Analysis:
To solve this problem, we need to find the pairs of letters in the word 'DABBLE' that have as many letters between them in the word as in the alphabet.

Solution:
Let's analyze the word 'DABBLE' to identify the pairs of letters that satisfy the given condition.

Pair 1: DB
In the word 'DABBLE', there are two letters between D and B, which is the same as the number of letters between them in the alphabet. Therefore, DB is a pair that satisfies the condition.

Pair 2: DL
In the word 'DABBLE', there are four letters between D and L, which is not the same as the number of letters between them in the alphabet. Therefore, DL is not a pair that satisfies the condition.

Pair 3: DA
In the word 'DABBLE', there are two letters between D and A, which is the same as the number of letters between them in the alphabet. Therefore, DA is a pair that satisfies the condition.

Pair 4: DE
In the word 'DABBLE', there are two letters between D and E, which is the same as the number of letters between them in the alphabet. Therefore, DE is a pair that satisfies the condition.

Pair 5: DD
In the word 'DABBLE', there are no letters between D and D. Therefore, DD is not a pair that satisfies the condition.

Pair 6: DB
In the word 'DABBLE', there are two letters between D and B, which is the same as the number of letters between them in the alphabet. Therefore, DB is a pair that satisfies the condition.

Pair 7: DB
In the word 'DABBLE', there are two letters between D and B, which is the same as the number of letters between them in the alphabet. Therefore, DB is a pair that satisfies the condition.

Conclusion:
In the word 'DABBLE', there are three pairs of letters (DB, DA, and DE) that have as many letters between them in the word as in the alphabet. Therefore, the correct answer is option 'D' - Three.