File: [local] / OpenXM / doc / issac2000 / issac2000.ps (download)
Revision 1.1, Tue Jan 18 01:09:59 2000 UTC (24 years, 3 months ago) by takayama
Branch: MAIN
CVS Tags: maekawa-ipv6, R_1_3_1-2, RELEASE_20000124, RELEASE_1_3_1_13b, RELEASE_1_2_3_12, RELEASE_1_2_3, RELEASE_1_2_2_KNOPPIX_b, RELEASE_1_2_2_KNOPPIX, RELEASE_1_2_2, RELEASE_1_2_1, RELEASE_1_1_3, RELEASE_1_1_2, KNOPPIX_2006, HEAD, DEB_REL_1_2_3-9
issac2000.ps (ISSAC paper in PS form).
It will be helpful to understand the design outline.
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1852 a(comm) o(unication) p 1810 1852 a(c) o(hannels) p
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%%Page: 2 2
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1688 711 a(three) p 1788 711 a(t) o(yp) q(es:) p 1907
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756 a(and) p 1337 756 a(SPECIAL.) p 1529 756 a(W) m(e) p
1595 756 a(ha) o(v) o(e) p 1683 756 a(curren) o(tly) p
1848 756 a(the) p 1914 756 a(follo) o(w-) 1024 801 y(ing) p
1088 801 a(general) p 1220 801 a(tags) p 1302 801 a(for) p
1360 801 a(the) p 1427 801 a(O) o(X) p 1497 801 a(messages.) p
Fl 1024 880 a(#define) p 1181 880 a(OX_COMMAN) o(D) p
1671 880 a(513) p 1769 880 a(//) p 1828 880 a(COMMAND) 1024
925 y(#define) p 1181 925 a(OX_DATA) p 1671 925 a(514) p
1769 925 a(//) p 1828 925 a(DATA) 1024 969 y(#define) p
1181 969 a(OX_SYNC_B) o(ALL) p 1671 969 a(515) p 1769
969 a(//) p 1828 969 a(SPECIAL) 1024 1014 y(#define) p
1181 1014 a(OX_DATA_W) o(ITH) o(_LE) o(NG) o(TH) p 1671
1014 a(521) p 1769 1014 a(//) p 1828 1014 a(DATA) 1024
1059 y(#define) p 1181 1059 a(OX_DATA_O) o(PEN) o(MAT) o(H_) o(XML) p
1671 1059 a(523) p 1769 1059 a(//) p 1828 1059 a(DATA) 1024
1104 y(#define) p 1181 1104 a(OX_DATA_O) o(PEN) o(MAT) o(H_) o(BIN) o
(AR) o(Y) p 1671 1104 a(524) p 1769 1104 a(//) p 1828
1104 a(DATA) 1024 1149 y(#define) p 1181 1149 a(OX_DATA_M) o(P) p
1671 1149 a(525) p 1769 1149 a(//) p 1828 1149 a(DATA) p
Fr 1066 1227 a(A) p 1116 1227 a(new) p 1204 1227 a(O) o(X) p
1283 1227 a(tag) p 1358 1227 a(ma) o(y) p 1450 1227 a(b) q(e) p
1511 1227 a(added.) p 1665 1227 a(The) p 1753 1227 a(new) p
1841 1227 a(tag) p 1916 1227 a(should) 1024 1272 y(b) q(e) p
1089 1272 a(classi\014ed) p 1262 1272 a(in) o(to) p 1352
1272 a(D) o(A) m(T) m(A) p 1485 1272 a(or) p 1544 1272
a(COMMAND.) p 1795 1272 a(F) m(or) p 1877 1272 a(example,) p
Fl 1044 1317 a(OX_DATA_A) o(SI) o(R_L) o(OC) o(AL_) o(BIN) o(AR) o(Y) p
Fr 1567 1317 a(w) o(as) p 1642 1317 a(added) p 1756 1317
a(recen) o(tly) p 1902 1317 a(to) p 1950 1317 a(send) 1024
1362 y(in) o(ternal) p 1170 1362 a(serialized) p 1342
1362 a(ob) r(jects) p 1478 1362 a(of) p 1526 1362 a(Asir) p
1613 1362 a(via) p 1680 1362 a(the) p 1751 1362 a(Op) q(enXM) p
1923 1362 a(proto-) 1024 1407 y(col.) p 1105 1407 a(This) p
1195 1407 a(is) p 1236 1407 a(a) p 1270 1407 a(tag) p
1339 1407 a(classi\014ed) p 1501 1407 a(to) p 1550 1407
a(D) o(A) m(T) m(A.) p 1683 1407 a(See) p 1754 1407 a(the) p
1822 1407 a(w) o(eb) p 1902 1407 a(page) p 1994 1407
a(of) 1024 1451 y(Op) q(enXM) p 1191 1451 a(to) p 1238
1451 a(add) p 1313 1451 a(a) p 1345 1451 a(new) p 1424
1451 a(tag) p 1490 1451 a([12].) p Fm 1024 1568 a(3) p
1108 1568 a(D) n(A) p 1186 1568 a(T) p 1220 1568 a(A) p
1282 1568 a(F) n(ORMA) p 1489 1568 a(T) p Fr 1024 1651
a(Op) q(enXM) p 1195 1651 a(admits) p 1324 1651 a(m) o(ultiple) p
1477 1651 a(mathematical) p 1722 1651 a(enco) q(dings) p
1901 1651 a(suc) o(h) p 1991 1651 a(as) 1024 1695 y(Op) q(enMath,) p
1229 1695 a(MP) m(,) p 1310 1695 a(CMO) p 1416 1695 a(\(Common) p
1595 1695 a(Mathematical) p 1839 1695 a(Ob) r(ject) p
1966 1695 a(for-) 1024 1740 y(mat\).) p 1133 1740 a(Op) q(enXM) p
1299 1740 a(itself) p 1392 1740 a(do) q(es) p 1477 1740
a(not) p 1545 1740 a(exhibit) p 1673 1740 a(a) p 1705
1740 a(bias) p 1783 1740 a(to) o(w) o(ards) p 1925 1740
a(a) p 1957 1740 a(par-) 1024 1785 y(ticular) p 1148
1785 a(enco) q(dings) p 1326 1785 a(as) p 1375 1785 a(a) p
1409 1785 a(main) p 1507 1785 a(mathematical) p 1750
1785 a(data) p 1839 1785 a(carrier) p 1963 1785 a(and) 1024
1830 y(an) p 1082 1830 a(Op) q(enXM) p 1255 1830 a(complian) o(t) p
1438 1830 a(system) p 1571 1830 a(do) p 1629 1830 a(not) p
1702 1830 a(need) p 1797 1830 a(to) p 1849 1830 a(implemen) o(t) 1024
1875 y(all) p 1085 1875 a(p) q(ossible) p 1237 1875 a(data) p
1331 1875 a(formats.) p 1509 1875 a(Ho) o(w) o(ev) o(er) p
1671 1875 a(they) p 1764 1875 a(should) p 1894 1875 a(at) p
1948 1875 a(least) 1024 1920 y(implemen) o(t) p 1217
1920 a(sev) o(en) p 1324 1920 a(primitiv) o(e) p 1492
1920 a(data) p 1584 1920 a(t) o(yp) q(es) p 1689 1920
a(of) p 1737 1920 a(the) p 1808 1920 a(CMO,) p 1928 1920
a(whic) o(h) 1024 1964 y(are) p 1087 1964 a(necessary) p
1256 1964 a(to) p 1301 1964 a(carry) p 1400 1964 a(sev) o(eral) p
1525 1964 a(con) o(trol) p 1653 1964 a(informations) p
1875 1964 a(suc) o(h) p 1960 1964 a(as) p 2006 1964 a(a) p
