What is the ratio of the number of persons having odd number of toffees to the ones having even numb...........

Nine persons namely A, B, C, D, E, F, G, H and I are sitting in a row facing north, they have different numbers of toffees with them. No two persons sit adjacent to each other according to the English alphabet (i.e. A does not sit adjacent to B, B does not sit adjacent to A and C and so on). H sits at one of the extreme end. Two persons sit between H and F, who has number of toffees which is square of the number of toffees which B has. B sits 3rd left to D, who is one of the neighbors of F.E sits to the immediate right to B, who has double the number of toffees which A has. The number of persons sitting between I and G is same as between G and C, who sits right to I. I has number of toffees six times of number of toffees B has. A has even prime number of toffees. C and H have prime number of toffees which is between 25 and 47. C has 14 more toffees than H. G, who has one-third number of toffees of D, has only one toffee more than F. The number of toffees which E has is multiple of 11, but less than C and more than I.