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The highest possible payoff for the far player is on the contrary δ r - c.
This is an unsatisfactory outcome for the far player k2, while the near player k1 takes the highest possible payoff.
On the other hand, with α1 = 1, the far player k2 earns a negative payoff whatever α2 ∈ [0,1].
We denote α1 the probability with which the near player k1 decides to transmit with the maximum power p ¯ and α2 the same probability for the far player k2.
To satisfy the far player k2, it is enough to solve the following equation for x k 2 : κ · p ¯, η p ¯ + 1 - κ · p ¯, p ¯ = r - c, δr - c. (24).
Supposing κ = δr 1 - η c < 1, the correlated strategy (23) means that the near player always transmits at its highest power level p ¯, and the far player transmits at that reduced η p ¯ with probability δr 1 - η c, and the maximum power p ¯ otherwise.
Similar(54)
Only the basic plays have been installed so far, players said, but they are beginning to understand what Sparano demands.
So far players in the West have resisted the genre, perhaps mistakenly equating interface simplicity with shallow gameplay.
Actually, the near and far players effectively play the matrix form game of Figure 9. Figure 9 The strategic form matrix of the near-far effect game with preplay agreements and with κ = δr 1 - η c.
So far, players have managed to rack up a high score just shy of 5,000 before collectively playing themselves into a corner.
So far players reported four of them can be spotted.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com