![]() ![]() Iratus is determined to build an army from the underworld to take them to the mortal world and bring death to their mortal lives. He goes around raising an army of dead minions, helping him fight against the forces of good. You play the character of Iratus, a necromancer who has his sights set on conquering the world. By killing the good people, you will use their bodies to build yourself a new army. In this game, you raise an army of undead minions who will be used to fight in combat against righteous forces. Exchanging minions is essential, as you may need them when you learn about your enemy’s strengths and weaknesses. You can exchange these minions with other parties as the game progresses. You play as a supreme necromancer called Iratus and can craft a selection of undead minions to form a team of four in this game. A similar effect is seen with all combinations that have 2 rare or legendary pieces: the third piece should always be common.Īre there any reliable sources for what the exact mechanics are? The probabilities change with Iratus level, so this particular table is only a snapshot of what's going on.Iratus Lord Of The Dead is a roguelike role-playing game developed by Unfrozen. First, some recipes are strictly worse than cheaper variants: for example, transmuting a rare with two legendaries actually lowers your chance to get a legendary back out, compared to 100% for using a common or uncommon as the third piece. I haven't worked out an optimal strategy, but a few things jump out at me from the table. So the value of a part that isn't already legendary is whatever probability of transmuting a legendary it can give you, based on an optimal transmutation strategy through the table. Any other parts are basically a waste, unless you need them immediately to win a particular fight. ![]() ![]() Strategically, it seems like the goal for transmuting is to get as many legendary parts as possible. The codes on the left are the rarity of the inputs (c for Common, u for Uncommon, r for Rare, l for Legendary) and the 4 numbers are the probabilities of transmuting into the corresponding rarities. ![]()
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