User talk:Derouch
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[edit] Reverts
Please refrain from undoing other people's edits repeatedly. If you continue, you may be blocked from editing Wikipedia under the three-revert rule, which states that nobody may revert a single page more than three times in 24 hours. (Note: this also means editing the page to reinsert an old edit. If the effect of your actions is to revert back, it qualifies as a revert.) Thank you.
- You have been blocked based on your violation of this policy. Please desist from adding external links to Binary numeral system. --Michael Snow 01:40, 4 October 2006 (UTC)
[edit] Links on Binary numeral system
Please stop adding the aegis-bearing ("PhYsIcal binary blocks") external link to the Binary numeral system article. It is not an appropriate link for the article, as discussed on the article's talk page. Your continued insertions simply make more work for the various editors (at least three) who have been removing this link. Perhaps you can bring the editors to a consensus that the link should be present in the article though discussion on the article's talk page, but until then please desist from adding it. -R. S. Shaw 00:33, 6 October 2006 (UTC)
[edit] Blocks
[edit] Appeal to Netsnipe
October 20
Policy: "The penalty for link spamming is to be blocked indefinitely".
The reason I cannot cite actual policy is because it does not exist. Find me a definition of link spamming if you please, I do not think I am guilty of that dreaded offense on a technicality.
But because this deals with the art of mathematics and the rules of governance do not apply; please study the link to determine why Mr. Shaw and his multiple named hexadecimal associates were perplexed with fundamental binary "numbers".
[edit] The ABC's and binary numbers
Binary numbers can use any vehical to deliver their meaning and operation. To illistrate this, let us use the familiar ABC’s and make the numbers from right to left.
J I H G F E D C B A 512 256 128 64 32 16 8 4 2 1
Adding 436+221=657 with the decimal system.
Adding:
I H F E C (256+128+32+16+4=436)
to
H G E D C A (128+64+16+8+4+1=221)
equals
I HH G F EE D CC A
This is a number that sums up to 657.
Folding this from right to left makes an efficient binary number. (A is set; CC makes it DD; DD makes it EEE and E is set; EE makes it FF; FF makes it GG; GG makes it HHH and H is set; HH makes it II; II makes it J)
J H E A or (512+128+16+1=657)
Subtracting:
First un-fold each letter I H F E C (436) from left to right.
I HHH GG FFF EEE DD CCC BB AA
HH G FF EE D CC B AA
(128+128+64+32+32+16+16+8+4+4+2+1+1=436)
This creates at least one of each letter. Any lower binary number can now be subtracted.
HH G FF EE D CC B AA
minus H G E D C A (221)
Canceling out the shared letters equals
H FF E C B A (128+32+32+16+4+2+1=215) and folding equals
H G E C B A or (128+64+16+4+2+1=215).
The vessel is the letters and the process makes the number.