And if we win we will be heroes for all the Sane Races of the Galaxy, and advance more than anyone in history in the destruction of Chaos.Even normally failing the Sea would be a political FUBAR guys. We would be political pariahs.
No it won't. We're not ordering him to do anything.even getting Saint Lin killed for nothing would likely end up costing us a lot politically.
What I'm wondering if he can do that earlier.
...You did read the posts pointing out that we don't actually know the rewards and that at best the rewards would match the risks. We may just end up getting info that we won't even be able to use until much later that we could have gotten then anyway.And if we win we will be heroes for all the Sane Races of the Galaxy, and advance more than anyone in history in the destruction of Chaos.
It is not called an Extremely High-Risk High-Reward action for nothing.
Yes we have two slots for Saint Lin.Wait, can Lin do a DD on slot A, year 1 (next turn) on the Eldar Pantheon while simultaneously starting the writing action in slot B?
Yes, and even if the reward is let´s say a 20% less than the risks, the reward for winning what could be a possible Game over is still incredibly MASSIVE....You did read the posts pointing out that we don't actually know the rewards and that best the rewards would match the risks. We may just end up getting info that we won't even be able to use until much later that we could have gotten then anyway.
Also stop pretending that we don't have other options for helping the galaxy that we would get by other revenues. By that logic it's actually pretty selfish to risk everything on one roll when we actually have a ton of options left to us.
Your thinking of triple down. When we use both slots and a double down for a plus 40.Because I once heard that DD's work by using two work slots for a single action.
We really should do it, such potent rewards for the action.I'm thinking we'll need Lin to do a triple down on the Lizard Trade (Both) action if we want him to try. Even with a DD the success chance is low.
68% success if we include reroll. Unless we cannot retry in which case we wait.I'm thinking we'll need Lin to do a triple down on the Lizard Trade (Both) action if we want him to try. Even with a DD the success chance is low.
The issue is that you were blatantly trying to overplay things and make it out like taking the option would be an instant win button when that is not the case. We don't know what we could be getting and for all we know we may just end up getting some info we can't even make use of until much later considering that Durin mentioned that this is the equivelent of poking the end boss while we are at a third of the way through the story.Yes, and even if the reward is let´s say a 20% less than the risks, the reward for winning what could be a possible Game over is still incredibly MASSIVE.
And guys, Relax, as we are now we would pass with an average roll, and that is before getting any extra bonus.
Double down.
I'm thinking we'll need Lin to do a triple down on the Lizard Trade (Both) action if we want him to try. Even with a DD the success chance is low.
It's 71 with reroll and triple down68% success if we include reroll. Unless we cannot retry in which case we wait.
Everyone knows that there are no silver bullets, but that doesn´t mean that what we can gain is not massive, and since we are risking a bad end here I am pretty sure that the reward is going to be massiveThe issue is that you were blatantly trying to overplay things and make it out like taking the option would be an instant win button when that is not the case. We don't know what we could be getting and for all we know we may just end up getting some info we can't even make use of until much later considering that Durin mentioned that this is the equivelent of poking the end boss while we are at a third of the way through the story.
No, it's 81 with reroll and triple down. It's 44% chance of failure, and 0.44*0.44=0.19.
16 (base) plus 40 (triple down) plus 15 (reroll) equals 71No, it's 81 with reroll and triple down. It's 44% chance of failure, and 0.44*0.44=0.19.