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Science Forum Index  »  Math - Symbolic Forum  »  An exact simplification challenge - 59 (sqrt/ln monster) - Fearless Earthling, go and defeat all the non-carbon CASs!
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Author Message
Vladimir Bondarenko
Posted: Sat May 03, 2008 2:38 am
Guest
Hello computer algebra Buff the Earthling,

The Ultimate Battlefield is already almost in sight!

Defenestrate the crackpot, don't waste your precious time to the
bunk; instead, get involved into some of absolute value, that is
protection of our libery and eatables!

Be like the victorious Field Marshal Suvorov,

T r a i n h a r d, f i g h t e a s y!

Use your bean, don't let your resourceful little gray cells to
rust and slowdown, thus being critically vulnerable before the
formidable danger of eerie (striped!) Computers coming!

So, is there a Desperado Warrior the Simplifier to devise a set
of CAS commands to dwarf the sqrt/ln behemoth below my signature

?
Best wishes,

Vladimir Bondarenko

VM and GEMM architect
Co-founder, CEO, Mathematical Director

http://www.cybertester.com/ Cyber Tester, LLC
http://maple.bug-list.org/ Maple Bugs Encyclopaedia
http://www.CAS-testing.org/ CAS Testing

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"We must understand that technologies
like these are the way of the future."

