<?xml version='1.0' encoding='UTF-8'?><?xml-stylesheet href="http://www.blogger.com/styles/atom.css" type="text/css"?><feed xmlns='http://www.w3.org/2005/Atom' xmlns:openSearch='http://a9.com/-/spec/opensearchrss/1.0/' xmlns:georss='http://www.georss.org/georss' xmlns:gd='http://schemas.google.com/g/2005' xmlns:thr='http://purl.org/syndication/thread/1.0'><id>tag:blogger.com,1999:blog-569873221441552833</id><updated>2012-02-04T19:35:10.222+02:00</updated><category term='Βάσεις'/><category term='έκλειψη'/><category term='σελήνη'/><category term='2011'/><title type='text'>4 VESTA</title><subtitle type='html'>Η επικαιρότητα στο χώρο της αστρονομίας, της διαστημικής, της αστροφυσικής και κοσμολογίας</subtitle><link rel='http://schemas.google.com/g/2005#feed' type='application/atom+xml' href='http://4vesta.blogspot.com/feeds/posts/default'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/569873221441552833/posts/default?max-results=100'/><link rel='alternate' type='text/html' href='http://4vesta.blogspot.com/'/><link rel='hub' href='http://pubsubhubbub.appspot.com/'/><link rel='next' type='application/atom+xml' href='http://www.blogger.com/feeds/569873221441552833/posts/default?start-index=101&amp;max-results=100'/><author><name>Ελένη</name><uri>http://www.blogger.com/profile/01405118335808445258</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='31' height='25' src='http://4.bp.blogspot.com/-X-4JciSTYLg/TclRZTvX60I/AAAAAAAAAJM/5Hah4YJOGks/s220/t_pleiadele_178.jpg'/></author><generator version='7.00' uri='http://www.blogger.com'>Blogger</generator><openSearch:totalResults>120</openSearch:totalResults><openSearch:startIndex>1</openSearch:startIndex><openSearch:itemsPerPage>100</openSearch:itemsPerPage><entry><id>tag:blogger.com,1999:blog-569873221441552833.post-266433418529561560</id><published>2012-02-04T19:34:00.003+02:00</published><updated>2012-02-04T19:35:10.230+02:00</updated><title type='text'>Τέσσερα εντυπωσιακά φυσικά φαινόμενα</title><content type='html'>&lt;div dir="ltr" style="text-align: left;" trbidi="on"&gt;&lt;span style="background-color: black; color: white;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;br /&gt;&lt;div align="justify" style="font-family: Arial, Helvetica; font-size: 12px; line-height: 21px; margin-bottom: 15px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px;"&gt;&lt;span style="background-color: black; color: white;"&gt;Η φύση μας αφήνει άφωνους με την ομορφιά της, αλλά πολλές φορές μπορεί να καταστρέψει πόλεις ολόκληρες με την μανία της. Δείτε μερικά από τα πιο παράξενα φυσικά φαινόμενα που πραγματικά εντυπωσιάζουν με το μένος τους, άλλα και τους χρωματισμούς τους.&lt;/span&gt;&lt;/div&gt;&lt;div align="justify" style="font-family: Arial, Helvetica; font-size: 12px; line-height: 21px; margin-bottom: 15px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px;"&gt;&lt;span style="background-color: black; color: white;"&gt;Από τη λίστα δεν θα μπορούσε να λείπει το Βόρειο Σέλας. Πρόκειται για ένα φυσικό φαινόμενο το οποίο προκαλείται όταν φορτισμένα σωματίδια από το διάστημα παγιδεύονται στο μαγνητικό πεδίο της Γης, μετακινούνται προς το βόρειο πόλο και τελικά αντιδρούν με τα σωματίδια της ατμόσφαιρας.&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial, Helvetica; font-size: 12px; line-height: 21px; margin-bottom: 15px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-align: -webkit-auto;"&gt;&lt;img alt="selas" border="0" height="385" src="http://www.physics4u.gr/blog/wp-content/uploads/2012/01/selas.jpg" style="border-bottom-color: rgb(204, 204, 204); border-bottom-style: solid; border-bottom-width: 0px; border-image: initial; border-left-color: rgb(204, 204, 204); border-left-style: solid; border-left-width: 0px; border-right-color: rgb(204, 204, 204); border-right-style: solid; border-right-width: 0px; border-top-color: rgb(204, 204, 204); border-top-style: solid; border-top-width: 0px; display: block; float: none; margin-bottom: 5px; margin-left: auto; margin-right: auto; margin-top: 0px; padding-bottom: 2px; padding-left: 2px; padding-right: 2px; padding-top: 2px;" title="selas" width="585" /&gt;&lt;/div&gt;&lt;div style="font-family: Arial, Helvetica; font-size: 12px; line-height: 21px; margin-bottom: 15px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-align: -webkit-auto;"&gt;&lt;span style="background-color: black;"&gt;&lt;span id="more-4548" style="color: white; margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px;"&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial, Helvetica; font-size: 12px; line-height: 21px; margin-bottom: 15px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-align: -webkit-auto;"&gt;&lt;span style="background-color: black; color: white;"&gt;Η “κόκκινη παλίρροια” όπως λέγεται προκαλείται όταν συγκεντρώνονται τεράστιες ποσότητες χρωματιστών φυκιών, οι οποίες χρωματίζουν τον ωκεανό, αλλά και παραλίες. Αν και σαν φαινόμενο είναι σχετικά ακίνδυνο, οι τοξίνες που μπορεί να περιέχει επηρεάσουν την αναπνευστική λειτουργία.&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial, Helvetica; font-size: 12px; line-height: 21px; margin-bottom: 15px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-align: -webkit-auto;"&gt;&lt;img alt="red_tide" border="0" height="514" src="http://www.physics4u.gr/blog/wp-content/uploads/2012/01/red_tide.jpg" style="border-bottom-color: rgb(204, 204, 204); border-bottom-style: solid; border-bottom-width: 0px; border-image: initial; border-left-color: rgb(204, 204, 204); border-left-style: solid; border-left-width: 0px; border-right-color: rgb(204, 204, 204); border-right-style: solid; border-right-width: 0px; border-top-color: rgb(204, 204, 204); border-top-style: solid; border-top-width: 0px; display: block; float: none; margin-bottom: 5px; margin-left: auto; margin-right: auto; margin-top: 0px; padding-bottom: 2px; padding-left: 2px; padding-right: 2px; padding-top: 2px;" title="red_tide" width="588" /&gt;&lt;/div&gt;&lt;div style="font-family: Arial, Helvetica; font-size: 12px; line-height: 21px; margin-bottom: 15px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-align: -webkit-auto;"&gt;&lt;span style="background-color: black; color: white;"&gt;Η εμφάνιση των Mammatus, που ονομάζονται και “σύννεφα μαστού” είναι συνήθως προάγγελος έντονων καταιγίδων ή ακόμη και ηφαιστειακής στάχτης. Είναι όμορφα, αλλά και επικίνδυνα, καθώς “κουβαλούν” επικίνδυνα για την υγεία στοιχεία.&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial, Helvetica; font-size: 12px; line-height: 21px; margin-bottom: 15px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-align: -webkit-auto;"&gt;&lt;img alt="sinefa" border="0" height="390" src="http://www.physics4u.gr/blog/wp-content/uploads/2012/01/sinefa.jpg" style="border-bottom-color: rgb(204, 204, 204); border-bottom-style: solid; border-bottom-width: 0px; border-image: initial; border-left-color: rgb(204, 204, 204); border-left-style: solid; border-left-width: 0px; border-right-color: rgb(204, 204, 204); border-right-style: solid; border-right-width: 0px; border-top-color: rgb(204, 204, 204); border-top-style: solid; border-top-width: 0px; display: block; float: none; margin-bottom: 5px; margin-left: auto; margin-right: auto; margin-top: 0px; padding-bottom: 2px; padding-left: 2px; padding-right: 2px; padding-top: 2px;" title="sinefa" width="583" /&gt;&lt;/div&gt;&lt;div style="font-family: Arial, Helvetica; font-size: 12px; line-height: 21px; margin-bottom: 15px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-align: -webkit-auto;"&gt;&lt;span style="background-color: black; color: white;"&gt;Οι “στρόβιλοι φωτιάς” ή&amp;nbsp; οι “διάβολοι της φωτιάς” είναι ένα σπάνιο&amp;nbsp; φαινόμενο κατά το οποίο η φωτιά αποκτά κατακόρυφη δίνη που μπορεί να φτάσει και τα 50 μέτρα ύψος.&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial, Helvetica; font-size: 12px; line-height: 21px; margin-bottom: 15px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-align: -webkit-auto;"&gt;&lt;img alt="strobilifotias" border="0" height="461" src="http://www.physics4u.gr/blog/wp-content/uploads/2012/01/strobilifotias.jpg" style="border-bottom-color: rgb(204, 204, 204); border-bottom-style: solid; border-bottom-width: 0px; border-image: initial; border-left-color: rgb(204, 204, 204); border-left-style: solid; border-left-width: 0px; border-right-color: rgb(204, 204, 204); border-right-style: solid; border-right-width: 0px; border-top-color: rgb(204, 204, 204); border-top-style: solid; border-top-width: 0px; display: block; float: none; margin-bottom: 5px; margin-left: auto; margin-right: auto; margin-top: 0px; padding-bottom: 2px; padding-left: 2px; padding-right: 2px; padding-top: 2px;" title="strobilifotias" width="579" /&gt;&lt;/div&gt;&lt;div style="font-family: Arial, Helvetica; font-size: 12px; line-height: 21px; margin-bottom: 15px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-align: -webkit-auto;"&gt;&lt;span style="background-color: black; color: white;"&gt;Πηγή:&amp;nbsp;&lt;a href="http://www.24h.gr/" style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px;" target="_blank"&gt;24h.gr&lt;/a&gt;&lt;/span&gt; &lt;/div&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/569873221441552833-266433418529561560?l=4vesta.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://4vesta.blogspot.com/feeds/266433418529561560/comments/default' title='Σχόλια ανάρτησης'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=569873221441552833&amp;postID=266433418529561560&amp;isPopup=true' title='0 σχόλια'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/569873221441552833/posts/default/266433418529561560'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/569873221441552833/posts/default/266433418529561560'/><link rel='alternate' type='text/html' href='http://4vesta.blogspot.com/2012/02/blog-post.html' title='Τέσσερα εντυπωσιακά φυσικά φαινόμενα'/><author><name>Ελένη</name><uri>http://www.blogger.com/profile/01405118335808445258</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='31' height='25' src='http://4.bp.blogspot.com/-X-4JciSTYLg/TclRZTvX60I/AAAAAAAAAJM/5Hah4YJOGks/s220/t_pleiadele_178.jpg'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-569873221441552833.post-72211072125728857</id><published>2012-01-06T12:59:00.000+02:00</published><updated>2012-01-06T12:59:15.857+02:00</updated><title type='text'>Τα φιλοσοφικά ρεύματα που επηρέασαν την επιστήμη του 20ου αιώνα</title><content type='html'>&lt;div dir="ltr" style="text-align: left;" trbidi="on"&gt;&lt;b&gt;Μερικά εξαιρετικά &lt;strong&gt;αποσπάσματα από το βιβλίο της φιλοσοφίας των Στράτου Θεοδοσίου και Mάνου Δανέζη, αναρτημένα πρόσφατα στον ιστότοπο http://physics4u.gr/blog :&lt;/strong&gt;&lt;/b&gt;&lt;br /&gt;&lt;br /&gt;&lt;strong&gt;1. ΘΕΤΙΚΙΣΜΟΣ&amp;nbsp;&amp;nbsp;&lt;/strong&gt;&lt;br /&gt;&lt;br /&gt;&lt;div align="justify"&gt;Κεντρική ιδέα του Θετικισμού είναι η υπεροχή των  Φυσικών Επιστημών με τις εμπειρικές και τις πειραματικές μεθόδους τους,  στα συστήματα της Ιδεαλιστικής και Ρομαντικής Φιλοσοφίας, όπως και η  έξαρση της Επιστήμης ως μόνου μέσου κοινωνικής προόδου. Μάλιστα, ο  Θετικισμός θεωρείται συνέχεια του Κλασικού Εμπειρισμού, καθώς θεωρεί πως  κάθε αξιόπιστη γνώση βασίζεται στην εμπειρία, ενώ ακόμα και η διατύπωση  γενικών νόμων επαληθεύεται πάνω στην ίδια λογική: τη