Alphabetic geometry

Any shape can be represented by a sequence of alphabets taken from a Devanagari script. A square shape can be represented by k,kh, g,gh with its centre being n. Its four sides being k–>kh , kh–>g , g–>gh , gh–>k. the connecting diagonals being alternate k–>g / g–>k and kh–>gh / gh–>kh.

The distance between two alphabets is considered as a length or breadth. The distance between two alphabets may vary according to scenario.

Any side is the line joining the consecutive alphabets of a Devanagari script ,

  • Square ( k-kh-g-gh )
    • centre ( n)
    • sides are ( k–>kh , kh–>g , g–>gh , gh–>k )
      • if all sides are equal then it becomes a vowel ( A)
    • diagonals are ( k–>g / g–>k and kh–>gh / gh–>kh )
    • Area = ( A square )
      • using diagonal area = d(vowel e) square / 2
      • using circumradius = 2R square
      • using sides = simply (vowel a) square
    • Perimeter = ( 4A )
  • Triangle ( k-kh-g-gh )
  • Circle
    • centre of circle ( n) , distance between n and vowel points on curve
    • curve is formed by vowels
      • arc is the distance between two vowels
      • the combined distance between each vowels
        • it is measured by circumference = 2piR
    • chord
      • straight line joining two vowels from inside
      • extended chord
        • secant
    • tangent
      • a line passing just touching a vowel point of curve of circle
    • diameter
      • a straight line passing through the centre n connecting any two vowels on curve
        • half of the diameter
        • line connecting nasal centre to vowels
    • equation of circle
      • centre of circle N ( i , a )
  • sphere
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  • en/alphabetic_geometry.txt
  • 2023/06/30 10:54
  • brahmantra