Does anybody know how to calculate combined odds? I'm not sure what the correct term for this is, but I can explain what I mean.
Let us take an example of a fortified unit, already at Elite (can't get more HP back), with 1 HP in a city. Let's say it's an Infantry, and in this example I am attacking it with multiple available Veteran Longbowmen. The Infantry is fortified in a Walled City on a Hill. So the combat odds are
Chance of Longbowman winning: 54.296%.
My question is, how do you calculate the chances of my second unit winning if the first one fails? And further, if the 1st and 2nd both fail, what is the chance that at least the 3rd will win? etc
1st LB- this unit Victory: 54.296%. Total Chance of Victory this turn: 54.296%
2nd LB- this unit Victory: 54.296%. Total Chance of Victory this turn: ?
3rd LB- this unit Victory: 54.296%. Total Chance of Victory this turn: ??
4th LB- this unit Victory: 54.296%. Total Chance of Victory this turn: ???
Anybody know how to calculate that? To find out what is final percentage of my chances of defeating that unit this turn with 4 Longbowmen.
Let us take an example of a fortified unit, already at Elite (can't get more HP back), with 1 HP in a city. Let's say it's an Infantry, and in this example I am attacking it with multiple available Veteran Longbowmen. The Infantry is fortified in a Walled City on a Hill. So the combat odds are
Chance of Longbowman winning: 54.296%.
My question is, how do you calculate the chances of my second unit winning if the first one fails? And further, if the 1st and 2nd both fail, what is the chance that at least the 3rd will win? etc
1st LB- this unit Victory: 54.296%. Total Chance of Victory this turn: 54.296%
2nd LB- this unit Victory: 54.296%. Total Chance of Victory this turn: ?
3rd LB- this unit Victory: 54.296%. Total Chance of Victory this turn: ??
4th LB- this unit Victory: 54.296%. Total Chance of Victory this turn: ???
Anybody know how to calculate that? To find out what is final percentage of my chances of defeating that unit this turn with 4 Longbowmen.