We interrupt your regularly scheduled HT discussion to bring you this bulletin...

[sao123]

Sorry guys I had to share.

Edited: 02/24/2006 at 12:46 AM by AnandTech Moderator

and now back to your regularly scheduled HT discussion.

 

[cheesehead]

Heh. Thanks for posting! (I'm rather ill, and needed the chuckle.)

That said, one must consider that some of what I ask may as well be 2+2 to some of the wiser participants on this board.

(Actually, I was going to ask (almost) this exact question, when I found out that you can't add 4-bit and 8-bit numbers directly. D'oh!)

 

[DrPizza]

Thanks
Too bad we couldn't have had the discussion in here... everyone could pull out all the stops and take a look at the problem using real analysis, proofs (prove that 2+2 = 4) or even a discussion of the solution in different bases (ie in base 3 it would be 2+2=11)

 

[sao123]

Originally posted by: DrPizza
Thanks
Too bad we couldn't have had the discussion in here... everyone could pull out all the stops and take a look at the problem using real analysis, proofs (prove that 2+2 = 4) or even a discussion of the solution in different bases (ie in base 3 it would be 2+2=11)

post away with the proof....
ill make sure the mocker gets it by pm....


AFTER HIS VACATION....