
2F9 0761 ████ 1E 030
2FA 0762 ███ E0 224 I
2FB 0763 █ 40 064
2FC 0764 █ 40 064
2FD 0765 █ 40 064
2FE 0766 ███ E0 224
2FF 0767 █ █ A0 160 V
300 0768 █ █ A0 160
301 0769 █ █ A0 160
302 0770 █ █ A0 160
303 0771 █ 40 064
304 0772 █ █ A0 160 X
305 0773 █ █ A0 160
306 0774 █ 40 064
307 0775 █ █ A0 160
308 0776 █ █ A0 160
309 0777 █ 80 128 L
30A 0778 █ 80 128
30B 0779 █ 80 128
30C 0780 █ 80 128
30D 0781 ███ E0 224
30E 0782 ███ E0 224 C
30F 0783 █ 80 128
310 0784 █ 80 128
311 0785 █ 80 128
312 0786 ███ E0 224
313 0787 ██ C0 192 D
314 0788 █ █ A0 160
315 0789 █ █ A0 160
316 0790 █ █ A0 160
317 0791 ██ C0 192
318 0792 █ █ A0 160 M
319 0793 ███ E0 224
31A 0794 ███ E0 224
31B 0795 ███ E0 224
31C 0796 █ █ A0 160
31D 0797 █ █ 90 144 N
31E 0798 ██ █ D0 208
31F 0799 ████ F0 240
320 0800 █ ██ B0 176
321 0801 █ █ 90 144
This table encodes a blank followed by every hundredth integer, from C to MMMCM. Its domain is from
zero to thirty-nine. Each value is two bits in length, with the seventh pair always ignored. These
values are encoded in the following order: blank, C, D, then M. I rather like it, and it's optimal:
322 0802 00 000 centesima
323 0803 00 000
324 0804 █ 40 064
325 0805 00 000
326 0806 █ █ 50 080
327 0807 00 000
328 0808 █ █ █ 54 084
329 0809 00 000
32A 0810 ██ 60 096
32B 0811 00 000
32C 0812 █ 80 128
32D 0813 00 000
32E 0814 █ █ 90 144
32F 0815 00 000
330 0816 █ █ █ 94 148
331 0817 00 000
332 0818 █ █ █ █ 95 149
333 0819 00 000
334 0820 ███ 70 112
335 0821 00 000
336 0822 ██ C0 192
337 0823 00 000
338 0824 ██ █ D0 208
339 0825 00 000
33A 0826 ██ █ █ D4 212
33B 0827 00 000
33C 0828 ██ █ █ █ D5 213
33D 0829 00 000
33E 0830 ██ ██ D8 216
33F 0831 00 000
340 0832 ███ E0 224
341 0833 00 000
342 0834 ███ █ E4 228
343 0835 00 000
344 0836 ███ █ █ E5 229
345 0837 00 000
346 0838 ███ █ █ E5 229
347 0839 █ 40 064
348 0840 ██ ███ DC 220
349 0841 00 000
34A 0842 ████ F0 240
34B 0843 00 000
34C 0844 ████ █ F4 244
34D 0845 00 000
34E 0846 ████ █ █ F5 245
34F 0847 00 000
350 0848 ████ █ █ F5 245
351 0849 █ 40 064
352 0850 ████ ██ F6 246
353 0851 00 000
354 0852 █████ F8 248
355 0853 00 000
356 0854 █████ █ F9 249
357 0855 00 000
358 0856 █████ █ F9 249
359 0857 █ 40 064
35A 0858 █████ █ F9 249
35B 0859 █ █ 50 080
35C 0860 ████ ███ F7 247
35D 0861 00 000
35E 0862 ██████ FC 252
35F 0863 00 000
360 0864 ██████ █ FD 253
361 0865 00 000
362 0866 ██████ █ FD 253
363 0867 █ 40 064
364 0868 ██████ █ FD 253
365 0869 █ █ 50 080
366 0870 ██████ █ FD 253
367 0871 █ 80 128
368 0872 ███████ FE 254
369 0873 00 000
36A 0874 ███████ FE 254
36B 0875 █ 40 064
36C 0876 ███████ FE 254
36D 0877 █ █ 50 080
36E 0878 ███████ FE 254
36F 0879 █ █ █ 54 084
370 0880 ██████ █ FD 253
371 0881 ██ C0 192
This table encodes a blank, then integers below one hundred, from I to XCIX; its domain is from zero
to ninety-nine. Each value is of three bits, encoded in this order: blank, I, V, X, L, C, D, and M.
