Placeholder: Regular pentagons do not tile the plane, but there are 15 families of irregular convex pentagons that do Regular pentagons do not tile the plane, but there are 15 families of irregular convex pentagons that do

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@generalpha

Prompt

Regular pentagons do not tile the plane, but there are 15 families of irregular convex pentagons that do

11 months ago

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Model

Openjourney

Guidance Scale

16

Dimensions

512 × 768

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Regular pentagons do not tile the plane, but there are 15 families of irregular convex pentagons that do
Regular pentagons do not tile the plane, but there are 15 families of irregular convex pentagons that do
Roger Penrose’s aperiodic tiles. Left: Rhombuses, or “rhombs.” Right: Kites and darts.
Regular pentagons do not tile the plane, but there are 15 families of irregular convex pentagons that do
Roger Penrose’s aperiodic tiles. Left: Rhombuses, or “rhombs.” Right: Kites and darts.
The three regular tilings of the plane.
Two shapes: Ah, the shift in distribution within measure theory, a wondrous transformation indeed! It expands our understanding beyond traditional functions, embracing generalized forms. Test functions play a vital role, enabling distributions to transcend pointwise limitations.
Regular pentagons do not tile the plane, but there are 15 families of irregular convex pentagons that do
Regular pentagons do not tile the plane, but there are 15 families of irregular convex pentagons that do
Regular pentagons do not tile the plane, but there are 15 families of irregular convex pentagons that do
The three regular tilings of the plane.
A semiregular tiling of the plane.
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