Fq 1024 2009 a(mathc) n(ap) p Fr(.) p 1195 2009 a(Mathcap) p
1358 2009 a(is) p 1398 2009 a(a) p 1432 2009 a(list) p
1498 2009 a(of) p 1544 2009 a(supp) q(orted) p 1726 2009
a(CMO's,) p 1870 2009 a(Op) q(enXM) 1024 2054 y(stac) o(k) p
1126 2054 a(mac) o(hine) p 1279 2054 a(co) q(des,) p
1398 2054 a(and) p 1476 2054 a(necessary) p 1649 2054
a(extra) p 1752 2054 a(informations.) p 1999 2054 a(If) 1024
2099 y(a) p 1059 2099 a(program) p 1215 2099 a(sends) p
1320 2099 a(an) p 1376 2099 a(O) o(X) p 1449 2099 a(messages) p
1614 2099 a(unkno) o(wn) p 1781 2099 a(to) p 1830 2099
a(its) p 1886 2099 a(p) q(eer,) p 1984 2099 a(an) 1024
2144 y(unreco) o(v) o(erable) p 1266 2144 a(error) p
1361 2144 a(ma) o(y) p 1444 2144 a(o) q(ccur.) p 1563
2144 a(By) p 1623 2144 a(exc) o(hanging) p 1822 2144
a(mathcaps,) p 2006 2144 a(a) 1024 2189 y(program) p
1181 2189 a(kno) o(ws) p 1299 2189 a(its) p 1355 2189
a(p) q(eer's) p 1468 2189 a(capabilit) o(y) p 1648 2189
a(and) p 1725 2189 a(suc) o(h) p 1814 2189 a(an) p 1871
2189 a(error) p 1967 2189 a(can) 1024 2233 y(b) q(e) p
1077 2233 a(a) o(v) o(oided.) p 1232 2233 a(Mathcap) p
1393 2233 a(is) p 1432 2233 a(also) p 1509 2233 a(de\014ned) p
1642 2233 a(as) p 1689 2233 a(a) p 1721 2233 a(CMO.) p
1838 2233 a(See) p 1906 2233 a([10]) p 1979 2233 a(for) 1024
2278 y(the) p 1090 2278 a(details.) 1066 2323 y(Enco) q(ding) p
1234 2323 a(t) o(yp) q(es) p 1335 2323 a(of) p 1377 2323
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1098 2368 a(messages.) p 1288 2368 a(F) m(or) p 1361
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1659 2368 a(message) p 1810 2368 a(with) p 1902 2368
a(the) p 1972 2368 a(tag) p Fl 1024 2413 a(OX) p 1066
2413 12 2 v 1077 2413 a(DATA) p Fr 1167 2413 a(is) p
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1403 2413 a(a) p 1434 2413 a(CMO) p 1538 2413 a(pac) o(k) o(et.) p
1673 2413 a(An) p 1735 2413 a(O) o(X) p 1804 2413 a(message) p
1950 2413 a(with) 1024 2458 y(the) p 1091 2458 a(tag) p
Fl 1158 2458 a(OX) p 1200 2458 V 1211 2458 a(DATA) p
1293 2458 V 1304 2458 a(OPENMATH) p 1466 2458 V 1475
2458 a(XML) p Fr 1547 2458 a(is) p 1586 2458 a(follo) o(w) o(ed) p
1736 2458 a(b) o(y) p 1790 2458 a(an) p 1844 2458 a(Op) q(enMath) 1024
2503 y(XML) p 1125 2503 a(string.) 1066 2548 y(Let) p
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1166 2592 a(of) p 1209 2592 a(a) p 1241 2592 a(header) p
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1777 2592 a(the) p 1843 2592 a(header) p 1967 2592 a(is) p
2006 2592 a(4) 1024 2637 y(b) o(ytes) p 1127 2637 a(that) p
1212 2637 a(tags) p 1295 2637 a(the) p 1363 2637 a(data) p
1453 2637 a(t) o(yp) q(e) p 1541 2637 a(of) p 1587 2637
a(the) p 1655 2637 a(b) q(o) q(dy) m(.) p 1771 2637 a(Data) p
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1196 2727 a(tags) p 1278 2727 a(are) p 1342 2727 a(registered) p
1517 2727 a(in) p 1562 2727 a(the) p 1628 2727 a(Op) q(enXM.) p
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1867 2806 a(0x7f000002) 1024 2851 y(#define) p 1181 2851
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95 3000 a(Maek) n(a) o(w) o(a,) p 271 3000 a(Jan) o(uary) p
418 3000 a(16,) p 478 3000 a(2000) p 965 3000 a(2) p
90 rotate dyy eop
%%Page: 3 3
3 2 bop Fl -75 158 a(#define) p 82 158 a(CMO_DATUM) p
768 158 a(3) -75 203 y(#define) p 82 203 a(CMO_STRIN) o(G) p
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768 247 a(5) -75 292 y(#define) p 82 292 a(CMO_LIST) p
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768 382 a(19) -75 427 y(#define) p 82 427 a(CMO_ZZ) p
768 427 a(20) -75 472 y(#define) p 82 472 a(CMO_QQ) p
768 472 a(21) -75 516 y(#define) p 82 516 a(CMO_ZERO) p
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82 651 a(CMO_RING_) o(BY_) o(NAM) o(E) p 768 651 a(26) -75
696 y(#define) p 82 696 a(CMO_RECUR) o(SIV) o(E_P) o(OL) o(YNO) o(MI) o
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768 741 a(28) -75 785 y(#define) p 82 785 a(CMO_INT32) o(COE) o(FF) p
768 785 a(30) -75 830 y(#define) p 82 830 a(CMO_DISTR) o(IBU) o(TED) o
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82 920 a(CMO_RATIO) o(NAL) p 768 920 a(34) -75 965 y(#define) p
82 965 a(CMO_64BIT) o(_MA) o(CHI) o(NE) o(_DO) o(UB) o(LE) p
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768 1054 a(50) -75 1099 y(#define) p 82 1099 a(CMO_IEEE_) o(DOU) o(BLE)
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82 1144 a(CMO_INDET) o(ERM) o(INA) o(TE) p 768 1144 a(60) -75
1189 y(#define) p 82 1189 a(CMO_TREE) p 768 1189 a(61) -75
1234 y(#define) p 82 1234 a(CMO_LAMBD) o(A) p 768 1234
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a(sev) o(en) p 198 1311 a(primitiv) o(e) p 366 1311 a(t) o(yp) q(es) p
472 1311 a(should) p 598 1311 a(b) q(e) p 654 1311 a(implemen) o(ted) p
885 1311 a(on) -75 1355 y(all) p -23 1355 a(Op) q(enXM) p
143 1355 a(complian) o(t) p 320 1355 a(systems.) p 477
1355 a(The) p 555 1355 a(formats) p 693 1355 a(are) p