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sqrt(6)*sqrt(-sqrt(16*Pi^2*ln(35*sqrt(2)+20*sqrt(6)+28*sqrt(3)+\
49)^2-Pi^2*ln(35*sqrt(2)+20*sqrt(6)+28*sqrt(3)+49)*ln(396765448\
426488128196569878931065822057221259513519136212148408848608336\
0*sqrt(2)+32395763207048357347710948248549506875943461525077222\
73751834468297053056*sqrt(3)+2290726384541754990282841578360115\
154299405761187724567354303143178465280*sqrt(6)+561111078245782\
2952710882234854607685560665660899509249345907606783927297)+230\
4*ln(2)^2*ln(11*sqrt(3)-19)^2+ln(2)*ln(200071119785579544910084\
679067448992965917750668851259018031547026927677929478187316764\
465800040322384788618952939725350270157091869997725395285138289\
310121520224058994302019113839036501044822710556426943634858062\
954536859814093396366408974088715447801721663994526633550445591\
202902370405815932997325176561932178292747725905141073640858646\
610722469425715030900401470609391239154254698685043364717905385\
534101868585187896097765982603605006894057944843601628886890270\
827022980207579545715811623172565491859244115135641345406892226\
737349575710347177535352143677901302826363349074064905448830379\
773869941128073041765585218554439967239259963378940995829904262\
547273422166528580537039926717568915331916626032998337308845205\
955387483533024588524731614291949731801997171576533190546751005\
013595002907636720199409564706110267623682329390189461925624992\
107489914537482647277345968550426778366130996391766812044205412\
250038513322199796618177079227516927285816304003154318029955254\
474554132174784969207424065029664089187706798735060560846982553\
464576314226112289630573296400872059711850271405356985405455508\
971782594429733165197130646554286917414674029805041002396938795\
902332345493776270826600705009106176810983417205142775522638541\
306789360448649154378069020397459242140037693857463289789426251\
267085072287564158043691219658901006521990122782667261929251908\
362001297661447251568493667899958504777697665812084465992825419\
946221059386595373328554228466198124880521502551486077335567820\
083495470705091133717610757508490828997910409487895970968052044\
526439803119598265019971584210731236679756798818879237743131887\
931013347642129390945548339480395217770707884950503388293308917\
956923261500940436752571355918152670028000089774758598932812128\
478659236564033560745020839765735614946054766512956671976330167\
426260941010516477441891826139136-11551111486527421162027697431\
120634092557242966145312996958185103369599121485135520931219847\
568447477322694155592723825805064295059086815338316455561714534\
821474827157735397970026842204613309571682300680882436123198133\
218471163888008842275974902213041778615430092799640974719392123\
495753974503731889428576199316061071471167770089603320754743785\
180651570325419489729831398242700194690894035231615509671710014\
427950684260432370792942563438334425058037866032597480196223659\
193171352849548157344031658947062936871450005501388358286742293\
849980713022917844774078664113094342235185922742924321581570685\
987105773983260592763404957607101649687310267781039063145546035\
068067826085689498311616461671095783951499770875159714715247435\
669768059521453393579912927642089027002333451775505867808295692\
123718549340864320656507233871505454608962962605903838612593708\
304766476517245601161311328436926017206158582146906996698583714\
926462132661061803444534811657369075623648621570239749925815051\
