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Time for a CTRL V thread
- Thread starter ras1983
- Start date
Hi Dan
The IMU, bracket and connector are ready. What would be a good day and time for us to come over to install?
Thank you
*********
**********
>>> Dan ******** 1/8/2008 8:20 AM >>>
Hey, Matt, I don't know if you saw the last email that I sent you, but I think I recall you supplying us with a pigtail and a mounting adapter plate for the last unibody mule. Any chance you could provide these for us again? Joe tells me we have a few IMUs, so I should be good there. Thanks.
Dan
//////////////
Names have been removed to protect the innocent. Also, boo work.
The IMU, bracket and connector are ready. What would be a good day and time for us to come over to install?
Thank you
*********
**********
>>> Dan ******** 1/8/2008 8:20 AM >>>
Hey, Matt, I don't know if you saw the last email that I sent you, but I think I recall you supplying us with a pigtail and a mounting adapter plate for the last unibody mule. Any chance you could provide these for us again? Joe tells me we have a few IMUs, so I should be good there. Thanks.
Dan
//////////////
Names have been removed to protect the innocent. Also, boo work.
Hey, Ive been interested in joining the C.H. community but have been prevented from doing so due to low population.
I was trying to join CH WA but told I needed 700 pop. I have 690 now but need to join quite quickly because someone from the CH group is about to capture one of my villages (its on 33% loyalty). Ive been meaning to join for a few days so have been working on my population and it would be a shame to loose an village to one of you guys then join just because of 10 population.
Anyway I was in corrispondance with Davestine and he told me to get in contact with you from CH WAR.
Well here I am. There are loads of the CH guys around me and all fairly close so I'm definatly close enough for helping out, plus I log on multiple times a day so wont be idling.
Can you help me out?
Thanks for your time either way,
-Will
I was trying to join CH WA but told I needed 700 pop. I have 690 now but need to join quite quickly because someone from the CH group is about to capture one of my villages (its on 33% loyalty). Ive been meaning to join for a few days so have been working on my population and it would be a shame to loose an village to one of you guys then join just because of 10 population.
Anyway I was in corrispondance with Davestine and he told me to get in contact with you from CH WAR.
Well here I am. There are loads of the CH guys around me and all fairly close so I'm definatly close enough for helping out, plus I log on multiple times a day so wont be idling.
Can you help me out?
Thanks for your time either way,
-Will
insert into pramctl.account_auth
(AUTH_GROUP_ID
, ACCOUNT
, INSERT_AUTH
, UPDATE_AUTH
, DELETE_AUTH
, SELECT_AUTH
, IDX_DETAIL_AUTH
, USERID
, LAST_UPDATE
)
values (
15485
, 'LMTG980100000'
, 'N'
, 'N'
, 'N'
, 'Y'
, 'N'
, 'XBBJGQN'
, '2008-01-16-00.00.00.000001'
)
;
-Mike
(AUTH_GROUP_ID
, ACCOUNT
, INSERT_AUTH
, UPDATE_AUTH
, DELETE_AUTH
, SELECT_AUTH
, IDX_DETAIL_AUTH
, USERID
, LAST_UPDATE
)
values (
15485
, 'LMTG980100000'
, 'N'
, 'N'
, 'N'
, 'Y'
, 'N'
, 'XBBJGQN'
, '2008-01-16-00.00.00.000001'
)
;
-Mike
Graham's number cannot be expressed using the conventional notation of powers, and powers of powers. If all the material in the universe were turned into pen and ink it would not be enough to write the number down. Consequently, this special notation, devised by Donald Knuth, is necessary.
3^3 means '3 cubed', as it often does in computer printouts.
3^^3 means 3^(3^3), or 3^27, which is already quite large: 3^27 = 7,625,597,484,987, but is still easily written, especially as a tower of 3 numbers: 333.
3^^^3 = 3^^(3^^3), however, is 3^^7,625,597,484,987 = 3^(7,625,597,484,987^7,625,597,484,987), which makes a tower of exponents 7,625,597,484,987 layers high.
3^^^^3 = 3^^^(3^^^3), of course. Even the tower of exponents is now unimaginably large in our usual notation, but Graham's number only starts here.
Consider the number 3^^^...^^^3 in which there are 3^^^^3 arrows. A largish number!
Next construct the number 3^^^...^^^3 where the number of arrows is the previous 3^^^...^^^3 number.
An incredible, ungraspable number! Yet we are only two steps away from the original ginormous 3^^^^3. Now continue this process, making the number of arrows in 3^^^...^^^3 equal to the number at the previous step, until you are 63 steps, yes, sixty-three, steps from 3^^^^3. That is Graham's number.
3^3 means '3 cubed', as it often does in computer printouts.
3^^3 means 3^(3^3), or 3^27, which is already quite large: 3^27 = 7,625,597,484,987, but is still easily written, especially as a tower of 3 numbers: 333.
3^^^3 = 3^^(3^^3), however, is 3^^7,625,597,484,987 = 3^(7,625,597,484,987^7,625,597,484,987), which makes a tower of exponents 7,625,597,484,987 layers high.
3^^^^3 = 3^^^(3^^^3), of course. Even the tower of exponents is now unimaginably large in our usual notation, but Graham's number only starts here.
Consider the number 3^^^...^^^3 in which there are 3^^^^3 arrows. A largish number!
Next construct the number 3^^^...^^^3 where the number of arrows is the previous 3^^^...^^^3 number.
An incredible, ungraspable number! Yet we are only two steps away from the original ginormous 3^^^^3. Now continue this process, making the number of arrows in 3^^^...^^^3 equal to the number at the previous step, until you are 63 steps, yes, sixty-three, steps from 3^^^^3. That is Graham's number.
Parking is approved for the McCombs Spring Advisory Council Executive Committee Meeting on 2/28/08 in the Brazos Garage with event cards for 3 vehicles.
