Explanation:
you did not include the shown numbers to pick from.
so, I can give you my own examples, but since I don't see your examples, I can't identify any non-fitting or out-of-context number.
berween 2/7 and 2/3 are for example
2/4, 2/5, 2/6
to give you more background, let's compare 2/7 and 2/3 by bringing them to the same denominator (bottom number).
the common denominator is the LCM (least common multiple) of the 2 original numbers (7, 3).
for such small numbers we don't need a formal approach. we can just find the smallest number that is divisible by 7 and 3.
so, let's go with multiples of 7.
is 7 divisible by 3 ? no.
is 14 divisible by 3 ? no
is 21 divisible by 3 ? yes.
so, 21 is the common denominator :
2/7 must be multiplied by 3/3 to get it to .../21 :
2/7 × 3/3 = 2×3 / (7×3) = 6/21
2/3 must be multiplied by 7/7 to get it to .../21 :
2/3 × 7/7 = 2×7 /(3×7) = 14/21
now we see even more fractions between 2/7 and 2/3 :
the fractions between
6/21 and 14/21 are directly
7/21, 8/21, 9/21, 10/21, 11/21, 12/21, 13/21
plus the previously found fractions
2/4 = 1/2, 2/5, 2/6 = 1/3
now every fraction that is between e.g. 2/5 and 2/6 is also between 2/7 and 2/3. or every fraction between 10/21 and 11/21. and so on.
that would be between
10/30 and 12/30 : e.g. 11/30
or between
20/42 and 22/42 : e.g. 21/42 = 1/2 (so, here we hit by pure chance on a number we had already found; that will happen more and more often the more detailed we go into the intervals).
of course, at the end, there are infinitely many fractions (rational numbers) between 2/7 and 2/3.
as between any other pair of numbers (except for identical numbers, of course) .