012754660269413541151147850203814108811861076063964223535381124\
762643990772905458558852555994955136733578763941025278110446094\
146761607695629660153162265430928167163096699879639998155556187\
161189127499346390901247758106190833030948207666307079865889668\
311814847405993759203925268880734306474414313177499367643155295\
393149099112630647169131819309661948128195113514564711541087970\
548028227988768650422283371805635276652518409557040691094423893\
170983734875231249593286532585079838480763641970984516480756967\
899739559455752612181330555223034093866431118097087194907520430\
537255072177110332005979528236684555042732431829842574495852378\
897429874006433269195524016290650474376885386282625095891820519\
314574300535483813281704446724217194550838677634343390329200505\
181969234705209108616700701143069955595309952633930855726642668\
0814513388844227922126438400*sqrt(3))*(ln(2*sqrt(3)-2)*ln(72576\
*sqrt(3)+125712)+4*ln(sqrt(3)-1)^2-ln(24)*ln(28-16*sqrt(3))+4*l\
n(sqrt(3)+1)^2-ln(3)^2-ln(2)*ln(81)-4*ln(2)^2)+144*Pi^2*ln(2^(7\
/12)+2^(1/12))^2-Pi^2*ln(37634-21728*sqrt(3))*ln(2173358880*sqr\
t(2)+3073593604)+64*Pi^2*ln(3-sqrt(3))^2-Pi^2*ln(9461839392-546\
2795520*sqrt(3))*ln(31605334272-18247348224*sqrt(3))+64*ln(sqrt\
(3)+3)^2*(144*ln(sqrt(3)-1)^2+ln(2)*ln(255703236333818727738082\
816607870892378753490135590092767976432953928221472064820995910\
784015933680701891554455798965669462016-14763033232998873793408\
380194744149710666085207198199994230164919160838308563794333780\
4893299528277653220473319345832350187520*sqrt(3))+144*ln(2)^2+2\
5*Pi^2)+ln(18247348224*sqrt(3)+31605334272)*(576*ln(sqrt(3)-1)^\
3-576*ln(12)*ln(sqrt(3)-1)^2+ln(4817152-2781184*sqrt(3))*(36*ln\
(sqrt(3)+1)^2-9*ln(3)^2-ln(2)*ln(225283995449391744118401478747\
72641)-144*ln(2)^2+20*Pi^2)+ln(24733040147310453406050252101964\
719003513134910121183991406305609289722510653186717031640106124\
304498959767142601613933935136503430675120996754615510189316791\
6606772148699136)*ln(sqrt(3)+1)^2-ln(22300745198530623141535718\
272648361505980416)*ln(3)^2-ln(43046721)*(36*ln(2)^2+5*Pi^2)-57\
6*ln(2)^3-Pi^2*ln(552139707743245102994780468982162036196088717\
77363092441300193790394368))+2304*ln(sqrt(3)-1)^4-4608*ln(24)*l\
n(sqrt(3)-1)^3+128*ln(sqrt(3)-1)^2*(36*ln(sqrt(3)+1)^2+9*ln(3)^\
2+ln(2)*ln(22528399544939174411840147874772641)+126*ln(2)^2+32*\
Pi^2)-ln(371135731864144945509221972155845202299656872916439531\
52-21427531469765285263614058238314319540132878612321796096*sqr\
t(3))*(36*ln(24)*ln(sqrt(3)+1)^2-9*ln(3)^3-ln(92233720368547758\
0Cool*ln(3)^2+ln(43046721)*(Pi^2-9*ln(2)^2)-108*ln(2)^3+Pi^2*ln(1\
40737488355328))+2304*ln(sqrt(3)+1)^4-1152*ln(sqrt(3)+1)^2*(ln(\
3)^2+ln(2)*ln(81)+4*ln(2)^2)+144*ln(3)^4+ln(6117232749284706947\
203239371920572680913581374344079905019539757091969779609195832\
178686393815797179231584450687350904654445900835503615065033361\
689021062568606447297148062205310978319701595439961205281214182\
792208811777807483369858904813215630002284489984196987476387162\
480260351565199811304570856992723746254623316883454326467811840\
9417047146496)*ln(3)^3+128*ln(3)^2*(27*ln(2)^2+2*Pi^2)+ln(2)*ln\
(1853020188851841)*(144*ln(2)^2+47*Pi^2)+2304*ln(2)^4+2209*Pi^2\
*ln(2)^2)-12*(ln(sqrt(3)-1)*ln(72576*sqrt(3)+125712)+4*ln(sqrt(\
3)-1)^2-ln(3)*ln(28-16*sqrt(3))+4*ln(sqrt(3)+1)^2-ln(3)^2-4*ln(\
2)^2))/12+sqrt(6)*sqrt(sqrt(16*Pi^2*ln(35*sqrt(2)+20*sqrt(6)+28\