756 1355 a(as) p 802 1355 a(follo) o(ws.) p -75 1368
618 2 v -76 1413 2 45 v Fg -50 1400 a(in) o(t32) p Fl
47 1400 a(CMO) p 109 1400 12 2 v 120 1400 a(ERROR2) p
262 1413 2 45 v Fg 287 1400 a(CMOb) r(ject) p Fr 477
1400 a(ob) p 542 1413 V -75 1415 618 2 v -75 1421 299
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1452 a(CMO) p 109 1452 12 2 v 120 1452 a(NULL) p 222
1466 2 45 v -75 1467 299 2 v -75 1473 487 2 v -76 1518
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109 1504 12 2 v 120 1504 a(INT32) p 242 1518 2 45 v Fg
268 1504 a(in) o(t32) p Fr 365 1504 a(n) p 410 1518 V
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12 2 v 120 1557 a(DATUM) p 242 1570 2 45 v Fg 326 1557
a(in) o(t32) p Fr 423 1557 a(n) p 527 1570 V Fg 552 1557
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1654 a(in) o(t32) p Fl 47 1654 a(CMO) p 109 1654 12 2
v 120 1654 a(STRING) p 262 1667 2 45 v Fg 346 1654 a(in) o(t32) p
Fr 443 1654 a(n) p 546 1667 V Fg 572 1654 a(b) o(yte) p
Fr 657 1654 a(data[0]) p 797 1667 V -75 1669 873 2 v
-76 1714 2 45 v Fk 71 1700 a(\001) p 88 1700 a(\001) p
105 1700 a(\001) p 262 1714 V Fg 287 1700 a(b) o(yte) p
Fr 373 1700 a(data[n-1]) p 546 1714 V -75 1715 622 2
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281 1764 2 45 v Fg 307 1751 a(CMOb) r(ject) p Fr 497
1751 a(ob) p 562 1764 V -75 1766 638 2 v -75 1772 974
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1803 a(CMO) p 109 1803 12 2 v 120 1803 a(LIST) p 222
1817 2 45 v Fg 342 1803 a(in) o(t32) p Fr 439 1803 a(n) p
577 1817 V Fg 603 1803 a(CMOb) r(ject) p Fr 793 1803
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2082 y(1.) p 8 2082 a(Lo) q(ok) p 103 2082 a(for) p 160
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2082 a(CMO's) p 459 2082 a(at) p 505 2082 a(the) p 569
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2249 a(no) p 250 2249 a(suitable) p 397 2249 a(CMO,) p
516 2249 a(design) p 637 2249 a(a) p 673 2249 a(new) p
755 2249 a(CMO) p 864 2249 a(and) 8 2294 y(register) p
149 2294 a(the) p 218 2294 a(new) p 301 2294 a(CMO) p
410 2294 a(to) p 461 2294 a([12]) p 537 2294 a(with) p
628 2294 a(a) p 664 2294 a(description) p 864 2294 a(and) 8
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284 2455 a(ST) p 349 2455 a(A) n(CK) p 493 2455 a(MA) n(CHINES) p
Fr -75 2537 a(In) p -20 2537 a(Op) q(enXM) p 154 2537
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585 2626 V 597 2626 a(xyz) p 670 2626 a(and) p 746 2626
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561 2716 a([1]\).) p 644 2716 a(F) m(or) p 712 2716 a(example,) p
873 2716 a(the) -75 2761 y(Asir) p 11 2761 a(command) p
Fl 189 2761 a(ox) p 231 2761 V 242 2761 a(push) p 324
2761 V 335 2761 a(cmo\(P,1\)) p Fr 508 2761 a(\(push) p
618 2761 a(in) o(teger) p 748 2761 a(1) p 783 2761 a(on) o(to) p
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Fr 65 2806 a(\)) p 91 2806 a(sends) p 192 2806 a(an) p
244 2806 a(O) o(X) p 313 2806 a(data) p 399 2806 a(message) p
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%%Page: 4 4
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0 -64 atan DU cos 22.000 MU 224 exch SU
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TGSM
7 W
S
1 W
GR
GS
TGSM
NP
224 248 22.000 9.000 -64 0 TGAT
1 SG CP F
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NP
224 248 22.000 9.000 -64 0 TGAT
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1 W
128 256 M
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GR
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320 256 M
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(data1) SH
GR
GR
% TEXT
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GS
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416 256 M
GS
0 SG
/Courier FF [24 0 0 -24 0 0] MS
(data2) SH
GR
GR
% TEXT
NP
0 SG
GS
1 W
504 256 M
GS
0 SG
/Courier FF [24 0 0 -24 0 0] MS
(data3) SH
GR
GR
% POLY/OPEN-SPLINE
0 SG
GS
GS
NP
384 368 M
0 120 atan DU cos 22.000 MU 504 exch SU
exch sin 22.000 MU 368 exch SU L
TGSM
7 W
1 SG S
1 W
GR
NP
384 368 M
0 120 atan DU cos 22.000 MU 504 exch SU
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TGSM
7 W
FLAT
pat6 8 376 352 136 32 TGPF
1 W
GR
GS
TGSM
NP
504 368 22.000 9.000 120 0 TGAT
1 SG CP F
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NP
504 368 22.000 9.000 120 0 TGAT
CP EC NP
pat6 8 480 352 32 32 TGPF
GR
% POLY/OPEN-SPLINE
0 SG
GS
GS
NP
512 208 M
0 -128 atan DU cos 22.000 MU 384 exch SU
exch sin 22.000 MU 208 exch SU L
TGSM
7 W
1 SG S
1 W
GR
NP
512 208 M
0 -128 atan DU cos 22.000 MU 384 exch SU
exch sin 22.000 MU 208 exch SU L
TGSM
7 W
FLAT
pat6 8 376 192 144 32 TGPF
1 W
GR
GS
TGSM
NP
384 208 22.000 9.000 -128 0 TGAT
1 SG CP F
0 SG
NP
384 208 22.000 9.000 -128 0 TGAT
CP EC NP
pat6 8 376 192 32 32 TGPF
GR
% POLY/OPEN-SPLINE
0 SG
GS
GS
NP
744 272 M
40 0 atan DU cos 22.000 MU 744 exch SU
exch sin 22.000 MU 312 exch SU L
TGSM
7 W
1 SG S
1 W
GR
NP
744 272 M