μαρτυρία των  γεγονότων! Η Επιστήμη κινείται στο πεδίο του σχετικού, ενώ η Θρησκεία  εκπροσωπεί το απόλυτο, χωρίς να συγκρούεται με την Επιστήμη. Επομένως,  υπάρχει ένας διαχωρισμός και παράλληλα ένας συμβιβασμός Επιστήμης και  Θρησκείας. &lt;/div&gt;&lt;div align="justify"&gt;Στηρίζοντας όμως το νόημά του στην παρατήρηση, ο Θετικισμός είναι υποχρεωμένος να διακρίνει δύο ειδών όρους ή προτάσεις: &lt;/div&gt;&lt;div align="justify"&gt;1. Τους παρατηρησιακούς (όρους) που αναφέρονται σε  απλές παρατηρήσεις αντιληπτών πραγμάτων, καταστάσεων και ιδιοτήτων τους ή  ακόμη και των σχέσεών τους, και &lt;/div&gt;&lt;div align="justify"&gt;2. Τους θεωρητικούς (όρους) που δεν προέρχονται από  την άμεση παρατήρηση, αλλά αποτελούν έννοιες κάποιων γενικών  επιστημονικών θεωριών (της Φυσικής, εν προκειμένω). &lt;/div&gt;&lt;div align="justify"&gt;Ο Θετικισμός συνετέλεσε στη γένεση δύο τάσεων που η αντίθετη κατεύθυνση τους δείχνει την αντιφατικότητα της κοινής πηγής τους: &lt;/div&gt;&lt;div align="justify"&gt;α) Η επιστήμη ως εγγύηση της τεράστιας προόδου της ανθρωπότητας, &lt;/div&gt;&lt;div align="justify"&gt;β) Η ακαμψία των μηχανιστικών αιτιοκρατικών  νομοτελειών που οδηγεί σε παραδοχή κάποιων αρχών και τελικά καταλήγει σε  μοιρολατρία. &lt;/div&gt;&lt;div align="justify"&gt;Οι πρώτες επεξεργασίες του θετικιστικού προγράμματος έγιναν στη δεκαετία του 1920 από δύο κυρίως ερευνητικές ομάδες: &lt;/div&gt;&lt;div align="justify"&gt;1. Τον ονομαζόμενο Κύκλο της Βιέννης, μια ομάδα  φιλοσόφων στο Πανεπιστήμιο της Βιέννης γύρω από τον Moritz Schlick και  το Σεμινάριο της Φιλοσοφίας των Επαγωγικών Επιστημών, που περιλάμβανε,  μεταξύ άλλων, τους Rudolf Carnap, Herbert Feigl, Kurt Gödel, Hans Hahn,  Karl Menger, Otto Neurath και Friedrich Waismann. &lt;/div&gt;&lt;div align="justify"&gt;2. Την Εταιρεία Εμπειρικής Φιλοσοφίας του  Πανεπιστημίου του Βερολίνου γύρω από τον Hans Reichenbach, που  περιλάμβανε, μεταξύ άλλων, τους Walter Dubislav, Kurt Grelling και Carl  Hempel. &lt;/div&gt;&lt;div align="justify"&gt;Θεμελιωτής του Θετικισμού ήταν ο Γάλλος φιλόσοφος  Ωγκύστ Κοντ που διέκρινε τρεις περιόδους / ηλικίες του πνεύματος και της  ιστορίας του ανθρώπου: &lt;/div&gt;&lt;div align="justify"&gt;1) τη Θεολογική (που κυριαρχεί η ερμηνεία με βάση τη θεία, προσωπική θέληση), &lt;/div&gt;&lt;div align="justify"&gt;2) τη Μεταφυσική (που οι υπερφυσικές δυνάμεις της Θεολογίας γίνονται αφηρημένες αρχές) και &lt;/div&gt;&lt;div align="justify"&gt;3) τη Θετική (που οι υπερφυσικές δυνάμεις και  μεταφυσικές αρχές παραμερίζονται από την επιστημονική μέθοδο της  παρατήρησης και της εξακρίβωσης). &lt;/div&gt;&lt;div align="justify"&gt;Στη συνέχεια, ο Τζων Στιούαρτ Μιλ τροποποίησε τον  Θετικισμό θεωρώντας ότι δεν υπάρχει άλλη γνώση πέρα από την εμπειρική  που να βασίζεται στα αισθήματα, και ο Χ. Σπένσερ που πρέσβευε ό,τι δεν  γνωρίζουμε τα ίδια τα πράγματα αλλά μόνο ό,τι αντιλαμβανόμαστε με τις  αισθήσεις μας. Επίσης, αναπτύχθηκε ο υλιστικός γερμανικός Θετικισμός που  εκπροσωπούσαν και εκπροσωπούν ο Μόλεσχοτ, ο Φογκτ και ο Μπρύχνερ,  σύμφωνα με τους οποίους όλα τα φαινόμενα διέπονται από τους  μηχανιστικούς νόμους. Τέλος, αναφέρουμε την ενοποιητική θεωρία του  Γερμανού εξελικτικού ζωολόγου Heinrich Ernst Haeckel 1834-1919), που  ερμηνεύει με τα ίδια κριτήρια την ανόργανη και την οργανική φύση.&lt;/div&gt;&lt;div align="justify"&gt;&lt;strong&gt;Αμφισβητήσεις του Θετικισμού &lt;/strong&gt;&lt;/div&gt;&lt;div align="justify"&gt;Yπάρχουν αρκετά σημεία τριβής, δηλαδή αμφισβητήσεις  του Θετικισμού από άλλες θεωρίες και φιλοσοφικά ρεύματα που αποκτούν  ιδιαίτερη σημασία από την δεκαετία του ’60 και μετά, και τελικά οδηγούν  είτε σε μια διαρκή και συνεχή μείωση της αξιοπιστίας του Θετικισμού είτε  στην απόρριψή του ή ακόμα ακόμα στον μετασχηματισμό του και στην  εμφάνιση νέων -αντίπαλων ή συμπληρωματικών- φιλοσοφικών ρευμάτων. &lt;/div&gt;&lt;div align="justify"&gt;Συγκεκριμένα οι αμφισβητήσεις του Θετικισμού όπως τις αναφέρει ο Delanty είναι: &lt;/div&gt;&lt;div align="justify"&gt;1. Επιστημονισμός ή ενότητα της επιστημονικής  μεθόδου: Μεθοδολογικά ο Θετικισμός δεν κάνει κανέναν διαχωρισμό μεταξύ  των Φυσικών και των Κοινωνικών Επιστημών, όμως η ενοποίηση της  επιστημονικής μεθόδου γίνεται με ταυτόχρονη παραδοχή του κυρίαρχου ρόλου  των Φυσικών Επιστημών, αφού αυτές εκλαμβάνονται ως το μοντέλο των  Κοινωνικών Επιστημών. Αυτό έχει ως αποτέλεσμα τον «Επιστημονισμό» δηλαδή  το ότι η σημασιολογική ερμηνεία της γνώσης απορρέει μόνο από τις  Φυσικές Επιστήμες. &lt;/div&gt;&lt;div align="justify"&gt;2. Φυσιοκρατία ή φαινομενοκρατία: Για τον Θετικισμό  το αντικείμενο της επιστημονικής μεθόδου είναι μια εξωτερική στην  Επιστήμη πραγματικότητα, η οποία σηματοδοτείται από τα παρατηρούμενα  φυσικά φαινόμενα. Η θέση αυτή συνεπάγεται αφενός μεν τη «Φυσιοκρατία»  δηλαδή την ανάδειξη της φυσικής / εμπειρικής προέλευσης της γνώσης,  αφετέρου δε τη «Φαινομενοκρατία» (Αντικειμενισμός), δηλαδή, την αποδοχή  μιας αντικειμενικά εξωτερικευμένης υπόστασης των φαινομένων. &lt;/div&gt;&lt;div align="justify"&gt;3. Εμπειρισμός: Στη βάση της θετικιστικής  επιστημολογίας βρίσκεται η εμπειρική παρατήρηση (κριτήριο της  επαλήθευσης), η οποία υλοποιείται με την πειραματική μέθοδο. Η  αναγνώριση του θετικού χαρακτήρα της εμπειρίας ως του αποκλειστικού  κριτηρίου της αλήθειας αποτελεί το σήμα κατατεθέν του Θετικισμού. &lt;/div&gt;&lt;div align="justify"&gt;4. Ουδετερότητα ή αξιολογική αδιαφορία: Σύμφωνα με  τον Θετικισμό, η Επιστήμη δεν πρέπει να ενέχεται σε καμία αξιολογική  κρίση του αντικειμένου της μελέτης της. Είναι μια ουδέτερη δραστηριότητα  απαλλαγμένη από οποιαδήποτε κοινωνική ή ηθική αξία. Η αποστολή της  είναι να περιορίζεται στα εμπειρικά γεγονότα, από τα οποία, ο Θετικισμός  πιστεύει, δεν μπορούν να παράγονται αξίες. Επιπλέον, η αναζήτηση της  αντικειμενικής αλήθειας γίνεται με μοναδικό γνώμονα την εμπειρική  επαλήθευση, ανεξαρτήτως ηθικής ή αυτοσυνειδησίας. &lt;/div&gt;&lt;div align="justify"&gt;5. Εργαλειακή γνώση: Κάποιες φορές, η έμφαση στον  εργαλειακό, και άρα ουδέτερο ρόλο της Επιστήμης, κρύβει μια πολιτικά  συντηρητική στάση, που υποστηρίζει την υπεροχή της Επιστήμης σε σχέση με  άλλες μορφές γνώσης και νομιμοποιεί την αναπαραγωγή σε κυρίαρχη θέση  των επαγγελματικών και θεσπισμένων οργάνων των ειδικών της Επιστήμης. &lt;/div&gt;&lt;div align="justify"&gt;Ο Θετικισμός δέχθηκε σημαντικές επικρίσεις και στις  βασικές παραδοχές του, κυρίως από τους Popper, Kuhn και Feyerabend,  τρεις σύγχρονους φιλοσόφους την προσφορά των οποίων στην Επιστήμη θα  δούμε αναλυτικά.&lt;/div&gt;&lt;div align="justify"&gt;&lt;strong&gt;Karl Popper (1902-1994)&lt;/strong&gt;&lt;/div&gt;&lt;div align="justify"&gt;Ο Karl Popper αρχικά, ως θετικιστής, προσέγγισε τις  απόψεις του Κύκλου της Βιέννης, αλλά σύντομα πήρε τις αποστάσεις του από  τον Λογικό Θετικισμό. Την περίοδο της δημοσίευσης του βιβλίου του  Λογική της Έρευνας (Logik der Forschung, 1934), έθεσε υπό αμφισβήτηση  την επαγωγική πορεία της επιστημονικής έρευνας του Κάρναπ. Στάθηκε,  λοιπόν, κριτικός με τις επαγωγικές μεθόδους που χρησιμοποιούνταν στην  Επιστήμη. Όλες οι επαγωγικές αποδείξεις είναι περιορισμένες, έλεγε. Δεν  παρατηρούμε το Σύμπαν όλο τον χρόνο και σε όλα τα μέρη, επομένως δεν  δικαιολογούμαστε να βγάλουμε έναν γενικό κανόνα/συμπέρασμα από αυτή τη  μη καθολική παρατήρηση. &lt;/div&gt;&lt;div align="justify"&gt;Επίσης, έθεσε υπό αμφισβήτηση και το κριτήριο του  διαχωρισμού μεταξύ Επιστήμης και Μεταφυσικής που είχαν προτείνει οι  υπέρμαχοι του Λογικού Θετικισμού. Αυτές τις απόψεις του τις παρουσίασε  σε ένα άλλο βιβλίο του με τίτλο: Εικασίες και Διαψεύσεις (Conjectures  and Refutations, 1963). Σύμφωνα με τον Popper, η επιστημονική έρευνα  πορεύεται με δοκιμές και πλάνες, με εικασίες και διαψεύσεις και όχι με  την επαγωγή. Ο Popper ήταν ενάντια στην εμπειρική άποψη ότι παρατηρούμε  αντικειμενικά τον κόσμο, αλλά υποκειμενικά σύμφωνα με τις αισθήσεις και  τις αντιλήψεις μας. Θεωρούσε ότι το ίδιον μιας επιστημονικής θεωρίας  είναι το να μπορεί να διαψευσθεί. Έτσι, πρότεινε μια εναλλακτική  επιστημονική μέθοδο που βασίζεται στην Αρχή της διαψευσιμότητας. Η  διαψευσιμότητα πρέπει να αντικαταστήσει την επαληθευσιμότητα ως κριτήριο  της διάκρισης ανάμεσα σ’ αυτό που είναι επιστημονικό και σ’ εκείνο που  δεν είναι. Η επιστήμη νοείται περισσότερο στο σχήμα μιας ατέλειωτης  αναζήτησης προς την αντικειμενική γνώση, παρά σε ένα σύστημα της γνώσης.  &lt;/div&gt;&lt;div align="justify"&gt;Η αρχή της διαψευσιμότητας αποτελεί για τον Popper  κριτήριο για τον επιστημονικό ή μη επιστημονικό χαρακτήρα μιας θεωρίας.  Έτσι, η αστρολογία, η μεταφυσική, η μαρξιστική θεωρία χαρακτηρίζονται ως  ψευδο-επιστήμες εξαιτίας της αδυναμίας τους να δεχτούν την εφαρμογή της  αρχής της διαψευσιμότητας. Σύμφωνα με τον Popper οι επιστήμονες θα  έπρεπε να προσπαθούν να αναιρέσουν τις θεωρίες τους παρά να προσπαθούν  συνεχώς να τις επιβεβαιώνουν.&lt;/div&gt;&lt;div align="justify"&gt;&lt;strong&gt;Thomas Kuhn (1922-1996) &lt;/strong&gt;&lt;/div&gt;&lt;div align="justify"&gt;Από την άλλη μεριά, η αντιθετικίστικη ιστορικίστικη  στροφή στη δεκαετία του ’60 του Thomas Kuhn (1922-1996) ανέδειξε την  παραδειγματική δομή και την επαναστατική εξέλιξη των επιστημονικών  θεωριών. Ο Thomas Kuhn ήταν ενάντια στην υπεραπλουστευμένη εικόνα που οι  φιλόσοφοι είχαν για την Επιστήμη και διαφωνούσε στο ότι η Επιστήμη δεν  εξελίσσεται σταδιακά βασιζόμενη σε ουδέτερες παρατηρήσεις. Για  παράδειγμα το πρότυπο του Νεύτωνα για το Σύμπαν ήταν πολύ διαφορετικό  από το σχετικιστικό πρότυπο του Αϊνστάιν και θεωρούσε πως το κάθε  πρότυπο είναι μια διαφορετική ερμηνεία για τον κόσμο, παρά  αντικειμενικές ερμηνείες. Για τον Kuhn, η Ιστορία της Φιλοσοφίας  χαρακτηρίζεται από επαναστάσεις επιστημονικής άποψης. Τότε οι  επιστήμονες αρχίζουν να αμφισβητούν τις βάσεις του προτύπου, και νέες  θεωρίες ανακύπτουν που προκαλούν το κυρίαρχο πρότυπο και τελικά κάποιες  από αυτές τις νέες θεωρίες γίνονται αποδεκτές σαν νέα πρότυπα. &lt;/div&gt;&lt;div align="justify"&gt;Κλασικό έργο του είναι η Δομή των Επιστημονικών  Επαναστάσεων, που κυκλοφόρησε για πρώτη φορά στα αγγλικά. Είναι ένα  βιβλίο που άφησε το στίγμα του στην Ιστορία και Φιλοσοφία των Επιστημών,  αφού κανένα άλλο δεν έγινε αντικείμενο τόσο γρήγορης αποδοχής, αλλά  συνάμα έντονης κριτικής και απόρριψης. Από αυτό, όμως, ξεκίνησαν  διεργασίες που επηρέασαν τα μέγιστα την ιστοριογραφία των Φυσικών  Επιστημών αλλάζοντάς την δραματικά. &lt;/div&gt;&lt;div align="justify"&gt;Συνολικά για τον Κουν μπορούμε να πούμε ότι το έργο  του αποτελεί μια τομή για την ιστοριογραφία των Φυσικών Επιστημών, αφού η  σύσταση ενός γνωστικού πεδίου είναι ταυτόσημη με τη δημιουργία ενός «&lt;strong&gt;παραδείγματος&lt;/strong&gt;»,  που ενσωματώνει μεθοδολογικές και γνωσιολογικές παραδοχές, παράλληλα  όμως και γενικούς νόμους, τους κανόνες τους και πρότυπες πειραματικές  διατάξεις. Τα εργαστήρια, μετά από πρότασή του, πρέπει να μετατραπούν σε  χώρους όπου θα συνυπάρχουν ο κόσμος της φύσης με τον κόσμο των φυσικών.  