The msot remarkable thing about this itnerview...

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wtfid2
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26 Dec 2012, 7:19 pm

is that at 2:14 he is asked 3x2..and he says 2x2 instead to give himself a better shot...good manipulator.

http://www.youtube.com/watch?v=q9eVqoRctkk


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MountainLaurel
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26 Dec 2012, 8:41 pm

I disagree. I think he said tree time two. But I'm glad to have seen the video.



eric76
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26 Dec 2012, 9:41 pm

Executive summary?

I generally find it not worth the time to click on links if I don't have a reasonable expectation of what to find at the link.



wtfid2
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26 Dec 2012, 9:51 pm

eric76 wrote:
Executive summary?

I generally find it not worth the time to click on links if I don't have a reasonable expectation of what to find at the link.
it's a 1-2 min if irecall correctly about a savant.


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Verdandi
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26 Dec 2012, 10:11 pm

A more recent interview by the same interviewer:

http://www.cbsnews.com/video/watch/?id= ... photovideo

The new stuff starts at ~three minutes in. Until then it's the original interview linked in the OP.

George lives independently, has a job, and can still do the calendar calculations.



wtfid2
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26 Dec 2012, 10:13 pm

MountainLaurel wrote:
I disagree. I think he said tree time two. But I'm glad to have seen the video.
you are right! in the vid that verdandi linked it is more clear.


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wtfid2
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26 Dec 2012, 10:17 pm

Verdandi wrote:
A more recent interview by the same interviewer:

http://www.cbsnews.com/video/watch/?id= ... photovideo

The new stuff starts at ~three minutes in. Until then it's the original interview linked in the OP.

George lives independently, has a job, and can still do the calendar calculations.
looks younger now lol. Btw how does he do his delivery routes? by bike?


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eric76
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26 Dec 2012, 10:19 pm

Thanks for the summary.

The interview raises a point. There have been limited times in the past where the calendar changed. The calendar we have today is not the same calendar as in the year 1. If he was using the pattern of today's calendar to calculate day of the week in the year 1, then he is quite likely to be wrong.

For example, the calculation of leap years has changed. Today, the rule is that it is a leap year if the year is divisible by 4 unless it is divisible by 100 unless it is divisible by 400. That is, 1900 was not a leap year and 2100 will not be a leap year. But 2000 was a leap year because it was divisible by 400. It used to just be a leap year if it were divisible by 4.

And errors introduced by the extra leap years resulted in a period of 11 or 12 days being taken out of the calendar in October of one year. That is, those days never existed at all on our calendar.

Note that not all countries were on the same calendar. Back then a particular month, day, and year in Britain would be a different day than that particular month, day, and year in many other countries.

Furthermore, the new year was not January 1, but occurred during the month of March. Prior to the change that made January 1 the first day of the year, December 31 was followed by January 1 in the same year.



wtfid2
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26 Dec 2012, 10:49 pm

eric76 wrote:
Thanks for the summary.

The interview raises a point. There have been limited times in the past where the calendar changed. The calendar we have today is not the same calendar as in the year 1. If he was using the pattern of today's calendar to calculate day of the week in the year 1, then he is quite likely to be wrong.

For example, the calculation of leap years has changed. Today, the rule is that it is a leap year if the year is divisible by 4 unless it is divisible by 100 unless it is divisible by 400. That is, 1900 was not a leap year and 2100 will not be a leap year. But 2000 was a leap year because it was divisible by 400. It used to just be a leap year if it were divisible by 4.

And errors introduced by the extra leap years resulted in a period of 11 or 12 days being taken out of the calendar in October of one year. That is, those days never existed at all on our calendar.

Note that not all countries were on the same calendar. Back then a particular month, day, and year in Britain would be a different day than that particular month, day, and year in many other countries.

Furthermore, the new year was not January 1, but occurred during the month of March. Prior to the change that made January 1 the first day of the year, December 31 was followed by January 1 in the same year.
I should have known you would find a way to throw math into all of this lol.


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eric76
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26 Dec 2012, 11:26 pm

wtfid2 wrote:
eric76 wrote:
Thanks for the summary.

The interview raises a point. There have been limited times in the past where the calendar changed. The calendar we have today is not the same calendar as in the year 1. If he was using the pattern of today's calendar to calculate day of the week in the year 1, then he is quite likely to be wrong.

For example, the calculation of leap years has changed. Today, the rule is that it is a leap year if the year is divisible by 4 unless it is divisible by 100 unless it is divisible by 400. That is, 1900 was not a leap year and 2100 will not be a leap year. But 2000 was a leap year because it was divisible by 400. It used to just be a leap year if it were divisible by 4.

And errors introduced by the extra leap years resulted in a period of 11 or 12 days being taken out of the calendar in October of one year. That is, those days never existed at all on our calendar.

Note that not all countries were on the same calendar. Back then a particular month, day, and year in Britain would be a different day than that particular month, day, and year in many other countries.

Furthermore, the new year was not January 1, but occurred during the month of March. Prior to the change that made January 1 the first day of the year, December 31 was followed by January 1 in the same year.
I should have known you would find a way to throw math into all of this lol.


Twenty five years or thirty ago, I could have given much more detail about the calendar changes (and would likely have insisted on it) if the topic came up in conversation. :)

That said, it is reasonably impressive to be able to determine the day of the week based on the patterns found in the current calendar. One could learn to do this fairly quickly with a little math (do a Google search for Zeller's Congruence), but with his inability to even do the simplest of multiplications, it is amazing. However, what really impresses me is his ability to remember the weather on any particular day.