Comments on "4-bit binary adder"
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2005-10-27
incredible
this is amazing, works every time, 5/5.
2005-10-20
5/5
/worship
1 point for every number the answer gets right
1 point for every number the answer gets right
2005-09-05
Yes, very educational
and absolutely incredible. This is completely un-bug-able! I love it. 5/5
2005-07-24
Incredible
I've seen someone do this in The Game of Life, I've even seen someone attempt to do this in Doom, but on N? Wow. Insanely intricate and visual, and bloody clever. 5/5
2005-07-16
5/5.
Fantastic. But AlliedEnvy, could you write down the formula for the 4-bit adder (e.g. with first number consisting of digits a0-a3 and second number being b0-b3)? Plz?
2005-07-11
omg
this is amazing
2005-07-04
Right......
I think I got it. It's quite good 4.5/5
2005-07-04
I ****ED UP!
FIX!! READ THIS FIRST!
To do this you must first start at the right most digit in the code
(in our case 1101 |0| )
,which stands for the digit 1.... now to tell if you need to add one to the code, you must find out if the digit to the far right is a 0 or 1... If the digit is a 0, than you DON'T need to add 1, but if it is a 1, than you add 1 to the equation. in our case we would NOT add 1.
(this number in the code also defines if the outcome will be Even or Odd.)
To do this you must first start at the right most digit in the code
(in our case 1101 |0| )
,which stands for the digit 1.... now to tell if you need to add one to the code, you must find out if the digit to the far right is a 0 or 1... If the digit is a 0, than you DON'T need to add 1, but if it is a 1, than you add 1 to the equation. in our case we would NOT add 1.
(this number in the code also defines if the outcome will be Even or Odd.)
2005-07-04
I ****ED UP!
FIX!! READ THIS FIRST!
To do this you must first start at the right most digit in the code
(in our case 1101 |0| )
,which stands for the digit 1.... now to tell if you need to add one to the code, you must find out if the digit to the far right is a 0 or 1... If the digit is a 0, than you DON'T need to add 1, but if it is a 1, than you add 1 to the equation. in our case we would NOT add 1.
(this number in the code also defines if the outcome will be Even or Odd.)
To do this you must first start at the right most digit in the code
(in our case 1101 |0| )
,which stands for the digit 1.... now to tell if you need to add one to the code, you must find out if the digit to the far right is a 0 or 1... If the digit is a 0, than you DON'T need to add 1, but if it is a 1, than you add 1 to the equation. in our case we would NOT add 1.
(this number in the code also defines if the outcome will be Even or Odd.)
2005-07-04
Ok razorstar... Get comfortable
This may take a while... please anyone correct me if i'm wrong.
use this code for an example 11010
This way to transfer binary to basic 0-9 numbering is to convert the 0's and 1's by adding their meaning. (If you can interpret that than i am amazed)
To do this you must first start at the right most digit in the code
(in our case 1101 |0|)
, which stands for the digit 1.... now to tell if you need to add one to the code, you must find out if the digit to the far right is a 0 or 1... If the digit is a 0, than yoy need to add 1, but if it is a 1 than you add 1 to the equation. in our case we would NOT add 1.
(this number in the code also defines if the outcome will be Even or Odd.)
Next... the second farthest number to the right..
( in our case 110 |1| 0)
this digit in the code stands for the number 2. to find if you need to add 2 too the equation, just apply the method above. in our case we would add 2.
Next the third number farthest to the right...
(in our case 11 |0| 10)
this digit in the code stands for the number 4. once again, if there is a 0 in the code, you don't add 4 to the equation. but if there is a 1 in the code than you do add 4 to the equation.
Next... the fourth number farthest to the right in the code.
( in our case 1 |1| 010)
this digit in the code stands for the number 8. to find if you need to add this number to the equation, apply the method above.
FINALLY.... the last farthest number to the right!
(in this case |1| 1010)
this digit stands for the number 16. to find if you need to add this number to the equation, apply the method above.
finally the outcome of the code to basic 0-9 number would be...26!
Why? 11010=26 because...
+ + + + = 26
****Don't add the numbers with a 0 in the code to the equation.****
use this code for an example 11010
This way to transfer binary to basic 0-9 numbering is to convert the 0's and 1's by adding their meaning. (If you can interpret that than i am amazed)
To do this you must first start at the right most digit in the code
(in our case 1101 |0|)
, which stands for the digit 1.... now to tell if you need to add one to the code, you must find out if the digit to the far right is a 0 or 1... If the digit is a 0, than yoy need to add 1, but if it is a 1 than you add 1 to the equation. in our case we would NOT add 1.
(this number in the code also defines if the outcome will be Even or Odd.)
Next... the second farthest number to the right..
( in our case 110 |1| 0)
this digit in the code stands for the number 2. to find if you need to add 2 too the equation, just apply the method above. in our case we would add 2.
Next the third number farthest to the right...
(in our case 11 |0| 10)
this digit in the code stands for the number 4. once again, if there is a 0 in the code, you don't add 4 to the equation. but if there is a 1 in the code than you do add 4 to the equation.
Next... the fourth number farthest to the right in the code.
( in our case 1 |1| 010)
this digit in the code stands for the number 8. to find if you need to add this number to the equation, apply the method above.
FINALLY.... the last farthest number to the right!
(in this case |1| 1010)
this digit stands for the number 16. to find if you need to add this number to the equation, apply the method above.
finally the outcome of the code to basic 0-9 number would be...26!
Why? 11010=26 because...
+ + + + = 26
****Don't add the numbers with a 0 in the code to the equation.****
2005-07-04
Wow
i can't believe that.... how long did it take you to come up with this... i mean.... i'm just so amazed at how this actually works. Wow.
DEFINATELY 5/5.
DEFINATELY 5/5.
2005-07-04
I really don't get it
Could someone explain this to me?
2005-07-04
Nice work.
It's functional and everything!
2005-07-04
5/5
btw
2005-07-04
Wow
This is ingeniuos but kinda weird.
Glich123
cool