6. Adapt the parallel algorithm of Section ( 1.4 .1 ) to deal with a two-dimensional finite difference problem in which the value of each point ( { }^{x_{i j}} ) in a two-dimensional grid of size ( N ) [ X_{i, j}^{(t+1)}= frac{4 X_{i, j}^{(t)}+X_{i-1, j}^{(t)}+X_{i, j-1}^{(t)}+X_{i+1, j}^{(t)}+X_{i, j+1}^{(t)}}{8} ]

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6. Adapt the parallel algorithm of Section  ( 1.4 .1  ) to deal with a two-dimensional finite difference problem in which the value of each point  ( { }^{x_{i j}}  ) in a two-dimensional grid of size  ( N  )  [ X_{i, j}^{(t+1)}= frac{4 X_{i, j}^{(t)}+X_{i-1, j}^{(t)}+X_{i, j-1}^{(t)}+X_{i+1, j}^{(t)}+X_{i, j+1}^{(t)}}{8}  ]

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