.if SYSPAGE = ODD .pn pref E- .pn 1
This appendix gives some of the results that can be obtained with the programs described in the previous chapters. All results are truncated to 99, 100 or 101 digits, because giving them to the maximum number of digits would make the programs obsolete! .*
The example selected to show the capabilities of the EPF-programs is the largest factorial that can be calculated directly by any calculator. .*
There isn't much to tell about the result of the EPe-programs, what else than "e" could it be? .*
Just as the EPe-programs can only be used to generate "e", the EPP-programs can only be used to generate &PI.. .*
Because the EPL-program is my own brainchild, and because it is, as far as I know, the first [only(?)] calculator program to calculate natural logarithms, I have taken the liberty to give three examples.
The examples I selected are:
The example I selected to show the capabilities of the EPR-programs is &SQR.3, mainly because it was used to test EPR2. [Sven-Arne Wallin used it in his version of EPR1, so it was easy to compare the two results]
69! = 1711 22452 42814 13113 72468 33888 12728 39092 27054 48935 20369 39364 80409 23257 27975 41406 47424 00000 00000 00000
"e" = 2.71828 18284 59045 23536 02874 71352 66249 77572 47093 69995 95749 66967 62772 40766 30353 54759 45713 82178 52516 64274
&PI. = 3.14159 26535 89793 23846 26433 83279 50288 41971 69399 37510 58209 74944 59230 78164 06286 20899 86280 34825 34211 70679
Ln(2) = 0.69314 71805 59945 30941 72321 21458 17656 80755 00134 36025 52541 20680 00949 33936 21969 69471 56058 63326 99641 86875 .sk Ln(10) = 2.30258 50929 94045 68401 79914 54684 36420 76011 01488 62877 29760 33327 90096 75726 09677 35248 02359 97205 08959 82983 .sk Ln(89) = 4.48863 63697 32139 83831 78155 40669 84921 94046 60387 13295 93641 06697 57728 79538 92779 45624 64470 63551 94947 57430
&SQR.3 = 1.73205 08075 68877 29352 74463 41505 87236 69428 05253 81038 06280 55806 97945 19330 16908 80003 70811 46186 75724 85756