url: =Qessalonikh 9 Aprilioy 1997\n[G] EIDIKO PARARTHMA (toy Nikoy Fragkopoyloy)\n MIKRH HTAN MEXRI TO MESHMERI H PROSELEYSH TWN FOITHTWN GIA NA CHFISOYN STO APQ -KAQYSTERHSEIS KAI MIKROPROBLHMATA SE SXOLES\n K.SHMITHS: EPIDIWJH THS KYBERNHSHS NA SYZHTHSEI TA BASIKA PROBLHMATA ME TOYS ERGAZOMENOYS\n DEN YPARXEI MYSTIKOS DIALOGOS ELLADAS -TOYRKIAS DHLWSE O D.REPPAS\n THN DEYTERA TMHMA THS ELLHNIKHS DYNAMHS STHN ALBANIA DHLWSE O A.TSOXATZOPOYLOS\n K.KARAMANLHS: TO PASOK EXEI THN EYQYNH GIA TO GKRIZO POLITIKO KAI KOINWNIKO TOPIO\n OGDONTA TONOI ANQRWPISTIKHS BOHQEIAS QA STEILOYN OI DHMOI TOY NOMOY JANQHS STIS ADERFOPOIHMENES POLEIS THS BOYLGARIAS\n PROWQHSH THS KALLITEXNIKHS DHMIOYRGIAS APO DYO NEA KALLITEXNIKA ERGASTHRIA TOY OPPEQ'97\n "MELINA, EKPAIDEYSH, POLITISMOS PERIFEREIAKH ANAPTYJH"- HMERIDA TO SABBATO STH QESSALONIKH\n SYNEDRIO ELLHNOAMERIKANIDWN APO TO SYLLOGO OMOGENWN EKPAIDEYTIKWN STH NEA YORKH\n ORKISTHKE H NEA KYPRIAKH KYBERNHSH\n H TOYRKIA APESYRE THN APEILH GIA ASKHSH BETO KATA THS DIEYRYNSHS TOY NATO\n EKSTRATEIA EKFOBISMOY SE BAROS TWN KENTRWN APOKATASTASHS QYMATWN BASANISMOY STHN TOYRKIA KATAGGELOYN ORGANWSEIS ANQRWPINWN DIKAIWMATWN\n SYMFWNIA SYNERGASIAS STON AMYNTIKO TOMEA YPEGRACAN PGDM KAI GERMANIA\n TA MME TWN SKOPIWN EPIBEBAIWSAN THN APOSTOLH PROSKLHSHS TOY Q.PAGKALOY PROS TON L.FRTSKOFSKI\n NA MHN MEIWQEI O ARIQMOS TWN STRATIWTWN THS EIRHNEYTIKHS DYNAMHS TOY OHE STA SKOPIA ZHTHSE O K. ANAN\n AISQHMA EMPISTOSYNHS EMPNEOYN STOYS KATAQETES STHN ALBANIA OI DYO ELLHNIKES TRAPEZES POY LEITOYRGOYN STA TIRANA\n ABEBAIO TO POLITIKO MELLON TOY SYNASPISMOY "ZAGIENTNO" THS SERBIAS\nMikrh htan mexri to meshmeri h proseleysh twn foithtwn kai spoydastwn stis kalpes gia na chfisoyn stis Sxoles toy APQ, toy panepisthmioy Makedonia kai twn TEI.\nMexri tis 12:00 den eixan jekinhsei oi foithtikes ekloges sto tmhma Maqhmatikwn ths Sxolhs Qetikwn Episthmwn toy Aristoteleioy Panepisthmioy Qessalonikhs, logw toy oti ta melh ths eforeytikhs epitrophs anoigontas to prwi thn kalph diapistwsan, oti yphrxan hdh mesa 10 chfodeltia.\nO ekproswpos ths PASP sto Maqhmatiko Basilhs Tampoyrakhs kathgorhse gia noqeia thn paratajh ths DAP -NDFK, enw emfanisthke aisiodojos gia to apotelesma ths paratajhs toy. Sxetika me thn proseleysh twn foithtwn stis ekloges, yposthrije oti h symmetoxh qa einai ayjhmenh se sxesh me persi.\nO Dhmhtrhs Karabidas ekproswpos ths Panspoydastikhs Kinhshs Synergasias kathgorhse tis megales paratajeis DAP kai NDFK gia noqeia stis foithtikes ekloges prin akomh anoijei h kalph. "H enoxh stash ths DAP kai epeidh eixe thn pleiochfia kai sto syllogo kai sthn eforeytikh epitroph mas ekane na pistecoyme oti th noqeia thn ekane h DAP". O k.Karabidas anaferomenos sto diko toys syllogo yposthrije oti qa yparjei mia elafra anebasmenh symmetoxh.\nProbokatsia kata ths aytodynamias ths DAP - NDFK qewrhse ola osa pragmatopoihqhkan stis foithtikes ekloges sto tmhma twn Maqhmatikwn, o ekproswpos ths DAP, Menelaos Swthrioy. "Atoma ta opoia stis prohgoymenes eklogikes diadikasies erxontoysan 11:00 kai 12:00 to meshmeri, fetos hrqan apo tis 07:00 to prwi, sthsane tis kalpes kai exoyn balei aytoi ta chfodeltia".\n"Oti kai na prospaqoyn na kanoyn h aytodynamia ths DAP - NDFK den qa xaqei sto Maqhmatiko, alla kai h pantodynamia ths den qa xaqei sto panepisthmio. H DAP prospaqhse na ferei se synergasia oles tis alles paratajeis, alla apo th stigmh poy eide thn adiaforia toys ta ekane ola monh ths, qelontas na apodeijei oti mporei na kanei kapoia pragmata kaqara kai mono gia th Sxolh" ypogrammise o k.Swthrioy.\nKaqysterhseis kai mikroproblhmata yphrjan sthn enarjh ths chfoforias kai sth Filosofikh Sxolh, kaqws se alla Tmhmata toy panepisthmioy, afoy ta melh twn eforeytikwn arghsan na jypnhsoyn kai na proselqoyn stis Sxoles.\nO ypochfios ths DAP -NDFK Giwrgos Oikonomoy tonise oti fetos oi foithtes deijan megalytero endiaferon gia ta zhthmata toy Panepisthmioy kai gia tis ekloges, omws qa parameinei megalo to pososto apoxhs.\nO Dhmhtrhs Kyritshs ekproswpos ths Afypnishs Anejarthtoy Sxhmatos Filosofias kai Paidagwgikhs dhlwse oti h symmetoxh twn foithtwn qa einai fetos megalyterh afoy oi foithtes exoyn kinhtopoihqei perissotero.\nH proseleysh twn foithtwn stis sxoles toys gia na chfisoyn amal]metai na koryfwqei meta to meshmeri. Oi kalpes qa kleisoyn me th dysh toy hlioy kai sth synexeia qa arxisei h diadikasia katametrhshs twn chfodeltiwn.\n"Yparxoyn para polla qemata toy xwroy toy ypoyrgeioy Ergasias kai toy xwroy twn koinwnikwn asfalisewn ta opoia qa apotelesoyn antikeimeno toy koinwnikoy dialogoy", dhlwse o prwqypoyrgos Kwstas Shmiths meta thn enhmerwsh toy to meshmeri apo thn politikh hgesia toy ypoyrgeioy Ergasias.\n"H kybernhsh exei hdh kanei bhmata gia na diorganwsei ton koinwniko dialogo. Hdh tis epomenes meres qa dwsei sth dhmosiothta kai alla stoixeia gyrw apo to qema ayto", eipe o k. Shmiths kai prosqese oti epidiwjh toy kybernwntos kommatos einai na syzhthsei ta basika kai shmantika problhmata me toys ergazomenoys kai oloys toys endiaferomenoys. "Pisteyw oti oi lyseis poy einai anagkaies qa prokycoyn apo to dialogo ayto. O dialogos einai ena meso gia na enisxysoyme thn paroysia ths Politeias se oloys toys tomeis poy aforoyn sthn ergasia kai thn koinwnikh asfalish", ypogrammise o prwqypoyrgos.\nAnaferqhke akomh se zhthmata anergias, taxqhke yper ths kaqierwshs kartas ergasias gia oloys toys ergazomenoys, kai yper ths dhmioyrgias kinhtrwn gia thn proslhch newn kai gynaikwn kai tonise oti epidiwjh ths kybernhshs einai na dhmioyrghqei ena eniaio kentro epaggelmatikoy prosanatolismoy se synergasia me to ypoyrgeio Paideias. Gia to qema twn metanastwn, telos, shmeiwse oti prowqoyntai ta proedrika diatagmata poy qa nomimopoioyn toys jenoys ergazomenoys.\nThn kathgorhmatikh dhlwsh oti den yparxei mystikos dialogos metajy Elladas kai Toyrkias ekane shmera o kybernhtikos ekproswpos Dhmhtrhs Reppas klhqeis na sxoliasei dhmosieymata poy anaferoyn tis plhrofories aytes.\nO ypoyrgos Typoy shmeiwse oti to mono poy ginetai einai h metadosh eikonas apo tis stratiwtikes epixeirhseis poy diejagontai sthn Toyrkia sto strathgeio toy NATO sthn Napolh.\nMe ton tropo ayto, eipe o kybernhtikos ekproswpos, apodeiknyetai oti h Agkyra einai ayth poy prokalei kai dhmioyrgei entash sto Aigaio kai etsi enisxyetai h ajiopistia ths xwras mas.\nTis leptomereies gia thn egkatastash ths ellhnikhs symmetoxhs sthn polyeqnikh dynamh poy qa anaptyxqei sthn Albania syzhthse shmera me ton ypoyrgo Eqnikhs Amynas Akh Tsoxatzopoylo o Albanos omologos toy Sakir Mpoyxai poy episkeptetai thn Aqhna.\n"H Ellada symmetexei me mia dynamh poy kymainetai metajy 700 jai 900 atomwn", eipe o k. Tsoxatzopoylos o opoios prosqese oti "h synqesh ths dynamhs ayths qa prosdioristei apo tis topikes anagkes". To prwto tmhma ths ellhnikhs dynamhs kata ton Ellhna ypoyrgo qa anaxwrhsei gia thn Albania thn erxomenh Deytera.\n"Ekeino poy exei shmasia einai oti h synergasia sto epipedo ths sthrijhs kai ths koinhs prospaqeias diasfalisthke me ta osa syzhthsan oi dyo apostoles shmera sthn Aqhna", eipe o k. Tsoxatzopoylos.\nGia thn katastash poy qa antimetwpisei sthn Albania h polyeqnikh dynamh o k. Mpoyxai eipe oti kindynoi apo ton lao den yparxoyn kai oti o monos kindynos poy mporei na yparjei einai kapoies egklhmatikes symmories.\nSynanthsh me toys Proedroys twn Nomarxiakwn Epitropwn ths Neas Dhmokratias eixe shmera o Proedros toy kommatos Kwstas Karamanlhs o opoios askhse drimeia kritikh sthn kybernhsh toy PASOK, kathgorwntas to kybernwn komma oti exei thn eyqynh gia to gkrizo politiko kai koinwniko topio.\nO k. Karamanlhs ekane logo gia xamenh dekaetia toy '80 kai prosqese: "H Ellada exei keno oramatos kai h Nea Dhmokratia prepei mesa apo syllogikh doyleia kai apo syllogikothta na kalycei ayto to keno prokeimenoy na peisei oxi mono toys dikoys ths opadoys".\nGia ta eswkommatika, dhlwse oti h N.D. qa proxwrhsei xwris diakriseis, paragkwnismoys kai apokleismoys stelexwn kai epishmane oti to mhnyma toy synedrioy htan na gyrisei to komma selida me sebasmo sta proswpa kai ston istoriko toys rolo. Sth synexeia o Kwstas Karamanlhs synanthqhke me thn Ntora Mpakogiannh. Opws dhlwse h idia meta th synanthsh, ayth egine se kalo klima kai anthllaghsan apoceis. Sto metajy synexizontai oi diaboyleyseis gia thn eklogh twn melwn ths Ektelestikhs Epitrophs poy qa ginei thn Paraskeyh.\nOgdonta tonoi anqrwpistikhs bohqeias qa tajidecoyn stis 14 Aprilioy se oktw dhmoys kai koinothtes ths Boylgarias, ypenqymizontas stis -dokimazomenes apo thn peina kai th ftwxeia- oikogeneies ths geitonikhs xwras, oti oi Ellhnes briskontai panta sto pleyro toys, sto plaisio twn isxyrwn desmwn filias kai synergasias poy enwnoyn epi seira aiwnwn toys dyo laoys.\nH anqrwpistikh bohqeia toy "Karabanioy Allhleggyhs" -to opoio qa epistrecei sthn Ellada stis 16 Aprilioy- qa prowqhqei stoys dhmoys Smolien (aderfopoihmenos me ton dhmo Janqhs) kai Tsepeleri (Dhmos Stayroypolhs) kai stis koinothtes Solistai, Stoitke, Siro Kalagka, Moyftsiloftsi, Lebotsebo kai Sokoloftsi, poy einai aderfopoihmenes me ta xwria Galanh, Phgadia, Mandra, Abdhra, Dafnwna kai Myrwdato antistoixa.\nTo anqrwpistiko karabani qa synodeyetai apo antiproswpeies ths Nomarxias Janqhs, toy Dhmoy Stayroypolhs kai twn adeqvopoigl]mym koinothtwn, poy qa diasfalisoyn thn -xwris problhmata- metafora twn trofimwn kai twn farmakwn stoys pragmatika exontes anagkh.\nKata th diarkeia ths dihmerhs paramonhs toys sth Boylgaria, oi ellhnikes antiproswpeies qa exoyn epafes me dhmarxoys kai koinotarxes twn aderfopoihmenwn perioxwn, prokeimenoy na syzhthqoyn oi prooptikes peraiterw synergasias.\nO dhmioyrgikos dialogos anamesa se zwgrafoys kai xaraktes, h antallagh empeiriwn kai h paroxh eykairiwn einai o stoxos twn dyo Ergasthriwn Kallitexnikhs Dhmioyrgias toy Organismoy Politistikhs Prwteyoysas ths Eyrwphs "Qessalonikh '97", poy jekinoyn ayrio th leitoyrgia toys.\nProkeitai gia to Ergasthrio Xaraktikhs kai to Eyrwpaiko Ergasthrio Eikastikwn Texnwn "Pictor", ypeyqynoi twn opoiwn einai oi kaqhghtes toy Tmhmatos Eikastikwn Texnwn ths Sxolhs Kalwn Texnwn toy APQ Manolhs Giannadakhs, Jenhs Saxinhs kai Teta Makrh.