Carve-in: Difference between revisions

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{{def|Carve-in|/kɑːv ɪn/|n|[[File:Carve-out.png|450px|center|A [[carve-out]] in a stable orbit with a [[carve-in]], yesterday]]}}
{{def|Carve-in|/kɑːv ɪn/|n|[[File:Carve-out.png|450px|center|thumb|A [[carve-out]] in a stable orbit with a [[carve-in]], yesterday]]}}
As its name suggests, a [[carve-in]] is the inverse of a [[carve-out|carve-''out'']].  
As its name suggests, a [[carve-in]] is the inverse of a [[carve-out|carve-''out'']].  


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Think about it: a [[carval chain]] looks the same at any scale.
Think about it: a [[carval chain]] looks the same at any scale.


This piques our curiosity at first — what kind of wonderful magic is this! — but then occurs a thought so dreadful that, once it has flashed across the [[Cartesian]] theatre of a young [[Legal eagle|eagle]]’s mind it can never again be banished. It will keep you up at night, my friends. For if you can travel down a [[carval chain]] without fear of finding its end and, at every remove it looks the same, then how will you ever find your way back to the top layer, the most general categorisation, whence you started?  
This piques our curiosity at first — what kind of wonderful magic is this! — but then occurs a thought so dreadful that, once it has flashed across the [[Cartesian theatre]] of a young [[Legal eagle|eagle]]’s mind it can never again be banished. It will keep you up at night, my friends. For if you can travel down a [[carval chain]] without fear of finding its end and, at every remove it looks the same, then how will you ever find your way back to the top layer, the most general categorisation, whence you started?  


''Is there'' a “top layer”? Do perhaps [[carve-in]]s and [[carve-out]]s extend, both forward and backward, infinitely? Are they even constrained by [[space-time]] as we know it? Might they curve into an alien geometry that our Euclidean eyes cannot fathom?  
''Is there'' a “top layer”? Do perhaps [[carve-in]]s and [[carve-out]]s extend, both forward and backward, infinitely? Are they even constrained by [[space-time]] as we know it? Might they curve into an alien geometry that our Euclidean eyes cannot fathom?  


Is this what is meant by the [[carvature]] of the [[space-time continuum]]?
Is this what is meant by the [[carvature]] of the [[space-tedium continuum]]?


{{sa}}
{{sa}}
*[[Carve-out]]
*[[Carve-out]]
*[[Incluso]]s and [[proviso]]s and [[provuso]]s
*[[Incluso]]s and [[proviso]]s and [[provuso]]s
{{C2|Astrophysics|metaphysics}}
{{C2|Cosmology|metaphysics}}
{{Friday Philosophy|3/12/2020}}