News1 min ago
Its a mystery!
20 Answers
Money bags
This year, July has 5 Fridays, 5 Saturdays and 5 Sundays. This happens once every 823 years.
Kinda interesting -
This year we're going to experience four unusual dates.
1/1/11, 1/11/11, 11/1/11, 11/11/11 and that's not all...
Take the last two digits of the year in which you were born - now add the age you will be this year,
The results will be 111 for everyone in whole world. This is the year of Money!!!
explained in Chinese FENG SHUI.
Its a mystery, .
This year, July has 5 Fridays, 5 Saturdays and 5 Sundays. This happens once every 823 years.
Kinda interesting -
This year we're going to experience four unusual dates.
1/1/11, 1/11/11, 11/1/11, 11/11/11 and that's not all...
Take the last two digits of the year in which you were born - now add the age you will be this year,
The results will be 111 for everyone in whole world. This is the year of Money!!!
explained in Chinese FENG SHUI.
Its a mystery, .
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For more on marking an answer as the "Best Answer", please visit our FAQ."Take the last two digits of the year in which you were born - now add the age you will be this year,
The results will be 111 for everyone in whole world. This is the year of Money!!! "
Well, I was born in 1899, so 99 + 112 = .... hm.....
OK, I was born in 2001, so 1 + 10 = ....hm....
...EVERYONE in the whole world?
The results will be 111 for everyone in whole world. This is the year of Money!!! "
Well, I was born in 1899, so 99 + 112 = .... hm.....
OK, I was born in 2001, so 1 + 10 = ....hm....
...EVERYONE in the whole world?
This hogwash hoax again. Pops up every year or so.
http://urbanlegends.a...ct-about-oct-2010.htm
The last time it happened was October 2010.
http://urbanlegends.a...ct-about-oct-2010.htm
The last time it happened was October 2010.
Am I missing something? Surely if you add your age to the year of your birth you'll always get the current year- in this case 2011, next year 2012, etc. So your calculation is just a variation on that (you are just omitting the 1900).
And I'd love to know where the statistic of "once every 823 years" comes from
And I'd love to know where the statistic of "once every 823 years" comes from