Τα εργαστήρια, τα «άδυτα των αδύτων», γίνονται ο χώρος της  διαμεσολάβησης. Εκεί θα δημιουργηθούν οι διεργασίες όπου οι επιστήμονες  θα προσπαθήσουν να δαμάσουν τη φύση και εκεί είναι ταυτόχρονα ο χώρος  όπου η φύση αντιστέκεται. Και όλη αυτή η διαπάλη μας οδηγεί σ’ αυτό που  ονομάζουμε «γήινο πολιτισμό». &lt;/div&gt;&lt;div align="justify"&gt;&lt;strong&gt;Paul Feyerabend (1924-1994)&lt;/strong&gt;&lt;/div&gt;&lt;div align="justify"&gt;Άλλη άποψη, ως προς τον Kuhn, είχε ο Αυστριακός  φιλόσοφος Paul Feyerabend. Αρχικά, ο Φάγιεραμπεντ μαγεύτηκε από το  θέατρο και ασχολήθηκε μ’ αυτό στη Βαϊμάρη και στη Βιέννη. Στη συνέχεια  σπούδασε Φυσικές Επιστήμες, και τελικά εγκατέλειψε την Αυστρία, το 1955,  για να διδάξει στο Berkeley. Πίστευε πως η υπεροχή της σύγχρονης  επιστημονικής μεθόδου δεν θα έπρεπε να είναι δεδομένη. Πρόμαχος μιας  επιστημονικής μεθοδολογίας την οποία χαρακτήριζε ως «αναρχική» τάχτηκε  υπέρ του χωρισμού Επιστήμης και κράτους και καταδίκαζε κάθε πολιτικό  σύστημα που φέρνει στην εξουσία ανθρώπους από τον χώρο της Επιστήμης,  δηλώνοντας ότι ο κάθε επιστήμονας έχει τον εντελώς προσωπικό του τρόπο  εργασίας. Η αναρχική προσέγγιση της γνώσης ήταν ότι δεν μπορούμε να  προβλέψουμε τι μορφή μπορεί να έχει η μελλοντική γνώση, κι έτσι δεν  μπορούμε να περιοριστούμε σε μία παγκόσμια μέθοδο για να κερδίζουμε  γνώσεις. Ο Feyerabend συμφωνεί με τον Kuhn ότι η Ιστορία της Επιστήμης  είναι η Ιστορία διαφορετικών οπτικών γωνιών και πως δεν πρέπει να  προσπαθούμε να απαγορεύουμε μελλοντικά διαλεκτικά εγχειρήματα  προσπαθώντας να ορίσουμε ένα στενό κυρίαρχο πρότυπο γνώσης  χρησιμοποιώντας τους νόμους της Φυσικής. &lt;/div&gt;&lt;div align="justify"&gt;Τα σημαντικότερα έργα του είναι: Κατά της μεθόδου:  Σκιαγραφία μιας αναρχικής θεωρίας της γνώσης (1975), Επιστήμη σε μια  ελεύθερη Κοινωνία (1976), Φιλοσοφικά Κείμενα (1981) κ.ά.&amp;nbsp;&lt;/div&gt;&lt;div align="justify"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div align="justify"&gt;&lt;b&gt;2. ΠΡΑΓΜΑΤΙΣΜΟΣ &lt;/b&gt;&lt;/div&gt;&lt;div align="justify"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div align="justify"&gt;Είναι ένα σύγχρονο φιλοσοφικό ρεύμα που όπως φαίνεται  από το όνομά του θεωρεί ότι το κριτήριο για την αξιολόγηση κάθε  θεωρητικής αρχής αποτελείται από τις πρακτικές συνέπειες που προκύπτουν  από αυτήν. Το βασικό χαρακτηριστικό της φιλοσοφίας του Πραγματισμού  είναι η ενότητα γνώσης και δράσης, αξιών και εμπειρίας. Η αναγωγή της  ανθρώπινης γνώσης σε όργανο ενέργειας κάνει τον Πραγματισμό να  συγγενεύει με τον «Συμβατισμό» και προϋποθέτει μια κριτική αντιμετώπιση  της θετικιστικής / αντικειμενικής αντίληψης της γνώσης. Σύμφωνα με τον  Πραγματισμό, οι θεωρίες δεν είναι πιστές αναπαραστάσεις της  πραγματικότητας, αλλά είναι «σχήματα» με τα οποία οργανώνουμε ή ανάγουμε  μια ομάδα φαινομένων σε ενότητες. &lt;/div&gt;&lt;div align="justify"&gt;Σύμφωνα με τους πραγματιστές, η «ωφελιμότητα» και η  «αλήθεια» δεν είναι πια διαχωρισμένες η μία από την άλλη, αλλά  εμφανίζονται ως οι δύο όψεις της ίδιας πραγματικότητας. &lt;/div&gt;&lt;div align="justify"&gt;Ο Πραγματισμός συνδέεται με τη Σχολή Φιλοσοφίας του  Chicago και με τους μεγάλους διανοητές Charles Sanders Peirce και John  Dewey. Σύμφωνα με τον Peirce, το νόημα μιας έννοιας, βρίσκεται στις  συνέπειες αυτής καθ’ εαυτής της έννοιας, στον τρόπο που αυτή μεταβάλλει  τη συμπεριφορά των ανθρώπων, και όχι σε μια μεταφυσική αναζήτηση κάποιου  βαθυστόχαστου νοήματος. Πράγματι, αντί να καταναλωνόμαστε με αφηρημένες  θεωρίες για τη φύση της πραγματικότητας, ο Πραγματισμός πρεσβεύει ότι  πρέπει να συγκεντρώσουμε την προσοχή μας στο παρόν πλαίσιο που ζούμε και  να δημιουργήσουμε την αντίληψή μας για τον κόσμο με βάση τις  συγκεκριμένες πράξεις που κάνουμε και τους πραγματικούς σκοπούς που  έχουμε. Ο Dewey, έλεγε ότι το κριτήριο της γνώσης βρίσκεται στη μέθοδο  που χρησιμοποιείται για να διασφαλισθούν οι συνέπειες και όχι σε  μεταφυσικές συλλήψεις της φύσης του πραγματικού.&amp;nbsp;&lt;/div&gt;&lt;div align="justify"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div align="justify"&gt;&lt;b&gt;3. ΦΥΣΙΟΚΡΑΤΙΑ&lt;/b&gt;&lt;/div&gt;&lt;div align="justify"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div align="justify"&gt;Η Φυσιοκρατία είναι ένα σύνολο απόψεων που προσπαθούν  να εξηγήσουν τα φαινόμενα του κόσμου μόνο με βάση έννοιες και θεωρίες  που αναφέρονται στην ίδια τη φύση. Για τη Φυσιοκρατία, φυσικά φαινόμενα  αποτελούν όχι μόνο η οργανική και η ανόργανη ύλη (φυσικός κόσμος),αλλά  και οι ανθρώπινες δραστηριότητες (ατομικές και κοινωνικές). Επιπλέον, οι  φυσιοκράτες πιστεύουν ότι σε όλα τα φυσικά φαινόμενα λειτουργούν  σχέσεις αιτιότητας, οι οποίες ανακαλύπτονται από την επιστήμη ή  πρόκειται να ανακαλυφθούν με την πρόοδο της επιστήμης. Για τον λόγο  αυτό, οι φυσιοκράτες απορρίπτουν τις μεταφυσικές ή φιλοσοφικές ερμηνείες  και, ειδικότερα, θεωρούν τις Ανθρωπιστικές και τις Κοινωνικές Επιστήμες  να αναπτύσσονται παρόμοια με τις Φυσικές. &lt;/div&gt;&lt;div align="justify"&gt;Πέραν όμως από τους καθαρά μεταφυσικούς διαλογισμούς,  με τους οποίους ερμηνεύονται τα εμπειρικά γεγονότα, οι φυσιοκράτες  κρατούν τις αποστάσεις τους και σε σχέση με τις ορθολογιστικές θεωρίες  και με την τυπική a priori λογική των θετικιστών. Με την έννοια αυτή, η  Φυσιοκρατία βρίσκεται κοντά στον επιστημονικό Ιστορικισμό. Από την άλλη  όμως μεριά, η Φυσιοκρατία βασίζει τα κριτήρια αξιολόγησης της γνώσης  περισσότερο σε φυσικές γνωστικές ή εξελικτικές διαδικασίες. Ένα άλλο  σημαντικό χαρακτηριστικό των φυσιοκρατών είναι ότι συνήθως αυτοί  εστιάζουν την προσοχή τους στις Επιστημολογίες ειδικών κλάδων, όπως της  Βιολογίας ή της Γνωστικής Επιστήμης, σε αντίθεση με την προτίμηση της  Φυσικής από την κλασική Επιστημολογία. &lt;/div&gt;&lt;div align="justify"&gt;Μια από τις σημαντικότερες φυσιοκρατικές προσεγγίσεις  είναι η Εξελικτική Επιστημολογία, σύμφωνα με την οποία η γνωστική  διαδικασία σε ανθρώπους και ζώα εξηγείται μέσω κάποιας εξελικτικής  θεωρίας.&amp;nbsp;&lt;/div&gt;&lt;div align="justify"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div align="justify"&gt;&lt;b&gt;4. ΕΠΙΣΤΗΜΟΝΙΚΟΣ ΡΕΑΛΙΣΜΟΣ&lt;/b&gt;&lt;/div&gt;&lt;div align="justify"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div align="justify"&gt;Ως Eπιστημονικός Ρεαλισμός θεωρείται η άποψη ότι όταν  μια επιστημονική θεωρία γίνεται αποδεκτή, τότε η ίδια η θεωρία  θεωρείται ότι κατά κάποιο τρόπο συσχετίζεται με τον πραγματικό κόσμο  αναπαριστώντας όψεις του. Μπορούν να θεωρηθούν δύο τύποι επιστημονικού  ρεαλισμού: &lt;/div&gt;&lt;div align="justify"&gt;α) Για θεωρίες (που στηρίζονται στο κατά πόσον μια θεωρία είναι αληθινή ή όχι και κατά πόσον αποσκοπεί στην αλήθεια). &lt;/div&gt;&lt;div align="justify"&gt;β) Για επιμέρους στοιχεία θεωριών (που δέχονται την  πραγματική ύπαρξη όλων των επιμέρους στοιχείων μιας αποδεκτής θεωρίας),  όπου ο ένας τύπος δεν συνεπάγεται τον άλλο.&amp;nbsp;&lt;/div&gt;&lt;div align="justify"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div align="justify"&gt;&lt;b&gt;5. ΚΡΙΤΙΚΟΣ ΡΕΑΛΙΣΜΟΣ&lt;/b&gt;&lt;/div&gt;&lt;div align="justify"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div align="justify"&gt;Κριτικός Ρεαλισμός ονομάζεται η επιστημολογία που  δημιουργήθηκε γύρω από την πολύ ενδιαφέρουσα δουλειά του Βρετανού  κριτικού φιλοσόφου Roy Bhaskar, ο οποίος θεμελίωσε ένα φιλόδοξο  πρόγραμμα που φέρνει κοντά τις Φυσικές και τις Κοινωνικές Επιστήμες,  διαφυλάττοντας όμως την πολιτιστική ιδιαιτερότητα των τελευταίων. Ο  κριτικός ρεαλισμός δέχεται την αντικειμενική ύπαρξη της πραγματικότητας,  διατηρώντας μια οξεία κριτική διάσταση στο εγχείρημα αυτό. Αντιτίθεται  δριμύτατα στον Θετικισμό, ενώ προσπαθεί να υπερβεί τον Εμπειρισμό και  παράλληλα διατηρεί κάποιες σχέσεις με τη Φυσιοκρατία. Ως γνήσιος  Ρεαλισμός, δίνει μεγάλη σημασία στις δυνατότητες της αιτιώδους εξήγησης.  &lt;/div&gt;&lt;div align="justify"&gt;Ο Bhaskar και οι κριτικοί ρεαλιστές υποστηρίζουν πως η  αιτιότητα δεν στηρίζεται σε παγκόσμιους ντετερμινιστικούς νόμους, όπως  στον Θετικισμό, αλλά στην τυχαιότητα και την ενδεχομενικότητα. Ακόμα,  δεν εναγκαλίζονται τον Επιστημονισμό, αφού παραδέχονται ότι η  επιστημονική γνώση είναι πάντα διαψεύσιμη και δεν είναι ποτέ ουδέτερη  ούτε απαλλαγμένη από την επίδραση του γύρω από αυτήν κοινωνικού  πλαισίου.&lt;/div&gt;&lt;div align="justify"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div align="justify"&gt;&lt;b&gt;6. ΑΝΤΙΡΕΑΛΙΣΜΟΣ&lt;/b&gt;&lt;/div&gt;&lt;div align="justify"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div align="justify"&gt;Ο Αντιρεαλισμός υποστηρίζει ότι οι θεωρίες γίνονται  αποδεκτές, επειδή αποτελούν χρήσιμα εργαλεία κατανόησης ή επέμβασης στον  κόσμο είτε γιατί έχουν κάποια μη αναπαραστασιακή αξία. Για παράδειγμα,  στον Αντιρεαλισμό, δεν υπάρχουν ηλεκτρόνια, που είναι πλασματικές  κατασκευές οι οποίες χρησιμοποιούνται, σαφώς με επιτυχία, για να  γίνονται προβλέψεις και να παράγονται χρήσιμες εφαρμογές της Φυσικής.  Στον Αντιρεαλισμό δεν έχει νόημα να αποφανθούμε αν μια επιστημονική  θεωρία είναι αληθινή ή όχι, γιατί αυτή απλώς είναι μια εργαλειακή  κατασκευή με τη δική της ιδιαίτερη δόμηση, που είτε μπορεί ή δεν μπορεί  να χαρακτηριστεί επαρκής, εγγυημένη, χρήσιμη ή εφαρμόσιμη. &lt;/div&gt;&lt;div align="justify"&gt;Με την έννοια αυτή, υπάρχουν δυο είδη Αντιρεαλισμού: &lt;/div&gt;&lt;div align="justify"&gt;1. Αυτός που απορρίπτει την οντολογική συνιστώσα  (όπως π.χ. η «Εργαλειοκρατία» που πρεσβεύει ότι οι θεωρίες είναι μόνο  κατασκευασμένα εργαλεία για την πρόβλεψη ή την εφαρμογή των φυσικών  φαινομένων και γι’ αυτό δεν έχει νόημα το αν είναι αληθείς ή ψευδείς). &lt;/div&gt;&lt;div align="justify"&gt;2. Αυτός που απορρίπτει την επιστημολογική συνιστώσα  (όπως π.χ. ο «Κονστρουκτιβιστικός Εμπειρισμός» του Basil van Fraassen  (1980), σύμφωνα με τον οποίο στη θέση του διλήμματος για την αλήθεια  μιας θεωρίας μπαίνει το ερώτημα για την εμπειρική πληρότητά της).&amp;nbsp;&lt;/div&gt;&lt;div align="justify"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div align="justify"&gt;&lt;b&gt;7. ΣΤΡΟΥΚΤΟΥΡΑΛΙΣΜΟΣ - ΔΟΜΙΣΜΟΣ&lt;/b&gt;&lt;/div&gt;&lt;div align="justify"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div align="justify"&gt;Στη Γλωσσολογία ο Στρουκτουραλισμός καταγράφει την  αναγνώριση ότι η γλώσσα είναι ένα σύστημα στοιχείων και όχι μια απλή  παράθεση στοιχείων. Δηλαδή, αποτελείται από μονάδες σε διάφορα επίπεδα  (φωνολογία, μορφολογία, σύνταξη, σημασία), που βρίσκονται σε  αλληλεξάρτηση μεταξύ τους. Αυτή η αναγνώριση του συστηματικού χαρακτήρα  της γλώσσας: &lt;/div&gt;&lt;div align="justify"&gt;α) Αντικαθιστά την ατομιστική προσέγγιση της γλώσσας  του 19ου αιώνα (μελέτη των μεμονωμένων στοιχείων χωρίς την αναγνώριση  των αλληλεξαρτήσεών τους). &lt;/div&gt;&lt;div align="justify"&gt;β) Αναδεικνύει τη συγχρονική αυτάρκεια της γλώσσας.  Επειδή, ακριβώς, η γλώσσα σε κάθε δεδομένη στιγμή αποτελεί ένα σύστημα  που τίθεται στην υπηρεσία της επικοινωνίας, η περιγραφή της και η μελέτη  της δεν προϋποθέτει το ιστορικό της παρελθόν. Tο ιστορικό παρελθόν μιας  γλώσσας απλώς προσφέρει την ερμηνεία για την ανάδυση ενός γλωσσικού  συστήματος μέσα από προγενέστερα γλωσσικά συστήματα. &lt;/div&gt;&lt;div align="justify"&gt;Παρά τις αντιφάσεις του ο Στρουκτουραλισμός βοήθησε  τις Φυσικές Επιστήμες, λόγω της αντίθεσής του και της εν γένει  αμφισβήτησης του Θετικισμού. Γνωστότερος στρουκτουραλιστής ήταν ο  Ελβετός Ferdinard De Saussure, ο οποίος απέρριπτε τον Θετικισμό, και ο  M. M. Bahktin. Ο Στρουκτουραλισμός στην Ανθρωπολογία, μέσα από τα έργα  σπουδαίων ανθρωπολόγων, όπως ο Claude Levi-Strauss, βρήκε κοινά σημεία  μεταξύ της θεωρίας του De Saussure και τις πρόσφατες εξελίξεις στην  Ανθρωπολογία. Μάλιστα η στρουκτουραλιστική προσέγγιση της Ανθρωπολογίας  ήταν τόσο παραγωγική που η επιρροή της δεν περιορίστηκε μόνο στους  ανθρωπολόγους E. E. Evans-Pritchard και Pierre Bourdieu, αλλά και σε  πολλούς άλλους ιδιαιτέρως μετά τον Β΄ Παγκόσμιο Πόλεμο.