Mixing
What is the proper name for this set of zeroes and ones
$begingroup$
Consider a set $X$ which contains strings of $n$ bits. Each string starts with zero and it is non-zero string. For example n=3
$$
001\
010\
011
$$
and for $n=4$
$$
0 0 0 1\
0 0 1 0\
0 1 0 0\
0 0 1 1\
0 1 0 1\
0 1 1 0\
0 1 1 1
$$
Is there a proper name for this? especially in boolean functions. Also, is there a general name when the domain is not binary i.e., ${0,1,..z}$ ?
boolean-algebra
asked Jan 26 at 9:18
seteropereseteropere
327211
$endgroup$
add a comment |
$begingroup$
Consider a set $X$ which contains strings of $n$ bits. Each string starts with zero and it is non-zero string. For example n=3
$$
001\
010\
011
$$
and for $n=4$
$$
0 0 0 1\
0 0 1 0\
0 1 0 0\
0 0 1 1\
0 1 0 1\
0 1 1 0\
0 1 1 1
$$
Is there a proper name for this? especially in boolean functions. Also, is there a general name when the domain is not binary i.e., ${0,1,..z}$ ?
boolean-algebra
asked Jan 26 at 9:18
seteropereseteropere
327211
$endgroup$
$begingroup$
Is there a special reason why you remove 000 and 111 extremities ? Else it would just be the complete enumeration of binary dvp.
$endgroup$
– zwim
Jan 26 at 9:31
add a comment |
$begingroup$
Consider a set $X$ which contains strings of $n$ bits. Each string starts with zero and it is non-zero string. For example n=3
$$
001\
010\
011
$$
and for $n=4$
$$
0 0 0 1\
0 0 1 0\
0 1 0 0\
0 0 1 1\
0 1 0 1\
0 1 1 0\
0 1 1 1
$$
Is there a proper name for this? especially in boolean functions. Also, is there a general name when the domain is not binary i.e., ${0,1,..z}$ ?
boolean-algebra
asked Jan 26 at 9:18
seteropereseteropere
327211
$endgroup$
Consider a set $X$ which contains strings of $n$ bits. Each string starts with zero and it is non-zero string. For example n=3
$$
001\
010\
011
$$
and for $n=4$
$$
0 0 0 1\
0 0 1 0\
0 1 0 0\
0 0 1 1\
0 1 0 1\
0 1 1 0\
0 1 1 1
$$
Is there a proper name for this? especially in boolean functions. Also, is there a general name when the domain is not binary i.e., ${0,1,..z}$ ?
boolean-algebra
boolean-algebra
asked Jan 26 at 9:18
seteropereseteropere
327211
asked Jan 26 at 9:18
seteropereseteropere
327211
asked Jan 26 at 9:18
seteropereseteropere
327211
asked Jan 26 at 9:18
seteropereseteropere
327211
asked Jan 26 at 9:18
seteropereseteropere
327211
327211
$begingroup$
Is there a special reason why you remove 000 and 111 extremities ? Else it would just be the complete enumeration of binary dvp.
$endgroup$
– zwim
Jan 26 at 9:31
add a comment |
$begingroup$
Is there a special reason why you remove 000 and 111 extremities ? Else it would just be the complete enumeration of binary dvp.
$endgroup$
– zwim
Jan 26 at 9:31
$begingroup$
Is there a special reason why you remove 000 and 111 extremities ? Else it would just be the complete enumeration of binary dvp.
$endgroup$
– zwim
Jan 26 at 9:31
$begingroup$
Is there a special reason why you remove 000 and 111 extremities ? Else it would just be the complete enumeration of binary dvp.
$endgroup$
– zwim
Jan 26 at 9:31
add a comment |
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$begingroup$
Is there a special reason why you remove 000 and 111 extremities ? Else it would just be the complete enumeration of binary dvp.
$endgroup$
– zwim
Jan 26 at 9:31