![Risultati immagini per La planimetria della Verona Romana](data:image/jpeg;base64,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)
La planimetria della Verona Romana
L'articolo che segue ci informa che Alessandria d'Egitto ha allineato il suo piano urbano del tipo ortogonale (come il decumano e il cardo delle città romane) con due strade principali che si intersecano , il cardo e il Canopo (dedicato a Serapis).Colpisce che anche Verona l'attuale cardo si ottenga con l'allineamento di due punti: quello dato dall'antica nascita iliaca della stella dei re ovvero Regolo della costellazione del Leone e con il tramonto di Artuto della costellazione del Boote(questo è verificabile applicando le variazioni dovute nei secoli alla precessione degli equinozi).
E' Giulio Magli, archeoastronomo del Politecnico di Milano, che ci informa sull'allineamento della città di Alessandria d’Egitto, sede di una delle sette meraviglie del mondo antico, il possente Faro. Inoltre l'altro allineamento cardine potrebbe essere legato astronomicamente al suo fondatore: la principale strada che attraversa la città da est a ovest non segue la costa, ma segna la posizione del Sole all’alba nel giorno della nascita di Alessandro Magno nel IV secolo a.C. “Con un leggero spostamento del giorno, il fenomeno è visibile ancora oggi”, spiega lo studioso.
![Risultati immagini per Pianta di alessandria d'egitto](data:image/jpeg;base64,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)
L’antica Alessandria venne progettata intorno a un asse longitudinale principale chiamato “Via Canopica”. Questa però non era parallela alla costa ma, nel giorno della nascita di Alessandro Magno, il 20 luglio 356 a.C., il Sole nasceva “in allineamento quasi perfetto con la strada”.
Anche la “stella dei re”, Regolo, della costellazione del Leone, sorgeva in allineamento quasi perfetto con la Via Canopica, ma da allora l’orbita della Terra è cambiata abbastanza che questo fenomeno non succede più.
L’architettura realizzata grazie all’astronomia era comune nel mondo antico, dice Magli. La Grande Piramide di Giza, per esempio, è in linea con incredibile precisione lungo i punti cardinali, al punto da richiedere l’utilizzo delle stelle come punti di riferimento. Gli egizi, che Alessandro conquistò, associavano da tempo il dio del sole Ra con i loro faraoni.
“Allineare la città [di Alessandria] al Sole nel giorno della nascita di Alessandro era un modo di incarnare nel progetto architettonico un esplicito riferimento al suo potere”, precisa Magli.
I ricercatori Magli e Luisa Ferro stanno attualmente esaminando altre città fondate da Alessandro e da governanti successivi per vedere se il modello solare ebbe altre applicazioni.
I risultati potrebbero aiutare i cercatori della tomba perduta di Alessandro. I testi antichi sostengono che il corpo del re fu posto in una bara d’oro in un sarcofago d’oro, poi sostituito con il vetro. Della tomba, che si trova da qualche parte in Alessandria, si sono perse le tracce.
Live Science
Da: Oxford Journal of Archeology
Tags: alessandria d'egitto, archeoastronomia, Giulio Magli
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