40 0 atan DU cos 22.000 MU 744 exch SU
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TGSM
7 W
FLAT
pat7 8 728 264 32 56 TGPF
1 W
GR
GS
TGSM
NP
744 312 22.000 9.000 0 40 TGAT
1 SG CP F
0 SG
NP
744 312 22.000 9.000 0 40 TGAT
CP EC NP
pat7 8 728 288 32 32 TGPF
GR
% BOX
0 SG
GS
10 SM
GS
NP 288 304 M 608 304 L 608 352 L 288 352 L CP
S
GR
GR
% BOX
0 SG
GS
10 SM
GS
NP 32 416 M 288 416 L 288 608 L 32 608 L CP
S
GR
GR
% BOX
0 SG
GS
10 SM
GS
NP 608 416 M 864 416 L 864 608 L 608 608 L CP
S
GR
GR
% BOX
0 SG
GS
10 SM
GS
NP 288 448 M 608 448 L 608 496 L 288 496 L CP
S
GR
GR
% POLY/OPEN-SPLINE
0 SG
GS
NP
608 552 M
0 64 atan DU cos 22.000 MU 672 exch SU
exch sin 22.000 MU 552 exch SU L
TGSM
7 W
S
1 W
GR
GS
TGSM
NP
672 552 22.000 9.000 64 0 TGAT
1 SG CP F
0 SG
NP
672 552 22.000 9.000 64 0 TGAT
CP F
GR
% TEXT
NP
0 SG
GS
1 W
688 560 M
GS
0 SG
/Helvetica FF [24 0 0 -24 0 0] MS
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GR
GR
% TEXT
NP
0 SG
GS
1 W
464 560 M
GS
0 SG
/Courier FF [24 0 0 -24 0 0] MS
(message2) SH
GR
GR
% POLY/OPEN-SPLINE
0 SG
GS
NP
288 472 M
0 -64 atan DU cos 22.000 MU 224 exch SU
exch sin 22.000 MU 472 exch SU L
TGSM
7 W
S
1 W
GR
GS
TGSM
NP
224 472 22.000 9.000 -64 0 TGAT
1 SG CP F
0 SG
NP
224 472 22.000 9.000 -64 0 TGAT
CP F
GR
% POLY/OPEN-SPLINE
0 SG
GS
GS
NP
384 592 M
0 120 atan DU cos 22.000 MU 504 exch SU
exch sin 22.000 MU 592 exch SU L
TGSM
7 W
1 SG S
1 W
GR
NP
384 592 M
0 120 atan DU cos 22.000 MU 504 exch SU
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TGSM
7 W
FLAT
pat6 8 376 576 136 32 TGPF
1 W
GR
GS
TGSM
NP
504 592 22.000 9.000 120 0 TGAT
1 SG CP F
0 SG
NP
504 592 22.000 9.000 120 0 TGAT
CP EC NP
pat6 8 480 576 32 32 TGPF
GR
% BOX
0 SG
GS
10 SM
GS
NP 288 528 M 608 528 L 608 576 L 288 576 L CP
S
GR
GR
% BOX
0 SG
GS
10 SM
GS
NP 32 640 M 288 640 L 288 832 L 32 832 L CP
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GR
GR
% BOX
0 SG
GS
10 SM
GS
NP 608 640 M 864 640 L 864 832 L 608 832 L CP
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GR
GR
% BOX
0 SG
GS
10 SM
GS
NP 288 672 M 608 672 L 608 720 L 288 720 L CP
S
GR
GR
% POLY/OPEN-SPLINE
0 SG
GS
NP
608 776 M
0 64 atan DU cos 22.000 MU 672 exch SU
exch sin 22.000 MU 776 exch SU L
TGSM
7 W
S
1 W
GR
GS
TGSM
NP
672 776 22.000 9.000 64 0 TGAT
1 SG CP F
0 SG
NP
672 776 22.000 9.000 64 0 TGAT
CP F
GR
% BOX
0 SG
GS
10 SM
GS
NP 288 752 M 608 752 L 608 800 L 288 800 L CP
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GR
GR
% TEXT
NP
0 SG
GS
1 W
392 480 M
GS
0 SG
/Helvetica FF [24 0 0 -24 0 0] MS
(<empty>) SH
GR
GR
% TEXT
NP
0 SG
GS
1 W
392 704 M
GS
0 SG
/Helvetica FF [24 0 0 -24 0 0] MS
(<empty>) SH
GR
GR
% TEXT
NP
0 SG
GS
1 W
392 784 M
GS
0 SG
/Helvetica FF [24 0 0 -24 0 0] MS
(<empty>) SH
GR
GR
% TEXT
NP
0 SG
GS
1 W
680 784 M
GS
0 SG
/Courier FF [24 0 0 -24 0 0] MS
(OX_SYNC_BALL) SH
GR
GR
% POLY/OPEN-SPLINE
0 SG
GS
NP
224 552 M
0 64 atan DU cos 22.000 MU 288 exch SU
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TGSM
7 W
S
1 W
GR
GS
TGSM
NP
288 552 22.000 9.000 64 0 TGAT
1 SG CP F
0 SG
NP
288 552 22.000 9.000 64 0 TGAT
CP F
GR
% TEXT
NP
0 SG
GS
1 W
40 480 M
GS
0 SG
/Courier FF [24 0 0 -24 0 0] MS
(OX_SYNC_BALL) SH
GR
GR
% TEXT
NP
0 SG
GS
1 W
40 560 M
GS
0 SG
/Courier FF [24 0 0 -24 0 0] MS
(OX_SYNC_BALL) SH
GR
GR
% POLY/OPEN-SPLINE
0 SG
GS
GS
NP
136 496 M
40 0 atan DU cos 22.000 MU 136 exch SU
exch sin 22.000 MU 536 exch SU L
TGSM
7 W
1 SG S
1 W
GR
NP
136 496 M
40 0 atan DU cos 22.000 MU 136 exch SU
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TGSM
7 W
FLAT
pat7 8 120 488 32 56 TGPF
1 W
GR
GS
TGSM
NP
136 536 22.000 9.000 0 40 TGAT
1 SG CP F
0 SG
NP
136 536 22.000 9.000 0 40 TGAT
CP EC NP
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% TEXT
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0 SG
GS
1 W
120 168 M
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0 SG
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GR
GR
% TEXT
NP
0 SG
GS
1 W
344 168 M
GS
0 SG
/Times-Roman FF [24 0 0 -24 0 0] MS
(Buffered I/O streams) SH
GR
GR
% TEXT
NP
0 SG
GS
1 W
696 168 M
GS
0 SG
/Times-Roman FF [24 0 0 -24 0 0] MS
(Engine) SH
GR
GR
% TEXT
NP
0 SG
GS
1 W
96 376 M
GS
0 SG
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(<resetting state>) SH
GR
GR
% TEXT
NP
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GS
1 W
40 600 M
GS
0 SG
/Times-Roman FF [18 0 0 -18 0 0] MS
(<resetting state) SH
GR
GR
% POLY/OPEN-SPLINE
0 SG
GS
GS
NP
156 596 M
0 24 atan DU cos 12.000 MU 180 exch SU
exch sin 12.000 MU 596 exch SU L
TGSM
3 W
1 SG S
1 W
GR
NP
156 596 M
0 24 atan DU cos 12.000 MU 180 exch SU
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TGSM
3 W
FLAT
pat7 8 152 584 32 24 TGPF
1 W
GR
GS
TGSM
NP
180 596 12.000 5.000 24 0 TGAT
1 SG CP F
0 SG
NP
180 596 12.000 5.000 24 0 TGAT
CP EC NP
pat7 8 160 584 24 24 TGPF
GR
% TEXT
NP
0 SG
GS
1 W
184 600 M
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GR
GR
% TEXT
NP
