Disputatio Portae:Mathematica

Latest comment: abhinc 9 annos by לערי ריינהארט in topic multiscript collaboration

multiscript collaboration

recensere
 
१२ १४
१३ ११
१६ १०
१५
7 12 1 14
2 13 8 11
16 3 10 5
9 6 15 4
transcription of
the indian numerals
most-perfect magic square from
the Parshvanath Jain temple in Khajuraho

Hi! Some years ago (in 2008) I received a picture about a most-perfect magic square from the Parshvanath Jain temple in Khajuraho named Chautisa Yantra. According to magic square#India Magic Squares and Cubes By William Symes Andrews, 1908, Open court publish company the square is more then thousand years old / from the 10th-century. There is an additional text above the square. done I hope to receive a translation and/or additional details about this text from contributors on languages from India.
testwiki:most-perfect magic square provides transliterations for a dozen of ISO 15924 scripts as Arab, Armn, Armi, Beng, Cyrl, Cyrs, Deva, Grek, Gujr, Guru, Hani, Hans, Hant, Hebr, Jpan, Knda, Kore, Latn (including Roman numerals and binary), Lepc, Maya, Mlym, Mymr, Phnx, Orya, Runr, Sinh, Syrc, ‎Syre, ‎Syrj, ‎Syrn, Taml, Telu, Tibt, Xsux and maybe some more. The wiki source code can be used for articles / stubs in languages using these scripts. Fonts are not optimized and all comments are welcome at the test subdomain page at testwiki:most-perfect magic square. Thanks for all your efforts in advance! lɛʁi ʁɑjnhɑʁt (Leri Reinhart)

‫·‏לערי ריינהארט‏·‏T‏·‏m‏:‏Th‏·‏T‏·‏email me‏·‏‬ 20:53, 19 Augusti 2015 (UTC)Reply
PAGEID: 243020 · REVISIONID: 3192525
links here: https://la.wikipedia.org/?curid=243020#multiscript_collaboration

short update (2015-08-19) :

: The numbers are Gurmukhi numerals written in the Guru script see testwiki:most-perfect magic square#Guru.
Thanks to @Mahitgar the translation of the first two lines is available at https://en.wikipedia.org/?curid=1003896#Epigraph .
see the numerals in Latn at testwiki:most-perfect magic square#Latn
FYI: Sriramachakra (found some days ago) is another of the 384 mutually indistinguishable most-perfect magic squares.


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