From: Anastasios Tefas (tefas(@)zeus.csd.auth.gr)
Date: Παρ 23 Νοε 2001 - 11:25:19 EET
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Geia xara se olous,
Akolou8ei mail gia to megalo pazari opote osoi to 3eroun mporoun na
adiaforhsoun.
Perasan polla emails gia to problhma tou megalou pazariou kai molonoti gia
kapoious oi opoioi exoun skeftei thn lysh fainetai kati poly logiko gia
tous ypoloipous einai arketa dyskolo na katalaboun thn lysh. Me thn mikrh
empeiria pou exw sas diabebaiw oti einai ena apo ta problhmata pou akoma
kai gia atoma me arketa ypshlh ikanothta logikhs skepshs fainetai arketa
dyskolo. Apo thn mia na to skeftoun monoi tous alla apo thn allh kai otan
tous peis thn lysh, einai dyskolo na thn katanohsoun. 8ewrw oti ta mails
pou perasan e3hgoun poly kala thn lysh tou problhmatos.
Gia osous den exoun katanohsei thn lysh proteinw ontws na kanoun ena
peirama me kapoion filo tous akolou8wntas antistoixa tis dyo strathgikes.
Afou doun peiramatika tis dyo pi8anothtes meta einai pio eukolo na katsoun
kai na skeftoun giati isxyoun. Gia tous ypoloipous pou den exoun katalabei
akoma stelnw kai egw mia poly aplh (gia mena) lysh pou orizei kai ligo pio
3eka8ara to problhma.
Sorry gia to prh3imo alla 8ewrhsa oti dikaioumai na steilw kai gw mail gia
prwth fora meta apo dyo xronia, mias kai diabasa kamia 20aria emails gia
ena problhma pou h3era hdh.
Filika
Tasos
Problhma:
Dialegeis tyxaia 1 apo 3 pi8anes kourtines apo tis opoies mono mia
kerdizei. O Parousiasths afou epile3eis, sou anoigei apo tis dyo pou menoun
mia h opoia den periexei to dwro (Kai auto oxi giati einai tyxeros o
parousiasths alla giati 3erei pou einai to dwro opote panta anoigei
kourtina xwris dwro). Meta sou zhtaei na 3anadiale3eis, dhladh na
apofasiseis an 8a alla3eis thn arxikh soy epilogh h oxi. Poia einai h
strathgikh pou prepei na akolou8eis se tetoiou eidous paixnidia? Prepei na
allazeis epilogh afou sou anoi3ei o parousiasths thn la8os kourtina h na
parameneis sthn arxikh sou epilogh?
Lysh:
Pi8anes strathgikes:
A. Paramenw sthn arxikh mou epilogh: H pi8anothta na kerdisw an parameinw
sthn arxikh mou epilogh einai h pi8anothta na exw diale3ei apo thn arxh thn
swsth kourtina. Dhladh 1/3.
B. Allazw epilogh: Profanhs lysh, h pi8anothta na kerdisw = 1 - pi8anothta
na kerdisw akolou8wntas thn prohgoumenh strathgikh = 1-1/3=2/3.
H alliws, h monadikh periptwsh sthn opoia XANW otan allazw kourtina einai
otan apo thn arxh eixa diale3ei thn swsth. Dhladh, 1/3. Opote h pi8anothta
na KERDISW allazontas = 1- pi8anothta na XASW= 1-1/3=2/3.
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