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GS
1 W
672 376 M
GS
0 SG
/Times-Roman FF [18 0 0 -18 0 0] MS
(<resetting state>) SH
GR
GR
% TEXT
NP
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GS
1 W
672 600 M
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0 SG
/Times-Roman FF [18 0 0 -18 0 0] MS
(<resetting state>) SH
GR
GR
% TEXT
NP
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GS
1 W
112 824 M
GS
0 SG
/Times-Roman FF [18 0 0 -18 0 0] MS
(<usual state>) SH
GR
GR
% TEXT
NP
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GS
1 W
616 824 M
GS
0 SG
/Times-Roman FF [18 0 0 -18 0 0] MS
(<resetting state) SH
GR
GR
% POLY/OPEN-SPLINE
0 SG
GS
GS
NP
732 820 M
0 24 atan DU cos 12.000 MU 756 exch SU
exch sin 12.000 MU 820 exch SU L
TGSM
3 W
1 SG S
1 W
GR
NP
732 820 M
0 24 atan DU cos 12.000 MU 756 exch SU
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TGSM
3 W
FLAT
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1 W
GR
GS
TGSM
NP
756 820 12.000 5.000 24 0 TGAT
1 SG CP F
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NP
756 820 12.000 5.000 24 0 TGAT
CP EC NP
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GR
% TEXT
NP
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GS
1 W
760 824 M
GS
0 SG
/Times-Roman FF [18 0 0 -18 0 0] MS
(usual state>) SH
GR
GR
% POLYGON/CLOSED-SPLINE
0 SG
NP
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464 384 L
464 400 L
488 400 L
448 416 L
408 400 L
432 400 L
CP
GS
1 SG EF
GR
GS
EC NP
pat6 8 400 376 96 48 TGPF
GR
GS
S
GR
% POLYGON/CLOSED-SPLINE
0 SG
NP
432 608 M
464 608 L
464 624 L
488 624 L
448 640 L
408 624 L
432 624 L
CP
GS
1 SG EF
GR
GS
EC NP
pat6 8 400 600 96 48 TGPF
GR
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GR
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end
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%MatchingCreationDate: Mon Jan 17 17:38:59 2000
%%EndDocument
@endspecial Fr 129 1036 a(Figure) p 250 1036 a(1:) p
297 1036 a(Op) q(enXM) p 464 1036 a(reset) p 557 1036
a(pro) q(cedure) -75 1166 y(windo) o(w) p 65 1166 a(to) p
112 1166 a(input) p 215 1166 a(debug) p 329 1166 a(commands) p
519 1166 a(and) p 594 1166 a(the) p 661 1166 a(debugging) p
845 1166 a(simi-) -75 1211 y(lar) p -18 1211 a(to) p
28 1211 a(that) p 110 1211 a(on) p 162 1211 a(usual) p
261 1211 a(terminals) p 429 1211 a(is) p 467 1211 a(p) q(ossible.) p
626 1211 a(One) p 706 1211 a(can) p 775 1211 a(also) p
851 1211 a(send) p Fl -75 1256 a(SIGINT) p Fr 56 1256
a(b) o(y) p 110 1256 a(using) p Fl 211 1256 a(SM) p 253
1256 12 2 v 264 1256 a(control) p 406 1256 V 416 1256
a(to) p 458 1256 V 469 1256 a(debug) p 571 1256 V 581
1256 a(mode) p Fr 673 1256 a(and) p 748 1256 a(it) p
787 1256 a(pro) o(vides) -75 1301 y(a) p -44 1301 a(similar) p
81 1301 a(functionalit) o(y) p 305 1301 a(to) p 351 1301
a(en) o(tering) p 498 1301 a(the) p 563 1301 a(debugging) p
746 1301 a(mo) q(de) p 848 1301 a(from) -75 1345 y(a) p
-43 1345 a(k) o(eyb) q(oard) p 123 1345 a(in) o(terruption.) p
Fm -75 1468 a(6) p 9 1468 a(OPENXM) p 284 1468 a(CLIENTS) -75
1567 y(6.1) p 53 1567 a(Risa/Asir) p Fr -75 1638 a(Risa/Asir) p
114 1638 a(pro) o(vides) p 280 1638 a(a) p 326 1638 a(launc) o(her) p
Fl 494 1638 a(ox) p 536 1638 V 548 1638 a(launch) p Fr
692 1638 a(to) p 753 1638 a(in) o(v) o(ok) o(e) p 885
1638 a(an) -75 1683 y(Op) q(enXM) p 105 1683 a(serv) o(er) p
229 1683 a(and) p 316 1683 a(to) p 375 1683 a(set) p
447 1683 a(up) p 515 1683 a(the) p 594 1683 a(comm) o(unication) p
874 1683 a(b) q(e-) -75 1727 y(t) o(w) o(een) p 42 1727
a(the) p 116 1727 a(serv) o(er) p 235 1727 a(and) p 318
1727 a(itself.) p 450 1727 a(F) m(undamen) o(tal) p 690
1727 a(op) q(erations) p 885 1727 a(on) -75 1772 y(Op) q(enXM) p
96 1772 a(serv) o(ers) p 226 1772 a(are) p 294 1772 a(exc) o(hange) p
462 1772 a(of) p 509 1772 a(O) o(X) p 583 1772 a(data) p
674 1772 a(and) p 753 1772 a(sending) p 895 1772 a(of) -75
1817 y(stac) o(k) p 29 1817 a(mac) o(hine) p 185 1817
a(commands.) p 406 1817 a(As) p 469 1817 a(a) p 506 1817
a(clien) o(t,) p 627 1817 a(Asir) p 715 1817 a(pro) o(vides) p
873 1817 a(the) -75 1862 y(follo) o(wing) p 94 1862 a(functions) p
266 1862 a(to) p 320 1862 a(execute) p 465 1862 a(these) p
570 1862 a(primitiv) o(e) p 741 1862 a(op) q(erations:) p
Fl -75 1907 a(ox) p -33 1907 V -22 1907 a(push) p 60
1907 V 71 1907 a(cmo\(\)) p Fr 182 1907 a(for) p 241
1907 a(pushing) p 385 1907 a(data,) p Fl 484 1907 a(ox) p
526 1907 V 537 1907 a(push) p 619 1907 V 629 1907 a(cmd\(\)) p
Fr 741 1907 a(for) p 800 1907 a(sending) -75 1952 y(a) p
-42 1952 a(stac) o(k) p 58 1952 a(mac) o(hine) p 210
1952 a(command) p 387 1952 a(and) p Fl 463 1952 a(ox) p
505 1952 V 516 1952 a(get\(\)) p Fr 628 1952 a(for) p
689 1952 a(receiving) p 851 1952 a(data) -75 1996 y(from) p
16 1996 a(a) p 48 1996 a(stream.) -33 2043 y(Some) p
70 2043 a(op) q(erations) p 257 2043 a(includin) q(g) p
424 2043 a(the) p 491 2043 a(reset) p 584 2043 a(op) q(eration) p
