Sentence examples for indicate that the sequence from inspiring English sources

We write to indicate that the sequence converges weakly to.

We write → to indicate that the sequence {x n } converges strongly to x and ⇀ to indicate that the sequence {x n } converges weakly to x.

(6.8) These inequalities indicate that the sequence of ({d_{k}}) is bounded.

For the sequence in, we write to indicate that the sequence converges weakly to.

We write (x_{n}rightharpoonup x) to indicate that the sequence ({x_{n}}) converges weakly to x and (x_{n}rightarrow x) to indicate that the sequence ({x_{n}}) converges strongly to x.

We write (x_{n}rightharpoonup x) to indicate that the sequence ({x_{n}}) converges weakly to x and (x_{n}to x) to indicate that the sequence ({x_{n}}) converges strongly to x.

We write (x^{k}rightharpoonup x) to indicate that the sequence ({ x^{k} } _{k=0}^{infty}) converges weakly to x and (x^{k}rightarrow x) to indicate that the sequence ({ x^{k} } _{k=0}^{infty}) converges strongly to x.

We write x k ⇀ x to indicate that the sequence { x k } converges weakly to x and x k → x to indicate that the sequence { x k } converges strongly to x.

We write (x_{n}stackrel{w}{longrightarrow} x) to indicate that the sequence ({ x_{n} }) converges weakly to x and (x_{n} to x) to indicate that the sequence ({ x_{n} }) converges strongly to x.

We write x n ⇀ x to indicate that the sequence { x n } converges weakly to x and x n → x to indicate that the sequence { x n } converges strongly to x.

We write to indicate that the sequence converges weakly to x, implies that converges strongly to x.