*sqrt(3)+49)^2-Pi^2*ln(35*sqrt(2)+20*sqrt(6)+28*sqrt(3)+49)*ln(\
396765448426488128196569878931065822057221259513519136212148408\
8486083360*sqrt(2)+32395763207048357347710948248549506875943461\
52507722273751834468297053056*sqrt(3)+2290726384541754990282841\
578360115154299405761187724567354303143178465280*sqrt(6)+561111\
078245782295271088223485460768556066566089950924934590760678392\
7297)+2304*ln(2)^2*ln(11*sqrt(3)-19)^2+ln(2)*ln(200071119785579\
544910084679067448992965917750668851259018031547026927677929478\
187316764465800040322384788618952939725350270157091869997725395\
285138289310121520224058994302019113839036501044822710556426943\
634858062954536859814093396366408974088715447801721663994526633\
550445591202902370405815932997325176561932178292747725905141073\
640858646610722469425715030900401470609391239154254698685043364\
717905385534101868585187896097765982603605006894057944843601628\
886890270827022980207579545715811623172565491859244115135641345\
406892226737349575710347177535352143677901302826363349074064905\
448830379773869941128073041765585218554439967239259963378940995\
829904262547273422166528580537039926717568915331916626032998337\
308845205955387483533024588524731614291949731801997171576533190\
546751005013595002907636720199409564706110267623682329390189461\
925624992107489914537482647277345968550426778366130996391766812\
044205412250038513322199796618177079227516927285816304003154318\
029955254474554132174784969207424065029664089187706798735060560\
846982553464576314226112289630573296400872059711850271405356985\
405455508971782594429733165197130646554286917414674029805041002\
396938795902332345493776270826600705009106176810983417205142775\
522638541306789360448649154378069020397459242140037693857463289\
789426251267085072287564158043691219658901006521990122782667261\
929251908362001297661447251568493667899958504777697665812084465\
992825419946221059386595373328554228466198124880521502551486077\
335567820083495470705091133717610757508490828997910409487895970\
968052044526439803119598265019971584210731236679756798818879237\
743131887931013347642129390945548339480395217770707884950503388\
293308917956923261500940436752571355918152670028000089774758598\
932812128478659236564033560745020839765735614946054766512956671\
976330167426260941010516477441891826139136-11551111486527421162\
027697431120634092557242966145312996958185103369599121485135520\
931219847568447477322694155592723825805064295059086815338316455\
561714534821474827157735397970026842204613309571682300680882436\
123198133218471163888008842275974902213041778615430092799640974\
719392123495753974503731889428576199316061071471167770089603320\
754743785180651570325419489729831398242700194690894035231615509\
671710014427950684260432370792942563438334425058037866032597480\
196223659193171352849548157344031658947062936871450005501388358\
286742293849980713022917844774078664113094342235185922742924321\
581570685987105773983260592763404957607101649687310267781039063\
145546035068067826085689498311616461671095783951499770875159714\
715247435669768059521453393579912927642089027002333451775505867\
808295692123718549340864320656507233871505454608962962605903838\
612593708304766476517245601161311328436926017206158582146906996\
698583714926462132661061803444534811657369075623648621570239749\
925815051012754660269413541151147850203814108811861076063964223\