&amp;nbsp;&lt;/div&gt;&lt;div align="justify"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div align="justify"&gt;&lt;strong&gt;8. ΦΑΙΝΟΜΕΝΟΛΟΓΙΑ&amp;nbsp;&lt;/strong&gt;&lt;/div&gt;&lt;div align="justify"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div align="justify"&gt;Φαινομενολογία, είναι η περιγραφή των φαινομένων,  καθώς και η περιγραφή του τρόπου εμφάνισης του πραγματικού. Ουσιαστικά  είναι η επιστημονική μελέτη και η αιτιολογία των φαινομένων. Η  Φαινομενολογία, ενώ είχε αρχίσει ως κίνημα από τα τέλη του 18ου αιώνα,  ήρθε απρόσμενα ξανά στο προσκήνιο στη Γερμανία την περίοδο μεταξύ των  Παγκοσμίων Πολέμων, λόγω της διαμάχης μεταξύ των «βασιλείων» της φύσης  και της κουλτούρας, των οποίων ο διαχωρισμός είχε γίνει από τον Dilthey  και άλλους Νεοκαντιανούς φιλοσόφους. &lt;/div&gt;&lt;div align="justify"&gt;Μεγάλοι φαινομενολογιστές ήταν οι: Wittgenstein, Max  Weber, Gyorgy Lukacs, Max Scheler, Alfred Schutz, Karl Mannheim (οι  τρεις τελευταίοι μετά τον Β΄ Παγκόσμιο Πόλεμο) και ο Heidegger. &lt;/div&gt;&lt;div align="justify"&gt;Η διδασκαλία της Φαινομενολογικής Σχολής θεωρείται  μία από τις πηγές των νεότερων υπαρξιστικών φιλοσοφιών, ιδιαίτερα του  Heidegger, κατά τον οποίο η Φαινομενολογία είναι η «συνάντηση» με κάποιο  πράγμα και για τον λόγο αυτό η εκδήλωση του όντος.&lt;/div&gt;&lt;div align="justify"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div align="justify"&gt;&lt;strong&gt;9. ΜΕΤΑΜΟΝΤΕΡΝΙΣΜΟΣ&lt;/strong&gt;&lt;/div&gt;&lt;div align="justify"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div align="justify"&gt;O Μεταμοντερνισμός είναι ένας όρος περιεκτικός ή ένα  σύνολο από ιδέες που είναι δύσκολο να ορισθεί, επειδή ως έννοια  εμφανίζεται σε μια μεγάλη ποικιλία πεδίων συμπεριλαμβανομένων της  Αρχιτεκτονικής, της Μουσικής, του Κινηματογράφου, της Λογοτεχνίας, της  Τεχνολογίας κ.ά. &lt;/div&gt;&lt;div align="justify"&gt;Η υιοθέτησή του έχει συνέπειες στον τρόπο που  αντιλαμβανόμαστε την εκπαίδευση ως συστατικό μέρος του πολιτισμού μας.  Οι μεταμοντέρνοι εκκινούν από τη διαφοροποίηση μεταξύ επιστημονικού και  μη επιστημονικού («αφηγηματικού») λόγου και διαβλέπουν σ’ αυτή μια  αυθαίρετη εξέλιξη που είχε άμεση συνέπεια να καθιερωθεί ο επιστημονικός  λόγος ως προνομιακός απέναντι σε όλες τις άλλες μορφές αφήγησης, αφού  μόνον αυτός έχει αξιώσεις αλήθειας και εγκυρότητας. Θεωρούν ότι ο  επιστημονικός λόγος είναι απλώς ένα είδος ανάμεσα στα άλλα είδη  αφήγησης, ισοδύναμο μ’ αυτά, με την έννοια ότι δεν είναι περισσότερο ή  λιγότερο αληθής απ’ αυτά. Αυτό τον υποχρεώνει στην αναζήτηση της  νομιμοποίησής του που είναι όμως ένα προβληματικό εγχείρημα, αφού έτσι  αναγκάζεται να καταφεύγει σε μια μετά-αφήγηση που είναι η μη γνώση. &lt;/div&gt;&lt;div align="justify"&gt;Ο Μοντερνισμός, ως φιλοσοφικό ιδεώδες, συγκροτείται  γύρω από το αίτημα του κριτικού ελέγχου όλων των γνωστικών περιεχομένων  και των αρχών οργάνωσης του βίου με βάση ορθολογικές αρχές. Προβάλλει  ένα σχέδιο θεμελίωσης της γνώσης σύμφωνα με το οποίο οι κανόνες  νομιμοποίησης των θεωρητικών και πρακτικών αιτημάτων προκύπτουν από τον  ορθό λόγο, σε αντιδιαστολή προς μορφές νομιμοποίησης οι οποίες πηγάζουν  είτε από τη θεία αποκάλυψη ή από άλλες παραδοσιακές μορφές αυθεντίας. &lt;/div&gt;&lt;div align="justify"&gt;Σε μια μεταμοντέρνα κοινωνία η γνώση γίνεται  λειτουργική και χρηστική. Μαθαίνουμε πράγματα, όχι απλώς για να τα  γνωρίζουμε, αλλά και για να χρησιμοποιήσουμε αυτή τη γνώση. Η γνώση στις  μεταμοντέρνες κοινωνίες χαρακτηρίζεται όχι μόνον από τη χρησιμότητά  της, αλλά και από τον τρόπο που διανέμεται, αποθηκεύεται και  διαμορφώνεται. Παρ’ όλα αυτά η εισαγωγή των τεχνολογιών των ηλεκτρονικών  υπολογιστών έχει ανατρέψει τις μορφές της γνώσης που παράγεται,  διανέμεται και καταναλώνεται στη σύγχρονη κοινωνία. &lt;/div&gt;&lt;div align="justify"&gt;Πρόδρομοι του Μεταμοντερνισμού ήταν ο Νίτσε και ο  Βιτγκενστάιν. Άλλοι μεταμοντερνιστές ήταν οι: George Bataille, Jean  Baudrillard, Gilles Deleuze, Michel Foucault και Richard Rorty.&lt;/div&gt;&lt;div align="justify"&gt;&lt;strong&gt;Μεταμοντερνισμός και Επιστήμη &lt;/strong&gt;&lt;/div&gt;&lt;ul&gt;&lt;li&gt; &lt;div align="justify"&gt;Οι Μεταμοντερνιστές είναι κριτικοί με την Επιστήμη. &lt;/div&gt;&lt;/li&gt;&lt;li&gt; &lt;div align="justify"&gt;Απαιτούν και αναζητούν την αντικειμενική αλήθεια.&lt;/div&gt;&lt;/li&gt;&lt;li&gt; &lt;div align="justify"&gt;Η γνώση είναι ουσιαστικά ένα κοινωνικό κατασκεύασμα. &lt;/div&gt;&lt;/li&gt;&lt;li&gt; &lt;div align="justify"&gt;Η αλήθεια γίνεται πολλαπλώς αντιληπτή. &lt;/div&gt;&lt;/li&gt;&lt;li&gt; &lt;div align="justify"&gt;Η αλήθεια θεμελιώνεται στην καθημερινή ζωή (πείραμα και απόδειξη). &lt;/div&gt;&lt;/li&gt;&lt;li&gt; &lt;div align="justify"&gt;Η Επιστήμη και όλες οι άλλες ανθρώπινες δραστηριότητες είναι γεμάτες από αξίες, γι’ αυτό και θεωρούνται ισότιμες. &lt;/div&gt;&lt;/li&gt;&lt;/ul&gt;&lt;div align="justify"&gt;Στις αρχές του 20ούð αιώνα, η Θεωρία της Σχετικότητας  του Αϊνστάιν ανέτρεψε το Νευτώνειο πρότυπο που κυριαρχούσε από τον  Διαφωτισμό. Αυτή η ανατροπή έδειξε στους φιλοσόφους ότι οι βασικές αρχές  μιας επιστημονικής κατανόησης δεν είναι μια ομάδα από στατικούς  φυσικούς νόμους, αλλά ήταν ανθρώπινες ερμηνείες φαινομένων. Οι  επιστημονικές εξηγήσεις δεν μπορούν πια να θεωρούνται ουδέτερες και  αντικειμενικές.&amp;nbsp;&lt;/div&gt;&lt;div align="justify"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div align="justify"&gt;&lt;strong&gt;10. ΗΘΙΚΗ&lt;/strong&gt;&lt;/div&gt;&lt;div align="justify"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div align="justify"&gt;&lt;strong&gt; &lt;/strong&gt;&lt;/div&gt;&lt;div align="justify"&gt;H Ηθική είναι εκείνος ο τομέας της Φιλοσοφίας που  ασχολείται με το ερώτημα «τι πρέπει να πράξω;». Στην Ηθική προσπαθούμε,  χρησιμοποιώντας λογικά κριτήρια, να ανακαλύψουμε εκείνους τους κανόνες  συμπεριφοράς, οι οποίοι αρμόζουν στον άνθρωπο. Kάθε άνθρωπος σε κάθε  εποχή θέτει μέσα στο κοινωνικό πλαίσιο που ζει ηθικούς κανόνες  συμπεριφοράς. H Ηθική ωστόσο, κάτω από φιλοσοφική άποψη ή ως επιστήμη,  είναι γέννημα του ελληνικού πνεύματος. Aναπτύχτηκε κυρίως στους χρόνους  της Αθηναϊκής Δημοκρατίας με τα φιλοσοφικά ερωτήματα που έθεσαν οι  σοφιστές και ο Σωκράτης. Πατέρας της Ηθικής μπορεί να θεωρηθεί κατεξοχήν  ο Σωκράτης, ο οποίος αγωνιζόταν να δώσει αντικειμενική απάντηση στο  ερώτημα: τι είναι δικαιοσύνη, τι είναι ανδρεία, τι είναι νόμος; κ.τ.λ. &lt;/div&gt;&lt;div align="justify"&gt;Στην εποχή μας υπάρχει εξειδικευμένη ενασχόληση με  την Ηθική Φιλοσοφία, η οποία προσπαθεί να αντιμετωπίσει προβλήματα  ηθικής φύσεως που σχετίζονται με συγκεκριμένους τομείς, μέσα από  περιπτώσεις που συνέβησαν στην πραγματικότητα. Ιδιαίτερα μετά την  ανάπτυξη της τεχνολογίας και των Επιστημών που είχαν δυστυχώς κάποιες  πολύ βλαβερές συνέπειες για την ανθρωπότητα. Κλασικό παράδειγμα οι  ατομικές βόμβες που έπεσαν στη Χιροσίμα και το Ναγκασάκι. Άλλη περίπτωση  μπορεί να θεωρηθεί το Challenger, το γνωστό διαστημοπλοίου της NASA, το  οποίο εξερράγη, και κάθε άλλου είδους υποθέσεις που εξετάζονται από  ηθική σκοπιά. Γίνονται αναλύσεις των περιπτώσεων και προτείνονται  μέθοδοι, για τις οποίες θα μπορούσαν να παρθούν κάποιες αποφάσεις γύρω  από το ηθικό περιεχόμενο των περιπτώσεων αυτών. Μάλιστα, όσον αφορά στο  ηθικό δίλημμα για το Challenger, έχει να κάνει με το εάν έπρεπε να δοθεί  η εντολή να ξεκινήσει, καθώς είχαν διαπιστωθεί ήδη από την προηγούμενη  ημέρα κάποια προβλήματα λειτουργίας.&amp;nbsp;&lt;/div&gt;&lt;div align="justify"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div align="justify"&gt;&lt;strong&gt;11. ΒΙΟΗΘΙΚΗ&amp;nbsp;&lt;/strong&gt;&lt;/div&gt;&lt;div align="justify"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div align="justify"&gt;Η Βιοηθική μελετά προβλήματα που προκύπτουν από ηθικά  διλήμματα, όταν έχουμε να κάνουμε με ζητήματα τα οποία αφορούν τη ζωή  και τον θάνατο. Υπάρχουν και τα λεγόμενα βιοηθικά διλήμματα, π.χ.  ειδικές περιπτώσεις από προβλήματα που προέκυψαν κατά τη θεραπεία, ή μη,  διαφόρων ανθρώπων, οι οποίοι βρέθηκαν πολύ κοντά στον θάνατο. &lt;/div&gt;&lt;div align="justify"&gt;Άλλα επίκαιρα θέματα είναι: το πρόβλημα του πότε  μπορεί πραγματικά να θεωρηθεί ότι έχει επέλθη κλινικός θάνατος, ώστε να  εκπίπτει η ανάγκη περαιτέρω θεραπείας, το πρόβλημα της ευθανασίας κ.λπ. &lt;/div&gt;&lt;div align="justify"&gt;Δηλαδή η Βιοηθική εξετάζει κυρίως θέματα που σχετίζονται με την Ιατρική, τη Βιολογία και την Ανθρωπολογία.&lt;/div&gt;&lt;div align="justify"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div align="justify"&gt;&lt;b&gt;&amp;nbsp;&lt;/b&gt; &lt;/div&gt;&lt;div align="justify"&gt;&lt;b&gt;&amp;nbsp;&lt;/b&gt; &lt;/div&gt;&lt;div align="justify"&gt;&lt;b&gt;&amp;nbsp;&lt;/b&gt; &lt;/div&gt;&lt;div align="justify"&gt;&lt;b&gt;&amp;nbsp;&lt;/b&gt; &lt;/div&gt;&lt;div align="justify"&gt;&lt;b&gt;&amp;nbsp;&lt;/b&gt; &lt;/div&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/569873221441552833-72211072125728857?l=4vesta.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='related' href='http://www.physics4u.gr/blog/?p=4429' title='Τα φιλοσοφικά ρεύματα που επηρέασαν την επιστήμη του 20ου αιώνα'/><link rel='replies' type='application/atom+xml' href='http://4vesta.blogspot.com/feeds/72211072125728857/comments/default' title='Σχόλια ανάρτησης'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=569873221441552833&amp;postID=72211072125728857&amp;isPopup=true' title='0 σχόλια'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/569873221441552833/posts/default/72211072125728857'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/569873221441552833/posts/default/72211072125728857'/><link rel='alternate' type='text/html' href='http://4vesta.blogspot.com/2012/01/20.html' title='Τα φιλοσοφικά ρεύματα που επηρέασαν την επιστήμη του 20ου αιώνα'/><author><name>Ελένη</name><uri>http://www.blogger.com/profile/01405118335808445258</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='31' height='25' src='http://4.bp.blogspot.com/-X-4JciSTYLg/TclRZTvX60I/AAAAAAAAAJM/5Hah4YJOGks/s220/t_pleiadele_178.jpg'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-569873221441552833.post-6640810887871571716</id><published>2011-12-27T15:25:00.001+02:00</published><updated>2011-12-27T15:26:31.397+02:00</updated><title type='text'>Ο αστροναύτης André Kuipers φτάνει στο Διεθνή Διαστημικό Σταθμό</title><content type='html'>&lt;div dir="ltr" style="text-align: left;" trbidi="on"&gt;&lt;table cellpadding="0" cellspacing="0"&gt;&lt;tbody&gt;&lt;tr valign="top"&gt;&lt;td height="22"&gt;&lt;div class="link9"&gt;&lt;/div&gt;&lt;/td&gt;&lt;td align="right"&gt;&lt;a href="http://www.esa.int/esaCP/SEMJTOBX9WG_index_2.html" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"&gt;&lt;br /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;table align="left" cellpadding="0" cellspacing="0" style="width: 215px;"&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td&gt;&lt;div class="nimgwra" style="border-color: rgb(153, 153, 153);"&gt;&lt;a href="http://www.esa.int/esaCP/SEMJTOBX9WG_index_1.html"&gt;&lt;img alt="Soyuz TMA-03M on approach to the ISS" border="0" height="130" src="http://www.esa.int/images/007_medium,0.jpg" title="Soyuz TMA-03M on approach to the ISS" width="200" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;/td&gt;&lt;td style="color: #ead1dc;"&gt;&lt;b&gt;&lt;img alt="" height="1" src="http://www.esa.int/global_imgs/spacer.gif" width="11" /&gt;&lt;/b&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr style="color: #ead1dc;"&gt;&lt;td&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/td&gt;&lt;td&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;b style="color: #ead1dc;"&gt;&lt;br /&gt;&lt;/b&gt;&lt;br /&gt;&lt;div class="link9" style="color: #ead1dc;"&gt;&lt;b&gt;&amp;nbsp;Ο αστροναύτης André Kuipers και το πλήρωμα των Oleg Kononeko και Don Pettit "προσδέθηκαν" στις 23/12 στο Διεθνή Διαστημικό Σταθμό με τη βοήθεια του διαστημοπλοίου Soyuz TMA-03M . Θα εργαστούν εκεί για 5 μήνες και θα επιστρέψουν στη Γη το Μάϊο.