bounds-e

Explanation

The change of fortune for every 100 years or 1,000 years is called `Super Bounds'. `Super Bounds' is the focus of `Super Fortune' because it shows the `Centennial Fortune' or `Millennial Fortune' in a zone of the Earth. The `Super Bounds' always moves consecutively clockwisely along the zones for every 100 years or 1,000 years. There are altogether twelve zones. The zones recur from 0 to 11. They are integers and usually assigned to variable `X'. The `Revolution Mode' (RM) of `Super Bounds' is `Clockwise Revolution Mode' (CRM). The `Fortune Track' (FT) of the `Super Bounds' of the Earth is always revolving clockwisely. The `Super Bounds' always moves consecutively clockwisely along the zones every 100 years or 1,000 years. Thus, the time interval, `n', of `Millennial Bounds' is 1,000 years, i.e. n=1000. The the time interval, `n', of `Centennial Bounds' is 100 years, i.e. n=100. If the co-ordinates of the `Origin of Super Bounds' of the Earth are (X,Y) and `n' is the `Time Interval', the `Super Bounds Co-ordinates' of the Earth will move to (G,C) after `y' years. The standard general form of `Super Bounds' Formula of the Earth is G=X+I[y/n] (Mod 10) & C=Y+I[y/n] (Mod 12). `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `R[y/n]' is a remainder function such that it takes the remainder of `y' divided by `n'. `n' is a natural number. Natural numbers are 1,2,3,4,5,……. Zero is not a natural number. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `G=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If G>10 then `G' becomes `G-10' and if G<1 then `G' becomes `G+10'. Thus, the value range of `G=(Mod 10)' is from 1 to 10. `C=(Mod 12)' is a modulated function such that if C>11 then `C' becomes `C-12' and if C<0 then `C' becomes `C+12'. Thus, the value range of `C=(Mod 12)' is from 0 to 11.

Example

Assume the first modern wise man appeared on the Earth is in 253,497B.C. and the origin of `Millennial Bounds' are (7, 10). Find the `Co-ordinates of Millennial Bounds' (G,C) in 10,273B.C.. From the given data, y=253497-10273 and n=1000 . Apply the `Super Bounds' Formula. G=X+I[y/n] (Mod 10) & C=Y+I[y/n] (Mod 12). G=7+I[(253497-10273)/1000] (Mod 10) & C=10+I[(253497-10273)/1000] (Mod 12). G=7+I[243224/1000] (Mod 10) & C=10+I[243224/1000] (Mod 12). G=7+I[243.224] (Mod 10) & C=10+I[243.224] (Mod 12). G=7+243 (Mod 10) & C=10+243 (Mod 12). G=250 (Mod 10) & C=253 (Mod 12). G=250-24x10 & C=253-21x12. G=250-240 & C=253-252. G=10 & C=1. Hence, the `Co-ordinates of Millennial Bounds' (G,C) are (10,1). Assume the first modern wise man appeared on the Earth is in 253,497B.C. and the origin of `Centennial Bounds' are (9,4). Find the `Co-ordinates of Centennial Bounds' (G,C) in A.D.156,791. From the given data, y=253497+156791 and n=100. Apply the `Super Bounds' Formula. G=X+I[y/n] (Mod 10) & C=Y+I[y/n] (Mod 12). G=9+I[(253497+156791)/100] (Mod 10) & C=4+I[(253497+156791)/100] (Mod 12). G=9+I[410288/100] (Mod 10) & C=4+I[410288/100] (Mod 12). G=9+I[4102.88] (Mod 10) & C=4+I[4102.88] (Mod 12). G=9+4102 (Mod 10) & C=4+4102 (Mod 12). G=4111 (Mod 10) & C=4106 (Mod 12). G=4111-411x10 & C=4106-342x12. G=1 & C=2. Hence, the `Co-ordinates of Centennial Bounds' (G,C) are (1,2).

N=01:(1,0)	N=02:(2,1)	N=03:(3,2)	N=04:(4,3)	N=05:(5,4)	N=06:(6,5)	N=07:(7,6)	N=08:(8,7)	N=09:(9,8)	N=10:(10,9)
N=11:(1,10)	N=12:(2,11)	N=13:(3,0)	N=14:(4,1)	N=15:(5,2)	N=16:(6,3)	N=17:(7,4)	N=18:(8,5)	N=19:(9,6)	N=20:(10,7)
N=21:(1,8)	N=22:(2,9)	N=23:(3,10)	N=24:(4,11)	N=25:(5,0)	N=26:(6,1)	N=27:(7,2)	N=28:(8,3)	N=29:(9,4)	N=30:(10,5)
N=31:(1,6)	N=32:(2,7)	N=33:(3,8)	N=34:(4,9)	N=35:(5,10)	N=36:(6,11)	N=37:(7,0)	N=38:(8,1)	N=39:(9,2)	N=40:(10,3)
N=41:(1,4)	N=42:(2,5)	N=43:(3,6)	N=44:(4,7)	N=45:(5,8)	N=46:(6,9)	N=47:(7,10)	N=48:(8,11)	N=49:(9,0)	N=50:(10,1)
N=51:(1,2)	N=52:(2,3)	N=53:(3,4)	N=54:(4,5)	N=55:(5,6)	N=56:(6,7)	N=57:(7,8)	N=58:(8,9)	N=59:(9,10)	N=60:(10,11)