\nTo Ergasthrio Xaraktikhs qa stegastei sto palio ergostasio "HLIOS", poy brisketai sto dhmo Neapolhs Qessalonikhs, o opoios kai qa to yioqethsei meta apo to 1997. Oi endiaferomenoi qa exoyn th dynatothta na efarmosoyn h na maqoyn thn texnh ths xaraktikhs, enw, meta to 1997, qa prowqhqei ena programma gnwrimias ths xaraktikhs se atoma nearhs hlikias. Sta plaisia ths leitoyrgias toy ergasthrioy qa ginoyn metaklhseis Ellhnwn kai jenwn kallitexnwn, oi opoioi qa didajoyn thn texnh ths xaraktikhs se atoma poy endiaferontai na gnwrisoyn ayth th morfh kallitexnikhs dhmioyrgias kai qa yparjei epikoinwnia kai synergasia me paromoia ergasthria, poy briskontai sto Beligradi, sth Nea Yorkh kai sth Mpratislaba .\n"MELINA, Ekpaideysh, Politismos, Perifereiakh Anaptyjh" einai to qema ths hmeridas poy diorganwnoyn, to Sabbato stis 9.30 to brady sto synedriako kentro "Iwannhs Bellidhs", oi Filoi toy Idrymatos Melina Merkoyrh se synergasia me thn Kentrikh Epitroph Syntonismoy toy programmatos "MELINA" twn ypoyrgeiwn Paideias kai Politismoy. H hmerida pragmatopoieitai sto plaisio twn ekdhlwsewn "Meres Ekfrashs kai Dhmioyrgias" kai entassetai stis ekdhlwseis ths Politistikhs Prwteyoysas.\nH ekdhlwsh apeyqynetai se ekpaideytikoys olwn twn baqmidwn, se stelexh politistikwn forewn ,se spoydastes, foithtes , paidagwgoys kai goneis. Symmetexoyn me eishghseis toys eidikoi episthmones kai kallitexnes poy phran meros sto peiramatiko stadio efarmoghs toy programmatos MELINA, twn ypoyrgeiwn Paideias kai Politismoy. Shmeiwnetai oti to programma ayto teqhke se efarmogh mexri shmera se 72 sxoleia olwn twn nomwn ths xwras.\nSth diarkeia ths hmeridas qa pragmatopoihqoyn tesseris synedries kaqws kai stroggylo trapezi sto opoio exoyn prosklhqei oi ypoyrgoi Paideias Gerasimos Arsenhs, Politismoy Eyaggelos Benizelos kai Makedonias-Qrakhs Filippos Petsalnikos, kaqws kai o dhmarxos Qessalonikhs, o proedros toy OPPE Kwnstantinos Kosmopoylos, o antiproedros toy OPPE Dhmhtrhs Salpisths kai o proedros toy Idrymatos Melina Merkoyrh Zyl Ntasen.\nO Syllogos Ellhnoamerikanwn Ekpaideytikwn qa pragmatopoihsei stis 17 Aprilioy, Synedrio Ellhnoamerikanidwn sta grafeia ths Omospondias Ekpaideytikwn sth Nea Yorkh. Sto synedrio, kyries omilhtries qa einai h Dikasths Giorka Linakis, h Proedros toy Diktyoy Ellhnoamerikanidwn Anastasia Nikolas kai h praktoras toy FBI Patrisia Koyreas, poy qa milhsoyn gia ta problhmata alla kai tis eykairies poy qa antimetwpisoyn oles oi gynaikes opws kai oi gynaikes ellhnikhs katagwghs sth nea xiliethrida poy mas erxetai.\nOrkisthke to prwi enwpion toy Proedroy ths Dhmokratias Glaykoy Klhridh h nea kypriakh kybernhsh.\nTa ypoyrgeia analambanoyn: Ejwterikwn o mexri twra kybernhtikos ekproswpos Giannakhs Kasoylidhs, o opoios antikatesthse ton Aleko Mixahlidh, Dikaiosynhs kai Dhmosias Tajhs Nikos Kosihs, Paideias kai Politismoy Gewrgios Xatzhnikolaoy, Ygeias Xrhstos Solwmhs, Sygkoinwniwn kai Ergwn Leontios Ierodiakonoy. Kybernhtikos ekproswpos topoqethqhke o Manwlhs Xristofidhs, mexri twra ypoyrgos Ygeias.\nMeta thn orkwmosia o k.Klhridhs tonise oti den xreiazontai polla logia kai ypedeije stoys neoys ypoyrgoys oti analambanoyn "poly ypeyqynes qeseis" kai ejefrase thn pepoiqhsh oti exoyn ta efodia gia na antimetwpisoyn ta problhmata kai toys eyxhqhke kalh epityxia sto ergo poy analambanoyn.\nSymfwna me phges toy germanikoy ypoyrgeioy Ejwterikwn, h Toyrkia fainetai na exei aposyrei tis apeiles ths gia askhsh beto kata th diadikasia entajhs sto Boreioatlantiko Symfwno ths Oyggarias, ths Polwnias kai ths Tsexias.\nH metabolh ths toyrkikhs stashs erxetai ws apotelesma ths prosfaths (epeisodiakhs) episkechs sthn Agkyra, toy Germanoy ypoyrgoy Ejwterikwn Klaoys Kinkel.\nKata th diarkeia twn synomiliwn, toso o prwqypoyrgos Ermpakan oso kai h Tsiler, diabebaiwsan oti h kybernhsh toys tassetai yper ths eisodoy newn melwn sto NATO, epishmainontas -parallhla- th dysareskeia ths Toyrkias gia thn antimetwpish ths apo thn Eyrwpaikh Enwsh, idiaitera sto qema ths entajhs ths.\nOpws einai gnwsto, oi antidraseis jespasan otan jekaqaristhke pqor thn pleyra ths Agkyras oti den problepetai toyrkikh entajh sto ameso mellon. Sthn oysia toys omws oi antidraseis ths kybernhshs toy islamisth prwqypoyrgoy Ermpakan aitiazontai sthn mh thrhsh sygkekrimenwn eyrwpaikwn yposxesewn gia energopoihsh programmatwn oikonomikhs bohqeias.\nEnas allos logos ejisoy enoxlhtikos (gia thn Agkyra) einai oi arnhtikes kritikes -poy kata kairoys- ekdhlwnontai apo eyrwpaikoys organismoys, opws to Symboylio ths Eyrwphs, anaforika me to qema toy sebasmoy twn anqrwpinwn dikaiwmatwn kai to koyrdiko zhthma.\nH Dysh, apo thn prwth stigmh enoxlhqhke apo tis toyrkikes apeiles, poy kata mia diastash ypodhlwnan thn islamistikh strofh ths shmerinhs kybernhshs kai thn apomakrynsh ths Agkyras apo th dytikh sfaira epirrohs. Ypenqymizetai oti ton idio kairo eixan kykloforhsei tria senaria gia thn troph twn politikwn ejelijewn sthn Toyrkia. Sta dyo apo ayta ginontan logos gia emplokh twn stratiwtikwn sthn poreia twn ejelijewn (prajikophma, ekdhlwsh sthmenoy polemikoy epeisodioy sto Aigaio h thn Kypro), enw to trito proeidopoioyse gia thn oysiastikh apomakrynsh ths Toyrkias apo th dytikh sfaira epirrohs.\nSto shmeio ayto oi dhlwseis toy Kinkel oti h Germania qa ergastei pros thn kateyqynsh sysfijhs twn sxesewn EE-Toyrkias, fainetai na leitoyrghsan �pyrosbestika� ws pros thn allagh twn toyrkikwn qesewn.\nThn askhsh piesewn pros thn Agkyra prokeimenoy na stamathsei thn ekstrateia ekfobismoy se baros twn "Kentrwn apokatastashs qymatwn basanismoy", poy leitoyrgoyn sthn Toyrkia, zhthsan apo thn amerikanikh kybernhsh organwseis gia thn prostasia twn anqrwpinwn dikaiwmatwn.\nO dieyqynths toy "Kentroy gia ta qymata basanisthriwn" poy edreyei sth Mineapolh, k.Tzonson, milwntas sthn armodia epitroph toy Kogkresoy, kathggeile oti h ekstrateia ekfobismoy twn kentrwn apokatastashs arxise otan h toyrkikh kybernhsh diapistwse pws pareixan sthn kybernhsh twn HPA stoixeia sxetika me thn praktikh twn basanisthriwn sthn Toyrkia.\nO k.Tzonson kathggeile epishs oti h toyrkikh kybernhsh probalei kaqe eidoys empodia prokeimenoy na dysxeranei th leitoyrgia aytwn twn Kentrwn.\nAnefere paradeigmatika oti ton perasmeno Maio askhqhke diwjh se baros dyo atomwn poy drasthriopoioyntan se "Kentro apokastashs qymatwn basanismoy" sta Adana me thn kathgoria oti arnhqhkan na paradwsoyn stis arxes asfaleias toys iatrikoys fakeloys twn qymatwn. Para thn elleich apodeiktikwn stoixeiwn h akroamatikh diadikasia synexisthke, eipe o k.Tzonson kai zhthse na apostaloyn parathrhtes toso apo thn amerikanikh kybernhsh oso kai apo to Kogkreso sthn epomenh dikh poy exei oristei gia ton Ioylio. "Mia tetoia energeia ek meroys twn HPA qa estelne sthn Agkyra to mhnyma oti h kybernhsh mas qewrei ton ekfobismo twn anqrwpwn aytwn poly sobaro zhthma", ypogrammise.\nSymfwnia synergasias ston amyntiko tomea ypegracan sta Skopia oi ypoyrgoi Amynas ths PGDM, Mplagkoi Xantziski kai ths Germanias, Folker Rye.\nOpws dhlwse o skopianos ypoyrgos, h en logw symfwnia qa symballei shmantika sthn anaptyjh ths kalwn sxesewn metajy twn dyo xwrwn, enw ston amyntiko tomea qa prowqhsei thn enarmonish ths amyntikhs politikhs ths xwras me ta syllogika systhmata asfaleias.\nO Germanos ypoyrgos, apo thn pleyra toy, tonise pws h neosystath ayth xwra twn Balkaniwn apotelei shmantiko strathgiko paragonta sthn eyryterh perioxh. Synexarh, epishs thn skopianh kybernhsh gia ta shmantika bhmata poy exei kanei thn teleytaia pentaetia gia thn organwsh kai ton ejoplismo twn enoplwn dynamewn.\nKata th diarkeia ths synanthshs twn dyo ypoyrgwn, syzhthqhkan, epishs oi drasthriothtes ths PGDM sta plaisia toy programmatos toy NATO "Synergasia gia thn eirhnh", h katastash sthn perioxh meta to jespasma twn sygkroysewn sthn Albania kai to mellon th eirhneytikhs apostolhs ths UNPREDEP.\nO k.Rye egine dektos apo ton proedro ths PGDM, Kiro Gkligkorwf kai ton prwqypoyrgo Mpranko Tserbenkofski.\nTa kratika mesa enhmerwshs ths PGDM epibebaiwsan pws o ypoyrgos Ejwterikwn, Lioympomir Frtskofski, elabe epishmh prosklhsh apo ton Ellhna omologo toy, Qeodwro Pagkalo, na symmetasxei sthn epikeimenh diaskech gia th staqerothta, thn asfaleia kai th synergasia sthn Notioanatolikh Eyrwph.\nShmeiwnetai oti h diaskech qa diejaxqei sth Qessalonikh stis 9 kai 10 Ioynioy kai, symfwna me osa diakhryje se dyo prosfates omilies toy sth Qessalonikh o Prwqypoyrgos Kwstas Shmiths, qa syzhthqei ena synoliko sxedio synergasias twn balkanikwn xwrwn.\nTo Symboylio Asfaleias twn Hnwmenwn Eqnwn prosanatolizetai sthn anabolh efarmoghs ths apofashs gia meiwsh toy ariqmoy ths eirhneytikhs dynamhs toy OHE poy brisketai sta Skopia.\nO Genikos Grammateas toy OHE, Kofi Anan, me epistolh toy pros to Symboylio Asfaleias, zhthse thn anabolh meiwshs twn stratiwtwn twn dynamewn asfaleias sthn perioxh, epishmainontas oti h katastash sthn Albania dikaiologei to aithma ths Prwhn Gioygkoslabikhs Dhmokratias ths Makedonias gia diathrhsh ths yparxoysas dynamhs toy OHE sto edafos ths.\nThn parapanw eidhsh filojenei sto shmerino prwtoselido ths h hmiepishmh efhmerida "Noba Makentonia", enw me to idio qema asxoleitai shmera sxedon to synolo twn radiothleoptikwn meswn twn Skopiwn.\nOpws metedwse o kratikos radifwnikos staqmos ths xwras, o Eidikos Apestalmenos toy G.G toy OHE sta Skopia, Xenri Sokolski, zhthse kai aytos th diathrhsh ths eirhneytikhs dynamhs toy organismoy sto edafos twn Skopiwn.\nEjalloy, to qema apasxolei entona melh ths Skopianhs kybernhshs, poy prowqoyn th qesh ayth se oles tis synanthseis toys. Etsi, h diathrhsh ths dynamhs toy OHE sta Skopia breqhke metajy twn zhthmatwn poy syzhthsan sta Skopia o ypoyrgos Amynas ths PGDM, Mplagkoe Xantzinski, kai o Germanos omologos toy, Folke Rie, kaqws kai twn synomiliwn poy eixan sto Parisi o Skopianos ypoyrgos Ejwterikwn, Lioympomir Frtskofski kai o Gallos synadelfos toy, Erbe Ntesare.\nYpenqymizetai oti o Frtskofski, me epistolh toy, prin apo ena mhna, eixe zhthsei th diathrhsh toy ariqmoy twn stratiwtwn ths eirhneytikhs dynamhs toy OHE poy staqmeyei sta Skopia.