372 0882 00 000 de centum
373 0883 00 000
374 0884 00 000
375 0885 █ 20 032
376 0886 00 000
377 0887 00 000
378 0888 █ █ 24 036
379 0889 00 000
37A 0890 00 000
37B 0891 █ █ 24 036
37C 0892 █ 80 128
37D 0893 00 000
37E 0894 █ █ 28 040
37F 0895 00 000
380 0896 00 000
381 0897 █ 40 064
382 0898 00 000
383 0899 00 000
384 0900 █ █ 44 068
385 0901 00 000
386 0902 00 000
387 0903 █ █ 44 068
388 0904 █ 80 128
389 0905 00 000
38A 0906 █ █ 44 068
38B 0907 █ █ 90 144
38C 0908 00 000
38D 0909 █ ██ 2C 044
38E 0910 00 000
38F 0911 00 000
390 0912 ██ 60 096
391 0913 00 000
392 0914 00 000
393 0915 ██ █ 64 100
394 0916 00 000
395 0917 00 000
396 0918 ██ █ 64 100
397 0919 █ 80 128
398 0920 00 000
399 0921 ██ █ 64 100
39A 0922 █ █ 90 144
39B 0923 00 000
39C 0924 ██ █ █ 65 101
39D 0925 00 000
39E 0926 00 000
39F 0927 ██ █ 68 104
3A0 0928 00 000
3A1 0929 00 000
3A2 0930 ██ █ 68 104
3A3 0931 █ 80 128
3A4 0932 00 000
3A5 0933 ██ █ 68 104
3A6 0934 █ █ 90 144
3A7 0935 00 000
3A8 0936 ██ █ 68 104
3A9 0937 █ █ █ 92 146
3AA 0938 00 000
3AB 0939 ██ █ █ 65 101
3AC 0940 █ 80 128
3AD 0941 00 000
3AE 0942 ██ ██ 6C 108
3AF 0943 00 000
3B0 0944 00 000
3B1 0945 ██ ██ 6C 108
3B2 0946 █ 80 128
3B3 0947 00 000
3B4 0948 ██ ██ 6C 108
3B5 0949 █ █ 90 144
3B6 0950 00 000
3B7 0951 ██ ██ 6C 108
3B8 0952 █ █ █ 92 146
3B9 0953 00 000
3BA 0954 ██ ██ 6C 108
3BB 0955 █ █ A0 160
3BC 0956 00 000
3BD 0957 ██ ██ █ 6D 109
3BE 0958 00 000
3BF 0959 00 000
3C0 0960 ██ ██ █ 6D 109
3C1 0961 █ 10 016
3C2 0962 00 000
3C3 0963 ██ ██ █ 6D 109
3C4 0964 █ █ 12 018
3C5 0965 00 000
3C6 0966 ██ ██ █ 6D 109
3C7 0967 █ █ 12 018
3C8 0968 █ 40 064
3C9 0969 ██ ██ 6C 108
3CA 0970 █ ██ B0 176
3CB 0971 00 000
3CC 0972 ██ ██ █ 6D 109
3CD 0973 █ 80 128
3CE 0974 00 000
3CF 0975 ██ ██ █ 6D 109
3D0 0976 █ █ 90 144
3D1 0977 00 000
3D2 0978 ██ ██ █ 6D 109
3D3 0979 █ █ █ 92 146
3D4 0980 00 000
3D5 0981 ██ ██ █ 6D 109
3D6 0982 █ █ █ 92 146
3D7 0983 █ 40 064
3D8 0984 ██ ██ █ 6D 109
3D9 0985 █ █ █ 94 148
3DA 0986 00 000
3DB 0987 ██ ██ █ 6D 109
3DC 0988 █ █ A0 160
3DD 0989 00 000
3DE 0990 ██ ██ █ 6D 109
3DF 0991 █ █ █ A2 162
3E0 0992 00 000
3E1 0993 ██ ██ █ 6D 109
3E2 0994 █ █ █ A2 162
3E3 0995 █ 40 064
3E4 0996 ██ ██ █ 6D 109
3E5 0997 █ █ █ A2 162
3E6 0998 █ █ 48 072
3E7 0999 ██ ██ █ 6D 109
3E8 1000 █ █ ██ 96 150
3E9 1001 00 000
3EA 1002 ███ 70 112
3EB 1003 00 000
3EC 1004 00 000
3ED 1005 ███ 70 112
3EE 1006 █ 80 128
3EF 1007 00 000
3F0 1008 ███ 70 112
3F1 1009 █ █ 90 144
3F2 1010 00 000
3F3 1011 ███ 70 112
3F4 1012 █ █ █ 92 146
