To calculate the Net Run Rate (NRR) and points table for the teams, we need to follow these steps:

 To calculate the Net Run Rate (NRR) and points table for the teams, we need to follow these steps:

Points Calculation:

- Win: 2 points

- No result/Tie: 1 point

- Loss: 0 points

Net Run Rate Calculation:

\[ \text{NRR} = \frac{\text{Total runs scored}}{\text{Total overs faced}} - \frac{\text{Total runs conceded}}{\text{Total overs bowled}} \]

Match Results and Points:

1. Match 1

   - Team A: 25 runs (2 overs)

   - Team B: 26 runs (1.5 overs)

   - Result: Team B wins

2. Match 2

   - Team A: 55 runs (2 overs)

   - Team C: 16 runs (1.3 overs)

   - Result: Team A wins

3. Match 3

   - Team B: 35 runs (2 overs)

   - Team C: 36 runs (2 overs)

   - Result: Team C wins

4. Match 4

   - Team D: 35 runs (2 overs)

   - Team A: 37 runs (2 overs)

   - Result: Team A wins

5. Match 5

   - Team D: 18 runs (2 overs)

   - Team C: 17 runs (2 overs)

   - Result: Team D wins

6. Match 6

   - Team B: 43 runs (2 overs)

   - Team D: 44 runs (2 overs)

   - Result: Team D wins

 Points Table:

- Team A: 2 wins (4 points)

- Team B: 1 win (2 points)

- Team C: 1 win (2 points)

- Team D: 2 wins (4 points)

 Calculating NRR

Let's compile the run rates for each team.

  

Team A:

- Runs scored: 25 + 55 + 37 = 117

- Overs faced: 2 + 2 + 2 = 6

- Runs conceded: 26 + 16 + 35 = 77

- Overs bowled: 1.5 + 1.3 + 2 = 4.8

\[ \text{NRR(A)} = \frac{117}{6} - \frac{77}{4.8} \]

Team B:

- Runs scored: 26 + 35 + 43 = 104

- Overs faced: 1.5 + 2 + 2 = 5.5

- Runs conceded: 25 + 36 + 44 = 105

- Overs bowled: 2 + 2 + 2 = 6

\[ \text{NRR(B)} = \frac{104}{5.5} - \frac{105}{6} \]

Team C:

- Runs scored: 16 + 36 + 17 = 69

- Overs faced: 1.3 + 2 + 2 = 5.3

- Runs conceded: 55 + 35 + 18 = 108

- Overs bowled: 2 + 2 + 2 = 6

\[ \text{NRR(C)} = \frac{69}{5.3} - \frac{108}{6} \]

Team D:

- Runs scored: 35 + 18 + 44 = 97

- Overs faced: 2 + 2 + 2 = 6

- Runs conceded: 37 + 17 + 43 = 97

- Overs bowled: 2 + 2 + 2 = 6

\[ \text{NRR(D)} = \frac{97}{6} - \frac{97}{6} \]

Now, let's calculate these:

Team A NRR:

\[ \text{NRR(A)} = \frac{117}{6} - \frac{77}{4.8} \approx 19.5 - 16.04 \approx 3.46 \]

Team B NRR:

\[ \text{NRR(B)} = \frac{104}{5.5} - \frac{105}{6} \approx 18.91 - 17.5 \approx 1.41 \]

 Team C NRR:

\[ \text{NRR(C)} = \frac{69}{5.3} - \frac{108}{6} \approx 13.02 - 18 \approx -4.98 \]

Team D NRR:

\[ \text{NRR(D)} = \frac{97}{6} - \frac{97}{6} = 0 \]

### Final Points Table:

| Team | Points | NRR   

|------|--------|-------|

| A    | 4      | 3.46  |

| D    | 4      | 0     |

| B    | 2      | 1.41  |

| C    | 2      | -4.98 |

Team A and Team D are tied on points, but Team A has a higher NRR, making them the top team.