\nAisqhma empistosynhs empneoyn stoys kataqetes sthn Albania oi dyo ellhnikes trapezes poy arxisan prosfata na epanaleitoyrgoyn sta Tirana, afoy megalos ariqmos atomwn episkeptetai kaqhmerina th qygatrikh ths Eqnikhs sthn albanikh prwteyoysa, alla kai thn "Tirana Bank" ths Trapezas Peiraiws. H Tirana Bank, poy epanaleitoyrghse thn 1h Aprilioy, htan h prwth jenh trapeza poy anoije tis pyles ths meta thn teleytaia krish.\nH strofh twn kataqetwn sthn Albania pros tis ellhnikes trapezes, meta thn katarreysh toy systhmatos twn "pyramidwn", htan anamenomenh, afoy oi shmantikes eggyhseis poy parexoyn oi oikonomikoi organismoi ths xwras mas, leitoyrghsan ws delear gia toys kataqetes.\nOi pelates twn dyo trapezwn, tis episkeptontai kyriws gia thn pragmatopoihsh kataqesewn, alla kai gia metafora xrhmatwn apo topikoys trapezikoys organismoys sthn Tirana Bank kai th qygatrikh ths Eqnikhs.\nIkanopoihmenos me thn katastash poy exei diamorfwqei tis teleytaies hmeres ston ogko twn synallagwn ths "Tirana Bank", emfanisthke o dieyqynths toy ypokatasthmatos, Dhmhtrios Karabias.\n"Meta tis prwtes hmeres ths leitoyrgias ths Trapezas, opote h drasthriothta htan poly ayjhmenh, ta pragmata epanerxontai twra stoys kanonikoys toys ryqmoys. H katastash exei omalopoihqei se enan megalo baqmo, me apotelesma o ogkos twn synallagwn mas na proseggizei ekeinon poy eixe h trapeza prin kleisei logw ths krishs. Bebaia, ayto se kamia periptwsh den apotelei metro ths genikoterhs eikonas poy paroysiazei h Albania ston oikonomiko tomea", tonise, milwntas sto Makedoniko Praktoreio Eidhsewn o k.Karabias.\nGia megalo ariqmo kataqetwn sth qygatrikh ths Eqnikhs, milhse sto MPE stelexos ths kentrikhs monadas twn Aqhnwn, poy tonise oti tis prwtes hmeres ths epanaleitoyrgias ths trapezas yphrjan kapoies analhceis, profanws se mia prospaqeia twn Albanwn na dokimasoyn thn ajiopistia ths Eqnikhs.\nShmera pantws, mia bdomada peripoy meta thn enarjh twn eqcasi~m toy ypokatasthmatos, o ogkos twn synallagwn emfanizetai ikanopoihtikos, enw oi kataqeseis ginontai se synallagma kai kyriws se dolaria, marka kai draxmes.\nSta proqyra dialyshs brisketai o antipoliteyomenos synaspismos "Zagientno", ligo kairo meta thn epityxia poy eixan oi trimhnes kinhtopoihseis toy, oi opoies tarakoynhsan gia ta kala ton Serbo proedro Slompontan Milosebits kai ton anagkasan na probei sthn anagnwrish ths nikhs ths antipoliteyshs stis prosfates dhmotikes ekloges sth Serbia.\nOi ojeies dienejeis sto eswteriko toy antipoliteyomenoy synaspismoy "Zagientno", koryfwqhkan exqes, otan o proedros toy Serbikoy Kinhmatos Ananewshs Boyk Ntraskobits, apo th Nea Yorkh opoy symmetexei sth syzhthsh stroggylhs trapezhs metajy Serbwn kai Albanwn toy Kossyfopedioy gia thn antimetwpish twn problhmatwn toy Kossyfopedioy, ejapelyse drimytath epiqesh kata toy etairoy toy ston synaspismo "Zagientno" kai proedroy toy Dhmokratikoy Kommatos Zoran Tzintzits.\nAformh gia thn epiqesh ayth, apotelesan kapoies dhlwseis toy Tzintzits se efhmerides toy Beligradioy, me tis opoies fanhke na amfisbhtei thn piqanh ypochfiothta toy Ntraskobits gia to ajiwma toy proedroy ths Serbias stis ekloges poy qa diejaxqoyn sta telh toy etoys aytoy.\nO Ntraskobits kathgorhse ton Tzintzits oti den sebetai th symfwnia poy eixan ypogracei ta tria kommata poy apartizoyn to synaspismo "Zagientno" kai h opoia anaferei oti o ypochfios toy synaspismoy aytoy gia th qesh toy proedroy ths Serbias qa proerxetai apo to Serbiko Kinhma Ananewshs toy Ntraskobits. O Ntraskobits dhlwse akomh oti to mellon toy synaspismoy "Zagientno" ejartatai apo to kata poso o Tzintzits qa epideijei thn prepoysa sobarothta poy apaiteitai kai synesthse ston etairo toy, o opoios kai Dhmarxos toy Beligradioy, na siwpa kai na mhn prokalei me ta legomena toy.\nPolitikoi parathrhtes sthn gioygkoslabikh prwteyoysa, ektimoyn shmera, oti h antiparaqesh ayth sto eswteriko ths antipoliteyshs eynoei prwta ap' oloys ton Slompontan Milosebits afoy toy dinetai h eykairia na epishmanei oti mia dixasmenh antipoliteysh den dynatai na kybernhsei mellontika th xwra dioti tote to mellon ths Serbias qa katastei abebaio.\nParallhla sta proqyra politikhs krishs brisketai kai to Mayroboynio meta tis prosfates kritikes poy dexqhke o prwqypoyrgos Milo Tzoykanobits apo stelexh toy kybernwntos "Dhmokratikoy Kommatos Sosialistwn" toy Mayroboynioy, sxetika me thn politikh antiparaqeshs poy prowqei stis sxeseis Serbias- Mayroboynioy. Oi kritikes aytes eixan ws apotelesma thn paraithsh toy Tzoykanobits apo th qesh toy antiproedroy toy kybernwntos kommatos. H Kentrikh Epitroph malista toy kommatos, eixe zhthsei apo ton Tzoykanobits na probei ston anasxhmatismo ths kybernhshs toy. O Tzoykanobits |lyr aporriptei tis kathgories aytes kai xqes me epistolh toy pros ton proedro toy Mayroboynioy Momir Mpoylatobits, anefere oti den prokeitai na ypokycei stis pieseis anasxhmatismoy ths kybernhshs toy.\nmpa2html v3.04 run on Wednesday, 9 April 1997 - 12:23:20


timestamp: tn

url: =John Smith | El rincón creativo de @jmgoig\nArchivo de la etiqueta: John Smith\nRT @sobrelibertad: "¿Qué puede hacer el Gobierno para ayudar a los pobres? La única respuesta correcta es la respuesta libertaria: apartars… 6 hours ago\nRT @QuotesforGoal: “La idea de que la gente abandonará sus creencias irracionales ante la solidez de la evidencia presentada ante ella es e… 6 hours ago\nRT @AnaLibertadMx: “Cuando los ciudadanos de una nación ya no se ofrecen para defenderla, probablemente no valga la pena salvarla. Ninguna… 6 hours ago


url: =Computer proof that completely multiplicative sequences have discrepancy greater than 2 - Polymath Wiki\nComputer proof that completely multiplicative sequences have discrepancy greater than 2\nThe following C code implements this algorithm for making deductions about multiplicative functions of discrepancy 2. At any given time, the "knowledge" that this algorithm has is given by:\na reduced expression for f(n) for each n, of the form f(n) = f(m) for some |m| \_leq n (where we adopt the convention that f is odd, i.e. f(-m) = -f(m)). Thus for instance if we know that f(2)=-1, then we can reduce f(12)=f(-3). This is recorded by an array vals, thus for instance vals=-3 would be recording the fact that f(12)=f(-3).\nUpper and lower bounds for each of the partial sums f[1,n] := f(1)+...+f(n).\nThe "easy" deductions that the algorithm makes automatically are:\nconsequences of multiplicativity (e.g. f(n^2)=1);\nAdjusting upper and lower bounds for f[1,n] based on knowledge of f[1,n-1] and f(n), or of f[1,n+1] and f(n+1);\nDeducing the value of f(n) given enough information about f[1,n] and f[1,n-1]\nThe format of the program is\n[program name] [math]n_1[/math] [math]n_2[/math] ...\nwhich makes the assumptions [math]f(n_1)=f(n_2)=\_ldots=1[/math] and sees what one can deduce from there. For instance, "[program name] 2 -3" would assume that f(2)=1 and f(3)=-1.\nCurrently the computer only looks at f(n) for n < SIZE, where SIZE by default is 400. But one could certainly enlarge SIZE which in principle would make the computer "smarter".\nBelow are some examples of how this code works.\n1 With no assumptions\n2 Assuming f(2)=+1\n3 Assuming f(2)=f(37)=+1\n4 Assuming f(2)=+1; f(37)=-1\n5 Using f(2)=-1\n6 Assuming f(5)=+1\n7 Assuming f(5)=f(11)= 1\n8 Back to assuming f(5) = 1\n9 No assumptions again\n|    0 |    1      2      3      1      5      6      7      2      1 [0-9]\n10     11      3     13     14     15      1     17      2     19 [10-19]\n5     21     22     23      6      1     26      3      7     29 [20-29]\n30     31      2     33     34     35      1     37     38     39 [30-39]\n10     41     42     43     11      5     46     47      3      1 [40-49]\n2     51     13     53      6     55     14     57     58     59 [50-59]\n15     61     62      7      1     65     66     67     17     69 [60-69]\n70     71      2     73     74      3     19     77     78     79 [70-79]\n5      1     82     83     21     85     86     87     22     89 [80-89]\n10     91     23     93     94     95      6     97      2     11 [90-99]\n1    101    102    103     26    105    106    107      3    109 [100-109]\n110    111      7    113    114    115     29     13    118    119 [110-119]\n30      1    122    123     31      5     14    127      2    129 [120-129]\n130    131     33    133    134     15     34    137    138    139 [130-139]\n35    141    142    143      1    145    146      3     37    149 [140-149]\n6    151     38     17    154    155     39    157    158    159 [150-159]\n10    161      2    163     41    165    166    167     42      1 [160-169]\n170     19     43    173    174      7     11    177    178    179 [170-179]\n5    181    182    183     46    185    186    187     47     21 [180-189]\n190    191      3    193    194    195      1    197     22    199 [190-199]\n[program name] 2\nSetting f(2)=1... Deducing... Setting f(3)=-1... Deducing... Setting f(5)=-1... Deducing... Setting f(7)=-1... Deducing... Deducing...\n|    0 |    1      1 ^   -1      1 ^   -1     -1 |   -1      1 |    1 [0-9]\n-1 |   11     -1     13     -1      1      1     17      1     19 [10-19]\n-1      1     11     23     -1      1     13     -1     -1     29 [20-29]\n1     31      1    -11     17      1      1     37     19    -13 [30-39]\n-1     41      1     43     11     -1     23     47     -1      1 [40-49]\n1    -17     13     53     -1    -11     -1    -19     29     59 [50-59]\n1     61     31     -1      1    -13    -11     67     17    -23 [60-69]\n1     71      1     73     37     -1     19    -11    -13     79 [70-79]\n-1      1     41     83      1    -17     43    -29     11     89 [80-89]\n-1    -13     23    -31     47    -19     -1     97      1     11 [90-99]\n1    101    -17    103     13     -1     53    107     -1    109 [100-109]\n-11    -37     -1    113    -19    -23     29     13     59    -17 [110-119]\n1 |    1     61    -41     31     -1     -1    127      1    -43 [120-129]\n-13    131    -11    -19     67      1     17    137    -23    139 [130-139]\n1    -47     71    143      1    -29     73     -1     37    149 [140-149]\n-1    151     19     17    -11    -31    -13    157     79    -53 [150-159]\n-1    -23      1    163     41     11     83    167      1 |    1 [160-169]\n-17     19     43    173    -29     -1     11    -59     89    179 [170-179]\n-1    181    -13    -61     23    -37    -31    187     47      1 [180-189]\n-19    191     -1    193     97     13      1    197     11    199 [190-199]\nNote that f[15,19] = 3 + f(17)+f(19) and f[168,171]=2-f(17)+f(19), giving a nontrivial deduction that f(19)=-1. We insert this information:\n[program name] 2 -19\nSetting f(2)=1... Setting f(19)=-1... Deducing... Setting f(3)=-1... Deducing... Setting f(5)=-1... Deducing... Setting f(7)=-1... Deducing... Deducing...