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Type show:public into the Wave search box and a huge amount of Waves return.
This implies that the highest amount of waves which contribute to a maximum energy output lies at (T_mathrm{{p}}) = 26 s and between (H_{m0}) = 1.5 m and (H_{m0}) = 4.0 m.
hat{P}_{t} = frac{{a_{0} }}{2} + sumlimits_{k = 1}^{L} {left[ {a_{k} cos frac{2pkt}{n} + b_{k} sin frac{2pkt}{n}} right]} (3)where (hat{P}_{t}) stands for the estimated value of p t, L the amount of waves, K the number of waves, a k, b k are coefficients and n is the number of samples.
(Depending on the amount of waves in a set.
If you go to it, it will ask if you want to go into survival mode(in survival mode you will go through an endless amount of waves, and the farther you go, the better reward you will get at the end).
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