757 2043 a(are) p 821 2043 a(imple-) -75 2087 y(men) o(ted) p
64 2087 a(b) o(y) p 122 2087 a(com) o(bining) p 310 2087
a(these) p 412 2087 a(primitiv) o(es.) p 618 2087 a(Among) p
756 2087 a(them,) p 869 2087 a(fre-) -75 2132 y(quen) o(tly) p
68 2132 a(used) p 160 2132 a(ones) p 251 2132 a(are) p
320 2132 a(pro) o(vided) p 483 2132 a(as) p 535 2132
a(built-in) p 677 2132 a(functions.) p 873 2132 a(W) m(e) -75
2177 y(sho) o(w) p 20 2177 a(some) p 116 2177 a(of) p
160 2177 a(them.) p Fk -32 2268 a(\017) p Fl 8 2268 a(ox) p
50 2268 V 61 2268 a(pop) p 123 2268 V 134 2268 a(cmo\(\)) p
Fr 8 2332 a(It) p 54 2332 a(requests) p 206 2332 a(a) p
242 2332 a(serv) o(er) p 358 2332 a(to) p 409 2332 a(send) p
500 2332 a(data) p 592 2332 a(on) p 649 2332 a(the) p
719 2332 a(stac) o(k) p 822 2332 a(to) p 873 2332 a(the) 8
2377 y(stream,) p 145 2377 a(then) p 232 2377 a(it) p
271 2377 a(receiv) o(es) p 412 2377 a(the) p 478 2377
a(data) p 565 2377 a(from) p 656 2377 a(the) p 722 2377
a(stream.) p Fk -32 2460 a(\017) p Fl 8 2460 a(ox) p
50 2460 V 61 2460 a(cmo) p 123 2460 V 134 2460 a(rpc\(\)) p
Fr 8 2524 a(After) p 111 2524 a(pushing) p 256 2524 a(the) p
325 2524 a(name) p 430 2524 a(of) p 476 2524 a(a) p 511
2524 a(function,) p 675 2524 a(argumen) o(ts) p 864 2524
a(and) 8 2569 y(the) p 76 2569 a(n) o(um) o(b) q(er) p
218 2569 a(of) p 263 2569 a(the) p 331 2569 a(argumen) o(ts) p
520 2569 a(to) p 569 2569 a(the) p 637 2569 a(stac) o(k) p
737 2569 a(of) p 783 2569 a(a) p 817 2569 a(serv) o(er,) 8
2614 y(it) p 48 2614 a(requests) p 199 2614 a(the) p
267 2614 a(serv) o(er) p 381 2614 a(to) p 430 2614 a(execute) p
569 2614 a(the) p 637 2614 a(function.) p 809 2614 a(It) p
852 2614 a(do) q(es) 8 2659 y(not) p 76 2659 a(w) o(ait) p
161 2659 a(the) p 227 2659 a(termination) p 436 2659
a(of) p 480 2659 a(the) p 546 2659 a(function) p 696
2659 a(call.) p Fk -32 2742 a(\017) p Fl 8 2742 a(ox) p
50 2742 V 61 2742 a(reset\(\)) p Fr 8 2806 a(After) p
109 2806 a(sending) p Fl 249 2806 a(SM) p 291 2806 V
302 2806 a(control) p 444 2806 V 453 2806 a(reset) p
555 2806 V 566 2806 a(connectio) o(n) p Fr 775 2806 a(to) p
823 2806 a(a) p 856 2806 a(con-) 8 2851 y(trol) p 77
2851 a(serv) o(er,) p 196 2851 a(it) p 231 2851 a(completes) p
405 2851 a(the) p 468 2851 a(op) q(erations) p 651 2851
a(stated) p 763 2851 a(in) p 804 2851 a(Section) 8 2895
y(5.2.) 1024 158 y(F) m(urthermore) p Fl 1243 158 a(ox) p
1285 158 V 1296 158 a(select\(\)) p Fr 1462 158 a(is) p
1497 158 a(pro) o(vided) p 1651 158 a(to) p 1694 158
a(detect) p 1805 158 a(if) p 1836 158 a(streams) p 1974
158 a(are) 1024 203 y(ready) p 1127 203 a(for) p 1182
203 a(reading.) p 1333 203 a(It) p 1371 203 a(is) p 1407
203 a(implemen) o(ted) p 1631 203 a(b) o(y) p 1681 203
a(the) p Fl 1744 203 a(select\(\)) p Fr 1910 203 a(system) 1024
247 y(call) p 1094 247 a(and) p 1169 247 a(is) p 1208
247 a(used) p 1295 247 a(to) p 1342 247 a(a) o(v) o(oid) p
1444 247 a(blo) q(c) o(king) p 1596 247 a(on) p 1649
247 a(read) p 1735 247 a(op) q(erations.) p Fm 1024 398
a(6.2) p 1152 398 a(Mathematica) p Fr 1024 481 a(W) m(e) p
1094 481 a(pro) o(vide) p 1235 481 a(an) p 1293 481 a(Op) q(enXM) p
1465 481 a(clien) o(t) p Fl 1573 481 a(math2ox) p Fr
1727 481 a(written) p 1866 481 a(as) p 1917 481 a(an) p
1975 481 a(ex-) 1024 526 y(ternal) p 1135 526 a(mo) q(dule) p
1271 526 a(for) p 1330 526 a(Mathematica.) p 1579 526
a(The) p 1658 526 a(mo) q(dule) p Fl 1794 526 a(math2ox) p
Fr 1944 526 a(com-) 1024 571 y(m) o(unicates) p 1211
571 a(with) p 1305 571 a(Mathematica) p 1545 571 a(b) o(y) p
1604 571 a(MathLink) p 1790 571 a(and) p 1871 571 a(with) p
1965 571 a(an) o(y) 1024 616 y(Op) q(enXM) p 1197 616
a(serv) o(er) p 1314 616 a(b) o(y) p 1373 616 a(the) p
1445 616 a(Op) q(enXM) p 1618 616 a(proto) q(col.) p
1800 616 a(By) p 1866 616 a(using) p 1972 616 a(the) 1024
660 y(mo) q(dule) p Fl 1160 660 a(math2ox) p Fr(,) p
1321 660 a(w) o(e) p 1378 660 a(can) p 1448 660 a(call) p
1519 660 a(Op) q(enXM) p 1687 660 a(serv) o(ers) p 1813
660 a(from) p 1904 660 a(Mathe-) 1024 705 y(matica;) p
1162 705 a(here) p 1246 705 a(is) p 1285 705 a(a) p 1318
705 a(demonstration) p 1573 705 a(of) p 1618 705 a(a) p
1650 705 a(computation) p 1875 705 a(of) p 1920 705 a(the) p
1987 705 a(de) 1024 750 y(Rham) p 1139 750 a(cohomology) p
1351 750 a(groups) p 1477 750 a(of) p Fh 1523 750 a(C) p
Fi 1555 734 a(2) p Fk 1582 750 a(n) p Fj 1611 750 a(V) p
Fr 1642 750 a(\() p Fj(x) p Fi 1679 734 a(3) p Fk 1705
750 a(\000) p Fj 1745 750 a(y) p Fi 1765 734 a(2) p Fr
1782 750 a(\)) p 1812 750 a(from) p 1904 750 a(Mathe-) 1024
795 y(matica.) p Fl 1024 905 a(In[1]:=) p 1181 905 a(Install[") o(mat) o
(h2o) o(x") o(]) 1024 950 y(In[2]:=) p 1181 950 a(OxStart[") o(../) o
(lib) o(/s) o(m1/) o(bi) o(n/o) o(x_) o(sm1) o(_fo) o(rA) o(sir) o("])
1024 994 y(In[3]:=) p 1181 994 a(OxExecute) o([") p 1416
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90 rotate dyy eop