\n-1 |   11     -1     13     -1      1      1     17      1     -1 [10-19]\n1     31      1    -11     17      1      1     37     -1    -13 [30-39]\n1    -17     13     53     -1    -11     -1      1     29     59 [50-59]\n1     71      1     73     37     -1     -1    -11    -13     79 [70-79]\n-1    -13     23    -31     47      1     -1     97      1     11 [90-99]\n-11    -37     -1    113      1    -23     29     13     59    -17 [110-119]\n-13    131    -11      1     67      1     17    137    -23    139 [130-139]\n-1    151     -1     17    -11    -31    -13    157     79    -53 [150-159]\n-17     -1     43    173    -29     -1     11    -59     89    179 [170-179]\n1    191     -1    193     97     13      1    197     11    199 [190-199]\n[program name] 2 -19 37\nSetting f(2)=1... Setting f(19)=-1... Setting f(37)=1... Deducing... Setting f(3)=-1... Deducing... Setting f(5)=-1... Deducing... Setting f(7)=-1... Deducing... Setting f(17)=-1... Deducing... Setting f(11)=1... Setting f(59)=-1... Setting f(151)=1... Deducing... Setting f(31)=-1... Setting f(29)=1... Setting f(101)=-1... Setting f(109)=1... Setting f(113)=1... Deducing... Setting f(61)=1... Setting f(103)=-1... Setting f(13)=-1... Setting f(127)=1... Deducing... Setting f(23)=1... Setting f(53)=1... Setting f(41)=1... Deducing... Setting f(43)=-1... Setting f(47)=-1... Setting f(67)=1... Setting f(83)=-1... Setting f(89)=-1... Setting f(107)=1... Setting f(79)=1... Setting f(163)=-1... Deducing... Contradiction! -1 >= f[1,47] >= 1\n-1 |    1     -1 |   -1     -1 v    1      1 |   -1      1 |   -1 [10-19]\n-1 v    1      1 |    1     -1 |    1     -1 |   -1     -1 v    1 [20-29]\n1 |   -1      1 |   -1     -1 v    1      1 |    1     -1 |    1 [30-39]\n-1 |    1      1 ^   -1      1 ^   -1      1 ^   -1     -1 v    1 [40-49]\n1 |    1     -1 |    1     -1 |   -1     -1 v    1      1 |   -1 [50-59]\n1 |    1     -1 |   -1      1 |    1     -1 |    1     -1 |   -1 [60-69]\n1 |   71      1     73      1 ^   -1     -1 |   -1      1 |    1 [70-79]\n-1      1      1     -1      1 |    1     -1     -1      1     -1 [80-89]\n-1 v    1      1 |    1     -1      1     -1     97      1 |    1 [90-99]\n1 ^   -1      1 ^   -1     -1 |   -1      1 |    1     -1 |    1 [100-109]\n-1 |   -1     -1 v    1      1 |   -1      1 |   -1     -1 v    1 [110-119]\n1 |    1      1 ^   -1     -1 |   -1     -1 v    1      1 |    1 [120-129]\n1    131     -1      1      1      1     -1    137     -1    139 [130-139]\n1      1     71     -1      1     -1     73     -1      1    149 [140-149]\n-1 |    1     -1 |   -1     -1 v    1      1 |  157      1 ^   -1 [150-159]\n-1 |   -1      1 |   -1      1 |    1     -1    167      1 |    1 [160-169]\n1 ^   -1     -1    173     -1 |   -1      1 |    1     -1    179 [170-179]\n-1    181      1     -1      1     -1      1     -1     -1      1 [180-189]\n1    191     -1    193     97     -1      1    197      1    199 [190-199]\nAssuming f(2)=+1; f(37)=-1\nSetting f(2)=1... Setting f(19)=-1... Setting f(37)=-1... Deducing... Setting f(3)=-1... Deducing... Setting f(5)=-1... Setting f(77)=1... Deducing... Setting f(7)=-1... f(11)=f(77)/f(11)=-1... Setting f(11)=-1... Deducing... Setting f(13)=1... Setting f(31)=-1... Setting f(17)=-1... Setting f(67)=-1... Deducing... Setting f(23)=1... Setting f(41)=1... Setting f(53)=-1... Contradiction! f(1) = 1 and f(1) = -1 (from f(69)=1)\n-1 |   -1     -1 v    1     -1 v    1      1 |   -1      1 |   -1 [10-19]\n-1 v    1     -1 v    1     -1      1      1     -1     -1     29 [20-29]\n1 |   -1      1 |    1     -1 |    1      1 ^   -1     -1 |   -1 [30-39]\n-1 v    1      1     43     -1 |   -1      1     47     -1 v    1 [40-49]\n1 |    1      1 ^   -1     -1      1     -1      1     29     59 [50-59]\n1     61     -1 |   -1      1 |   -1      1 |   -1     -1 v   -1 [60-69]\n1     71      1     73     -1 |   -1     -1 v    1     -1 v   79 [70-79]\n-1      1      1     83      1 |    1     43    -29     -1     89 [80-89]\n-1 |   -1      1      1     47      1     -1     97      1     -1 [90-99]\n1    101      1    103      1     -1     -1    107     -1    109 [100-109]\n1 |    1     -1 |  113      1     -1     29      1     59 v    1 [110-119]\n1 |    1     61     -1     -1 |   -1     -1 v  127      1    -43 [120-129]\n-1    131      1 |    1     -1 |    1     -1 |  137     -1    139 [130-139]\n1    -47     71     -1      1    -29     73     -1     -1    149 [140-149]\n-1    151     -1 |   -1      1 |    1     -1 |  157     79      1 [150-159]\n-1     -1      1    163      1     -1     83    167      1 |    1 [160-169]\n1 ^   -1     43    173    -29     -1     -1    -59     89    179 [170-179]\n-1    181     -1    -61      1 v    1      1 |    1     47      1 [180-189]\n1    191     -1    193     97      1      1    197     -1    199 [190-199]\n[program name] -2\nSetting f(2)=-1... Deducing... Deducing...\n|    0 |    1     -1 |    3      1      5     -3      7     -1      1 [0-9]\n-5     11      3     13     -7     15      1     17     -1     19 [10-19]\n5     21    -11     23     -3      1    -13      3      7     29 [20-29]\n-15     31     -1     33    -17     35      1     37    -19     39 [30-39]\n-5     41    -21     43     11      5    -23     47      3      1 [40-49]\n-1     51     13     53     -3     55     -7     57    -29     59 [50-59]\n15     61    -31      7      1     65    -33     67     17     69 [60-69]\n-35     71     -1     73    -37      3     19     77    -39     79 [70-79]\n5      1    -41     83     21     85    -43     87    -11     89 [80-89]\n-5     91     23     93    -47     95     -3     97     -1     11 [90-99]\n1    101    -51    103    -13    105    -53    107      3    109 [100-109]\n-55    111      7    113    -57    115     29     13    -59    119 [110-119]\n-15      1    -61    123     31      5     -7    127     -1    129 [120-129]\n-65    131     33    133    -67     15    -17    137    -69    139 [130-139]\n35    141    -71    143      1    145    -73      3     37    149 [140-149]\n-3    151    -19     17    -77    155     39    157    -79    159 [150-159]\n-5    161     -1    163     41    165    -83    167    -21      1 [160-169]\n-85     19     43    173    -87      7     11    177    -89    179 [170-179]\n5    181    -91    183    -23    185    -93    187     47     21 [180-189]\n-95    191      3    193    -97    195      1    197    -11    199 [190-199]\n[program name] -2 5\nSetting f(2)=-1... Setting f(5)=1... Deducing... Setting f(3)=-1... Deducing... Setting f(7)=-1... Setting f(241)=1... Deducing... Deducing...\n|    0 |    1     -1 |   -1      1 |    1      1 ^   -1     -1 |    1 [0-9]\n-1 |   11     -1     13      1     -1      1     17     -1     19 [10-19]\n1 |    1    -11     23      1 |    1    -13     -1     -1     29 [20-29]\n1     31     -1    -11    -17     -1      1     37    -19    -13 [30-39]\n-1     41     -1     43     11      1    -23     47     -1      1 [40-49]\n-1    -17     13     53      1     11      1    -19    -29     59 [50-59]\n-1     61    -31     -1      1     13     11     67     17    -23 [60-69]\n1     71     -1     73    -37     -1     19    -11     13     79 [70-79]\n1 |    1    -41     83      1     17    -43    -29    -11     89 [80-89]\n-1    -13     23    -31    -47     19      1     97     -1     11 [90-99]\n1    101     17    103    -13      1    -53    107     -1    109 [100-109]\n-11    -37     -1    113     19     23     29     13    -59    -17 [110-119]\n1 |    1    -61    -41     31      1      1    127     -1    -43 [120-129]\n-13    131    -11    -19    -67     -1    -17    137     23    139 [130-139]\n-1    -47    -71    143      1     29    -73     -1     37    149 [140-149]\n1    151    -19     17     11     31    -13    157    -79    -53 [150-159]\n-1    -23     -1    163     41    -11    -83    167     -1      1 [160-169]\n-17     19     43    173     29     -1     11    -59    -89    179 [170-179]\n1    181     13    -61    -23     37     31    187     47      1 [180-189]\n-19    191     -1    193    -97    -13      1    197    -11    199 [190-199]\n-1    -67   -101    -29    -17     41   -103     23     13    209 [200-209]\n-1    211     53    -71   -107     43      1    -31   -109    -73 [210-219]\n11    221     37    223      1 |    1   -113    227    -19    229 [220-229]\n-23     11    -29    233    -13     47     59    -79     17    239 [230-239]\n-1 |    1     -1 |   -1     61      1     41    247    -31    -83 [240-249]\n-1    251     -1    253   -127    -17      1    257     43    -37 [250-259]\n13     29   -131    263     11     53     19    -89     67    269 [260-269]\n1    271     17     13   -137     11    -23    277   -139     31 [270-279]\n1    281     47    283     71    -19   -143    -41     -1      1 [280-289]\n-29    -97     73    293      1     59    -37    -11   -149    299 [290-299]\n-1    -43   -151   -101     19     61    -17    307    -11   -103 [300-309]\n-31    311     13    313   -157     -1     79    317     53    319 [310-319]\n1   -107     23    323      1     13   -163   -109    -41    -47 [320-329]\n11    331     83     37   -167     67      1    337     -1   -113 [330-339]\n17    341    -19     -1    -43    -23   -173    347    -29    349 [340-349]\n1    -13    -11    353     59     71     89     17   -179    359 [350-359]\n-1      1   -181     -1    -13     73     61    367     23     41 [360-369]\n-37    -53    -31    373   -187     -1    -47    377     -1    379 [370-379]\n19   -127   -191    