To solve this problem, we can use the principle of inclusion-exclusion. Let's break down the information given in the question:

- Total number of members in the club: 256
- Number of members who can play football: 144
- Number of members who can play tennis: 123
- Number of members who can play cricket: 132
- Number of members who can play both football and tennis: 58
- Number of members who can play both cricket and tennis: 25
- Number of members who can play both football and cricket: 63

We need to find the number of members who can play only tennis.

Step 1: Find the total number of members who can play tennis
- We know that 123 members can play tennis.
- However, this count includes members who can play both football and tennis as well as members who can play both cricket and tennis.
- So, we need to subtract the count of these overlapping members.

Step 2: Find the count of members who can play both football and tennis
- We know that 58 members can play both football and tennis.

Step 3: Find the count of members who can play both cricket and tennis
- We know that 25 members can play both cricket and tennis.

Step 4: Find the count of members who can play all three sports (football, tennis, and cricket)
- We know that 63 members can play all three sports.

Step 5: Calculate the count of members who can play only tennis
- To do this, we subtract the count of overlapping members (step 2 + step 3 + step 4) from the total count of tennis players (step 1).
- 123 - (58 + 25 + 63) = 123 - 146 = -23

Step 6: Adjust for the principle of inclusion-exclusion
- The negative count in step 5 indicates that there is an error in the calculations.
- This is likely due to some members being counted multiple times.
- To adjust for this, we need to add back the count of members who can play both football and cricket.

Step 7: Find the count of members who can play both football and cricket
- We know that 63 members can play both football and cricket.

Step 8: Recalculate the count of members who can play only tennis
- We add the count of members who can play both football and cricket (step 7) to the previous result (step 5).
- -23 + 63 = 40

Step 9: Adjust for the principle of inclusion-exclusion again
- The positive count in step 8 indicates that there is still an error in the calculations.
- This is likely due to some members being counted multiple times.
- To adjust for this, we need to subtract the count of members who can play all three sports (football, tennis, and cricket).

Step 10: Find the count of members who can play all three sports
- We know that 63 members can play all three sports.

Step 11: Recalculate the count of members who can play only tennis
- We subtract the count of members who can play all three sports (step 10) from the previous result (step 8).
- 40 - 63 = -23

Step 12: Final adjustment for the principle of inclusion-exclusion
- The negative count in step