535381124762643990772905458558852555994955136733578763941025278\
110446094146761607695629660153162265430928167163096699879639998\
155556187161189127499346390901247758106190833030948207666307079\
865889668311814847405993759203925268880734306474414313177499367\
643155295393149099112630647169131819309661948128195113514564711\
541087970548028227988768650422283371805635276652518409557040691\
094423893170983734875231249593286532585079838480763641970984516\
480756967899739559455752612181330555223034093866431118097087194\
907520430537255072177110332005979528236684555042732431829842574\
495852378897429874006433269195524016290650474376885386282625095\
891820519314574300535483813281704446724217194550838677634343390\
329200505181969234705209108616700701143069955595309952633930855\
7266426680814513388844227922126438400*sqrt(3))*(ln(2*sqrt(3)-2)\
*ln(72576*sqrt(3)+125712)+4*ln(sqrt(3)-1)^2-ln(24)*ln(28-16*sqr\
t(3))+4*ln(sqrt(3)+1)^2-ln(3)^2-ln(2)*ln(81)-4*ln(2)^2)+144*Pi^\
2*ln(2^(7/12)+2^(1/12))^2-Pi^2*ln(37634-21728*sqrt(3))*ln(21733\
58880*sqrt(2)+3073593604)+64*Pi^2*ln(3-sqrt(3))^2-Pi^2*ln(94618\
39392-5462795520*sqrt(3))*ln(31605334272-18247348224*sqrt(3))+6\
4*ln(sqrt(3)+3)^2*(144*ln(sqrt(3)-1)^2+ln(2)*ln(255703236333818\
727738082816607870892378753490135590092767976432953928221472064\
820995910784015933680701891554455798965669462016-14763033232998\
873793408380194744149710666085207198199994230164919160838308563\
7943337804893299528277653220473319345832350187520*sqrt(3))+144*\
ln(2)^2+25*Pi^2)+ln(18247348224*sqrt(3)+31605334272)*(576*ln(sq\
rt(3)-1)^3-576*ln(12)*ln(sqrt(3)-1)^2+ln(4817152-2781184*sqrt(3\
))*(36*ln(sqrt(3)+1)^2-9*ln(3)^2-ln(2)*ln(225283995449391744118\
40147874772641)-144*ln(2)^2+20*Pi^2)+ln(24733040147310453406050\
252101964719003513134910121183991406305609289722510653186717031\
640106124304498959767142601613933935136503430675120996754615510\
1893167916606772148699136)*ln(sqrt(3)+1)^2-ln(22300745198530623\
141535718272648361505980416)*ln(3)^2-ln(43046721)*(36*ln(2)^2+5\
*Pi^2)-576*ln(2)^3-Pi^2*ln(552139707743245102994780468982162036\
19608871777363092441300193790394368))+2304*ln(sqrt(3)-1)^4-4608\
*ln(24)*ln(sqrt(3)-1)^3+128*ln(sqrt(3)-1)^2*(36*ln(sqrt(3)+1)^2\
+9*ln(3)^2+ln(2)*ln(22528399544939174411840147874772641)+126*ln\
(2)^2+32*Pi^2)-ln(371135731864144945509221972155845202299656872\
91643953152-214275314697652852636140582383143195401328786123217\
96096*sqrt(3))*(36*ln(24)*ln(sqrt(3)+1)^2-9*ln(3)^3-ln(92233720\
36854775808)*ln(3)^2+ln(43046721)*(Pi^2-9*ln(2)^2)-108*ln(2)^3+\
Pi^2*ln(140737488355328))+2304*ln(sqrt(3)+1)^4-1152*ln(sqrt(3)+\
1)^2*(ln(3)^2+ln(2)*ln(81)+4*ln(2)^2)+144*ln(3)^4+ln(6117232749\
284706947203239371920572680913581374344079905019539757091969779\
609195832178686393815797179231584450687350904654445900835503615\
065033361689021062568606447297148062205310978319701595439961205\
281214182792208811777807483369858904813215630002284489984196987\
476387162480260351565199811304570856992723746254623316883454326\
4678118409417047146496)*ln(3)^3+128*ln(3)^2*(27*ln(2)^2+2*Pi^2)\
+ln(2)*ln(1853020188851841)*(144*ln(2)^2+47*Pi^2)+2304*ln(2)^4+\
2209*Pi^2*ln(2)^2)-ln(sqrt(3)-1)*ln(184141500186093409798577801\
76192794614937155140477097961418915840*sqrt(3)+3189424341042676\
5887095696479794582075409923449492025397756297216)-48*ln(sqrt(3\
)-1)^2+ln(3)*ln(447127149604363042816-258148980186069073920*sqr\
t(3))-48*ln(sqrt(3)+1)^2+12*ln(3)^2+48*ln(2)^2)/12