383      1    -11   -193     43     97    389 [380-389]\n13    391     -1   -131   -197     79     11    397   -199     19 [390-399]\nAssuming f(5)=f(11)= 1\n[program name] -2 5 11\nSetting f(2)=-1... Setting f(5)=1... Setting f(11)=1... Deducing... Setting f(3)=-1... Deducing... Setting f(7)=-1... Setting f(241)=1... Deducing... Setting f(23)=-1... Setting f(17)=-1... Setting f(19)=1... Deducing... Setting f(13)=-1... Setting f(47)=-1... Setting f(59)=1... Setting f(67)=-1... Setting f(239)=1... Setting f(251)=1... Setting f(31)=1... Deducing... Setting f(29)=-1... Setting f(53)=-1... Contradiction! f(1) = 1 and f(1) = -1 (from f(58)=-1)\n-1 |    1     -1 |   -1      1 |   -1      1 |   -1     -1 v    1 [10-19]\n1 |    1     -1 |   -1      1 |    1      1 ^   -1     -1 |   -1 [20-29]\n1 |    1     -1 |   -1      1 |   -1      1 |   37     -1      1 [30-39]\n-1     41     -1     43      1 |    1      1 ^   -1     -1 |    1 [40-49]\n-1 |    1     -1 |   -1      1 |    1      1 ^   -1      1      1 [50-59]\n-1     61     -1 |   -1      1 |   -1      1 |   -1     -1 v    1 [60-69]\n1 |   71     -1     73    -37     -1      1     -1     -1     79 [70-79]\n1 |    1    -41     83      1     -1    -43      1     -1     89 [80-89]\n-1 |    1     -1 |   -1      1 |    1      1 ^   97     -1      1 [90-99]\n1    101     -1    103      1 |    1      1    107     -1    109 [100-109]\n-1    -37     -1    113      1     -1     -1 |   -1     -1 v    1 [110-119]\n1 |    1    -61    -41      1 |    1      1 ^  127     -1    -43 [120-129]\n1    131     -1 |   -1      1 |   -1      1 |  137     -1    139 [130-139]\n-1      1    -71     -1      1     -1    -73     -1     37    149 [140-149]\n1    151     -1 |   -1      1 |    1      1 ^  157    -79      1 [150-159]\n-1      1     -1    163     41     -1    -83    167     -1 v    1 [160-169]\n1 |    1     43    173     -1     -1      1     -1    -89    179 [170-179]\n1    181     -1    -61      1     37      1     -1     -1      1 [180-189]\n-1    191     -1    193    -97      1      1    197     -1    199 [190-199]\n-1      1   -101      1      1     41   -103     -1     -1      1 [200-209]\n-1    211     -1    -71   -107     43      1     -1   -109    -73 [210-219]\n1 |    1     37    223      1 |    1   -113    227     -1    229 [220-229]\n1 |    1      1    233      1     -1      1    -79     -1 |    1 [230-239]\n-1 |    1     -1 |   -1     61      1     41     -1     -1    -83 [240-249]\n-1 |    1     -1 |   -1   -127      1      1    257     43    -37 [250-259]\n-1     -1   -131    263      1     -1      1    -89     -1    269 [260-269]\n1    271     -1 |   -1   -137      1      1    277   -139      1 [270-279]\n1    281     -1    283     71     -1      1    -41     -1      1 [280-289]\n1    -97     73    293      1 |    1    -37     -1   -149      1 [290-299]\n-1    -43   -151   -101      1     61      1    307     -1   -103 [300-309]\n-1    311     -1    313   -157     -1     79    317     -1     -1 [310-319]\n1   -107     -1 |   -1      1 |   -1   -163   -109    -41      1 [320-329]\n1    331     83     37   -167     -1      1    337     -1   -113 [330-339]\n-1 |    1     -1 |   -1    -43      1   -173    347      1    349 [340-349]\n1 |    1     -1 |  353      1     71     89     -1   -179    359 [350-359]\n-1      1   -181     -1      1     73     61    367     -1     41 [360-369]\n-37      1     -1    373      1     -1      1      1     -1    379 [370-379]\n1   -127   -191    383      1     -1   -193     43     97    389 [380-389]\n-1      1     -1   -131   -197     79      1    397   -199      1 [390-399]\nBack to assuming f(5) = 1\nFrom the previous section we can now assume f(11)=-1.\n[program name] -2 5 -11\nSetting f(2)=-1... Setting f(5)=1... Setting f(11)=-1... Deducing... Setting f(3)=-1... Deducing... Setting f(7)=-1... Setting f(13)=1... Setting f(23)=-1... Setting f(241)=1... Deducing... Contradiction! -1 >= f[1,23] >= 1\n-1 |   -1     -1 v    1      1 |   -1      1 |   17     -1     19 [10-19]\n1      1      1 ^   -1      1 |    1     -1     -1     -1     29 [20-29]\n1     31     -1      1    -17     -1      1     37    -19     -1 [30-39]\n-1     41     -1     43     -1      1      1     47     -1      1 [40-49]\n-1    -17      1     53      1     -1      1    -19    -29     59 [50-59]\n-1     61    -31     -1      1      1     -1     67     17      1 [60-69]\n1     71     -1     73    -37     -1     19      1      1     79 [70-79]\n1 |    1    -41     83      1     17    -43    -29      1     89 [80-89]\n-1     -1     -1    -31    -47     19      1     97     -1 |   -1 [90-99]\n1 |  101     17    103     -1      1    -53    107     -1    109 [100-109]\n1    -37     -1    113     19     -1     29      1    -59    -17 [110-119]\n-1    131      1    -19    -67     -1    -17    137     -1    139 [130-139]\n-1    -47    -71     -1      1     29    -73     -1     37    149 [140-149]\n1    151    -19     17     -1     31     -1    157    -79    -53 [150-159]\n-1      1     -1    163     41      1    -83    167     -1      1 [160-169]\n-17     19     43    173     29     -1     -1    -59    -89    179 [170-179]\n1    181      1    -61      1     37     31    -17     47      1 [180-189]\n-19    191     -1    193    -97     -1      1    197      1    199 [190-199]\n-1    -67   -101    -29    -17     41   -103     -1      1    -19 [200-209]\n-1     17     37    223      1      1   -113    227    -19    229 [220-229]\n1     -1    -29    233     -1     47     59    -79     17    239 [230-239]\n-1      1     -1 |   -1     61      1     41     19    -31    -83 [240-249]\n-1    251     -1      1   -127    -17      1    257     43    -37 [250-259]\n1     29   -131    263     -1     53     19    -89     67    269 [260-269]\n1    271     17      1   -137     -1      1    277   -139     31 [270-279]\n1    281     47    283     71    -19      1    -41     -1      1 [280-289]\n-29    -97     73    293      1     59    -37      1   -149     -1 [290-299]\n-1    -43   -151   -101     19     61    -17    307      1   -103 [300-309]\n-31    311      1    313   -157     -1     79    317     53    -29 [310-319]\n1   -107     -1    323      1      1   -163   -109    -41    -47 [320-329]\n-1    331     83     37   -167     67      1    337     -1   -113 [330-339]\n17    -31    -19     -1    -43      1   -173    347    -29    349 [340-349]\n1     -1      1    353     59     71     89     17   -179    359 [350-359]\n-1      1   -181     -1     -1     73     61    367     -1     41 [360-369]\n-37    -53    -31    373     17     -1    -47     29     -1    379 [370-379]\n19   -127   -191    383      1      1   -193     43     97    389 [380-389]\n1    -17     -1   -131   -197     79     -1    397   -199     19 [390-399]\nNo assumptions again\n[program name] -2 -5\nSetting f(2)=-1... Setting f(5)=-1... Deducing... Deducing...\n|    0 |    1     -1 |    3      1     -1     -3      7     -1      1 [0-9]\n1     11      3     13     -7     -3      1     17     -1     19 [10-19]\n-1     21    -11     23     -3      1    -13      3      7     29 [20-29]\n3     31     -1     33    -17     -7      1     37    -19     39 [30-39]\n1     41    -21     43     11     -1    -23     47      3      1 [40-49]\n-1     51     13     53     -3    -11     -7     57    -29     59 [50-59]\n-3     61    -31      7      1    -13    -33     67     17     69 [60-69]\n7     71     -1     73    -37      3     19     77    -39     79 [70-79]\n-1      1    -41     83     21    -17    -43     87    -11     89 [80-89]\n1     91     23     93    -47    -19     -3     97     -1     11 [90-99]\n1    101    -51    103    -13    -21    -53    107      3    109 [100-109]\n11    111      7    113    -57    -23     29     13    -59    119 [110-119]\n3      1    -61    123     31     -1     -7    127     -1    129 [120-129]\n13    131     33    133    -67     -3    -17    137    -69    139 [130-139]\n-7    141    -71    143      1    -29    -73      3     37    149 [140-149]\n-3    151    -19     17    -77    -31     39    157    -79    159 [150-159]\n1    161     -1    163     41    -33    -83    167    -21      1 [160-169]\n17     19     43    173    -87      7     11    177    -89    179 [170-179]\n-1    181    -91    183    -23    -37    -93    187     47     21 [180-189]\n19    191      3    193    -97    -39      1    197    -11    199 [190-199]\n-1    201   -101    203     51    -41   -103     23     13    209 [200-209]\n21    211     53    213   -107    -43     -3    217   -109    219 [210-219]\n-11    221   -111    223     -7      1   -113    227     57    229 [220-229]\n23    231    -29    233    -13    -47     59    237   -119    239 [230-239]\n-3    241     -1      3     61     -1   -123    247    -31    249 [240-249]\n1    251      7    253   -127    -51      1    257   -129    259 [250-259]\n-13     29   -131    263    -33    -53   -133    267     67    269 [260-269]\n3    271     17    273   -137     11     69    277   -139     31 [270-279]\n7    281   -141    283     71    -57   -143    287     -1      1 [280-289]\n29    291     73    293     -3    -59    -37     33   -149    299 [290-299]\n3    301   -151    303     19    -61    -17    307     77    309 [300-309]\n31    311    -39    313   -157     -7     79    317   -159    319 [310-319]\n-1    321   -161    323      1     13   -163    327    -41    329 [320-329]\n33    331     83     37   -167    -67     21    337     -1    339 [330-339]\n-17    341    -19      7    -43    -69   -173    347     87    349 [340-349]\n-7     39    -11    353   -177    -71     89    357   -179    359 [350-359]\n1 |    1   -181      3     91    -73   -183    367     23     41 [360-369]\n37    371     93    373   -187     -3    -47    377    -21    379 [370-379]\n-19    381   -191    383     -3    -77   -193     43     97    389 [380-389]\n39    391     -1    393   -197    -79     11    397   -199    399 [390-399]\nRetrieved from "https://asone.ai/polymath/index.php?title=Computer_proof_that_completely_multiplicative_sequences_have_discrepancy_greater_than_2&oldid=2993"\nThis page was last modified on 3 February 2010, at 16:59.


