Mewlin the Clicker

About the Game

Mewlin the Clicker is a magical clicker featuring deckbuilding elements, where you play as Mewlin — a small, very curious orange cat who loves playing with the magical objects of his owner, the Master Mage. Click to roll the ball across the table, dodge obstacles, fight bosses, and build a deck of cards that completely changes your strategy with every run.

Make a mess

Click to push the crystal ball 🔮 across the table and earn points. Each stage challenges you with a point target that must be reached before time runs out, and clearing it rewards you with new cards that gradually reshape your strategy!

During a run, Mewlin 🐱 will face many distractions—some cute, others a bit scary. Each obstacle introduces its own mechanics and unique interactions that change how you play.

Bosses 🕷 can also appear during a run, bringing far more unpredictable challenges. Each boss has both active and passive abilities, and be careful—they grow stronger the later they appear.

Build your deck

Tarot cards grant permanent upgrades during a run, directly influencing how each attempt unfolds. Their effects range from increasing points per click and critical chance to enhancing actions and altering how obstacles behave, making them easier or harder.

Some cards introduce more powerful mechanics, such as manipulating rerolls, time, multipliers, or even saving a lost run! In total, there are 24 cards 🂠, spread across common, uncommon, rare, and epic rarities.

Features

The game is easy to learn and hard to master, featuring fast and satisfying mechanics. Its high replayability encourages players to explore an ever-growing range of powerful combo possibilities, all wrapped in a charming art style with a feline magical theme. At launch, the game will include:

• 🔮 24 stages + Endless Mode

• 👾 8 unique bosses, each with their own mechanics, patterns, and passives

• 🂠 24 Tarot Cards, each with distinct effects, rarities, and limits — enabling a wide variety of strategies

• 🧹 8 types of obstacles, with dynamic probabilities that change as you progress