#partition of [0,3]
28 messages · Page 1 of 1 (latest)
well if you write it like this, the 1 is included in 2 partitions
same for the 2
if that doesnt matter then it should be fine
How do I know if it matters or not ? Because in the midterm I took the teacher just said to partition it into three intervals of same distance
ok uhm, if you say the intervall [0,1), [1,2) , [2,3)
they would have the same length but idk if that is what your teacher wants
I think [0,1],[1,2],[2,3] is reasonable if you don't care about overlapping points. If you do, then there's 4 possible solutions depending on which of the two neighbouring intervals points 1 and 2 belong to.
(I'd say [0,1), [1,2) , [2,3) isn't right because 3 isn't in it, whereas it is in the original.)
Without overlapping points I think there are no solutions
0<=x<1
1<=y<2 (<=2 not possible)
Same for z
So we end up with a missing 3
He just said to partition it into three of the same distance
@deft socket maybe send the exercise you were given?
not sure what you mean - why not [0,1), [1,2), [2,3] (or the other 3 possibilities)?
But I remember he just said into 3 of the same distance
Because then the distance isn’t the same
It’s < 1 for the first 2 and 1 for the last
Hmm, depends on the definition of length, I guess. I don't see obvious issues with considering (1,2) to have a length of 1.
Yeah it’s very definition dependent
So which one is correct ?
The teacher probably agrees with you, cause otherwise i don’t think he would give such a task
I think this is likely what your teacher is looking for @deft socket
But is the initial I gave wrong ?
Probably