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What a 4 dimensional tesseract looks like in our third dimension

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2,349,167 просмотров • 1 год назад •via X (Twitter)

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This is not an optical illusion, magic, or artificial intelligence. What you see is the projection of a four-dimensional object's shadow onto a two-dimensional world. We only live in three dimensions, so we can't directly see the fourth dimension. But mathematics allows us to do something smarter. We take a four-dimensional object called a tesseract and mathematically project it onto a smaller dimension, just as a three-dimensional cube casts its shadow on the ground, resulting in a distorted square. The result is a shape that seems impossible, but it is mathematically perfect👌 [Source: Unknown] translated👇🏻 bri8trose 🔻
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This is not an optical illusion, magic, or artificial intelligence. What you see is the projection of a four-dimensional object's shadow onto a two-dimensional world. We only live in three dimensions, so we can't directly see the fourth dimension. But mathematics allows us to do something smarter. We take a four-dimensional object called a tesseract and mathematically project it onto a smaller dimension, just as a three-dimensional cube casts its shadow on the ground, resulting in a distorted square. The result is a shape that seems impossible, but it is mathematically perfect👌 [Source: Unknown] translated👇🏻 bri8trose 🔻

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A Tesseract is the 4D extension of a cube, just as a cube is the 3D extension of a square. While we live in a three dimensional world, mathematics allows us to describe shapes that exist in higher dimensions.
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max⁡(∣x∣,∣y∣,∣z∣,∣w∣)=1 You’re witnessing a 2D projection of a 3D shadow cast by a 4D tesseract. As it rotates through the W-axis, the "inner" and "outer" cubes swap roles: a spatial inversion that feels like a glitch only because our biology is trapped in 3-space. It’s a hauntingly beautiful reminder that our "reality" is often just a lower-dimensional cross-section of a much more complex structure. Perspective is everything. This is used in high-dimensional data visualization, hypercube topologies in parallel computing networks, and exploring the geometry of extra dimensions in theoretical physics.
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max⁡(∣x∣,∣y∣,∣z∣,∣w∣)=1 You’re witnessing a 2D projection of a 3D shadow cast by a 4D tesseract. As it rotates through the W-axis, the "inner" and "outer" cubes swap roles: a spatial inversion that feels like a glitch only because our biology is trapped in 3-space. It’s a hauntingly beautiful reminder that our "reality" is often just a lower-dimensional cross-section of a much more complex structure. Perspective is everything. This is used in high-dimensional data visualization, hypercube topologies in parallel computing networks, and exploring the geometry of extra dimensions in theoretical physics.

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