&lt;/b&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;b&gt;[&lt;a href="http://www.esa.int/esaCP/SEMJTOBX9WG_index_0.html"&gt;Περισσότερα...&lt;/a&gt;] &lt;/b&gt;&lt;/div&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/569873221441552833-6640810887871571716?l=4vesta.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='related' href='http://www.esa.int/esaCP/SEMJTOBX9WG_index_0.html' title='Ο αστροναύτης André Kuipers φτάνει στο Διεθνή Διαστημικό Σταθμό'/><link rel='replies' type='application/atom+xml' href='http://4vesta.blogspot.com/feeds/6640810887871571716/comments/default' title='Σχόλια ανάρτησης'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=569873221441552833&amp;postID=6640810887871571716&amp;isPopup=true' title='0 σχόλια'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/569873221441552833/posts/default/6640810887871571716'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/569873221441552833/posts/default/6640810887871571716'/><link rel='alternate' type='text/html' href='http://4vesta.blogspot.com/2011/12/andre-kuipers.html' title='Ο αστροναύτης André Kuipers φτάνει στο Διεθνή Διαστημικό Σταθμό'/><author><name>Ελένη</name><uri>http://www.blogger.com/profile/01405118335808445258</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='31' height='25' src='http://4.bp.blogspot.com/-X-4JciSTYLg/TclRZTvX60I/AAAAAAAAAJM/5Hah4YJOGks/s220/t_pleiadele_178.jpg'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-569873221441552833.post-8770637766013636205</id><published>2011-12-25T11:19:00.001+02:00</published><updated>2011-12-25T11:19:36.678+02:00</updated><title type='text'>Ευχές</title><content type='html'>&lt;div dir="ltr" style="text-align: left;" trbidi="on"&gt;&lt;div style="color: #38761d;"&gt;&lt;span style="font-size: large;"&gt;Ευχές για ένα καλύτερο αύριο, ένα ευτυχισμένο νέο έτος,&lt;/span&gt;&lt;/div&gt;&lt;span style="font-size: large;"&gt;&lt;span style="color: #e06666;"&gt;με υγεία και ευημερία, δημιουργικότητα και πρόοδο,&lt;/span&gt; &lt;span style="color: #93c47d;"&gt;παραγωγικότητα και ευτυχία.&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;&lt;span style="font-size: large;"&gt;&lt;span style="color: #e06666;"&gt;&lt;span style="color: #cc0000;"&gt;Στην εποχή που διανύουμε, τώρα, που χρειαζόμαστε περισσότερο&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;&lt;span style="font-size: large;"&gt;&lt;span style="color: #e06666;"&gt;&lt;span style="color: #cc0000;"&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;span style="color: #d9ead3;"&gt;από κάθε άλλη φορά&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;&lt;span style="font-size: large;"&gt;&lt;span style="color: #ea9999;"&gt;τη γαλήνη, ας ελπίσουμε ότι το πνεύμα των εορτών θα μας &lt;/span&gt;&lt;span style="color: #93c47d;"&gt;καθοδηγήσει στο σωστό&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;&lt;div style="color: #e06666;"&gt;&lt;span style="font-size: large;"&gt;μονοπάτι!&lt;/span&gt;&lt;/div&gt;&lt;div style="color: #6aa84f;"&gt;&lt;span style="font-size: large;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;span style="color: #6aa84f; font-size: large;"&gt;Καλά Χριστούγεννα και ευτυχισμένο το 2012!&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/569873221441552833-8770637766013636205?l=4vesta.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://4vesta.blogspot.com/feeds/8770637766013636205/comments/default' title='Σχόλια ανάρτησης'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=569873221441552833&amp;postID=8770637766013636205&amp;isPopup=true' title='2 σχόλια'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/569873221441552833/posts/default/8770637766013636205'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/569873221441552833/posts/default/8770637766013636205'/><link rel='alternate' type='text/html' href='http://4vesta.blogspot.com/2011/12/blog-post.html' title='Ευχές'/><author><name>Ελένη</name><uri>http://www.blogger.com/profile/01405118335808445258</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='31' height='25' src='http://4.bp.blogspot.com/-X-4JciSTYLg/TclRZTvX60I/AAAAAAAAAJM/5Hah4YJOGks/s220/t_pleiadele_178.jpg'/></author><thr:total>2</thr:total></entry><entry><id>tag:blogger.com,1999:blog-569873221441552833.post-7907764989434264044</id><published>2011-12-25T11:09:00.000+02:00</published><updated>2011-12-25T11:09:39.650+02:00</updated><title type='text'>Επιστήμονες ταυτοποίησαν ένα νέο σωματίδιο στο CERN</title><content type='html'>&lt;div dir="ltr" style="text-align: left;" trbidi="on"&gt;&lt;div align="justify" style="color: white;"&gt;Ο υπόγειος επιταχυντής LHC για πρώτη φορά από τότε  που τέθηκε σε λειτουργία το 2009, πραγματοποίησε την πρώτη του ξεκάθαρη  παρατήρηση ενός άγνωστου μέχρι τώρα υποατομικού σωματιδίου, το οποίο  ονομάστηκε Chi_b (nP) ή bottom quarkonium, ή και μερικές φορές  bottomonium.&lt;/div&gt;&lt;span style="color: white;"&gt; &lt;/span&gt;&lt;div align="justify" style="color: white;"&gt;Η ανακάλυψη, που θα βοηθήσει τους επιστήμονες να  κατανοήσουν καλύτερα τις δυνάμεις που συγκροτούν και συγκρατούν την ύλη,  δεν έχει ακόμα δημοσιευτεί επισήμως, αλλά έχει ήδη γίνει η σχετική  προδημοσίευση στον διαδικτυακό τόπο Arxiv.&lt;/div&gt;&lt;span style="color: white;"&gt; &lt;/span&gt;&lt;div style="color: white;"&gt;&lt;span id="more-4361"&gt;&lt;/span&gt; &lt;/div&gt;&lt;div align="justify" style="color: white;"&gt;Το νέο σωματίδιο αποτελεί μια περισσότερο  διεγερμένη κατάσταση των σωματιδίων Chi (διαβάζεται χι) που έχουν ήδη  ανιχνευθεί σε προηγούμενες συγκρούσεις σωματιδίων, σύμφωνα με τον  καθηγητή Roger Jones του πειράματος Atlas του CERN.&lt;/div&gt;&lt;span style="color: white;"&gt; &lt;/span&gt;&lt;div align="justify" style="color: white;"&gt;Ας σημειωθεί πως πρόκειται για τρεις διεγερμένες  καταστάσεις, που η ενέργεια τους είναι πολύ κοντά η μία με την άλλη σε  σημείο που δεν μπορούν να διαχωριστούν με τις υπάρχουσες πειραματικές  μεθόδους.&lt;/div&gt;&lt;span style="color: white;"&gt; &lt;/span&gt;&lt;div align="justify" style="color: white;"&gt;Το νέο σωματίδιο αποτελείται από ένα beauty ή bottom κουάρκ και ένα αντι-beauty κουάρκ, που είναι συνδεδεμένα. &lt;/div&gt;&lt;span style="color: white;"&gt; &lt;/span&gt;&lt;div align="justify" style="color: white;"&gt;Η δύναμη που συνδέει αυτά τα δύο (το κουάρκ και το  αντι-κουάρκ) είναι η ισχυρή πυρηνική δύναμη, συνεπώς η ανακάλυψη του  νέου σωματιδίου ρίχνει περισσότερο φως σε αυτή τη θεμελιώδη δύναμη της  φύσης, η οποία επίσης συγκρατεί τα πρωτόνια και τα νετρόνια στους  πυρήνες.&lt;/div&gt;&lt;span style="color: white;"&gt; &lt;/span&gt;&lt;div align="justify" style="color: white;"&gt;Όσο καλύτερα καταλαβαίνουμε την ισχυρή δύναμη, τόσο  πιο πολύ καταλαβαίνουμε ένα μεγάλο μέρος των στοιχείων που βλέπουμε, που  μας οδηγούν σε πιο συναρπαστικά πράγματα, όπως στο σωματίδιο Higgs.&lt;/div&gt;&lt;span style="color: white;"&gt; &lt;/span&gt;&lt;div align="justify" style="color: white;"&gt;Εδώ και χρόνια οι επιστήμονες πίστευαν ότι υπήρχε  αυτή η πιο διεγερμένη κατάσταση των σωματιδίων Chi, αλλά έως τώρα δεν  είχαν καταφέρει να τη δουν.&lt;/div&gt;&lt;span style="color: white;"&gt; &lt;/span&gt;&lt;div align="justify" style="color: white;"&gt;Τώρα, οι επιστήμονες προσδοκούν να κάνουν την  ανακάλυψη αιώνα, επιβεβαιώνοντας οριστικά και πέραν κάθε αμφιβολίας την  ύπαρξη του σωματιδίου-φαντομά του Χιγκς εντός του 2012.&lt;/div&gt;&lt;span style="color: white;"&gt; &lt;/span&gt;&lt;div align="justify" style="color: white;"&gt;Ο LHC έχει ως σκοπό να καλύψει τα όποια κενά στο  Καθιερωμένο Μοντέλο – το σημερινό πλαίσιο που επινοήθηκε για να εξηγήσει  τις αλληλεπιδράσεις των υποατομικών σωματιδίων – και επίσης να  αναζητήσει την τυχόν νέα φυσική πέρα από αυτό.&lt;/div&gt;&lt;div align="justify" style="color: white;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;span style="color: white;"&gt; &lt;/span&gt;&lt;div style="color: white;"&gt;Πηγή: BBC&lt;/div&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/569873221441552833-7907764989434264044?l=4vesta.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='related' href='http://www.physics4u.gr/blog/?p=4361' title='Επιστήμονες ταυτοποίησαν ένα νέο σωματίδιο στο CERN'/><link rel='replies' type='application/atom+xml' href='http://4vesta.blogspot.com/feeds/7907764989434264044/comments/default' title='Σχόλια ανάρτησης'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=569873221441552833&amp;postID=7907764989434264044&amp;isPopup=true' title='0 σχόλια'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/569873221441552833/posts/default/7907764989434264044'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/569873221441552833/posts/default/7907764989434264044'/><link rel='alternate' type='text/html' href='http://4vesta.blogspot.com/2011/12/cern_25.html' title='Επιστήμονες ταυτοποίησαν ένα νέο σωματίδιο στο CERN'/><author><name>Ελένη</name><uri>http://www.blogger.com/profile/01405118335808445258</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='31' height='25' src='http://4.bp.blogspot.com/-X-4JciSTYLg/TclRZTvX60I/AAAAAAAAAJM/5Hah4YJOGks/s220/t_pleiadele_178.jpg'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-569873221441552833.post-679292428402188288</id><published>2011-12-25T11:07:00.002+02:00</published><updated>2011-12-25T11:07:59.897+02:00</updated><title type='text'>Οι εξελίξεις σχετικά με το σωματίδιο του Θεού  στο CERN</title><content type='html'>&lt;div dir="ltr" style="text-align: left;" trbidi="on"&gt;&lt;h1 class="title entry-title" style="color: white;"&gt;                     &lt;span style="font-size: small;"&gt;&lt;a href="http://egnonews.blogspot.com/2011/12/cern.html" rel="bookmark"&gt;Τα νέα από την έρευνα στο CERN για το σωμάτιο του ... Θεού&lt;/a&gt;&lt;/span&gt;                     &lt;/h1&gt;&lt;span style="color: white;"&gt;   &lt;/span&gt;   &lt;div dir="ltr" style="color: white; text-align: left;"&gt; Του Κωνσταντίνου Α. Ζώκου⃰  &lt;br /&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt; &lt;a href="http://3.bp.blogspot.com/-gVV-1YXkVlA/Tud-l8k-H4I/AAAAAAAAAbU/72LbAhuqMe0/s1600/combo1.png" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="232" src="http://3.bp.blogspot.com/-gVV-1YXkVlA/Tud-l8k-H4I/AAAAAAAAAbU/72LbAhuqMe0/s320/combo1.png" width="320" /&gt;&lt;/a&gt;&lt;/div&gt;Στο Σεμινάριο που έγινε στο κεντρικό αμφιθέατρο του CERN, Τρίτη 13  Δεκεμβρίου 2011, οι συντελεστές των πειραμάτων ATLAS2 και CMS3  παρουσίασαν τα αποτελέσματα των ερευνών τους για το μποζόνιο Higgs, του  Standard Model (Καθιερωμένο Πρότυπο).