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url: =Amroha MP (Lok Sabha) Election Results 2019 Live: Candidate List, Constituency Map, Winner & Runner Up - Oneindia\nAmroha Lok Sabha Election Result\nAmroha Lok Sabha (MP) Election 2019\nKunwar Danish Ali of BSP won the Amroha Lok Sabha constituency with a margin of 63,248 votes by defeating Kanwar Singh Tanwar of BJP. Kunwar Danish Ali who secured 6,01,082 votes. Kunwar Danish Ali of BSP is the incumbent MP of the Amroha constituency.Amroha Lok Sabha constituency falls inside the vicinity of Uttar Pradesh. Naugawan Sadat, Garhmukteshwar, Hasanpur, Amroha, Dhanaura (sc) are the assembly constituencies factored in Amroha Lok Sabha constituency.\nThis constituency has witnessed 71.04% voter turnout in the 2019 Lok Sabha elections. A total of 11 candidates contested in this constituency.\nInteresting Facts About Amroha Lok Sabha Constituency\n2019 Amroha MP ELECTION RESULT ANALYSIS\nVOTES 6,01,082 (51.41%)\nVOTES 5,37,834 (46%)\nVOTES 12,510 (1.07%)\nVOTES 6,617 (0.57%)\nVOTES 3,649 (0.31%)\nVOTES 2,056 (0.18%)\nVOTES 1,392 (0.12%)\nVOTES 1,164 (0.1%)\nVOTES 979 (0.08%)\nVOTES 954 (0.08%)\nVOTES 945 (0.08%)\n2019 Amroha Lok Sabha Elections - Voters Turnout & Party Vote Share\nConstituencies Nearby Amroha Parliamentary Constituency\nList of Amroha MP's and Runner Up Candidates from Past Lok Sabha Elections\nKunwar Danish Ali BSP Winner 6,01,082 51% 63,248 5%\nKanwar Singh Tanwar BJP Runner Up 5,37,834 46% 63,248 -\nKanwar Singh Tanwar BJP Winner 5,28,880 49% 1,58,214 15%\nHumera Akhtar SP Runner Up 3,70,666 34% 0 -\nDevendra Nagpal RLD Winner 2,83,182 40% 92,083 13%\nMehboob Ali SP Runner Up 1,91,099 27% 0 -\nHarish Nagpal IND Winner 2,87,522 32% 17,884 2%\nMahmood Madni RLD Runner Up 2,69,638 30% 0 -\nRashid Alvi BSP Winner 3,37,919 44% 93,225 12%\nChetan Chauhan BJP Runner Up 2,44,694 32% 0 -\nChetan Chauhan BJP Winner 2,95,603 37% 65,515 8%\nAlley Hasan BSP Runner Up 2,30,088 29% 0 -\nPratap Singh SP Winner 2,57,905 39% 47,600 7%\nChetan Chouhan BJP Runner Up 2,10,305 32% 0 -\nChetan Chauhan BJP Winner 2,25,805 43% 57,877 11%\nHar Govind JD Runner Up 1,67,928 32% 0 -\nHar Govind JD Winner 2,71,559 50% 1,48,082 27%\nKhursheed Ahmad INC Runner Up 1,23,477 23% 0 -\nRam Pal Singh INC Winner 1,81,642 40% 17,277 4%\nIshrat Ali Ansari IND Runner Up 1,64,365 36% 0 -\nChandra Pal Singh JNP(S) Winner 1,32,602 37% 42,682 12%\nIsharat Ali JNP Runner Up 89,920 25% 0 -\nChandrapal Singh BLD Winner 2,09,895 59% 1,36,494 38%\nSattar Ahmad INC Runner Up 73,401 21% 0 -\nIshaque Sambhali CPI Winner 92,580 35% 31,042 12%\nChandra Pal Singh IND Runner Up 61,538 23% 0 -\nI. Sambhali CPI Winner 70,306 26% 4,057 2%\nR. Singh BJS Runner Up 66,249 24% 0 -\nHifzul Rahman INC Winner 64,022 29% 17,192 8%\nHardev Sahai JS Runner Up 46,830 21% 0 -\nHifzul Rahman INC Winner 74,220 39% 22,646 12%\nBoota Ram BJS Runner Up 51,574 27% 0 -\n18 - Agra (SC) | 44 - Akbarpur | 15 - Aligarh | 52 - Allahabad | 55 - Ambedkar Nagar | 37 - Amethi | 24 - Aonla | 69 - Azamgarh | 23 - Badaun | 11 - Baghpat | 56 - Bahraich (SC) | 72 - Ballia | 48 - Banda | 67 - Bansgaon (SC) | 53 - Bara Banki (SC) | 25 - Bareilly | 61 - Basti | 78 - Bhadohi | 4 - Bijnor | 14 - Bulandshahr (SC) | 76 - Chandauli | 66 - Deoria | 29 - Dhaurahra | 60 - Domariyaganj | 22 - Etah | 41 - Etawah (SC) | 54 - Faizabad | 40 - Farrukhabad | 49 - Fatehpur | 19 - Fatehpur Sikri | 20 - Firozabad | 13 - Gautam Buddh Nagar | 12 - Ghaziabad | 75 - Ghazipur | 70 - Ghosi | 59 - Gonda | 64 - Gorakhpur | 47 - Hamirpur | 31 - Hardoi (SC) | 16 - Hathras (SC) | 45 - Jalaun (SC) | 73 - Jaunpur | 46 - Jhansi | 2 - Kairana | 57 - Kaiserganj | 42 - Kannauj | 43 - Kanpur | 50 - Kaushambi (SC) | 28 - Kheri | 65 - Kushi Nagar | 68 - Lalganj (SC) | 35 - Lucknow | 74 - Machhlishahr (SC) | 63 - Maharajganj | 21 - Mainpuri | 17 - Mathura | 10 - Meerut | 79 - Mirzapur | 32 - Misrikh (SC) | 34 - Mohanlalganj (SC) | 6 - Moradabad | 3 - Muzaffarnagar | 5 - Nagina (SC) | 51 - Phulpur | 26 - Pilibhit | 39 - Pratapgarh | 36 - Rae Bareli | 7 - Rampur | 80 - Robertsganj (SC) | 1 - Saharanpur | 71 - Salempur | 8 - Sambhal | 62 - Sant Kabir Nagar | 27 - Shahjahanpur (SC) | 58 - Shrawasti | 30 - Sitapur | 38 - Sultanpur | 33 - Unnao | 77 - Varanasi |


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url: =Match en direct > Grèce > C Ethniki > Apollon Paralimniou - Apollon Kalamaria FC\nCalendrier Apollon Kalamaria FC - Apollon Paralimniou\nLe dernier match Apollon Kalamaria FC - Apollon Paralimniou était le dimanche 04 décembre 2016 (Grèce > C Ethniki).\nPariez maintenant sur le match Apollon Paralimniou - Apollon Kalamaria FC et bénéficiez d'un bonus d'inscription sur chaque site de paris sportifs !\nMatch Arsenal - BurnleyMatch Monaco - LorientRugby en directPronostic Foot - Grille N°29Match Standard de Liège - Club BrugesTennis en directMatch Kasimpasa SK - TrabzonsporMatch Palerme - Inter MilanMatch Bayer Leverkusen - Hertha BSCMatch Lyon - Marseille\nStats Apollon Paralimniou - Apollon Kalamaria FC\n- Tilikratis - Apollon Larisas - Diagoras Sevastis - Niki Volos - Apolloniou / Istiaias - Pydna Kitros - Karaiskakis - Ethnikos Filippiada0 - 0 Asteras Petriti - Amvrakia Kostakis - Thesprotos - Pierikos - Olympiakos Volos - Rigas Feraios - Langadas - Kardia - Doxa Proskyniton - Orfeas Xanthi - Kampaniakos Chalastra - Makedonikos Foufas - Nestos Chrisoupolis - AO Kavala - Doxa Dramas - Naousa - Achaiki - Pylou AO Tsiklitiras1 - 1 Panarkadikos - Thiva - Panargiakos Agros - Doxa Megalopoli - AO Loutraki - Fostiras - Ermionidas-Ermis - PAO Vardas - Panachaiki - Chalkis2 - 0 Ergotelis Heraklion - Ermis Zoniana - Atsalenios - PAE Ethnikos Pirée - Orfeas Xanthi - Kardia - Langadas - Makedonikos Foufas - Apollon Kalamaria FC - Pontion Vatolakkou - Doxa Proskyniton - AO Kavala - Eordaikos - Naousa - Kampaniakos Chalastra - Doxa Dramas - Nestos Chrisoupolis - Apollon Paralimniou - Pydna Kitros - Apollon Larisas - Niki Volos - Ethnikos Filippiada - Tilikratis - Amvrakia Kostakis - Diagoras Sevastis - Achilleas Neokaisareia - Apolloniou / Istiaias - Pierikos - Karaiskakis - Rigas Feraios - Asteras Petriti - Olympiakos Volos - Thesprotos - Mavroi Aetoi Elefther. - Zevgolateio - Pylou AO Tsiklitiras - Achaiki - Doxa Megalopoli - Amaliadas / Panopoulou - Fostiras - Aiolikos - PAO Vardas - Panarkadikos - Chalkis - Panargiakos Agros - Panachaiki - Ermionidas-Ermis - AO Loutraki - Thyella Diastavroseos - Ermis Zoniana - Ergotelis Heraklion - Proodeftiki FC2 - 1 Ialysos - AEEK INKA - Kifisia - Rodos - PAE Ionikos Nikaias - PAE Ethnikos Pirée - Panthiraikos - Atsalenios - Agios Ierotheos - Triglia Rafinas25/01 Apollon Larisas - Niki Volos25/01 Pydna Kitros - Tilikratis25/01 Achilleas Neokaisareia - Karaiskakis25/01 Pierikos - Asteras Petriti25/01 Rigas Feraios - Mavroi Aetoi Elefther.25/01 Olympiakos Volos - Thesprotos25/01 Orfeas Xanthi - Langadas25/01 Makedonikos Foufas - Doxa Proskyniton25/01 Pontion Vatolakkou - Eordaikos25/01 AO Kavala - Kampaniakos Chalastra25/01 Doxa Dramas - Nestos Chrisoupolis25/01 Thiva - Amaliadas / Panopoulou26/01 Naousa - Apollon Paralimniou29/01 Mavroi Aetoi Elefther. - Achilleas Neokaisareia29/01 Eordaikos - Almopos29/01 Makedonikos Foufas - Orfeas Xanthi29/01 AO Kavala - Langadas29/01 Naousa - Apollon Kalamaria FC29/01 Doxa Dramas - Doxa Proskyniton29/01 Apollon Paralimniou - Kampaniakos Chalastra29/01 Apollon Larisas - Ethnikos Filippiada29/01 Amvrakia Kostakis - Pydna Kitros29/01 Pierikos - Tilikratis29/01 Rigas Feraios - Diagoras Sevastis29/01 Olympiakos Volos - Apolloniou / Istiaias29/01 Thesprotos - Karaiskakis29/01 Pylou AO Tsiklitiras - Thiva29/01 Doxa Megalopoli - Zevgolateio29/01 PAO Vardas - Achaiki29/01 Chalkis - Amaliadas / Panopoulou29/01 Panachaiki - Aiolikos29/01 Ermionidas-Ermis - Panarkadikos29/01 AO Loutraki - Panargiakos Agros29/01 Ermis Zoniana - Ilisiakos29/01 Proodeftiki FC - Thyella Diastavroseos29/01 Rodos - Ergotelis Heraklion29/01 PAE Ethnikos Pirée - Ialysos29/01 Atsalenios - Kifisia29/01 Agios Ierotheos - PAE Ionikos Nikaias29/01 Triglia Rafinas - Panthiraikos\nVous consultez actuellement la page :Apollon Paralimniou - Apollon Kalamaria FCSuivez le match Apollon Paralimniou - Apollon Kalamaria FC en direct (résumé, score et buts). Le résultat de ce match C Ethniki entre Apollon Paralimniou et Apollon Kalamarias FC est à suivre en live à partir de 15h30.


