If all the alphabets of alphabetical series are numbered

Statements:

P < Q < R < S ≤ B < H; S > N ≥ Y

Conclusions:

I) P < Y

II) R ≥ N

Statements: Z > L = I ≥ X = W > K = P, P < N = R

Conclusions:

I. X > R

II. R > K

III. P ≤ L 

Statement: A > B < D = E < C < F > G ≥ J; D > H

Conclusions:

I. A > H

II. F > H

III. D > F

Statements: T > S > R, L ≥ D < R, L ≤ O ≤ Z

Conclusions:

I. T > L

II. S > D

III. Z ≥ R

Statements : C © S * R, U % R $ Z 

Conclusions : 

I. Z $ C 

II. U % S 

III. U © C

How many such pairs of letter are there in the word TELEPHONE, each of which has as many letters between them in the word as in the English alphabet?

Statements: S > V = T, U < X < T, W > U

Conclusions:

I. W > T

II. V > U

III. S > X

Statement: W > S; D > V > R; S > D

Conclusion:

I.W > R

II. W > V