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He-he, there's a story behind the Cyber Tester's challenges...
but now it's too early to touch it still... ;)

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Back to top
SzH
Posted: Sat May 03, 2008 3:33 am
Guest
On May 3, 2:38 pm, Vladimir Bondarenko <v...@cybertester.com> wrote:
Quote:

sqrt(6)*sqrt(-sqrt(16*Pi^2*ln(35*sqrt(2)+20*sqrt(6)+28*sqrt(3)+\
49)^2-Pi^2*ln(35*sqrt(2)+20*sqrt(6)+28*sqrt(3)+49)*ln(396765448\
426488128196569878931065822057221259513519136212148408848608336\
0*sqrt(2)+32395763207048357347710948248549506875943461525077222\
73751834468297053056*sqrt(3)+2290726384541754990282841578360115\
154299405761187724567354303143178465280*sqrt(6)+561111078245782\
2952710882234854607685560665660899509249345907606783927297)+230\
4*ln(2)^2*ln(11*sqrt(3)-19)^2+ln(2)*ln(200071119785579544910084\
679067448992965917750668851259018031547026927677929478187316764\
465800040322384788618952939725350270157091869997725395285138289\
310121520224058994302019113839036501044822710556426943634858062\
954536859814093396366408974088715447801721663994526633550445591\
202902370405815932997325176561932178292747725905141073640858646\
610722469425715030900401470609391239154254698685043364717905385\
534101868585187896097765982603605006894057944843601628886890270\
827022980207579545715811623172565491859244115135641345406892226\
737349575710347177535352143677901302826363349074064905448830379\
773869941128073041765585218554439967239259963378940995829904262\
547273422166528580537039926717568915331916626032998337308845205\
955387483533024588524731614291949731801997171576533190546751005\
013595002907636720199409564706110267623682329390189461925624992\
107489914537482647277345968550426778366130996391766812044205412\
250038513322199796618177079227516927285816304003154318029955254\
474554132174784969207424065029664089187706798735060560846982553\
464576314226112289630573296400872059711850271405356985405455508\
971782594429733165197130646554286917414674029805041002396938795\
902332345493776270826600705009106176810983417205142775522638541\
306789360448649154378069020397459242140037693857463289789426251\
267085072287564158043691219658901006521990122782667261929251908\
362001297661447251568493667899958504777697665812084465992825419\
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3-576*ln(12)*ln(sqrt(3)-1)^2+ln(4817152-2781184*sqrt(3))*(36*ln\
(sqrt(3)+1)^2-9*ln(3)^2-ln(2)*ln(225283995449391744118401478747\
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n(sqrt(3)-1)^3+128*ln(sqrt(3)-1)^2*(36*ln(sqrt(3)+1)^2+9*ln(3)^\
2+ln(2)*ln(22528399544939174411840147874772641)+126*ln(2)^2+32*\
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t(3))*(36*ln(24)*ln(sqrt(3)+1)^2-9*ln(3)^3-ln(92233720368547758\
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40737488355328))+2304*ln(sqrt(3)+1)^4-1152*ln(sqrt(3)+1)^2*(ln(\
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7266426680814513388844227922126438400*sqrt(3))*(ln(2*sqrt(3)-2)\
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t(3))+4*ln(sqrt(3)+1)^2-ln(3)^2-ln(2)*ln(81)-4*ln(2)^2)+144*Pi^\
2*ln(2^(7/12)+2^(1/12))^2-Pi^2*ln(37634-21728*sqrt(3))*ln(21733\
58880*sqrt(2)+3073593604)+64*Pi^2*ln(3-sqrt(3))^2-Pi^2*ln(94618\
39392-5462795520*sqrt(3))*ln(31605334272-18247348224*sqrt(3))+6\
4*ln(sqrt(3)+3)^2*(144*ln(sqrt(3)-1)^2+ln(2)*ln(255703236333818\
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7943337804893299528277653220473319345832350187520*sqrt(3))+144*\
ln(2)^2+25*Pi^2)+ln(18247348224*sqrt(3)+31605334272)*(576*ln(sq\
rt(3)-1)^3-576*ln(12)*ln(sqrt(3)-1)^2+ln(4817152-2781184*sqrt(3\
))*(36*ln(sqrt(3)+1)^2-9*ln(3)^2-ln(2)*ln(225283995449391744118\
40147874772641)-144*ln(2)^2+20*Pi^2)+ln(24733040147310453406050\
252101964719003513134910121183991406305609289722510653186717031\
640106124304498959767142601613933935136503430675120996754615510\
1893167916606772148699136)*ln(sqrt(3)+1)^2-ln(22300745198530623\
141535718272648361505980416)*ln(3)^2-ln(43046721)*(36*ln(2)^2+5\
*Pi^2)-576*ln(2)^3-Pi^2*ln(552139707743245102994780468982162036\
19608871777363092441300193790394368))+2304*ln(sqrt(3)-1)^4-4608\
*ln(24)*ln(sqrt(3)-1)^3+128*ln(sqrt(3)-1)^2*(36*ln(sqrt(3)+1)^2\
+9*ln(3)^2+ln(2)*ln(22528399544939174411840147874772641)+126*ln\
(2)^2+32*Pi^2)-ln(371135731864144945509221972155845202299656872\
91643953152-214275314697652852636140582383143195401328786123217\
96096*sqrt(3))*(36*ln(24)*ln(sqrt(3)+1)^2-9*ln(3)^3-ln(92233720\
36854775808)*ln(3)^2+ln(43046721)*(Pi^2-9*ln(2)^2)-108*ln(2)^3+\
Pi^2*ln(140737488355328))+2304*ln(sqrt(3)+1)^4-1152*ln(sqrt(3)+\
1)^2*(ln(3)^2+ln(2)*ln(81)+4*ln(2)^2)+144*ln(3)^4+ln(6117232749\
284706947203239371920572680913581374344079905019539757091969779\
609195832178686393815797179231584450687350904654445900835503615\
065033361689021062568606447297148062205310978319701595439961205\
281214182792208811777807483369858904813215630002284489984196987\
476387162480260351565199811304570856992723746254623316883454326\
4678118409417047146496)*ln(3)^3+128*ln(3)^2*(27*ln(2)^2+2*Pi^2)\
+ln(2)*ln(1853020188851841)*(144*ln(2)^2+47*Pi^2)+2304*ln(2)^4+\
2209*Pi^2*ln(2)^2)-ln(sqrt(3)-1)*ln(184141500186093409798577801\
76192794614937155140477097961418915840*sqrt(3)+3189424341042676\
5887095696479794582075409923449492025397756297216)-48*ln(sqrt(3\
)-1)^2+ln(3)*ln(447127149604363042816-258148980186069073920*sqr\
t(3))-48*ln(sqrt(3)+1)^2+12*ln(3)^2+48*ln(2)^2)/12