3F5 1013 00 000
3F6 1014 ███ 70 112
3F7 1015 █ █ A0 160
3F8 1016 00 000
3F9 1017 ███ █ 71 113
3FA 1018 00 000
3FB 1019 00 000
3FC 1020 ███ █ 71 113
3FD 1021 █ 10 016
3FE 1022 00 000
3FF 1023 ███ █ 71 113
400 1024 █ █ 12 018
401 1025 00 000
402 1026 ███ █ 71 113
403 1027 █ █ 12 018
404 1028 █ 40 064
405 1029 ███ 70 112
406 1030 █ ██ B0 176
407 1031 00 000
408 1032 █ 80 128
409 1033 00 000
40A 1034 00 000
40B 1035 █ █ 84 132
40C 1036 00 000
40D 1037 00 000
40E 1038 █ █ 84 132
40F 1039 █ 80 128
410 1040 00 000
411 1041 █ █ 84 132
412 1042 █ █ 90 144
413 1043 00 000
414 1044 █ █ █ 85 133
415 1045 00 000
416 1046 00 000
417 1047 █ █ 88 136
418 1048 00 000
419 1049 00 000
41A 1050 █ █ 88 136
41B 1051 █ 80 128
41C 1052 00 000
41D 1053 █ █ 88 136
41E 1054 █ █ 90 144
41F 1055 00 000
420 1056 █ █ 88 136
421 1057 █ █ █ 92 146
422 1058 00 000
423 1059 █ █ █ 85 133
424 1060 █ 80 128
425 1061 00 000
426 1062 █ ██ 8C 140
427 1063 00 000
428 1064 00 000
429 1065 █ ██ 8C 140
42A 1066 █ 80 128
42B 1067 00 000
42C 1068 █ ██ 8C 140
42D 1069 █ █ 90 144
42E 1070 00 000
42F 1071 █ ██ 8C 140
430 1072 █ █ █ 92 146
431 1073 00 000
432 1074 █ ██ 8C 140
433 1075 █ █ A0 160
434 1076 00 000
435 1077 █ ██ █ 8D 141
436 1078 00 000
437 1079 00 000
438 1080 █ ██ █ 8D 141
439 1081 █ 10 016
43A 1082 00 000
43B 1083 █ ██ █ 8D 141
43C 1084 █ █ 12 018
43D 1085 00 000
43E 1086 █ ██ █ 8D 141
43F 1087 █ █ 12 018
440 1088 █ 40 064
441 1089 █ ██ 8C 140
442 1090 █ ██ B0 176
443 1091 00 000
444 1092 █ ██ █ 8D 141
445 1093 █ 80 128
446 1094 00 000
447 1095 █ ██ █ 8D 141
448 1096 █ █ 90 144
449 1097 00 000
44A 1098 █ ██ █ 8D 141
44B 1099 █ █ █ 92 146
44C 1100 00 000
44D 1101 █ ██ █ 8D 141
44E 1102 █ █ █ 92 146
44F 1103 █ 40 064
450 1104 █ ██ █ 8D 141
451 1105 █ █ █ 94 148
452 1106 00 000
453 1107 █ ██ █ 8D 141
454 1108 █ █ A0 160
455 1109 00 000
456 1110 █ ██ █ 8D 141
457 1111 █ █ █ A2 162
458 1112 00 000
459 1113 █ ██ █ 8D 141
45A 1114 █ █ █ A2 162
45B 1115 █ 40 064
45C 1116 █ ██ █ 8D 141
45D 1117 █ █ █ A2 162
45E 1118 █ █ 48 072
45F 1119 █ ██ █ 8D 141
460 1120 █ █ ██ 96 150
461 1121 00 000
462 1122 █ ██ █ 8D 141
463 1123 █ ██ B0 176
464 1124 00 000
465 1125 █ ██ █ 8D 141
466 1126 █ ██ █ B2 178
467 1127 00 000
468 1128 █ ██ █ 8D 141
469 1129 █ ██ █ B2 178
46A 1130 █ 40 064
46B 1131 █ ██ █ 8D 141
46C 1132 █ ██ █ B2 178
46D 1133 █ █ 48 072
46E 1134 █ ██ █ 8D 141
46F 1135 █ ██ █ B2 178
470 1136 █ 80 128
471 1137 █ ██ █ 8D 141
472 1138 █ ██ █ B4 180
473 1139 00 000
474 1140 █ ██ █ 8D 141