&lt;br /&gt;&lt;br /&gt;Τα αποτελέσματά τους βασίζονται στην ανάλυση σημαντικά μεγαλύτερου  αριθμού δεδομένων, από τα δεδομένα στα οποία στηρίχθηκε η  παρουσίαση-ενημέρωση του περασμένου καλοκαιριού, πολλά για να  αποκαλύψουν την σημαντική πρόοδο που έγινε στην έρευνα για το μποζόνιο  Higgs, αλλά όχι αρκετά για αν οδηγήσουν σε οποιοδήποτε συμπέρασμα για  την ύπαρξη ή μη ύπαρξη του αναζητούμενου μποζόνιου.&lt;br /&gt;&lt;br /&gt;Το κύριο συμπέρασμα είναι ότι το μποζόνιο Higgs, αν υπάρχει είναι πολύ  πιθανό να έχει μάζα που περιορίζεται στην περιοχή 116-130 GeV, για το  πείραμα ATLAS και στην περιοχή 115-127 GeV για το CMS. Προκλητικά μικρές  περιοχές μάζας και για τα δύο πειράματα, αλλά όχι ακόμη αρκετά ισχυρά  για να δηλώσουν μια ανακάλυψη.&lt;br /&gt;&lt;br /&gt;Το μποζόνιο Higgs, αν υπάρχει, έχει εκπληκτικά μικρό χρόνο ζωής και  μπορεί να διασπαστεί με πολλούς διαφορετικούς τρόπους. Η ανακάλυψή του  στηρίζεται στην παρατήρηση των σωματιδίων που διασπώνται παρά στη  δίασπαση του ίδιου του Higgs. Και το ATLAS και το CMS, έχουν αναλύσει  διάφορα κανάλια διασπάσεων και τα πειράματα δείχνουν μικρές υπερβάσεις  στην περιοχή χαμηλής μάζας που δεν έχει ακόμη αποκλειστεί.&lt;br /&gt;&lt;br /&gt;&amp;nbsp;Μεμονωμένα καμιά από αυτές τις υπερβάσεις δεν είναι περισσότερο  στατιστικά σημαντική από ότι ένα ζάρι που ρίχνεται και φέρνει δύο εξάρια  στη σειρά. Αυτό που δείχνει ενδιαφέρον είναι ότι πολλαπλές ανεξάρτητες  μετρήσεις δείχνουν την περιοχή από 124 έως 126 GeV. Απέχουμε πολύ από το  να πούμε αν το ATLAS ή το CMS έχει ανακαλύψει το μποζόνιο Higgs, αλλά  αυτά τα αναβαθμισμένα αποτελέσματα παράγουν μεγάλο ενδιαφέρον στην  κοινότητα της Σωματιδιακής Φυσικής.&lt;br /&gt;&lt;br /&gt;Μέσα στους ερχόμενους μήνες και στα δύο πειράματα θα κάνουν ακόμη πιο  βελτιωμένες αναλύσεις, για τις ανακοινώσεις στα συνέδρια της  Σωματιδιακής Φυσικής το Μάρτιο. Ωστόσο μια ξεκάθαρη δήλωση για την  ύπαρξη ή μη ύπαρξη του μποζόνιου Higgs θα απαιτήσει πολλά ακόμη δεδομένα  και δεν θεωρείται πιθανή παρά αργότερα στο 2012.&lt;br /&gt;&lt;br /&gt;&lt;b&gt;Σημείωση:&lt;/b&gt; Για το Καθιερωμένο Πρότυπο ή Standard Model, αλλά και  τα αποτελέσματα που παρουσιάστηκαν με τα στοιχεία του καλοκαιριού που  μας πέρασε, μπορείτε να διαβάσετε το άρθρο "Τι γίνεται με το μποζόνιο  Higgs και την Υπερσυμμετρία;" στο φύλλο της εφημερίδας ΛΑΟΣ του Σ/Κ  3-4/12/2012 και στο egnonews.blogspot.com&lt;br /&gt;&lt;br /&gt;&amp;nbsp;⃰ Ο Κωνσταντίνος Α. Ζώκος είναι Δάσκαλος Φυσικής, Υπεύθυνος του ΕΚΦΕ Ημαθίας.&lt;/div&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/569873221441552833-679292428402188288?l=4vesta.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://4vesta.blogspot.com/feeds/679292428402188288/comments/default' title='Σχόλια ανάρτησης'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=569873221441552833&amp;postID=679292428402188288&amp;isPopup=true' title='0 σχόλια'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/569873221441552833/posts/default/679292428402188288'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/569873221441552833/posts/default/679292428402188288'/><link rel='alternate' type='text/html' href='http://4vesta.blogspot.com/2011/12/cern.html' title='Οι εξελίξεις σχετικά με το σωματίδιο του Θεού  στο CERN'/><author><name>Ελένη</name><uri>http://www.blogger.com/profile/01405118335808445258</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='31' height='25' src='http://4.bp.blogspot.com/-X-4JciSTYLg/TclRZTvX60I/AAAAAAAAAJM/5Hah4YJOGks/s220/t_pleiadele_178.jpg'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://3.bp.blogspot.com/-gVV-1YXkVlA/Tud-l8k-H4I/AAAAAAAAAbU/72LbAhuqMe0/s72-c/combo1.png' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-569873221441552833.post-4944695770935909119</id><published>2011-10-23T15:44:00.000+03:00</published><updated>2011-10-23T15:44:08.602+03:00</updated><title type='text'>Το Spitzer εντοπίζει καταιγισμό κομητών σε κοντινό αστρικό σύστημα</title><content type='html'>&lt;div dir="ltr" style="text-align: left;" trbidi="on"&gt;&lt;span class="Apple-style-span" style="color: #ead1dc; font-family: Verdana, sans-serif;"&gt;&lt;b&gt;&lt;span class="Apple-style-span" style="line-height: 15px;"&gt;Το διαστημικό τηλεσκόπιο Spitzer της NASA έχει εντοπίσει σημάδια παγωμένων σωμάτων σε κίνηση γύρω από ένα εξωηλιακό σύστημα. Το φαινόμενο αυτό συνάδει με τη θεωρητική ερμηνεία για το μοντέλο του ηλιακού μας συστήματος, στην κατάσταση που βρισκόταν κάποια δισεκατομμύρια χρόνια πριν, γνωστή και ως "Ύστερος Ισχυρός Βομβαρδισμός" (Late Heavy Bombardment)&lt;/span&gt;&lt;span class="Apple-style-span" style="line-height: 15px;"&gt;, που μπορεί να οδήγησε στη μεταφορά νερού και άλλων συστατικών που διαμόρφωσαν τη ζωή, στον πλανήτη μας.&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;&lt;span class="Apple-style-span" style="color: #2e2e2e; font-family: Arial, Helvetica, sans-serif; font-size: 12px; line-height: 15px;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;br /&gt;&lt;span class="Apple-style-span" style="color: #2e2e2e; font-family: Arial, Helvetica, sans-serif; font-size: 12px; line-height: 15px;"&gt;&lt;img alt="Artist's conception illustrates a storm of comets around a star" height="300" src="http://www.nasa.gov/images/content/597242main_pia14739-43_226-170.jpg" width="400" /&gt;&lt;/span&gt;&lt;br /&gt;&lt;span class="Apple-style-span" style="background-color: #e4e4e4; color: #2e2e2e; font-family: Arial, Helvetica, sans-serif; font-size: 12px; line-height: 15px;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;br /&gt;&lt;span class="Apple-style-span" style="color: #2e2e2e; font-family: Arial, Helvetica, sans-serif;"&gt;&lt;span class="Apple-style-span" style="font-size: 12px; line-height: 15px;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/569873221441552833-4944695770935909119?l=4vesta.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='related' href='http://www.nasa.gov/mission_pages/spitzer/news/spitzer20111019.html' title='Το Spitzer εντοπίζει καταιγισμό κομητών σε κοντινό αστρικό σύστημα'/><link rel='replies' type='application/atom+xml' href='http://4vesta.blogspot.com/feeds/4944695770935909119/comments/default' title='Σχόλια ανάρτησης'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=569873221441552833&amp;postID=4944695770935909119&amp;isPopup=true' title='0 σχόλια'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/569873221441552833/posts/default/4944695770935909119'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/569873221441552833/posts/default/4944695770935909119'/><link rel='alternate' type='text/html' href='http://4vesta.blogspot.com/2011/10/spitzer.html' title='Το Spitzer εντοπίζει καταιγισμό κομητών σε κοντινό αστρικό σύστημα'/><author><name>Ελένη</name><uri>http://www.blogger.com/profile/01405118335808445258</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='31' height='25' src='http://4.bp.blogspot.com/-X-4JciSTYLg/TclRZTvX60I/AAAAAAAAAJM/5Hah4YJOGks/s220/t_pleiadele_178.jpg'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-569873221441552833.post-2729987562195368225</id><published>2011-10-17T20:11:00.002+03:00</published><updated>2011-10-17T20:12:05.621+03:00</updated><title type='text'>Ταξίδι στο διάστημα με 230 ευρώ!</title><content type='html'>&lt;div dir="ltr" style="text-align: left;" trbidi="on"&gt;&lt;span class="Apple-style-span" style="font-family: Arial, sans-serif; font-size: 15px; line-height: 21px;"&gt;&lt;span class="Apple-style-span" style="background-color: #20124d; color: white;"&gt;Όταν η ανθρώπινη φύση έχει όρεξη και νέες ιδέες μπορεί να "κατακτήσει" το διάστημα. Τουλάχιστον αυτό απέδειξε ο 21χρονος Josh Taylor από το Guildford της Αγγλίας με το μετεωρολογικό του μπαλόνι, που κατασκευάστηκε με μόλις 230 ευρώ και έφτασε σε ύψος περίπου 36.000 μέτρων.&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;&lt;span class="Apple-style-span" style="background-color: white; font-family: Arial, sans-serif; font-size: 15px; line-height: 21px;"&gt;&lt;span class="Apple-style-span" style="color: white;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;&lt;span class="Apple-style-span" style="background-color: white; font-size: 15px; line-height: 21px;"&gt;&lt;span class="Apple-style-span" style="color: white; font-family: Arial, sans-serif;"&gt;&lt;iframe frameborder="0" height="270" src="http://www.dailymotion.com/embed/video/xlqmsf" width="480"&gt;&lt;/iframe&gt;&lt;br /&gt;&lt;br /&gt;&lt;i&gt;&lt;/i&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/569873221441552833-2729987562195368225?l=4vesta.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='related' href='http://www.cosmo.gr/Epikairotita/Kosmos/Eidiseis/iptameno-mpaloni-21xronoy-aksias-230-eyrw-mas-taksideuei-sto-diasthma.1414514.html' title='Ταξίδι στο διάστημα με 230 ευρώ!'/><link rel='replies' type='application/atom+xml' href='http://4vesta.blogspot.com/feeds/2729987562195368225/comments/default' title='Σχόλια ανάρτησης'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=569873221441552833&amp;postID=2729987562195368225&amp;isPopup=true' title='0 σχόλια'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/569873221441552833/posts/default/2729987562195368225'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/569873221441552833/posts/default/2729987562195368225'/><link rel='alternate' type='text/html' href='http://4vesta.blogspot.com/2011/10/230.html' title='Ταξίδι στο διάστημα με 230 ευρώ!'/><author><name>Ελένη</name><uri>http://www.blogger.com/profile/01405118335808445258</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='31' height='25' src='http://4.bp.blogspot.com/-X-4JciSTYLg/TclRZTvX60I/AAAAAAAAAJM/5Hah4YJOGks/s220/t_pleiadele_178.jpg'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-569873221441552833.post-3803221722147457260</id><published>2011-10-14T22:52:00.001+03:00</published><updated>2011-10-16T21:54:42.312+03:00</updated><title type='text'>Νέα στοιχεία του Hubble για την ύπαρξη σκοτεινής ύλης</title><content type='html'>&lt;div dir="ltr" style="text-align: left;" trbidi="on"&gt;&lt;div style="color: #fff2cc;"&gt;&lt;b&gt;&lt;i&gt;Μία έρευνα σε πολλά μήκη κύματος, με το όνομα "Βαρυτικοί Φακοί Σμηνών και εξερεύνηση υπερκαινοφανών", σε συνεργασία με το διαστημικό τηλεσκόπιο Hubble, προσπαθεί να διαλευκάνει το μυστήριο της κατανομής της σκοτεινής ύλης σε 25 μαζικά συστήματα γαλαξιών. Παρατηρήσεις του γαλαξιακού σμήνους MACS J1206.2-0847 θα επιτρέψουν στους αστρονόμους να κατασκευάσουν αναλυτικότερους χάρτες της σκοτεινής ύλης.&amp;nbsp;&lt;/i&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;&lt;b&gt;&lt;i&gt;&lt;br /&gt;&lt;/i&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;Πηγή: http://www.nasa.gov/mission_pages/hubble/science/dark-matter-survey.html &lt;/div&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/569873221441552833-3803221722147457260?l=4vesta.