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url: =Trade Routes | Technology Trends\nRead more about Trade Routes: Modern Routes\nOther articles related to "trade routes, trade route, trade, route":\nTrade Routes - Modern Routes - Pipeline Networks\n... In some select cases, pipelines can even transport solids, such as coal and other minerals, over long distances short distance transportation of goods such as grain, cement, concrete, solid wastes, pulp etc ... is also feasible ...\nAncient Maritime History - Prehistory\n... rise of ancient civilizations, seafaring exploration led to ocean trade routes ... The Arabian Sea has been an important marine trade route since the era of the coastal sailing vessels from possibly as early as the 3rd millennium BCE, certainly the late 2nd millennium BCE through the later days ... well-established combined land-sea trade routes depended upon water transport through the Sea around the rough inland terrain features to its north ...\nMauritius Campaign Of 1809–1811 - Background\n... The Indian Ocean was a vital part of the chain of trade links that connected the British Empire ... continent of India, from which heavily laden East Indiamen brought millions of pounds worth of trade goods to Britain every year ... Trade with India was vital to the financial security of Britain and consequently the trade routes across the Indian Ocean were a high priority for protection from the Royal Navy ...\n... The Silk Road or Silk Route is a historical network of interlinking trade routes across the Afro-Eurasian landmass that connected East, South, and Western Asia ... the Silk Road gets its name from the lucrative Chinese silk trade along it, which began during the Han Dynasty (206 BC – 220 AD) ... The central Asian sections of the trade routes were expanded around 114 BC by the Han dynasty, largely through the missions and explorations of Zhang Qian, but earlier trade routes ...\nArchaic Globalization - Emergence of A World System - Major Trade Routes\n... During the time of archaic globalization there were three major trade routes which connected Europe, China and the Middle East ... The northern most route went through mostly the Mongol Empire and was nearly 5000 miles long ... Even though the route consisted of mostly vast stretches of desert with little to no resources, merchants still traveled it ...\nFamous quotes containing the words routes and/or trade:\nTerms related to trade routes:


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Select variantsProductFilter10.19900.010.19900.1LampFilter1XLEVO 23W SKI (3000K)/ME-OPTIK-DB 7031XLEVO 23W SKI (3000K)/S-OPTIK-DB 7031XLEVO 23W SKI (4000K)/ME-OPTIK-DB 7031XLEVO 23W SKI(4000K)NA MIT SL/S-OPTIK-DB 7031XLEVO 23W SKI(4000K)NA O.SL/ME-OPTIK-7031XLEVO 23W SKI (4000K)/S-OPTIK-DB 7031XLEVO 23W SKI (5600K)/ME-OPTIK-DB 7031XLEVO 23W SKI (5600K)/S-OPTIK-DB 7031XLEVO 23W SKII (3000K)/ME-OPTIK-DB 7031XLEVO 23W SKII (3000K)/S-OPTIK-DB 7031XLEVO 23W SKII (4000K)/ME-OPTIK-DB 7031XLEVO 23W SKII (4000K)/S-OPTIK-DB 7031XLEVO 23W SKII (5600K)/ME-OPTIK-DB 7031XLEVO 23W SKII (5600K)/S-OPTIK-DB 7032XLEVO 46W SKI (3000K)/ME-OPTIK-DB 7032XLEVO 46W SKI (3000K)/S-OPTIK-DB 7032XLEVO 46W SKI (4000K)/ME-OPTIK-DB 7032XLEVO 46W SKI(4000K)NA MIT SL/S-OPTIK-DB 7032XLEVO 46W SKI(4000K)NA O.SL/S-OPTIK-DB7032XLEVO 46W SKI (4000K)/S-OPTIK-DB 7032XLEVO 46W SKI (5600K)/ME-OPTIK-DB 7032XLEVO 46W SKI(5600K)NA O.SL/S-OPTIK-DB7032XLEVO 46W SKI (5600K)/S-OPTIK-DB 7032XLEVO 46W SKII (3000K)/ME-OPTIK-DB 7032XLEVO 46W SKII (3000K)/S-OPTIK-DB 7032XLEVO 46W SKII (4000K)/ME-OPTIK-DB 7032XLEVO 46W SKII (4000K)/S-OPTIK-DB 7032XLEVO 46W SKII (5600K)/ME-OPTIK-DB 7032XLEVO 46W SKII (5600K)/S-OPTIK-DB 7033XLEVO 69W SKI (3000K)/ME-OPTIK-DB 7033XLEVO 69W SKI (3000K)/ME-OPTIK-DP-DB 7033XLEVO 69W SKI (3000K)/S-OPTIK-DB 7033XLEVO 69W SKI (4000K)/ME-OPTIK-DB 7033XLEVO 69W SKI (4000K)/ME-OPTIK DP -DB 7033XLEVO 69W SKI (4000K)/S-OPTIK-DB 7033XLEVO 69W SKI (5600K)/ME-OPTIK-DB 7033XLEVO 69W SKI (5600K)/S-OPTIK-DB 7033XLEVO 69W SKII (3000K)/ME-OPTIK-DB 7033XLEVO 69W SKII (3000K)/S-OPTIK-DB 7033XLEVO 69W SKII (4000K)/ME-OPTIK-DB 7033XLEVO 69W SKII (4000K)/S-OPTIK-DB 7033XLEVO 69W SKII (5600K)/ME-OPTIK-DB 7033XLEVO 69W SKII (5600K)/S-OPTIK-DB 7034XLEVO 92W SKI (3000K)/ME-OPTIK-DB 7034XLEVO 92W SKI (3000K)/S-OPTIK-DB 7034XLEVO 92W SKI (4000K)/ME-OPTIK-DB 7034XLEVO 92W SKI (4000K)/S-OPTIK-DB 7034XLEVO 92W SKI (5600K)/ME-OPTIK-DB 7034XLEVO 92W SKI (5600K)/S-OPTIK-DB 7034XLEVO 92W SKII (3000K)/ME-OPTIK-DB 7034XLEVO 92W SKII (3000K)/S-OPTIK-DB 7034XLEVO 92W SKII (4000K)/ME-OPTIK-DB 7034XLEVO 92W SKII (4000K)/S-OPTIK-DB 7034XLEVO 92W SKII (5600K)/ME-OPTIK-DB 7034XLEVO 92W SKII (5600K)/S-OPTIK-DB 703SpigotLuminaire housingFilter60074010.19900.01XLEVO 23W SKI (3000K)/ME-OPTIK-DB 70376,1/6060010.19900.01XLEVO 23W SKI (3000K)/S-OPTIK-DB 70376,1/6060010.19900.01XLEVO 23W SKI (4000K)/ME-OPTIK-DB 70376,1/6060010.19900.01XLEVO 23W SKI(4000K)NA MIT SL/S-OPTIK-DB 70376,1/6060010.19900.01XLEVO 23W SKI(4000K)NA O.SL/ME-OPTIK-70376,1/6060010.19900.01XLEVO 23W SKI (4000K)/S-OPTIK-DB 70376,1/6060010.19900.01XLEVO 23W SKI (5600K)/ME-OPTIK-DB 70376,1/6060010.19900.01XLEVO 23W SKI (5600K)/S-OPTIK-DB 70376,1/6060010.19900.01XLEVO 23W SKII (3000K)/ME-OPTIK-DB 70376,1/6060010.19900.01XLEVO 23W SKII (3000K)/S-OPTIK-DB 70376,1/6060010.19900.01XLEVO 23W SKII (4000K)/ME-OPTIK-DB 70376,1/6060010.19900.01XLEVO 23W SKII (4000K)/S-OPTIK-DB 70376,1/6060010.19900.01XLEVO 23W SKII (5600K)/ME-OPTIK-DB 70376,1/6060010.19900.01XLEVO 23W SKII (5600K)/S-OPTIK-DB 70376,1/6060010.19900.02XLEVO 46W SKI (3000K)/ME-OPTIK-DB 70376,1/6060010.19900.02XLEVO 46W SKI (3000K)/S-OPTIK-DB 70376,1/6060010.19900.02XLEVO 46W SKI (4000K)/ME-OPTIK-DB 70376,1/6060010.19900.02XLEVO 46W SKI(4000K)NA MIT SL/S-OPTIK-DB 70376,1/6060010.19900.02XLEVO 46W SKI(4000K)NA O.SL/S-OPTIK-DB70376,1/6060010.19900.02XLEVO 46W SKI (4000K)/S-OPTIK-DB 70376,1/6060010.19900.02XLEVO 46W SKI (5600K)/ME-OPTIK-DB 70376,1/6060010.19900.02XLEVO 46W SKI(5600K)NA O.SL/S-OPTIK-DB70376,1/6060010.19900.02XLEVO 46W SKI (5600K)/S-OPTIK-DB 70376,1/6060010.19900.02XLEVO 46W SKII (3000K)/ME-OPTIK-DB 70376,1/6060010.19900.02XLEVO 46W SKII (3000K)/S-OPTIK-DB 70376,1/6060010.19900.02XLEVO 46W SKII (4000K)/ME-OPTIK-DB 70376,1/6060010.19900.02XLEVO 46W SKII (4000K)/S-OPTIK-DB 70376,1/6060010.19900.02XLEVO 46W SKII (5600K)/ME-OPTIK-DB 70376,1/6060010.19900.02XLEVO 46W SKII (5600K)/S-OPTIK-DB 70376,1/6060010.19900.03XLEVO 69W SKI (3000K)/ME-OPTIK-DB 70376,1/6060010.19900.03XLEVO 69W SKI (3000K)/ME-OPTIK-DP-DB 70376,1/6060010.19900.03XLEVO 69W SKI (3000K)/S-OPTIK-DB 70376,1/6060010.19900.03XLEVO 69W SKI (4000K)/ME-OPTIK-DB 70376,1/6060010.19900.03XLEVO 69W SKI (4000K)/ME-OPTIK DP -DB 70376,1/6060010.19900.03XLEVO 69W SKI (4000K)/S-OPTIK-DB 70376,1/6060010.19900.03XLEVO 69W SKI (5600K)/ME-OPTIK-DB 70376,1/6010.19900.03XLEVO 69W SKI (5600K)/S-OPTIK-DB 70376,1/6060010.19900.03XLEVO 69W SKII (3000K)/ME-OPTIK-DB 70376,1/6060010.19900.03XLEVO 69W SKII (3000K)/S-OPTIK-DB 70376,1/6060010.19900.03XLEVO 69W SKII (4000K)/ME-OPTIK-DB 70376,1/6060010.19900.03XLEVO 69W SKII (4000K)/S-OPTIK-DB 70376,1/6060010.19900.03XLEVO 69W SKII (5600K)/ME-OPTIK-DB 70376,1/6060010.19900.03XLEVO 69W SKII (5600K)/S-OPTIK-DB 70376,1/6060010.19900.13XLEVO 69W SKI (3000K)/ME-OPTIK-DB 70376,1/6074010.19900.13XLEVO 69W SKI (3000K)/S-OPTIK-DB 70376,1/6074010.19900.13XLEVO 69W SKI (4000K)/ME-OPTIK-DB 70376,1/6074010.19900.13XLEVO 69W SKI (4000K)/S-OPTIK-DB 70376,1/6074010.19900.13XLEVO 69W SKI (5600K)/S-OPTIK-DB 70376,1/6074010.19900.13XLEVO 69W SKII (3000K)/ME-OPTIK-DB 70376,1/6074010.19900.13XLEVO 69W SKII (3000K)/S-OPTIK-DB 70376,1/6074010.19900.13XLEVO 69W SKII (4000K)/ME-OPTIK-DB 70376,1/6074010.19900.13XLEVO 69W SKII (4000K)/S-OPTIK-DB 70376,1/6074010.19900.13XLEVO 69W SKII (5600K)/ME-OPTIK-DB 70376,1/6074010.19900.13XLEVO 69W SKII (5600K)/S-OPTIK-DB 70376,1/6074010.19900.14XLEVO 92W SKI (3000K)/ME-OPTIK-DB 70376,1/6074010.19900.14XLEVO 92W SKI (3000K)/S-OPTIK-DB 70376,1/6074010.19900.14XLEVO 92W SKI (4000K)/ME-OPTIK-DB 70376,1/6074010.19900.14XLEVO 92W SKI (4000K)/S-OPTIK-DB 70376,1/6074010.19900.14XLEVO 92W SKI (5600K)/ME-OPTIK-DB 70376,1/6074010.19900.14XLEVO 92W SKI (5600K)/S-OPTIK-DB 70376,1/6074010.19900.14XLEVO 92W SKII (3000K)/ME-OPTIK-DB 70376,1/6074010.19900.14XLEVO 92W SKII (3000K)/S-OPTIK-DB 70376,1/6074010.19900.14XLEVO 92W SKII (4000K)/ME-OPTIK-DB 70376,1/6074010.19900.14XLEVO 92W SKII (4000K)/S-OPTIK-DB 70376,1/6074010.19900.14XLEVO 92W SKII (5600K)/ME-OPTIK-DB 70376,1/6074010.19900.14XLEVO 92W SKII (5600K)/S-OPTIK-DB 70376,1/60740DescriptionLuminaire SERA 60010.19900.0V113 3XLEVO 69W SKI (5600K)/S-OPTIK-DB 703 Luminaire SERA 600Housing constructed of die-cast aluminiumCover made of clear single-pane tempered safety glassAdjust to tilt angles of 10° or 15°No tools required for openingLight distribution: asymmetrical wide beam, S-optic(Characteristic: for side streets and pathway illumination)Elec. equip.: LED-3xLEVO approx.69W(5600K)With electronical ballast(95-277V / 47-63Hz) - 500 mAIngress protection IP66, protection rating ICan be mounted on standard poles with fitter diameters- 60 mm (side mounted) OR- 76,1 mm (pole top mounted)Colour: DB 703 (Powder coated)\nPhotometric reportsSKL45194C2A.GIF (GIF, 5.49 KB)SKL45194C2A.LDT (BIN, 18.81 KB)SKL45194C2A.IES (BIN, 54.64 KB)Product imagesSERA.zipTechnical values


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=Close window? - Σελίδα 2 - freestuff.gr\nΔημοσίευση από panosru » 15 Φεβ 2006 20:54\nfile apo cracks oti thes! an den htan paranoma tha eimai bilioner tora\nΔημοσίευση από Knorcedger » 15 Φεβ 2006 21:04\nΦιλε, τα προγραμματα που δεν μπορω να βρω κρακ, ειναι μετρημενα στα δαχτυλα του ενος χεριου, αλλα νομιζω πως πρεπει να συνεχισουμε αυτη την μινι (αλλα και οφέλιμη) κοντρα prive\nΔημοσίευση από panosru » 15 Φεβ 2006 21:11\nden to blaipo san kontra!\nkai ontos einai ofelimi!!\nΔημοσίευση από DrJim » 16 Φεβ 2006 22:07\npanosru pos ginetai na mou doseis to crack?\nna sou doso email?\nΔημοσίευση από spookyb52 » 16 Φεβ 2006 22:30\nΡε παιδιά υπάρχουν και τα pms για αυτές τις συζητήσεις\nΆς κρατήσουμε τουλάχιστον τα προσχήματα γιατί κυκλοφορούν και κλειδαράδες στην γειτονιά\nΔημοσίευση από panosru » 16 Φεβ 2006 23:16\nnai paidia otidhpote peri crack einai paranoma as krathsoume to forum se kapoio epipedo opos leei kai to spookub52 (akoma lioneis sto diabasma? ) an einai DrJim sthle pm - pantos exei dikio o Knorcedger den exei crack gia thn teleytaia version (mProjector v2.0 de) -\nto thema ligei edo( gia to crack leo den eimai mod na kano lock )\nΕγγραφή: 26 Σεπ 2005 20:12\nΔημοσίευση από poto74 » 18 Φεβ 2006 14:19\n
