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9BWhXgv3f8AUP8AVVeqTV7vYNLiFIWJSoEEd1U7n+TKwrym18yUKIstJuFfrcxwM0tpstraFzwp2BFGt01l7asKTamxckJHf/LlP41h54oMA33/AArmMSBtvtWzwKgkniIB/Vtz329aiyyRJOMWdyBa5gcBx7q6t4gi40iTwSASe743rgzgpgqlKQLd94tPDvrRxydvLkE0OTvovFV2d3sxVJvyteDO4Mb7Cx51HYwinASEkhO9vKVchRzoz0LdxfaA0t7BW2o8SKmdIOjb2AUk9rq1cd9uHChb4p0uy+1vl9AxHRqPfIAIOlUwJidBge9En9k0JdltRSsCRbgfMHvmZphyvNFOIUkBJtBSbC9oAIMj8aH49SUmVIUnuKZHHYzV1LwUcfKBbbeog7geEm9d/lQkcQB/ufG/xrXE5kVSE27+J+G3dUTXFo/nVyh0dXJ/NqfcqYAYZIkhSUkgcQCQQe6FH0pIwOEUu4Fgd6dclUUt9Wv3b6e42+FjagZGMY0M2SYktqLZ5794/EQaMY4qUkQdjMDnQFcjQ6LyAD4j8b+grq61LaiH3BIkaY4ztypdcja5C+Cw+IKwRrvxUYSD3Wpja1oEuLClcgIAH3nvqvuj2IcUtSflikwLpLZ1H9qdJNuXGj2MzD5Kwpx11SwAT2gkHuAAG52otUuCJquSten+BCcc6VOBfWqLm/aSDskjkIAEcAKn5O6nMynDvpX8qSmGsUhtTutAEacQlPaWEzZzcRc807HYxbzq3lzKiT4cgO4C1NXstUoYzWDBQ0ojzW2PSmoPijPyLm0PeP8AZW9iEMoCg2WQULnthdhKkaTIBjZQG/gan9G/ZAvDhbbuJS6y4QV4ctEoMbLTK+yuePDxp3ybpI24mFlKFDgbA945eFFFPBQsR4gg0XmwNogt5cWh8yQERZsgBI/VIEpPrXBGIQ/raebTKSOwq/D3h3bwRRLVBoc66h1KVIOobhSYuJuAqbH8Kq4Ptdl45EuJIVMw6IvIWerRqQT2YUmQORk16mphlYJlzUnhaFT38D6CvUZajKuKBvFibuyoor0VvXgK1BA1SijGFECh+HTKqKJTauf9SnuyKPsbGihUL9ySh2gvTHIxi8OUCA4ntNn9Lik9xFvMGiINaurtWXFuLtDrVqmUa62RKTuDBB3BBgj1rj15iPWnLp1lQC+vSPes4O/YK+4+VJa0XrVhk3qxCcdro1FEsE7CY3vItG4g3NrwPjzNQmUibmKJMYdJKQqY947CwiB3z99Sz0UdMU6TY9kkCb8ALX741eECpXRfo6vGPpaTYG6zyQIn12vQzFPaiTz+z/aKtf2VZf1WGLxHbeNrXDaZCR5nUfOgzltjYWC3Oh0weWN4ZpKECyRA9KXOl2H6/DqQeFx40exTpNL+bYqBHA2/nSSdMba4KaMsPWsCaNJxhVvUnPcl1BcC47QoFgVlSAeItTUuVuFkqlRNxGEQsXHmLGp+S9Bkv7OwkXKSkST+sPGhfyg7EUYyTNSyoGbGqb5Lou4JjWjos00gJF4uVHcnnyFc05WlUgcLz4Xrzmehda4bNwgmeNU5LG2HxICVsqtEKSfG4+KTWiRKCJ2/3oTmOYSrUnhY/qn8DHxrCWXYlMib1avJKkPuU5UyltKz74Ekk7eu1V77RukHXQhE9Wldj9YiZV4Dh60SbC1o0qWqTuNhHlQXpfgwhWGaTxJKvVCR8NXrV4dlcnRCxuXFvDpJiSAkDx/maY/Z1lBQ6t2Ib6soTO5JUlU+ED41CzfCF1xlhO5USYiwHOdrmnvLMMECBYCIHKwqyyOPJV49yaNc6skRz+6hrWOdR7qyPz30XzLCFYEECOdCF4VQBMWFMrKn5EnikvBLHSXFr+aS5ZSTqsJiQn7VUZynHqw8JF0WGnwEAjyoDkTAU4pfBKdI8Sb/AAj1o4sUVSBtDdhsYFJCkmQa9SphsQtudB38xWKtaK0LEV4Ctor1aomSMGi9EQm1QcEKJJFcrqpbssmdBgjtxo5lFRX1QKlrNQ8TEUqGF7N2gtJBEgjaq5zHAlpZSdt0nmPxqxszVFJeckLt6Uzgk4uvAHLFNAVBE7URB0tnmqAPATP2xUBgXg1NUsK02AiJvwn+fwp1iy6IzxifCr46L4Tq8Kym0paQJH6oqhsSudRG1fQeVJhlv9RP7opXUdINh7ZrjHY2oBm6JSaOY2huJRINLJDN8C4Uysd6TSLlSCNYHBZHpT7ixoUJ5GkfKvcUfrLJpiH6GAl+pHcqGxFbJbA2rDl6w2aqWsltrNdi8ajtiu1SiSVgWdaoNxxFHW3SEBMbWJ5jgfMUKy/s8KIX3NeZY2T2b0rZrjOsx6L2bSPW5P7w9KYcW/pHwHeTsPWuGVdAFurK3FqGskrIEWP0WyRKuWqI5UxgxSnbQvmyxjSZvkDqVOreVsTpRJ+iNz3SRThgnwoSOJmefD7AKVUZFoxK276ElISCZhJSD+NN+EwmkUpkuMqGINONmzqrULQ+CVJ2nbv50UxKYFKea4oodaI4utjyUsJPwJqVyQ+Dxycuu6dZRMmRN47pFFH8jcabQGSlagsTqBA0xck6pN+HHa29TMTlyHAUkXJseFpsbjyIIIjvoc4cRhTYrKbdhwhYAmJCjC47yVU7iSa5FM8mpUiXmvRsvuFfXKan6LSQhPkDNeryelzQ/tUrbP6pUDG8FEyL+hFeo4qRYrYCs1kCthiJ3whqclyoOHqUK5HN+tnRw/SjZaqg4ipS1UPxrm9BLgHNVWNJmMPapozdy1KzxvTEECmYYytbxOj3gCe4gcJ4HlXkGDBBEDa4IMExfY+PdTl0Iy4dWpZ/8RQQD3Df4k+lKWKdl1wzcFzcyTfSAa0ZQ244t+RPdc2kCnzYnmTX0bh0wgdwFfP2CwBddaag/OLSnx1KAN/WvoJswmktR4GcPkgY5cUKW7epuNXc0JxC4BPKl4hmLXSvMdMxwSfU2FLuEb0tpHd9t6znKlreJWCEyCBz5E15tRNHfEaA9uzJVUhtiLmimT5GVdo1y6RrDYtwFVRdkBzEgVq1i5NA0vlRk0Wy5F6u1RVOxowBmiiGqG4BYou2uqUXR2yHABWIBIBCUqVcTBlIB+Jpt0UD6LtS44rgEhPqZ/6fjTHord0arEjJ1LubFjFYaMWo/WSk+Fo+740WbTArnmbcPIPNJHoZ++pIRasfUxrKzSwO8aIOMpK6QpJW3G5eaA7iXEwad8Wilx3BhbzYOwWFX/ROofZQlw7CSVoYlpGpIJgapJ5JAKl/6EqpEzLOnFvJSlSkBQ1KSCRoLyi4lMX7SWy3JM3B2pqzp/S2sn3VJCFHkhS0dbAO6i2laRy1GkfK2i4pT6gRrUopTHBR7PoIA8Kcx0oimRNyol9GWvluIeZKTCCpSVSEohKgkJMIMr7RPhXqdMhyf+j8IgKGp1atTihxWoEnyEAeVepp42hbcQKzWdNYcsDWnN1FsTiraR0wtSQaiYc1I11yM3bOijwjV40KxzlqnPuUEzB6qpFgFmztAdza9EczdrbopgS7iUiJCe2eXZ29SRTeGG5pC85UmyxMnwbTGGCVkEoRtzVuoxxO8CqmxVluCL3sCCAVEHf6XEUz5pj3G3ViTZShSl1hOvmdPLgSftA9KZlKTbT8AaSXAa6INheOwyVzZZI8UpWtPlqirqVZNVB7Om//AMggEbIc7+G/qfjVvvm1J5+xjD0BcaaX85xMNK8KNZgqlLpA/wBkjnQYIvI5Z7ggpCFfop+youU4ETeumX5v1iOqdBQ4kbKBEgcRPCsB/QaPVcFE75Gpl1KEcKRelWIkKPfHxoq9m8iJpTzzFaiEjYGT41eEbZWbpHHAokVYPs86JNY1T4dccbSyhCpQUD3iudWtKrDQOXGq1wz5bO1uIq4vYmEPnGIIJStppKgeRLwItVskWuUUhNVTC+B6H5boSv5XioWsNo1JSkrUSANALIKk9odoWE0Zw3QfBKfLCX8V1iQowUhKTpICtKi1pVBUJgnej2B6JpTh0sF1akoWhaSQiU6FJXpkC4JSJNSR0ZV1zrwxLoW6IB0tnQmRCUakmEiNuMkmTSychub09vbJ+a/avH3sB4HD4HDocSl19QbXCldWpWpal9WEpKW4cOqEwmdvGjeAylh5tLjbiylWxgA2MEEFMggggg7RQPPcnwmEDi3HVAuatDYShSpU6HTYjtQoCFK90GxFKn9dHW2gzhz1LaZvYuKKlFRJVECSdgLc6K9bkx8Nh8fpMNVHdgTu+31Vf737FjYzoiyqCpxadJJ3SPWU1zHRzD7dcf8AGj8KpnNs2Wq6lLcWdtSirfx2FaZVg1OOdUTDxFkKSkA2JgHcGxqu/JlXxKPT0OLTz+DLJz9Fwv3LrV0MZUP7RzyKf4ajD2dsatXWPT4o/gqp8NmTzCuwtxtSTBAURBHMTB8xTTkvtVfbIGISHkfWTCXB5e6v/TQFnjdSVDOb0bURjvxSUl/oxuxvs3w7qdK1ukbx82drjdBqCz7JcOkg9diDBBglqLGf7vamvKM7ZxTYcZWFp48weSgbpPcamKo25rowZ7otqXYJORJ4KWPT8K9RFRr1G/E5f6gOyPsU3XLEGB413iouLVcDz/Pxrc1M9uJsUwR3ZEbtmt1PVwCq8tVq5Y3kaYp6l7MX6J4x61LWZYmrRRDdAnHOyac/Z1l8NOPEe+rSP1Uf9xUP2aRbrWALlRAA7yYH21cWWYIMsobGyEgT9p8zNbGhx/NufgztVP5aQl9JcIVYpYSLnT9gpczHKeqAv2ioyO63Px+NNuOzJCcUtZuJj0AH3UtZtiStyxkG+35jel8j/MdB4r5EF/Ziv/j1c+qc9dbc1aeLV2arH2UNA4t5XFLcD9pQn90VZeYHs0pn/UHxdC1m2IikfOsVIPgaZM8fiaSMc7M+dVgWl2WXiMChxIC0hQHMTHgeFL+ZZSgG0jun8aZmLtpPNIPqKE5mKmyaEnNUaQAPrD7aC4wdoAUfzgW/aT+8KCPJ+dH550zj6FsgSynBFxxsJAlZ0Qo6UyZ0yeF7ftVdfsu6LrwhdUvqwXEtjSge7pK91bK97gPWqm6FMB3FNoPuqdj7SD5G/lV/ZCuRq5pSfW/Cmq/IkKZH+YhjZoT0v6VowTOr3nFyG0czxUeSRxPlxoil4JSVKMACSeQFzVFdI8+VjMSt4zpNkJ+q2PdEcCfePeTWROe1Gz6XovxWX5v0rv8Ag0x+ZuPOFx1RUtW5PwAHADlUcu1HKqwV0k+TvoKMEox4RleLU2tC0DVBEixkAhUEGxkjYwDtxp5XgsOGDiWW2g+EJWOqs0kggrAB909kAzeZFqXOimX9diE2kIIJHC4VE91qaMVhcHh0BL60KCZ7A7CSFfRcAPzgHI2k7U7jyNRSZy/qOCL1Dce32hafUvHS+00oWhZjsKIUbhWxVFjEjsjnAEOgpJSoEEEgg7gjcU+p6QF5OhhpXVARKU6UARwUYB8BSZ0l/wCacvc6CfHq0T+e+gZUm7qjS9Nyzilik7SRnI+kDuEdDrKoOykn3Vp+qofYdxV59HukDeMYS83xspJ3QobpV6+YIPGvnYqpp9nXSb5Li0oUYafIQrkFGyF91zBPI91exSrgD6xoY54PLFfMv3Rd5rFYJrNNHEFPRQ59XbPdb0om1jkpSpfEC3jwoOlU77860tZqlNbI9FtNgcPmZ2Cq0dditJqNiXIrJHyHj36WMzfotmGJpZxLsmj448gpsYegOXdbigojstDWT+lsgfEn9mmnPs4UpfUtkpSkErcSe1ERpSfom+4+6uvQXKyzhAoiFu9s+H0Bfuv50Gxg06id1cOI/M/CtaaePCq8iEayZefAJfUJIHC0fnuihzyYUPMfn41IxaNSpSYPMQZ8Qd62Yw/94oHjCRHqZ+ykK8jj9hj9ljOnEYgH+7QfVZNWFmAtSb7PMEoPvOR2FNoSD3gkkehpyx3u0tm7C4+hA6Q8YpHxPHwNPXSLjSJifpedexnpFssf2aP1E/YKDZkvejTY+aT+on90Uu5m5c159l0LOaX9Un0UKEuolQPLfwovjWiqwHL7aHPslCoO9Hg6QGSthjoZiSjFNhpOtzWdCJgTpMFR+ikG5N7A2q/+j+G6tARM6EJTPPSIn4VRvs5bnHt/rE+jZq+cr3PlTtf4eQhk/wAxA72i5j1WAWBu6Ut+SpKv9KVetU+2kkgAEkkAACSSbAADc1ZHtcd+bwyeBWtXmlIA/fNDug+CRh8M9mTqQrq5Swk7Ffuk+JUrQOUK51juG+VHWen5VptJvXLb4Xu+kgXiMhawfVpxPzmJdKYYBOhlKjAW8UdpZ46EkTBud6B5u0j5S4hhKtOuEJ0q1GwmEGVAE6iAZIBFNeXhTLCcW6lTuLzBxaG1AwWmyDreQYOlUCQdkpA2ANds6bGGSyMMlxzF40JSlSzK0sICEgAi6S4AFKVMgFVxAgjxJx/7YTHrJwy8u27XfF+ePCQvdGm3CMQhIhWhWpKhBhIJiFbEkRfamh5Jw5dQ0XEIShKo7H0kKUoqSQdUkRwgVjPcCpsvaQkKQEofeCI61/EFsdU2LBLbbcRuQI4yTLzIBWJdBuFNpR6IKfvpnFDamjn/AFPVfFyxmuPclDOmn2m0ouRGojbwnnSh0hzVlrGK14Nh0KErClua/eUlBSsHSiW0tqjTbVud6K5UVJ91EltPzbSQBqVsgAbCSRQTD9CHsRiw0p4OOF0pxKkgy0oJC1woiFkA6bCASkbUlHdK3FG5j+Fjl+ZKlTfDfn7BPC9E8DiOrxDS1oYXKQw8rRLo/wDDS7c6BB1EauABkwFrpWMOlXVtBtTgGlxTSVJZSQVWbCrqVcAqPBMCSSabc1wIcWVNrQyhojCYbslfVk9kobSm7mJUZKlbNjftA6UHPcsGGfWwHEu9WdJUkEJ1AdpIk/RNj3g8qJlW2PCRfQzebJcpt10v5fn+S/ujGZnEYNh47rbSVfrAQr4g1igvsoXOWNdy3R/9ij99eqEc3qIqGWUV4bKuQ5auyV1B6yK6Byr5A8eiSpyhuMxNdcRiIFA8di++hpWS3RCx+Krl0eyo4rEob+iTKzyQLq9dvEioWKxEmrN6BdHCw11ixDjoBjilG4T48T5VpaXDulz0JZ8iihpbQAIG2wFVJm2YONYotOwQFlJUNiCTB+I9DVwBNVV7T8EEYnVBHWpSQeEjsqHoEn9qtHVK4CWGVSIC0E6wmxgxUjLkSUCFLKjp0pGo32t8POhGVYZ7EOJaZKlLUL7CABclXADnVt9FuhDeFhwyp7TBUT2UyLhA++kMOncn9BzJmUVx2GMswQZaSkJCbAkAzeL34+NdMTsakup7JqK+eyaB6hHbPj2C6SVwETpKqyqQMQr3vOrA6SMkzSG/lzhmEmDSmJryMTLZZPzSf1E/uigOKZ1KIrpl/SNvqkBZKFBIBBB3AjfY1ExOYIKpSoHzqSUZWwlKSaVc2Mu0ax+PhKr8D9lBHe0uaNHopIP+zp9DeN1OqCEpBMqMCSjTF+MT6VeOS4pCyShQVYbGedfOuBd0uOAzCgjgFAiIuCL3HAjarU9kjwK8Rz0tyApURLkHSr3SYO3IU5KVYWjPlzML+1hicOysfRdIPgtB+9IoZlihjMlOEZKflDLmvqpCStPWlyUzvIUf2k069Jsq+U4R1oe8Uyj9dPaT8QB51R4GxiCPIg/cayXPY/udR6bjWowbE6lGVoYsZicw+Spwjg6phA09soZJT9VS1qGpPcNwLzRXK8wXiCw27meGbW0UhsJZUrVpI0hTqglKrgdkGDA3pGWJM8efH1rUpqizV/6a0vT98adJ98RXb+9jZ0wzDEJWNWMGJIelBSgBCSkJCikSUmD2Y4EK76Sc46fY0KMLReb9UibRzEceVT8PiRKEqmGyq0GALqAtzUomlPMHBPeCo/FMfZWriXyps47VJfFcfbjqui3ei+McUkPNFKdTKocUdKEq0SlSuQAIJtapeQ5gk5dimxim0rTow4fcVBKV6etdSY1kQSlA4hlMxJhI6HZuoYF9Edjq3UAm11QkEeTmn9kUOKRSE5/Bk0je0ekesxbpOqrx7FvYxnDYdRWjEMJbwGHCGEatWh52dbqwPfc0gaUi5kzEzVQY5xKnFKQCEk21GVG3vLPFSrqPeoxatdA5CpOBy5T7qGke84oJHnuT3ASfKg5M2/hI09NoVpd05Svguz2a4Qt5Zhwd1BS/8a1KHwIr1H8Jh0tNobQIShKUpHIJAA+ArNFRxWWe+cpe7bPmFGeJ1aVECiQxQI3pYey9JNeZCkCAq3Ijb40zOF9BIT9w1i8VHGgOOxffWcS8qDf4fzoeE9qohj8sic/YdegvRoKUMQ+LAy2giZP1z4cB58qsQY5I51WuW5w6EgBRA8qJt507G9a+F7VSM7Jy7Y6rzlCeCj6fjST7RcajENohKkqbUYJEyCIIt3gHyrdWbL50JzjMVkC9Tlm3HkiEeeAv0MzjD4NrsoKnF++uQJPACbhIplb6eJJs36r/AJVV7OKVP8qntOmq48lKi8sfNlotdJkrGyRP6VTNUpmqwQ8aesgxZXh0E77elvupLXq0mNaXhtGmOy4LoW9lIG4pieXaaiOq3rJHhVxOVjlQ13ADlTS+kX8DUBbINXPC+vL7Heo5y4i4piWyIrDeHBNWtlWLTWXrCyoLUCREAxb8/bVl+x9mHMSe1JQ1MqBmFO7WEb0sqYANOnsxAC34Edlv7V1f4sq23wAyY4pNljtmqr9onRgsPF9CfmnlSqBZDh3nkFG47yRyq0WzWcThUuoU24kKQoQpJ2INDnHcqCaLVy0uRTXXlfQ+fDWtGuluRpwmJU0hRUmApM7gK+iTxiN6C0o1To77Fljlgpx6Yx5JkbbmGErSlx0lXvJCtPXFtITqPZmDKojtH6sGE70HabXrheJXOhLZ6sI1wlS1QSAoIC0DSVXU5yQTQNPSB5lI6pZQUFQSoRIlRPEEESSY2uedDR0pxQPZd0wVLENte8uOsI7FtelJUBZRSCQTW9FfKj51m5ySf1Yx4/CFpltJS0gkknqhCVblOwAICSjgDqBJEzQ6ai5bnLrzel1alhsgJk+6CLwAO4VJrK1aqZ2Hob/w39zFWj7LeihQPlbohSxDQIuEHdcfpRbuvxoB7NuirWLcW492kMlPzUWWSJBUeKR9Xj8KuGqY4eWJ+seod4If3f8AwZVXq0KqzRjlz//Z

