At what time would you reverse this for when the sun starts expanding?  There's 
gonna be some gravity balancing to be done....

Sent from iPhone - small keyboard fat fingers - expect spellinf errots.

> On Aug 13, 2015, at 2:56 PM, Mike Schwab <[email protected]> wrote:
> 
> If I had the ability to adjust the Earth's orbit, I would be very
> slowly increasing the diameter about 10% per billion years to balance
> out the warming of the sun.
> 
>> On Wed, Aug 12, 2015 at 9:26 AM, Gary Weinhold <[email protected]> wrote:
>> And if I were Emperor of the universe, I'd adjust the earth's orbit to make
>> sure it competed a revolution in exactly 365 days.
>> 
>> gary
>> 
>>> On 2015-08-12 00:00, IBM-MAIN automatic digest system wrote:
>>> 
>>> Date: Tue, 11 Aug 2015 13:19:38 -0500 From: Paul Gilmartin
>>> <[email protected]> Subject: Leap (was: LOADING An AMODE64 Program) On
>>> Tue, 11 Aug 2015 12:37:30 -0500, Joel Ewing wrote:
>>>> 
>>>>> 
>>>>> Encyclopedia Britannica is complicit in the confusion to this day by
>>>>> incorrectly implying in their "Leap Year" entry that in addition to the
>>>>> divisible by 4, 100, 400 rules there either is or should be a 4000-year
>>>>> exception rule:
>>>>> "...For still more precise reckoning, every year evenly divisible by
>>>>> 4,000 (i.e., 16,000, 24,000, etc.) may be a common (not leap) year",
>>>>> 
>>>>> Over 18 years ago (Nov 1996) EB acknowledged that no such rule exists:
>>>>> it was an un-adopted and sub-optimal suggestion by Sir John Herschel
>>>>> around 1820.  EB has apparently not yet followed their own internal
>>>>> recommendation in 1996 "to reword this statement in the future".
>>> 
>>> If I were Emperor of the Universe, I would make the rule:
>>> 
>>>     Every year divisible by 4 except one divisible by 128 is a leap year.
>>> 
>>> 365 31/128 is within one second of the mean tropical year; closer even
>>> than the 4000-year rule.
>>> 
>>> The unpredictable secular increase in the length of the day makes a
>>> 4000-year rule pointless.
>>> 
>>> -- gil
>> 
>> 
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> 
> 
> 
> -- 
> Mike A Schwab, Springfield IL USA
> Where do Forest Rangers go to get away from it all?
> 
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