A surreal snapshot between hope and uncertainty that every 3D printing process brings. A cat slowly materializes, layer by layer, through a DLP resin printer, referencing Schrödinger’s famous thought experiment — and ironically questioning whether the print is ‘alive’ or already ‘failed’ before it’s even complete. Bright, vivid colors contrast with the quiet anxiety of the process: sometimes, a print emerges perfectly; other times, the outcome remains uncertain until the very end.

In a majestic library, L’Hôpital observes two cakes before him. A standard fork and spoon, engraved with f(x) and g(x), hover over the first cake—but pass through it without resistance, offering no contact, no resolution. Beside them, a smaller dessert fork and spoon, marked f′(x) and g′(x), pierce cleanly into the second cake. Startled, L’Hôpital witnesses the moment of mathematical insight: where ordinary functions fail to reach a limit, their derivatives—subtler tools—succeed. This painting illustrates the essence of L’Hôpital’s Rule, a fundamental method in calculus for resolving indeterminate forms by differentiating numerator and denominator. A visual ode to the elegance of mathematical discovery.

A hedgehog sits in the center of a Petri dish. Beneath it, a magnet awakens the surface of the animal into sharp, black ferrofluid spikes—an eerie dance of the Rosensweig Instability. Bold, expressionist strokes and a moody, unnatural palette create a charged atmosphere, where tension, curiosity, and quiet surrealism collide.