Mathematics behind Saptapadi around the Homa Agni

वादः

Interesting logic:

Why "saat phere" in marriage?

A circle has 360 degrees.

360*7=2520.

So, what is so great about 2520?

2520/1=2520

2520/2=1260

2520/3=840

2520/4=630

2520/5=504

2520/6=420

2520/7=360

2520/8=315

2520/9=280

2520/10=252

प्रतिवादः

OK. It is LCM of numbers 1 to 10. What is so great about that?

वादः

Two people are going around the homam.

Now, 2520*2=5040

5040=1*2*3*4*5*6*7=7!

प्रतिवादः

So is 360*2=720=1*2*3*4*5*6=6!

Remember, you multiplied the twice number of degrees in a circle by 7. So, this is basically the "greatness" of the circle.

वादः

Let us try to represent 2520 in various number systems.

Decimal::

2520=2*10^3+5*10^2+2*10

2520/(2+5+2)=280

Binary::

2520=1*2^11+1*2^8+1*2^7+1*2^6+1*2^4+1*2^3

2520/(1+1+1+1+1+1)=420

Ternary::

2520=1*3^7+1*3^5+1*3^4+1*3^2

2520/(1+1+1+1)=630

Quaternary::

2520 = 2*4^5+1*4^4+3*4^3+1*4^2+2*4^1

2520/(2+1+3+1+2)=280

Quinary::

2520=4*5^4+4*5^1

2520/(4+4)=315

Seximal::

2520=1*6^4+5*6^3+4*6^2

2520/(1+5+4)=252

Septimal::

2520=1*7^4+2*7^2+3*7^1

2520/(1+2+3)=420

Octal::

2520=4*8^3+7*8^2+3*8^1

2520/(4+7+3)=180

Nonary::

2520=3*9^3+4*9^2+1*9

2520/(3+4+1)=315

Undecimal::

2520=1*11^3+9*11^2+9*11^1+1*11^0

2520/(1+9+9+1)=126

Duodecimal::

2520=1*12^3+5*12^2+6*12^1

2520/(1+5+6)=210

Base-13::

2520=1*13^3+1*13^2+11*13^1+11*13^0

2520/(1+1+11+11)=105

Base-14::

2520=12*14^2+12*14^1

2520/(12+12)=105

Base-15::

2520=11*15^2+3*15^1

2520/(11+3)=180

Hexadecimal::

2520=9*16^2+13*16^1+8*16^0

2520/(9+13+8)=84

Base-17::

2520=8*17^2+12*17^1+4*17^0

2520/(8+12+4)=105

Base-18::

2520=7*18^2+14*18^1

2520/(7+14)=120

Base-19::

2520=6*19^2+18*19^1+12*19^0

2520/(6+18+12)=70

Base-20::

2520=6*20^2+6*20^1

2520/(6+6)=210

Base-21::

2520=5*21^2+15*21^1

2520/(5+15)=126

Base-22::

2520=5*22^2+4*22^1+12*22^0

2520/(5+4+12)=120

AND .. this also works for bases 25 to 29, 31 to 37 and 316 more bases till base-2519.

प्रतिवादः

No response.