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(2)Now move to the next bit from L.S.B i.e 3rd bit, that changes from 0 to 1 which is the decimal equivalent for 2. Now one more combination is left for the fourth bit keeping the first three constant i.e 001. We can change 4th bit from 1 to 0. Thus the gray code for decimal number 3 is 0010. (3)Traverse to the next code. Here we can do only one thing i.e we can change the second bit as all possible combinations are over. Question may strike in your mind that why can’t we change the third bit again which will also be a one bit change from its previous. But changing third bit would give the equivalent gray code 0000 which has occurred earlier. So you must remember that a number occurring previously must not be repeated. So the equivalent code for 4 will be 0110. Here only the second bit has changed from the previous code. Now again we will keep first and second bit constant and find the possible combinations of the third and the fourth bit by only changing 1 bit in each steps. Now for 5 only the fourth bit has changed. Again for 6 only the third bit is changed keeping others constant. Lastly at 7 again the fourth bit has changed from 1 to 0 where all other bits are constant. In 8 you can see that the equivalent gray code is 1100. Here the 1st bit changes from 0 to n1 as all the combination of the 2nd, 3rd and 4th bits are completed keeping the 1st constant at 0. Now in same way the 1st bit is kept constant and all the possible combination changing single bit in each step from right to left is done.
Binary to gray code conversionBinary to gray code conversion is a very simple process. There are several steps to do this types of conversions. Steps given below elaborate on the idea on this type of conversion.
- The M.S.B. of the gray code will be exactly equal to the first bit of the given binary number.
- Now the second bit of the code will be exclusive-or of the first and second bit of the given binary number, i.e if both the bits are same the result will be 0 and if they are different the result will be 1.
- The third bit of gray code will be equal to the exclusive-or of the second and third bit of the given binary number. Thus the Binary to gray code conversion goes on. One example given below can make your idea clear on this type of conversion.
Gray code to binary conversionGray code to binary conversion is again very simple and easy process. Following steps can make your idea clear on this type of conversions.
- The M.S.B of the binary number will be equal to the M.S.B of the given gray code.
- Now if the second gray bit is 0 the second binary bit will be same as the previous or the first bit. If the gray bit is 1 the second binary bit will alter. If it was 1 it will be 0 and if it was 0 it will be 1.
- This step is continued for all the bits to do Gray code to binary conversion.
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