At least you could try to post something human readable ... Both of
Mathematica's N[] and Simplify[] return Indeterminate, so I suspect
that something's wrong with your expression.
Back to top
SzH
Posted: Sat May 03, 2008 3:45 am
Guest
On May 3, 3:33 pm, SzH <szhor...@gmail.com> wrote:
Quote:

At least you could try to post something human readable ... Both of
Mathematica's N[] and Simplify[] return Indeterminate, so I suspect
that something's wrong with your expression.

Actually I was wrong. It's only N that returns Indeterminate, and
that's because it uses a low precision by default. Simplify does not
give Indeterminate.
Back to top
SzH
Posted: Sat May 03, 2008 3:50 am
Guest
On May 3, 3:45 pm, SzH <szhor...@gmail.com> wrote:
Quote:
On May 3, 3:33 pm, SzH <szhor...@gmail.com> wrote:



At least you could try to post something human readable ... Both of
Mathematica's N[] and Simplify[] return Indeterminate, so I suspect
that something's wrong with your expression.

Actually I was wrong. It's only N that returns Indeterminate, and
that's because it uses a low precision by default. Simplify does not
give Indeterminate.

The answer is ln 3
Back to top
Vladimir Bondarenko...
Posted: Sat May 03, 2008 8:27 pm
Guest
A tasty question! :)

JB> Very juicy, very delicious!

Jum-jum-jum ;)

JB> Is this the same Suvorov that
JB> "Pheasant Suvorov" is named after?

Precisely! Your conjecture is absolutely right.

There is a link in Russian titled Russian and French
culinary friendship

http://www.allcafe.info/readingroom/kitchen/french/404/

where Pheasant à la Suvorov and Ptarmigan à la Suvorov
are mentioned.

There is also Pottage à la Suvorov (pike-perch, sturgeon,
salmon, mushrooms, tomatoes)

On a personal note, Cyber Tester will try to do all
we can to make computer algebra systems as palatable
as the Pheasant à la Suvorov you like!

Cheers,

Vladimir Bondarenko

VM and GEMM architect
Co-founder, CEO, Mathematical Director

http://www.cybertester.com/ Cyber Tester, LLC
http://maple.bug-list.org/ Maple Bugs Encyclopaedia
http://www.CAS-testing.org/ CAS Testing

-----------------------------------------------------------

"We must understand that technologies like these
are as delicious as the Pheasant à la Suvorov Smile"

-----------------------------------------------------------


On May 3, 10:30 pm, Jeff Barnett <jbb... at (no spam) ca.rr.com> wrote:
Quote:
Vladimir Bondarenko wrote:
Hello computer algebra Buff the Earthling,

The Ultimate Battlefield is already almost in sight!

Defenestrate the crackpot, don't waste your precious time to the
bunk; instead, get involved into some of absolute value, that is
protection of our libery and eatables!

Be like the victorious Field Marshal Suvorov,

VB, an off topic question for you: Is this the same Suvorov that
"Pheasant Suvorov" is named after? The Pheasant is cooked in a pastry
shell with pate inside. Very juicy, very delicious! Perhaps you can help
me clarify my eating, math, and fighting habits all at one time Smile .

-- Jeff Barnett
Back to top
Jeff Barnett...
Posted: Sun May 04, 2008 12:30 am
Guest
Vladimir Bondarenko wrote:
Quote:
Hello computer algebra Buff the Earthling,

The Ultimate Battlefield is already almost in sight!

Defenestrate the crackpot, don't waste your precious time to the
bunk; instead, get involved into some of absolute value, that is
protection of our libery and eatables!

Be like the victorious Field Marshal Suvorov,

VB, an off topic question for you: Is this the same Suvorov that

"Pheasant Suvorov" is named after? The Pheasant is cooked in a pastry
shell with pate inside. Very juicy, very delicious! Perhaps you can help
me clarify my eating, math, and fighting habits all at one time Smile .

-- Jeff Barnett
Back to top
Mehran Basti...
Posted: Thu May 08, 2008 11:43 pm
Guest
http://mathforum.org/kb/thread.jspa?threadID=1740106&tstart=0
Back to top
 
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