ΑΠΟ ΤΟΝ ΚΟΣΜΟ ΤΟΥ Χ.Α. - 

ΕΤΕ: Πάντα υπερτιμημένη, ανεξάρτητα του τι γίνεται ή θα γίνει στο ταμπλό... 

ΕΕΕ: Στη συνεδρίασης της Πέμπτης όποιοι την πέτυχαν εκεί γύρω στα 17,50 με 17,80 έκαναν σωστή κίνηση και βγήκε και καλό χαρτζιλίκι... 

Βέβαια η τιμή της (και με χίλια ζόρια) δεν θα έπρεπε να ξεπερνούσε τα 15,0000 - τα οποία θα την αποτιμούσαν σε  5,33 δισ. ευρώ - που και πάλι πολλά μας φαίνονται... 

ΕΠΙ ΤΗ ΕΥΚΑΙΡΙΑ ας δούμε το πως διαμορφώνει το Ενεργητικό της και όχι μόνον...



ΕΝΕΡΓΗΤΙΚΟ


Ιδιοχρησιμοποιούμενα ενσώματα πάγια στοιχεία 3.027,3

Άυλα περιουσιακά στοιχεία 1.943,3 
Λοιπά μη κυκλοφορούντα περιουσιακά στοιχεία 311,9
Αποθέματα 550,4
Απαιτήσεις από πελάτες 774,6 

Λοιπά κυκλοφορούντα περιουσιακά στοιχεία 642,0
-------------  
ΣΥΝΟΛΟ ΕΝΕΡΓΗΤΙΚΟΥ 7.249,5 

ΙΔΙΑ ΚΕΦΑΛΑΙΑ ΚΑΙ ΥΠΟΧΡΕΩΣΕΙΣ


Μετοχικό κεφάλαιο 370,2
Λοιπά στοιχεία ιδίων κεφαλαίων 2.608,7
Σύνολο ιδίων κεφαλαίων ιδιοκτητών μητρικής (α) 2.978,9
Δικαιώματα μειοψηφίας (β) 5,1

---------------
Σύνολο ιδίων κεφαλαίων (γ)=(α)+(β) 2.984,0


Μακροπρόθεσμες δανειακές υποχρεώσεις 1.103,9
Προβλέψεις / λοιπές μακροπρόθεσμες υποχρεώσεις 401,7
Βραχυπρόθεσμες δανειακές υποχρεώσεις 1.070,1
Λοιπές βραχυπρόθεσμες υποχρεώσεις 1.689,8
Σύνολο υποχρεώσεων (δ) 4.265,5

---------------
ΣΥΝΟΛΟ ΙΔΙΩΝ ΚΕΦΑΛΑΙΩΝ ΚΑΙ ΥΠΟΧΡΕΩΣΕΩΝ (γ)+(δ) 7.249,5 


ΒΕΒΑΙΑ ΠΟΙΟΣ ΔΙΝΕΙ ΣΗΜΑΣΙΑ ΣΕ ΤΕΤΟΙΕΣ ΛΕΠΤΟΜΕΡΕΙΕΣ...

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