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# Given Both $y$ and $n$ are series. For all n... (sorry I used the same letter twice in different contexts...) $$y_n = 1 - n_n$$ $$0 < y_n < 1$$ $$(n_0 * n_1 * ... * n_{n+1}) * (y_0/n_0 + y_1/n_1 + ... + y_{n+1}/n_{n+1}) > (n_0 * n_1 * ... * n_n) * (y_0/n_0 + y_1/n_1 + ... + y_n/n_n)$$ # Prove That $(n_0 * n_1 * ... * n_{n+1}) * (y_0/n_0 + y_1/n_1 + ... + y_{n+1}/n_{n+1}) > (n_0 * n_1 * ... * n_n) * (y_0/n_0 + y_1/n_1 + ... + y_n/n_n)$ is true when $(n_0 * n_1 * ... * n_n) > 1$.
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Wed, 06 Mar 2019 04:18 GMT