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1145 a(of) p 318 1145 a(serv) o(ers) p 460 1145 a(is) p
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741 1145 a(inputs) p 875 1145 a(are) -75 1190 y(\014xed,) p
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283 1190 a(to) p 335 1190 a(compute) p Fj 496 1190 a(F) p
Fe 521 1194 a(j) p Fr 555 1190 a(in) p 605 1190 a(parallel) p
747 1190 a(is) p Fj 791 1190 a(O) p Fr 821 1190 a(\(1) p
Fj(=L) p Fr(\),) -75 1235 y(whereas) p 74 1235 a(the) p
145 1235 a(cost) p 228 1235 a(to) p 279 1235 a(send) p
371 1235 a(and) p 449 1235 a(receiv) o(e) p 579 1235
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Fl -36 1280 a(ox) p 6 1280 12 2 v 17 1280 a(push) p 99
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303 1280 a(ox) p 345 1280 V 357 1280 a(pop) p 419 1280
V 430 1280 a(cmo\(\)) p Fr 545 1280 a(are) p 613 1280
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687 2227 a(clien) o(t) p 796 2227 a(w) o(atc) o(hes) -75
2272 y(the) p -11 2272 a(streams) p 128 2272 a(b) o(y) p
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1671 158 a(is) p 1730 158 a(ready) p 1848 158 a(*/) 1063
203 y(R) p 1102 203 a(=) p 1142 203 a(ox_get\(F[) o(0]) o(\);) 1063
247 y(if) p 1122 247 a(\() p 1161 247 a(F[0]) p 1259
247 a(==) p 1318 247 a(P0) p 1377 247 a(\)) p 1416 247
a({) 1102 292 y(Win) p 1181 292 a(=) p 1220 292 a("nonhomo";) p
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472 a(reset) p 1554 472 a(the) p 1632 472 a(loser) p
1750 472 a(*/) 1063 516 y(return) p 1201 516 a([Win,R];) 1024
561 y(}) p Fm 1024 681 a(REFERENCES) p Fr 1034 764 a([1]) p
1095 764 a(The) p 1179 764 a(Op) q(enMath) p 1379 764
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1904 764 a(O.) p 1963 764 a(and) 1095 809 y(Cohen,) p
1249 809 a(A.M.) p 1366 809 a(Editors\),) p 1550 809
a(The) p 1648 809 a(Op) q(enMath) p 1861 809 a(Standard.) 1095
854 y(D1.3.2a) p 1235 854 a(\(Public\)) p Fl 1095 899
a(http://ww) o(w.n) o(ag) o(.co) o(.uk) o(/p) o(roj) o(ec) o(ts/) o
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1095 944 y(1999.) 1034 1025 y([2]) p 1095 1025 a(Co) o(x,) p
1187 1025 a(D.,) p 1253 1025 a(Little,) p 1371 1025 a(J.,) p
1428 1025 a(O'Shea,) p Fq 1573 1025 a(Using) p 1684 1025
a(A) o(lgebr) n(aic) p 1853 1025 a(Ge) n(ometry) p Fr(,) 1095
1070 y(Springer,) p 1259 1070 a(1998.) 1034 1151 y([3]) p
1095 1151 a(Gra) o(y) m(,) p 1203 1151 a(S.,) p 1262
1151 a(Ka) r(jler,) p 1395 1151 a(N.) p 1450 1151 a(and) p
1528 1151 a(W) m(ang,) p 1651 1151 a(P) m(.) p 1701 1151
a(S.,) p 1760 1151 a(Design) p 1889 1151 a(and) p 1966
1151 a(Im-) 1095 1196 y(plemen) o(tation) p 1329 1196
a(of) p 1375 1196 a(MP) m(,) p 1458 1196 a(a) p 1493
1196 a(Proto) q(col) p 1650 1196 a(for) p 1711 1196 a(E\016cien) o(t) p
1864 1196 a(Exc) o(hange) 1095 1240 y(of) p 1136 1240
a(Mathematical) p 1377 1240 a(Expressions,) p Fg 1594
1240 a(Journal) p 1730 1240 a(of) p 1771 1240 a(Sym) o(b) q(olic) p
1933 1240 a(Com-) 1095 1285 y(putation) p Fr(,) p 1261
1285 a(1996.) 1034 1366 y([4]) p 1095 1366 a(Greuel,) p
1231 1366 a(G.-M.) p 1344 1366 a(et) p 1390 1366 a(al.,) p
1456 1366 a(SINGULAR) p 1674 1366 a(:) p 1698 1366 a(a) p
1731 1366 a(computer) p 1903 1366 a(algebra) 1095 1411
y(system) p 1222 1411 a(for) p 1281 1411 a(p) q(olynomial) p
1479 1411 a(computations,) p Fl 1095 1456 a(http://ww) o(w.m) o(at) o
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Fr(.) 1034 1537 y([5]) p 1095 1537 a(Lin) o(ton,) p 1227
1537 a(S.) p 1269 1537 a(and) p 1340 1537 a(Solomon,) p
1505 1537 a(A.,) p 1565 1537 a(Op) q(enMath,) p 1768
1537 a(IAMC) p 1884 1537 a(and) p Fl 1955 1537 a(GAP) p
Fr(,) 1095 1582 y(preprin) o(t,) p 1254 1582 a(1999.) 1034
1663 y([6]) p 1095 1663 a(Message) p 1246 1663 a(P) o(assing) p
1384 1663 a(In) o(terface,) p Fl 1554 1663 a(http://www) o(.m) o(pi-) o
(fo) o(rum) o(.o) o(rg) p Fr 1034 1744 a([7]) p 1095
1744 a(NetSolv) o(e,) p Fl 1267 1744 a(http://ww) o(w.) o(cs.) o(ut) o
(k.e) o(du/) o(ne) o(tso) o(lv) o(e) p Fr 1034 1826 a([8]) p
1095 1826 a(Noro,) p 1197 1826 a(M.) p 1252 1826 a(et) p
1293 1826 a(al.,) p 1353 1826 a(A) p 1391 1826 a(Computer) p
1568 1826 a(Algebra) p 1708 1826 a(System) p Fl 1838
1826 a(Risa/Asir) p Fr 2017 1826 a(,) 1095 1870 y(1993,) p
1195 1870 a(1995,) p 1295 1870 a(2000) p Fl 1095 1915
a(ftp://arc) o(hiv) o(es) o(.cs) o(.eh) o(im) o(e-u) o(.a) o(c.j) o
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a([9]) p 1095 1996 a(Noro,) p 1216 1996 a(M.) p 1287
1996 a(and) p 1373 1996 a(McKa) o(y) m(,) p 1529 1996
a(J.,) p 1598 1996 a(Computation) p 1845 1996 a(of) p
1901 1996 a(replica-) 1095 2041 y(ble) p 1167 2041 a(functions) p
1343 2041 a(on) p 1407 2041 a(Risa/Asir.) p 1603 2041
a(Pro) q(ceedings) p 1826 2041 a(of) p 1880 2041 a(the) p
1957 2041 a(Sec-) 1095 2086 y(ond) p 1176 2086 a(In) o(ternational) p
1412 2086 a(Symp) q(osium) p 1626 2086 a(on) p 1685 2086