475 1141 █ ██ █ B4 180
476 1142 █ 40 064
477 1143 █ ██ █ 8D 141
478 1144 █ ██ █ B4 180
479 1145 █ █ 48 072
47A 1146 █ ██ █ 8D 141
47B 1147 █ ██ █ B4 180
47C 1148 █ █ █ 49 073
47D 1149 █ ██ █ 8D 141
47E 1150 █ ██ █ B2 178
47F 1151 ██ C0 192
480 1152 ███ █ 74 116
481 1153 00 000
482 1154 00 000
483 1155 ███ █ 74 116
484 1156 █ 80 128
485 1157 00 000
486 1158 ███ █ 74 116
487 1159 █ █ 90 144
488 1160 00 000
489 1161 ███ █ 74 116
48A 1162 █ █ █ 92 146
48B 1163 00 000
48C 1164 ███ █ 74 116
48D 1165 █ █ A0 160
48E 1166 00 000
48F 1167 ███ █ █ 75 117
490 1168 00 000
491 1169 00 000
492 1170 ███ █ █ 75 117
493 1171 █ 10 016
494 1172 00 000
495 1173 ███ █ █ 75 117
496 1174 █ █ 12 018
497 1175 00 000
498 1176 ███ █ █ 75 117
499 1177 █ █ 12 018
49A 1178 █ 40 064
49B 1179 ███ █ 74 116
49C 1180 █ ██ B0 176
49D 1181 00 000
Lastly is the list of exceptions. No effort was wasted to make this particularly efficient in size.
Each entry of this list is an octet followed by another two corresponding to the values of registers
eleven and twelve, followed by another fifteen which directly encode the letters to be used for such
an exception, including custom letters. The list is ended by a zero, and I decided to number these:
49E 1182 █ 01 001 praeter
49F 1183 00 000
4A0 1184 00 000
4A1 1185 █ 08 008
4A2 1186 00 000
4A3 1187 00 000
4A4 1188 00 000
4A5 1189 00 000
4A6 1190 00 000
4A7 1191 00 000
4A8 1192 00 000
4A9 1193 00 000
4AA 1194 00 000
4AB 1195 00 000
4AC 1196 00 000
4AD 1197 00 000
4AE 1198 00 000
4AF 1199 00 000
4B0 1200 █ 02 002
4B1 1201 00 000
4B2 1202 █ █ 12 018
4B3 1203 ██ 03 003
4B4 1204 █ 01 001
4B5 1205 █ 01 001
4B6 1206 ██ 03 003
4B7 1207 00 000
4B8 1208 00 000
4B9 1209 00 000
4BA 1210 00 000
4BB 1211 00 000
4BC 1212 00 000
4BD 1213 00 000
4BE 1214 00 000
4BF 1215 00 000
4C0 1216 00 000
4C1 1217 00 000
4C2 1218 ██ 03 003
4C3 1219 00 000
4C4 1220 █ ██ 16 022
4C5 1221 █ 01 001
4C6 1222 █ 01 001
4C7 1223 ██ 03 003
4C8 1224 ██ 03 003
4C9 1225 00 000
4CA-4CB 1226-1227 0000 00000
4CC-4CD 1228-1229 0000 00000
4CE-4CF 1230-1231 0000 00000
4D0-4D1 1232-1233 0000 00000
4D2-4D3 1234-1235 0000 00000
4D4-4D5 1236-1237 0000 00000! huc
4D6-4D7 1238-1239 0000 00000
4D8-4D9 1240-1241 0000 00000
4DA-4DB 1242-1243 0000 00000
4DC-4DD 1244-1245 0000 00000 illuc
4DE-4DF 1246-1247 0000 00000
4E0-4E1 1248-1249 0000 00000
4E2-4E3 1250-1251 0000 00000
4E4-4E5 1252-1253 0000 00000 finis
Notice but one contiguous memory space is ever written, making proving this program correct simpler.