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='related' href='http://www.nasa.gov/mission_pages/hubble/science/dark-matter-survey.html' title='Νέα στοιχεία του Hubble για την ύπαρξη σκοτεινής ύλης'/><link rel='replies' type='application/atom+xml' href='http://4vesta.blogspot.com/feeds/3803221722147457260/comments/default' title='Σχόλια ανάρτησης'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=569873221441552833&amp;postID=3803221722147457260&amp;isPopup=true' title='0 σχόλια'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/569873221441552833/posts/default/3803221722147457260'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/569873221441552833/posts/default/3803221722147457260'/><link rel='alternate' type='text/html' href='http://4vesta.blogspot.com/2011/10/hubble.html' title='Νέα στοιχεία του Hubble για την ύπαρξη σκοτεινής ύλης'/><author><name>Ελένη</name><uri>http://www.blogger.com/profile/01405118335808445258</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='31' height='25' src='http://4.bp.blogspot.com/-X-4JciSTYLg/TclRZTvX60I/AAAAAAAAAJM/5Hah4YJOGks/s220/t_pleiadele_178.jpg'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-569873221441552833.post-5871884382010086927</id><published>2011-10-12T18:01:00.000+03:00</published><updated>2011-10-12T18:01:50.663+03:00</updated><title type='text'>Κοσμικός ιστός μεταξύ των Γαλαξιών</title><content type='html'>&lt;div dir="ltr" style="text-align: left;" trbidi="on"&gt;&lt;div style="color: #fff2cc;"&gt;Φαίνεται ότι αποκαλύφθηκε η πηγή της σταθερότητας στις κοσμολογικές δομές μεγάλης κλίμακας. Η ανακάλυψη αυτών των συνεκτικών ιστών μεταξύ των γαλαξιών ίσως μας φέρει ένα βήμα πιο κοντά στην αποκωδικοποίηση του μυστηρίου της σκοτεινής ύλης και ενέργειας, που θεωρούνται υπαίτιες για την "αντοχή" των υπερσμηνών ενάντια στην κατάρρευση.&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;&lt;span style="font-size: x-small;"&gt;&lt;i&gt;Ο Γαλαξίας μας κάθεται σαν μια χάντρα πάνω σε ένα κοσμικό νήμα, σύμφωνα  με αυστραλιανούς αστρονόμους οι οποίοι έχουν εντοπίσει τη θέση του  Γαλαξία μας σε μια μεγάλης κλίμακας δομή του σύμπαντος. Σύμφωνα με την  έρευνα τους τα κοσμικά αυτά νήματα – ιστοί, που είναι κοσμικές δομές,  διασυνδέουν τους γαλαξίες μεταξύ τους και ουσιαστικά ενώνουν όλο το  Σύμπαν. &lt;/i&gt;&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;Παραθέτω τη διεύθυνση ενός βίντεο που αφορά και ένα παλαιότερο άρθρο του Physics4u σχετικά με το Great Sloan Wall:&lt;br /&gt;http://www.youtube.com/watch?v=xu2-9omdXNc&lt;/div&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/569873221441552833-5871884382010086927?l=4vesta.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='related' href='http://www.physics4u.gr/blog/?p=4037' title='Κοσμικός ιστός μεταξύ των Γαλαξιών'/><link rel='replies' type='application/atom+xml' href='http://4vesta.blogspot.com/feeds/5871884382010086927/comments/default' title='Σχόλια ανάρτησης'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=569873221441552833&amp;postID=5871884382010086927&amp;isPopup=true' title='0 σχόλια'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/569873221441552833/posts/default/5871884382010086927'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/569873221441552833/posts/default/5871884382010086927'/><link rel='alternate' type='text/html' href='http://4vesta.blogspot.com/2011/10/blog-post_12.html' title='Κοσμικός ιστός μεταξύ των Γαλαξιών'/><author><name>Ελένη</name><uri>http://www.blogger.com/profile/01405118335808445258</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='31' height='25' src='http://4.bp.blogspot.com/-X-4JciSTYLg/TclRZTvX60I/AAAAAAAAAJM/5Hah4YJOGks/s220/t_pleiadele_178.jpg'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-569873221441552833.post-870444952433771899</id><published>2011-10-04T15:56:00.000+03:00</published><updated>2011-10-04T15:56:36.415+03:00</updated><title type='text'>2011 Nobel Prize in Physics</title><content type='html'>&lt;div dir="ltr" style="text-align: left;" trbidi="on"&gt;&lt;b&gt;&lt;span class="Apple-style-span" style="color: #d9d2e9;"&gt;Το φετινό βραβείο Νόμπελ Φυσικής απονέμεται σε 3 συνεργάτες, τον Permutter, τον Schmidt και τον Riess, για την ανακάλυψη της επιταχυνόμενης διαστολής του σύμπαντος μέσω παρατηρήσεων μακρινών υπερκαινοφανών.&lt;/span&gt;&lt;/b&gt;&lt;br /&gt;&lt;span class="Apple-style-span" style="background-color: white; font-family: Arial, Helvetica, sans-serif;"&gt;&lt;/span&gt;&lt;br /&gt;&lt;div&gt;&lt;b&gt;&lt;span class="Apple-style-span" style="font-size: large;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/569873221441552833-870444952433771899?l=4vesta.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='related' href='http://www.nobelprize.org/' title='2011 Nobel Prize in Physics'/><link rel='replies' type='application/atom+xml' href='http://4vesta.blogspot.com/feeds/870444952433771899/comments/default' title='Σχόλια ανάρτησης'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=569873221441552833&amp;postID=870444952433771899&amp;isPopup=true' title='0 σχόλια'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/569873221441552833/posts/default/870444952433771899'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/569873221441552833/posts/default/870444952433771899'/><link rel='alternate' type='text/html' href='http://4vesta.blogspot.com/2011/10/2011-nobel-prize-in-physics.html' title='2011 Nobel Prize in Physics'/><author><name>Ελένη</name><uri>http://www.blogger.com/profile/01405118335808445258</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='31' height='25' src='http://4.bp.blogspot.com/-X-4JciSTYLg/TclRZTvX60I/AAAAAAAAAJM/5Hah4YJOGks/s220/t_pleiadele_178.jpg'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-569873221441552833.post-67429937521590527</id><published>2011-10-02T19:55:00.001+03:00</published><updated>2011-12-27T15:34:20.102+02:00</updated><title type='text'>Νέες ανακαλύψεις του Messenger στη χαρτογράφηση του Ερμή</title><content type='html'>&lt;div dir="ltr" style="text-align: left;" trbidi="on"&gt;&lt;div style="color: #fff2cc;"&gt;&lt;span class="bold"&gt;&amp;nbsp;Τροχιακές παρατηρήσεις του Ερμή αποκαλύπτουν ροή λάβας, κοιλότητες και νέες λεπτομέρειες στην επιφάνεια του εσωτερικού αυτού πλανήτη, που παρατηρούνται για πρώτη φορά. Τα στοιχεία αυτά λήφθηκαν από τα εξειδικευμένα όργανα του Messenger και μπορούν να αποκτηθούν μόνο κατά την περιφορά του σκάφους γύρω από το σώμα. Στην παρατήρηση αυτή, αποκαλύφθηκε το φαινόμενο των κοιλοτήτων που προήλθαν από ηφαιστειογενή δραστηριότητα (flood volcanism hollows) και δείχνουν γεωμορφολογικά χαρακτηριστικά που χρίζουν επιστημονικής ανάλυσης. Για τη δημιουργία τους, αστρονόμοι και γεωλόγοι συμφωνούν ότι πρόκειται για κάποια άγνωστη προς το παρόν γεωλογική διαδικασία. Τα δεδομένα που συνέλεξε το Messenger όμως δε σταματούν εδώ. Μία ανάλυση της χημικής σύστασης της επιφάνειας του Ερμή, που δε θα μπορούσε να πραγματοποιηθεί χωρίς τις εξαιρετικές δυνατότητες που προσφέρει το σκάφος σε τροχιά, χρησιμοποιείται για να εξετάσει τα μοντέλα δημιουργίας του Ερμή και ρίχνει φως στη δυναμική της εξώσφαιρας του πλανήτη.&lt;/span&gt;&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;&lt;span class="bold"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;&lt;img alt="" height="481" 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" width="640" /&gt;&lt;span class="bold"&gt;&lt;/span&gt;&lt;/div&gt;&lt;br /&gt;&lt;div style="color: #fff2cc;"&gt;Πηγή: http://www.nasa.gov/mission_pages/messenger/media/Telecon20110929.html&lt;br /&gt;&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/569873221441552833-67429937521590527?l=4vesta.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://4vesta.blogspot.com/feeds/67429937521590527/comments/default' title='Σχόλια ανάρτησης'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=569873221441552833&amp;postID=67429937521590527&amp;isPopup=true' title='0 σχόλια'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/569873221441552833/posts/default/67429937521590527'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/569873221441552833/posts/default/67429937521590527'/><link rel='alternate' type='text/html' href='http://4vesta.blogspot.com/2011/10/messenger.html' title='Νέες ανακαλύψεις του Messenger στη χαρτογράφηση του Ερμή'/><author><name>Ελένη</name><uri>http://www.blogger.com/profile/01405118335808445258</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='31' height='25' src='http://4.bp.blogspot.com/-X-4JciSTYLg/TclRZTvX60I/AAAAAAAAAJM/5Hah4YJOGks/s220/t_pleiadele_178.jpg'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-569873221441552833.post-8764204046919277483</id><published>2011-10-02T19:47:00.000+03:00</published><updated>2011-10-02T19:47:05.907+03:00</updated><title type='text'>Δορυφόρος της ESA αποκαλύπτει ενδιαφέρουσα δομή γύρω από μία μελανή οπή</title><content type='html'>&lt;div dir="ltr" style="text-align: left;" trbidi="on"&gt;&lt;div style="color: #fff2cc;"&gt;Κατά την πτήση των XMM Newton και Integral, λήφθηκαν πληροφορίες σχετικά με μία υπερμεγέθη μαύρη τρύπα που εξέπληξαν τους επιστήμονες σχετικά με τη δομή που ανέμεναν θεωρητικά έως τώρα. Αυτό που διακρίνεται είναι τεράστιες φούσκες αερίου να εκτινάσσονται από το βαρυτικό "τέρας". Κατά τη διάρκεια των παρατηρήσεων, ο ίδιος ο γαλαξίας στον οποίο ανήκει η μαύρη τρύπα, φαίνεται να παρουσίασε απροσδόκητες διακυμάνσεις στη λαμπρότητά του. Η ένταση του φωτός στις ακτίνες Χ αυξήθηκε κατά 60 τοις εκατό, υποδεικνύοντας μία διαταραχή μεγάλου μεγέθους στους πίδακες αερίων. Μετά τηδιαφυγή τους από τον πυρήνα της μαύρης τρύπας, τα αέρια επιστρέφουν σε ένα δίσκο συσσώρευσης που απέχει 15 έτη φωτός από αυτήν. &lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;span style="color: #fff2cc;"&gt;Πηγή: http://www.esa.int/esaCP/SEMAQQ6UXSG_index_0.html&lt;/span&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/569873221441552833-8764204046919277483?l=4vesta.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='related' href='http://www.esa.int/esaCP/SEMAQQ6UXSG_index_0.html' title='Δορυφόρος της ESA αποκαλύπτει ενδιαφέρουσα δομή γύρω από μία μελανή οπή'/><link rel='replies' type='application/atom+xml' href='http://4vesta.blogspot.com/feeds/8764204046919277483/comments/default' title='Σχόλια ανάρτησης'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=569873221441552833&amp;postID=8764204046919277483&amp;isPopup=true' title='0 σχόλια'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/569873221441552833/posts/default/8764204046919277483'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/569873221441552833/posts/default/8764204046919277483'/><link rel='alternate' type='text/html' href='http://4vesta.blogspot.com/2011/10/esa.html' title='Δορυφόρος της ESA αποκαλύπτει ενδιαφέρουσα δομή γύρω από μία μελανή οπή'/><author><name>Ελένη</name><uri>http://www.blogger.com/profile/01405118335808445258</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='31' height='25' src='http://4.bp.blogspot.com/-X-4JciSTYLg/TclRZTvX60I/AAAAAAAAAJM/5Hah4YJOGks/s220/t_pleiadele_178.jpg'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-569873221441552833.post-1660378216015304469</id><published>2011-10-02T19:35:00.000+03:00</published><updated>2011-10-02T19:35:52.375+03:00</updated><title type='text'>Μπορούν τα νετρίνα να κινηθούν πιο γρήγορα από το φως και αν ναι, τι συμβαίνει τότε;</title><content type='html'>&lt;div dir="ltr" style="text-align: left;" trbidi="on"&gt;&lt;div style="color: #fff2cc;"&gt;Πρόσφατα πειράματα του CERN φαίνεται να υποδεικνύουν ότι η ταχύτητα των νετρίνων στο κενό μπορεί να γίνει μεγαλύτερη από αυτήν του φωτός στο αντίστοιχο μέσο. Οι υπολογισμοί προήλθαν από μετρήσεις, σύμφωνα με τις οποίες τα νετρίνα έφταναν 60 ns νωρίτερα από το προκαθορισμένο ανώτατο όριο που συμπεριελάμβανε και τα σφάλματα (και έδινε ένα συν πλήν 10 ns σε οποιαδήποτε μετρούμενη τιμή). Για να αποφευχθεί κάθε πειραματικό λάθος, το πείραμα επαναλήφθηκε 16.000 φορές, αλλά το συμπέρασμα παρέμεινε το ίδιο.