Honkai Star Rail 2.3 Leaks: Simulated Universe Is About To Get A Memorable New Boss

New leaks about 2.3 have hinted at a potential update to the Simulated Universe and, with it, a memorable new boss fight. Simulated Universe is a weekly roguelike activity found in Herta Space Station, where players choose a World to challenge and go through randomized maps and enemies before facing a fixed boss at the end. After completing the tougher encounters, players get to farm Planar Ornaments, which are key items for every character – they are, for instance, crucial for Aventurine’s build in .

Recently, Simulated Universe got a new World and a new boss fight with the Memory Zone Meme Something Unto Death. Now, according to information provided by the leaker known as HomDGCat, shared in a post tagged as “” on Reddit, Simulated Universe may get a new boss in Version 2.3. As seen in the leak, the boss version of Aventurine, first faced during the Penacony storyline quests added in Version 2.1, may make its way into the roguelike activity. The leak mentions Aventurine of Stratagems (Complete) will have three combat phases in.

According to the leak, during the third and final phase, the rumored Aventurine boss in Simulated Universe will enter a Gamble state, which sees active characters lose HP. When they attack the dice he summons, they also lose HP based on the number of dice that are hit. When players win the gamble against Aventurine, they are said to recover the HP lost to the dice. Additionally, winning the gamble increases the character’s DMG based on the HP consumed – losing it, on the other hand, makes them take increased DMG in.

“The uncertainty may indicate he will be added to another game mode.”

While the prospect of a repeatable battle against Aventurine’s boss form outside the main story seems enticing, especially when considering its unique mechanics, what is not mentioned and stands out is that, if the leaks are true and he is truly added, then Version 2.3 will have a new World added to the Simulated Universe. In turn, this means that two new