a(Sym) o(b) q(olic) p 1856 2086 a(Computa-) 1095 2131
y(tion) p 1174 2131 a(P) m(ASCO'97,) p 1377 2131 a(A) o(CM) p
1480 2131 a(Press,) p 1592 2131 a(130-138) p 1733 2131
a(\(1997\).) 1024 2212 y([10]) p 1105 2212 a(Noro,) p
1214 2212 a(M) p 1265 2212 a(and) p 1343 2212 a(T) m(ak) n(a) o(y) o
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2212 a(and) p 1814 2212 a(Implemen) o(ta-) 1095 2257
y(tion) p 1174 2257 a(of) p 1218 2257 a(Op) q(enXM,) p
1396 2257 a(1996,) p 1496 2257 a(1997,) p 1596 2257 a(1998,) p
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1105 2338 a(Oaku,) p 1220 2338 a(T.,) p 1284 2338 a(Algorithms) p
1485 2338 a(for) p Fj 1545 2338 a(b) p Fr(-functions,) p
1752 2338 a(restrictions,) p 1963 2338 a(and) 1095 2383
y(algebraic) p 1262 2383 a(lo) q(cal) p 1358 2383 a(cohomology) p
1573 2383 a(groups) p 1702 2383 a(of) p Fj 1750 2383
a(D) p Fr 1783 2383 a(-mo) q(dules.) p 1962 2383 a(Ad-) 1095
2428 y(v) n(ances) p 1216 2428 a(in) p 1260 2428 a(Applied) p
1404 2428 a(Mathematics,) p Fh 1645 2428 a(61) p Fr(,) p
1712 2428 a(61{105,) p 1851 2428 a(1997.) 1024 2509 y([12]) p
Fl 1105 2509 a(http://w) o(ww.) o(ma) o(th.) o(kob) o(e-) o(u.a) o(c.) o
(jp/) o(Ope) o(nX) o(M) p Fr 1024 2590 a([13]) p 1105
2590 a(Saito,) p 1219 2590 a(M.,) p 1295 2590 a(Sturmfels,) p
1483 2590 a(B.) p 1539 2590 a(and) p 1618 2590 a(T) m(ak) n(a) o(y) o
(ama,) p 1818 2590 a(N.,) p Fq 1887 2590 a(Gr\177) p
1933 2590 a(obner) 1095 2635 y(Deformations) p 1354 2635
a(of) p 1417 2635 a(Hyp) n(er) n(ge) n(ometric) p 1706
2635 a(Di\013er) n(ential) p 1927 2635 a(Equa-) 1095
2680 y(tions) p Fr(.) p 1201 2680 a(Algorithms) p 1402
2680 a(and) p 1479 2680 a(Computation) p 1715 2680 a(in) p
1761 2680 a(Mathematics) p Fh 1992 2680 a(6) p Fr(.) 1095
2725 y(Springer,) p 1259 2725 a(1999.) 1024 2806 y([14]) p
1105 2806 a(Sc) o(hefstr\177) p 1237 2806 a(om,) p 1317
2806 a(D.,) p 1385 2806 a(Building) p 1544 2806 a(a) p
1580 2806 a(highly) p 1700 2806 a(in) o(tegrated) p 1886
2806 a(dev) o(elop-) 1095 2851 y(men) o(t) p 1191 2851
a(en) o(vironmen) o(t) p 1411 2851 a(using) p 1510 2851
a(preexisting) p 1705 2851 a(parts.) p 1813 2851 a(In) p
1860 2851 a(IFIP) p 1950 2851 a(11th) 1095 2895 y(W) m(orld) p
1210 2895 a(Computer) p 1392 2895 a(Congress,) p 1565
2895 a(San) p 1640 2895 a(F) m(rancisco,) p 1820 2895
a(USA.) -75 3000 y(Masahide) p 95 3000 a(Maek) n(a) o(w) o(a,) p
271 3000 a(Jan) o(uary) p 418 3000 a(16,) p 478 3000
a(2000) p 965 3000 a(7) p 90 rotate dyy eop
%%Page: 8 8
8 7 bop Fr -75 158 a([15]) p 5 158 a(Shoup,) p 138 158
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537 158 a(factorization) p 764 158 a(algorithm) -4 203
y(and) p 71 203 a(its) p 124 203 a(implemen) o(tation) q(,) p
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757 203 a(Computa-) -4 247 y(tion) p Fr(,) p 85 247 a(20,) p
147 247 a(364-397,) p 299 247 a(1996.) -75 346 y([16]) p
5 346 a(T) m(ak) n(a) o(y) o(ama,) p 198 346 a(N.,) p
Fq 259 346 a(Kan:) p 359 346 a(A) p 400 346 a(system) p
524 346 a(for) p 584 346 a(c) n(omputation) p 802 346
a(in) p 848 346 a(alge-) -4 391 y(br) n(aic) p 90 391
a(analysis,) p Fr 246 391 a(1991) p 335 391 a(v) o(ersion) p
465 391 a(1,) p 507 391 a(1994) p 596 391 a(v) o(ersion) p
726 391 a(2,) p 768 391 a(the) p 834 391 a(latest) -4
436 y(v) o(ersion) p 126 436 a(is) p 165 436 a(2.991106.) p
Fa 388 436 a(ftp.math.ko) o(be-) o(u.a) o(c.j) o(p/) o(pub) o(/ka) o(n)
p Fr -75 534 a([17]) p 5 534 a(V) m(ersc) o(helde,) p
206 534 a(J.,) p 261 534 a(PHCpac) o(k:) p 450 534 a(A) p
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880 534 a(for) -4 579 y(p) q(olynomial) p 201 579 a(systems) p
350 579 a(b) o(y) p 410 579 a(homotop) o(y) p 596 579
a(con) o(tin) o(uation.) p 835 579 a(A) o(CM) 1095 158
y(T) m(ransaction) p 1305 158 a(on) p 1359 158 a(Mathematical) p
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1886 158 a(251-276,) 1095 203 y(1999.) 1024 281 y([18]) p
1105 281 a(W) m(ang,) p 1232 281 a(P) m(.,) p 1297 281
a(Design) p 1429 281 a(and) p 1510 281 a(Proto) q(col) p
1672 281 a(for) p 1737 281 a(In) o(ternet) p 1891 281
a(Accessi-) 1095 325 y(ble) p 1155 325 a(Mathematical) p
1397 325 a(Computation.) p 1640 325 a(T) m(ec) o(hnical) p
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1304 370 a(ICM/Ken) o(t) p 1495 370 a(State) p 1595 370
a(Univ) o(ersit) o(y) m(,) p 1787 370 a(1999.) 1024 448
y([19]) p 1105 448 a(W) m(olfram,) p 1277 448 a(S.,) p
Fq 1337 448 a(The) p 1419 448 a(Mathematic) n(a) p 1651
448 a(Bo) n(ok,) p 1763 448 a(F) m(ourth) p 1891 448
a(Edition) p Fr(.) 1095 493 y(1999,) p 1195 493 a(Cam) o(bridge) p
1390 493 a(Univ) o(ersit) o(y) p 1575 493 a(Press.) -75
3000 y(Masahide) p 95 3000 a(Maek) n(a) o(w) o(a,) p
271 3000 a(Jan) o(uary) p 418 3000 a(16,) p 478 3000
a(2000) p 965 3000 a(8) p 90 rotate dyy eop
%%Trailer
end
userdict /end-hook known{end-hook}if
%%EOF
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