&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;Η Θεωρία της Σχετικότητας υποστηρίζει ότι οποιοδήποτε μαζικό αντικείμενο δεν μπορεί να επιταχυνθεί σε ταχύτητες ίσες ή μεγαλύτερες αυτής του φωτός, καθώς όσο πλησιάζει στο c, η μάζα του αυξάνεται και όσο αυξάνεται τόσο μεγαλύτερη ενέργεια θα απαιτείται ώστε να τεθεί σε κίνηση. Κατά συνέπεια, θα χρειάζεται άπειρη ενέργεια για να κινήσουμε ένα υλικό σωμάτιο στο c, κάτι που παραβιάζει τις αρχές διατήρησης της ενέργειας. Από τη στιγμή που το Σύμπαν δε διαθέτει άπειρο ενεργειακό περιεχόμενο, δεν μπορούμε να παράγουμε ενέργεια από το 0 ώστε να επιταχύνουμε σε σχετικιστικές ταχύτητες! Μέχρι και τους προηγούμενους αιώνες, οι επιστήμονες θεωρούσαν τα νετρίνα ως άμαζα σωματίδια. Τις τελευταίες δεκαετίες ωστόσο, αποδείχθηκε κάτι διαφορετικό. Τα νετρίνα έχουν μάζα, αμελητέα μεν, αρκετή σε σύγκριση με τα άμαζα φωτόνια δε.&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;&lt;img alt="" 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" /&gt; &lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;Μία από τις πιθανές εξηγήσεις είναι αυτή της κίνησης σε άλλες διαστάσεις και τα χωροχρονικά ταξίδια:&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;&lt;/div&gt;&lt;div align="justify" style="color: #fff2cc;"&gt;Είναι πιθανό ότι τα νετρίνα που έφτασαν στο ιταλικό  ορυχείο να ήταν ένα διαφορετικό είδος νετρίνο από αυτά που εκπέμπονται  από το σουπερνόβα, ή να είχαν μια διαφορετική ενέργεια. Είτε έτσι είτε  αλλιώς θα μπορούσε να εξηγηθεί η διαφορά, παραδέχεται ο Sher. “Αλλά  είναι μάλλον απίθανο." &lt;/div&gt;&lt;span style="color: #fff2cc;"&gt; &lt;/span&gt;&lt;br /&gt;&lt;div align="justify" style="color: #fff2cc;"&gt;Ένα σφάλμα μέτρησης στο πρόσφατο πείραμα των νετρίνων θα μπορούσε επίσης να εξηγήσει αυτή την παραβίαση της ταχύτητας. &lt;/div&gt;&lt;span style="color: #fff2cc;"&gt; &lt;/span&gt;&lt;br /&gt;&lt;div align="justify" style="color: #fff2cc;"&gt;Κατ ‘αρχήν είναι ένα πολύ εύκολο πείραμα: ξέρετε την  απόσταση μεταξύ των δύο τόπων Α και Β, ξέρετε πόσο χρόνο χρειάζονται τα  νετρίνα να φτάσουν εκεί, οπότε μπορείτε να υπολογίσετε την ταχύτητά  τους, λένε οι ειδικοί Ωστόσο, τα πράγματα είναι πιο περίπλοκα από αυτό.  Υπάρχουν ανεπαίσθητες επιδράσεις που την καθιστούν τη μέτρηση πολύ πιο  δύσκολη.&amp;nbsp; &lt;/div&gt;&lt;span style="color: #fff2cc;"&gt; &lt;/span&gt;&lt;br /&gt;&lt;div align="justify" style="color: #fff2cc;"&gt;Για παράδειγμα, αν και οι ανιχνευτές στην Ιταλία  μπορούν να εντοπίσουν τα χρόνο άφιξης των νετρίνων εντός  νανοδευτερόλεπτων, είναι όμως λιγότερο σαφής ο χρόνος αναχώρησης από τον  επιταχυντή στο CERN. Τα νετρίνα παράγονται από τα πρωτόνια που χτυπούν  σε ένα στόχο σχήματος ράβδου, προκαλώντας έτσι ένα χείμαρρο υποατομικών  σωματιδίων. Σε περίπτωση που τα νετρίνα έχουν παραχθεί στο ένα άκρο της  ράβδου και όχι στο αντίθετο άκρο, θα μπορούσε να κρύψει τον ακριβή χρόνο  της αναχώρησης.&amp;nbsp;&lt;/div&gt;&lt;div align="justify" style="color: #fff2cc;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div align="justify" style="color: #fff2cc;"&gt;Τέλος, θα μπορούσε η μέτρηση της απόστασης με τα GPS  (κλικ για μεγέθυνση) να είναι λάθος. Για παράδειγμα στα 2.4 milliseconds  που θέλουν τα νετρίνα να διασχίσουν τα 730 χιλιόμετρα, οι δορυφόροι στο  σύστημα GPS, που κινούνται με ταχύτητα 3.900 m/s, θα έχουν κινηθεί  περίπου 10 μέτρα. Με αυτή την απόσταση υπάρχει ένα σχετικιστικό λάθος  μεγαλύτερο από αυτό που έχει προβλεφτεί .  &lt;/div&gt;&lt;div align="justify" style="color: #fff2cc;"&gt;Ο Sher αναφέρει, επίσης, μια τρίτη επιλογή: ότι η  μέτρηση είναι σωστή. Μερικές θεωρίες θεωρούν δεδομένο ότι υπάρχουν  επιπλέον, κρυφές διαστάσεις πέρα ​​από τις γνωστές τέσσερις (τρεις τοτ  χώρου και μία του χρόνου). Είναι πιθανό ότι τα ταχύτατα νετρίνα “&lt;b&gt;ανοίγουν μια σήραγγα μέσα από αυτές τις πρόσθετες διαστάσεις”&lt;/b&gt;,  μειώνοντας την απόσταση που πρέπει να ταξιδέψουν για να φτάσουν στο  στόχο. Κι αυτό το γεγονός θα μπορούσε να εξηγήσει τη μέτρηση χωρίς να  απαιτείται η υπέρβαση της ταχύτητας του φωτός.&amp;nbsp;&lt;/div&gt;&lt;div align="justify" style="color: #fff2cc;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div align="justify" style="color: #fff2cc;"&gt;Πηγές: http://www.physics4u.gr/blog/?p=3978&lt;/div&gt;&lt;div align="justify" style="color: #fff2cc;"&gt;http://news.cnet.com/8301-30685_3-20110594-264/physics-shocker-neutrinos-clocked-faster-than-light/&lt;/div&gt;&lt;div align="justify" style="color: #fff2cc;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;&lt;/div&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/569873221441552833-1660378216015304469?l=4vesta.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://4vesta.blogspot.com/feeds/1660378216015304469/comments/default' title='Σχόλια ανάρτησης'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=569873221441552833&amp;postID=1660378216015304469&amp;isPopup=true' title='0 σχόλια'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/569873221441552833/posts/default/1660378216015304469'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/569873221441552833/posts/default/1660378216015304469'/><link rel='alternate' type='text/html' href='http://4vesta.blogspot.com/2011/10/blog-post.html' title='Μπορούν τα νετρίνα να κινηθούν πιο γρήγορα από το φως και αν ναι, τι συμβαίνει τότε;'/><author><name>Ελένη</name><uri>http://www.blogger.com/profile/01405118335808445258</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='31' height='25' src='http://4.bp.blogspot.com/-X-4JciSTYLg/TclRZTvX60I/AAAAAAAAAJM/5Hah4YJOGks/s220/t_pleiadele_178.jpg'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-569873221441552833.post-7646458742973835765</id><published>2011-10-02T19:23:00.000+03:00</published><updated>2011-10-02T19:23:19.605+03:00</updated><title type='text'>Σύγχρονα πειραματικά δεδομένα καταρρίπτουν την TeVes</title><content type='html'>&lt;div dir="ltr" style="text-align: left;" trbidi="on"&gt;&lt;div style="color: #fff2cc;"&gt;Μία ιδέα για το τι βασικά υποστηρίζει η θεωρία TeVes, σχετικά με τη βαρύτητα, είναι η εξής:&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;Αποτελεί μία σχετικιστική γενίκευση της MOND (Modified Newtonian Dynamics) και οι κεντρικοί άξονες στους οποίους κινείται είναι οι παρακάτω.&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;1) Ακολουθεί τις αρχές διατήρησης των φυσικών μεγεθών&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;2) Ενώ στα ασθενή μαγνητικά πεδία ακολουθεί την προσέγγιση της MOND,&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt;3) "Αποφεύγει" να δώσει λύση στα παράδοξα που προκύπτουν από τη γενίκευσή της.&lt;/div&gt;&lt;div style="color: #fff2cc;"&gt; &lt;/div&gt;&lt;span style="color: #fff2cc;"&gt;Ήρθε ως φαίνεται, όμως, μία ακόμη απόρριψη των συγκεκριμένων θεωριών:&lt;/span&gt;&lt;br style="color: #fff2cc;" /&gt;&lt;br style="color: #fff2cc;" /&gt;&lt;em style="color: #fff2cc;"&gt;&lt;span style="font-size: 85%; line-height: normal;"&gt;Η  έρευνα έγινε από φυσικούς στη Δανία, που μέτρησαν την βαρυτική  μετατόπιση προς το ερυθρό, και κατέληξε να αποκλείσει κάποια εναλλακτικά  μοντέλα της βαρύτητας – ιδίως εκείνων που αρνούνται την ύπαρξη της  σκοτεινής ύλης, όπως η Τροποποιημένη Νευτώνεια Δυναμική (MOND) και η  θεωρία TeVeS, η οποία υποτίθεται ότι θα καταργήσει την ανάγκη για  σκοτεινή ύλη. Μια άλλη θεωρία είναι η f(R) βαρύτητα, η οποία καταργεί τη  σκοτεινή ενέργεια. &lt;/span&gt;&lt;/em&gt;&lt;br style="color: #fff2cc;" /&gt;&lt;br style="color: #fff2cc;" /&gt;&lt;span style="color: #fff2cc;"&gt;Αλλά τη στιγμή που κλονίζονται  τα θεμέλια της θεωρίας της σχετικότητας, μετρήσεις στη βαρυτική μετάθεση  του φωτός από τα αστρικά σμήνη, φαίνεται να τα ανασυνθέτουν:&lt;/span&gt;&lt;br style="color: #fff2cc;" /&gt;&lt;br style="color: #fff2cc;" /&gt;&lt;span style="color: #fff2cc; font-size: 85%; line-height: normal;"&gt;Όλες  οι παρατηρήσεις στην αστρονομία έχουν σαν βάση το φως που εκπέμπεται  από τα αστέρια και τους γαλαξίες και, σύμφωνα με τη γενική θεωρία της  σχετικότητας, το φως θα επηρεαστεί από τη βαρύτητα. Ταυτόχρονα, όλες οι  ερμηνείες στην αστρονομία είναι βασισμένες στην ορθότητα της θεωρίας της  σχετικότητας, αλλά δεν ήταν ποτέ πριν δυνατό να δοκιμαστεί η θεωρία της  βαρύτητας του Αϊνστάιν σε κλίμακες μεγαλύτερες από το ηλιακό σύστημα.  Τώρα οι αστροφυσικοί στο Dark Cosmology Centre στο Ινστιτούτο Niels Bohr  της Δανίας, κατάφεραν να μετρήσουν πώς επηρεάζεται το φως από τη  βαρύτητα κατά τη διαδρομή τους έξω από τα σμήνη των γαλαξιών. Οι  παρατηρήσεις αυτές επιβεβαιώνουν τις θεωρητικές προβλέψεις και τα  αποτελέσματα δημοσιεύονται στο περιοδικό Nature.&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;Πηγή: &lt;a class="postlink" href="http://www.physics4u.gr/blog/?p=3999"&gt;http://www.physics4u.gr/blog/?p=3999&lt;/a&gt;&lt;br /&gt;http://en.wikipedia.org/wiki/Tensor%E2%80%93vector%E2%80%93scalar_gravity&amp;nbsp; &lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/569873221441552833-7646458742973835765?l=4vesta.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://4vesta.blogspot.com/feeds/7646458742973835765/comments/default' title='Σχόλια ανάρτησης'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=569873221441552833&amp;postID=7646458742973835765&amp;isPopup=true' title='0 σχόλια'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/569873221441552833/posts/default/7646458742973835765'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/569873221441552833/posts/default/7646458742973835765'/><link rel='alternate' type='text/html' href='http://4vesta.blogspot.com/2011/10/teves.html' title='Σύγχρονα πειραματικά δεδομένα καταρρίπτουν την TeVes'/><author><name>Ελένη</name><uri>http://www.blogger.com/profile/01405118335808445258</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='31' height='25' src='http://4.bp.blogspot.com/-X-4JciSTYLg/TclRZTvX60I/AAAAAAAAAJM/5Hah4YJOGks/s220/t_pleiadele_178.jpg'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-569873221441552833.post-3640538269189680906</id><published>2011-07-16T18:55:00.001+03:00</published><updated>2011-07-24T10:53:05.146+03:00</updated><title type='text'>Προσωρινές διακοπές για το 4Vesta!</title><content type='html'>&lt;div dir="ltr" style="text-align: left;" trbidi="on"&gt;&lt;i style="color: yellow;"&gt;&lt;span style="font-size: large;"&gt;&lt;span style="font-family: Georgia,&amp;quot;Times New Roman&amp;quot;,serif;"&gt;Βρισκόμαστε στα μέσα του καλοκαιριού, αλλά οι ειδήσεις από το χώρο των θετικών επιστημών δεν παύουν να μας εκπλήσσουν! Δυστυχώς όμως, το ιστολόγιό μας θα μπει σε λειτουργία αδράνειας μέχρι και τέλη ίσως του Σεπτεμβρίου, έτσι ώστε να ανανεωθούμε και να επιστρέψουμε με περισσότερο υλικό και βελτιωμένες δυνατότητες. Καλές διακοπές και ας ελπίσουμε ότι οι εξελίξεις της σύγχρονης εποχής δε θα μας αποπροσανατολίσουν από το ενδιαφέρον μας για έναν από τους ομορφότερους τρόπους να κατανοήσουμε τη φύση!&lt;/span&gt;&lt;/span&gt;&lt;/i&gt;&lt;br /&gt;&lt;br /&gt;&lt;div style="text-align: center;"&gt;&lt;img alt="" 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
