larashka
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Hi, I need some help understanding a formula I found on a website to convert the Western calendar to the Chinese one. I'm looking for anyone who can explain it to me in simple terms with clear examples. Any help at all would be much appreciated.
The relevant section from the website is pasted below but I have also included the link for more information.
Thanks in advance,
Belinda
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For converting Western years into Chinese, for any positive integers x and y, let rem(x,y) denote the remainder on dividing x by y (i.e., rem(x,y) = x mod y). Then given a Western year n, the Chinese year (e,a,k) may be determined as follows: Let i*=*rem(n+6,10) if n is even, rem(n+6,10) - 1 otherwise. Then e = ½*i. (Note that rem(n+6,10) is simply the last digit of n+6.) a*=*rem(n+8,12), and k*is the largest integer k' such that 60k' <= n + 2756 (provided that n >= -2696). Having determined e and a by these means, the element name and the animal name are obtained from the above correspondence.
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URL: http://www.hermetic.ch/cal_stud/ch_year.htm
The relevant section from the website is pasted below but I have also included the link for more information.
Thanks in advance,
Belinda
--
For converting Western years into Chinese, for any positive integers x and y, let rem(x,y) denote the remainder on dividing x by y (i.e., rem(x,y) = x mod y). Then given a Western year n, the Chinese year (e,a,k) may be determined as follows: Let i*=*rem(n+6,10) if n is even, rem(n+6,10) - 1 otherwise. Then e = ½*i. (Note that rem(n+6,10) is simply the last digit of n+6.) a*=*rem(n+8,12), and k*is the largest integer k' such that 60k' <= n + 2756 (provided that n >= -2696). Having determined e and a by these means, the element name and the animal name are obtained from the above correspondence.
--
URL: http://www.hermetic.ch/cal_stud/ch_year.htm
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