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url: =Read Online Bible - Modern Greek Bible online on Jesus Work Ministry Romans Chapter 8:1-39.\nROM 8:1  Den einai twra loipon oudemia katakrisiV eiV touV en Cristw, Ihsou, touV mh peripatountaV kata thn sarka, alla kata to pneuma.\nROM 8:2 Dioti o nomoV tou PneumatoV thV zwhV en Cristw Ihsou me hleuqerwsen apo tou nomou thV amartiaV kai tou qanatou.\nROM 8:3 Epeidh to adunaton eiV ton nomon, kaqoti hto aniscuroV dia thV sarkoV, o QeoV pemyaV ton eautou Uion me omoiwma sarkoV amartiaV kai peri amartiaV, katekrine thn amartian en th sarki,\nROM 8:4 dia na plhrwqh h dikaiosunh tou nomou eiV hmaV touV mh peripatountaV kata thn sarka, alla kata to pneuma×\nROM 8:5 dioti oi zwnteV kata thn sarka ta thV sarkoV fronousin, oi de kata to pneuma ta tou pneumatoV.\nROM 8:6 Epeidh to fronhma thV sarkoV einai qanatoV, to de fronhma tou pneumatoV zwh kai eirhnh×\nROM 8:7 dioti to fronhma thV sarkoV einai ecqra eiV ton Qeon× epeidh eiV ton nomon tou Qeou den upotassetai× all' oude dunatai×\nROM 8:8 osoi de einai thV sarkoV den dunantai na areswsin eiV ton Qeon.\nROM 8:9 SeiV omwV den eisqe thV sarkoV, alla tou pneumatoV, ean to Pneuma tou Qeou katoikh en umin. All' ean tiV den ech to Pneuma tou Cristou, outoV den einai autou.\nROM 8:10  Ean de o CristoV hnai en umin, to men swma einai nekron dia thn amartian, to de pneuma zwh dia thn dikaiosunhn.\nROM 8:11 Ean de katoikh en umin to Pneuma tou anasthsantoV ton Ihsoun ek nekrwn, o anasthsaV ton Criston ek nekrwn qelei zwopoihsei kai ta qnhta swmata umwn dia tou PneumatoV autou tou katoikountoV en umin.\nROM 8:12 Ara loipon, adelfoi, eimeqa crewstai ouci eiV thn sarka, wste na zwmen kata sarka×\nROM 8:13 dioti ean zhte kata thn sarka, mellete na apoqanhte× all' ean dia tou PneumatoV qanatonhte taV praxeiV tou swmatoV, qelete zhsei.\nROM 8:14 Epeidh osoi dioikountai upo tou PneumatoV tou Qeou, outoi einai uioi tou Qeou.\nROM 8:15 Dioti den elabete pneuma douleiaV, dia na fobhsqe palin, all' elabete pneuma uioqesiaV, dia tou opoiou krazomen× Abba, o Pathr.\nROM 8:16 Auto to Pneuma summarturei me to pneuma hmwn oti eimeqa tekna Qeou.\nROM 8:17  Ean de tekna kai klhronomoi, klhronomoi men Qeou, sugklhronomoi de Cristou, ean sumpascwmen, dia na geinwmen kai summetocoi thV doxhV autou.\nROM 8:18 Epeidh fronw oti ta paqhmata tou parontoV kairou den einai axia na sugkriqwsi me thn doxan thn mellousan na apokalufqh eiV hmaV.\nROM 8:19 Dioti h megalh prosdokia thV ktisewV prosmenei thn fanerwsin twn uiwn tou Qeou.\nROM 8:20 Epeidh h ktisiV upetacqh eiV thn mataiothta, ouci ekousiwV, alla dia ton upotaxanta authn,\nROM 8:21 ep' elpidi oti kai auth h ktisiV qelei eleuqerwqh apo thV douleiaV thV fqoraV kai metabh eiV thn eleuqerian thV doxhV twn teknwn tou Qeou.\nROM 8:22 Epeidh exeuromen oti pasa h ktisiV sustenazei kai sunagwnia ewV tou nun×\nROM 8:23 kai ouci monon auth, alla kai autoi oitineV ecomen thn aparchn tou PneumatoV, kai hmeiV autoi stenazomen en eautoiV perimenonteV thn uioqesian, thn apolutrwsin tou swmatoV hmwn.\nROM 8:24 Dioti me thn elpida eswqhmen× elpiV de htiV blepetai den einai elpiV× dioti ekeino, to opoion blepei tiV, dia ti kai elpizei;\nROM 8:25 Ean de elpizwmen ekeino, to opoion den blepomen, dia thV upomonhV perimenomen auto.\nROM 8:26  WsautwV de kai to Pneuma sumbohqei eiV taV asqeneiaV hmwn× epeidh to ti na proseuchqwmen wV prepei den exeuromen, all' auto to Pneuma iketeuei uper hmwn dia stenagmwn alalhtwn×\nROM 8:27 o de ereunwn taV kardiaV exeurei ti einai to fronhma tou PneumatoV, oti kata Qeon iketeuei uper twn agiwn.\nROM 8:28 Exeuromen de oti panta sunergousi proV to agaqon eiV touV agapwntaV ton Qeon, eiV touV keklhmenouV kata ton proorismon autou×\nROM 8:29  dioti osouV proegnwrise, toutouV kai prowrise summorfouV thV eikonoV tou Uiou autou, dia na hnai autoV prwtotokoV metaxu pollwn adelfwn×\nROM 8:30 osouV de prowrise, toutouV kai ekalese, kai osouV ekalese, toutouV kai edikaiwse, kai osouV edikaiwse, toutouV kai edoxase.\nROM 8:31  Ti loipon qelomen eipei proV tauta; Ean o QeoV hnai uper hmwn, tiV qelei eisqai kaq' hmwn;\nROM 8:32 Epeidh ostiV ton idion eautou Uion den efeisqh, alla paredwken auton uper pantwn hmwn, pwV kai met' autou den qelei carisei eiV hmaV ta panta;\nROM 8:33 TiV qelei egkalesei touV eklektouV tou Qeou; QeoV einai o dikaiwn×\nROM 8:34 tiV qelei eisqai o katakrinwn; CristoV o apoqanwn, mallon de kai anastaV, ostiV kai einai en th dexia tou Qeou, ostiV kai mesiteuei uper hmwn.\nROM 8:35 TiV qelei maV cwrisei apo thV agaphV tou Cristou; qliyiV h stenocwria h diwgmoV h peina h gumnothV h kindunoV h macaira;\nROM 8:36 KaqwV einai gegrammenon, Oti eneka sou qanatoumeqa olhn thn hmeran. Elogisqhmen wV probata sfaghV.\nROM 8:37 All' eiV panta tauta upernikwmen dia tou agaphsantoV hmaV.\nROM 8:38 Epeidh eimai pepeismenoV oti oute qanatoV oute zwh oute aggeloi oute arcai oute dunameiV oute paronta oute mellonta\nROM 8:39 oute uywma oute baqoV oute allh tiV ktisiV qelei dunhqh na cwrish hmaV apo thV agaphV tou Qeou thV en Cristw Ihsou tw Kuriw hmwn.


url: = Ta ``agkaqia'' stis diapragmateyseis me thn troika\n Kafeteria leitoyrgoyse ws mini kazino sto Kranidi Argolidas\n Anablhqhke h programmatismenh pyraylikh dokimh\n Oktw nomosxedia prokeitai na paroysiasei sta mesa Aprilioy o Mperloyskoni\n Anoijan oi kalpes gia tis proedrikes ekloges\nOi apolyseis apo to Dhmosio kai oi enstaseis ths troikas gia thn epikeimenh sygxwneysh ths Eqnikhs Trapezas me th Eurobank, paramenoyn ta dyo megala ``agkaqia'' stis diapragmateyseis ths kybernhshs me toys epikefalhs ths troikas kai oi dyo pleyres exoyn apodoqei se enan ``agwna dromoy'' gia thn ejeyresh ths ``meshs odoy''.\nSton antipoda, h kybernhsh emfanizetai perissotero aisiodojh oti h troika mporei na peisqei apo thn protash gia ton ``neo foro'' sta akinhta (poy qa antikatasthsei efetos to eidiko telos), gegonos poy qa apomakrynei thn piqanothta lhchs prosqetwn metrwn gia to 2013.\nEinai en prokeimenw xarakthristiko, oti kykloi toy ypoyrgeioy Oikonomikwn anaferoyn pws h troika epanhlqe me pio sklhres protaseis gia apolyseis, enw h ellhnikh pleyra prospaqei gia kapoion symbibasmo, kaqws yparxoyn kai politika kai ideologika zhthmata.\nO prwqypoyrgos enhmerwqhke gia tis teleytaies ejelijeis sxetika me tis diapragmateyseis me thn troika enocei kai ths shmerinhs synanthshs toy me toys ekproswpoys twn daneistwn apo ton ypoyrgo Oikonomikwn Giannh Stoyrnara kai to oikonomiko epiteleio.\nDen tiqetai qema gia ton Antwnh Manitakh, diabebaiwse ton proedro ths DHMAR, Fwth Koybelh, o prwqypoyrgos, Antwnhs Samaras, se thlefwnikh epikoinwnia poy eixan, symfwna me egkyres plhrofories toy APE-MPE apo to periballon ths DHMAR.\nOi dyo arxhgoi syzhthsan tis ews twra diapragmateyseis ths ellhnikhs kybernhshs me ta melh ths troikas, enocei ths shmerinhs synanthshs toy prwqypoyrgoy mazi toys.\nEjalloy, synanthsh me ton proedro ths DHMAR Fwth Koybelh eixe xqesto meshmeri, o ypoyrgos Dioikhtikhs Metarryqmishs Antwnhs Manitakhs. O k. Manitakhs me ton k. Koybelh syzhthsan tis diarqrwtikes allages sto dhmosio, tis synexizomenes metarryqmistikes draseis kai ta sxedia stelexwshs proswpikoy twn ypoyrgeiwn kai forewn.\nSto plaisio twn elegxwn gia thn katapolemhsh toy paranomoy tzogoy, pragmatopoihqhke xqes Sabbato, organwmenh astynomikh epixeirhsh, sto Kranidi Argolidas, se kafeteria, poy leitoyrgoyse ws paranomo mini kazino.\nEidikotera, meta apo elegxo poy pragmatopoihsan oi astynomikoi, sthn kafeteria idiokthsias 36xronoy, synelhfqh mia 30xronh, ws ypeyqynh ths kafeterias, na exei egkatasthsei kai na leitoyrgei enan hlektroniko ypologisth, me to paranomo tyxero paignidi ``froytakia'', toy opoioy th diejagwgh eixe epitrecei se enan 67xrono.\nOi Hnwmenes Politeies apofasisan na kaqysterhsoyn thn prosxediasmenh pyraylikh dokimh, h opoia eixe programmatistei na pragmatopoihqei thn erxomenh ebdomada ejw apo thn Kalifornia. O logos ths anabolhs ths dokimhs einai gia ``na apofeyxqei opoiadhpote parejhghsh h esfalmenos ypologismos'', lambanontas ypoch tis tetamenes sxeseis me th Boreia Korea, dhlwse to Sabbato anwteros ajiwmatoyxos asfaleias twn HPA.\nO prwhn prwqypoyrgos ths Italias, Silbio Mperloyskoni, dhlwse to Sabbato oti to kentrodejio komma toy prokeitai na paroysiasei syntoma oktw nomosxedia sto koinoboylio, symperilambanomenhs mias protashs gia thn katarghsh toy foroy katoikias, se mia prospaqeia na analabei thn prwtoboylia para to politiko adiejodo sto opoio brisketai h xwra.\nAnoijan oi kalpes shmera sto Mayroboynio gia thn eklogh proedroy ths xwras, me ton ypochfio toy Dhmokratikoy Kommatos Filip Boygianobits na prohgeitai toy monadikoy antipaloy toy Miontragk Lekits arxhgo toy Dhmokratikoy Metwpoy.\nPeripoy 512.000 xiliades chfoforoi proserxontai stis kalpes ws tis 8 to brady (9 wra Elladas)


url: =Kansas City Hotel | Days Inn. There you go. - Part 149


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url: =Peter Duchin Pictures - Peter Duchin Photo Gallery - 2014\nFirst NamePeterLast NameDuchinFull NamePeter Oelrichs DuchinAge77Date of Birth28 July 1937BirthplaceNew York City, NYBuildAverageHair ColorBlackStar SignLeoEthnicityWhiteNationalityAmericanHigh SchoolThe Hotchkiss SchoolUniversityLa SorbonneYale UniversityClaim to FameFriend of Jackie O, Plays regularily at Whitehouse\nRelated GalleriesCoronet Blue Pictures (1)Fresh Horses Pictures (1)Jade Pictures (20)Six Degrees of Separation Pictures (18)The World of Henry Orient Pictures (3)Working Girl Pictures (17)\nRecent images of Peter Duchin. Photos. Hot. Popular. Latest Peter Duchin photos 2014 gallery. Peter Duchin photo shoot. Peter Duchin red carpet pictures. Magazine photos. Movie posters. Stills. Magazine covers.\n« Peter Donovan PicturesPeter Dyneley Pictures »\tP1 | P2 | P3 | P4 | P5 | P6 | P7 | P8 | P9 | P10 | P11 | P12 | P13 | P14 | P15 | P16 | P17 | P18 | P19 | P20 | P21 | P22 | P23 | P24 | P25 | P26 | P27 | P28 | P29


url: =Kimi Raikkonen to return to Sauber F1 team after Ferrari exit | F1 News | Autosport\n7 Alpine F1 team announces Brivio as racing director\nThe move to Sauber is a two-year deal for Raikkonen, who wrote on his official Instagram account: "Guess who's back?! Next two years with Sauber F1 team ahead!\n"Feels extremely good to go back where it all began!"\nThough the 2007 world champion has not won a race since 2013, and has not tasted victory in his second spell with Ferrari, his return represents a major coup for Sauber.\nSauber's revival has facilitated Leclerc's stunning rookie season, which has earned the 20-year-old an immediate graduation to Ferrari - although that is yet to be officially confirmed.