MTL - History’s Strongest Shopkeeper - Chapter 482 Than hand speed

“What I want, the Heavens shall not lack! ”

“Your Majesty, someone cursed the Imperial Concubine to be a demon star.”

“Cut his tongue and feed it to dogs.” A certain King said in a light and gentle manner.

“Your Majesty, someone’s hand accidentally bumped into the Imperial Concubine.”

“Chop his hand and feed it to wolves.” In an indifferent manner, a certain King said possessively.

“Your Majesty, someone said that the Imperial Concubine ran away.”

“Ran away?” A certain King’s sharp eyes narrowed, then said with a sneer: “It’s best if she doesn’t get caught by this King, otherwise this King will let her become aware of what ‘wanting to stop but can’t’ means**.

A modern era crossed over to become a wolf-girl. She originally believed that she could dance around with wolves, and in the end she truly did, but this ‘wolf’ was one of those wolves. He was a perverted wolf!!

- Description from Novelupdates

A young man finally managed to become an immortal, a powerful cultivator able to lord over millions of souls. He took advantage of his tremendous luck and fortune to become the youngest immortal in history. He now wants to create his own sect and enjoy life, one filled with female disciples!

He lived like a king, died like a grandpa... and woke up as a bratty villain inside a fantasy novel.Nice.Born into the mighty Arkanveil family, he’s expected to grow up spoiled, arrogant, and doomed. But sorry, fate — he’s got better plans.Armed with a broken Proficiency Panel, two god-tier Traits, and the mind of a seasoned conqueror, he’s here to rewrite the script.Demigods plotting. Councils scheming. Demon Emperors laughing.They’re all just EXP waiting to happen.Pretending to be a clueless baby genius, he secretly trains, conquers, and stacks power like a final boss.Because this time, the EX-Rank Villain isn’t playing to survive.He’s playing to win.The world’s greatest families have no idea what’s coming. But hey... they’ll find out soon enough.“EX-Rank problems require EX-Rank solutions.”