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CROSSWORD
ANSWER

eversions

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The answer EVERSIONS has 1 possible clue(s) in existing crosswords.

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The word EVERSIONS is VALID in some board games. Check EVERSIONS in word games in Scrabble, Words With Friends, see scores, anagrams etc.

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Definitions of eversions in various dictionaries:

noun - the position of being turned outward

noun - the act of turning inside out

verb - to turn outward or inside out

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Keep reading for additional results and analysis below.

Possible Crossword Clues
Processes of turning out computer-based equivalents?

Last Seen in these Crosswords & Puzzles
Sep 21 2007 The Times - Cryptic

Possible Dictionary Clues
Plural form of eversion.
: the act of turning inside out : the state of being turned inside out beversionb of the bladdergt 2. : the condition (as of the foot) of being turned or rotated outward.
The action of turning a structure or organ outwards or inside out.

Eversions might refer to
In differential topology, Sphere eversion is the process of turning a sphere inside out in a three-dimensional space. (The word eversion means "turning inside out".) Remarkably, it is possible to smoothly and continuously turn a sphere inside out in this way (with possible self-intersections) without cutting or tearing it or creating any crease. This is surprising, both to non-mathematicians and to those who understand regular homotopy, and can be regarded as a veridical paradox; that is something that, while being true, on first glance seems false. * More precisely, let* * * * f * : * * S * * 2 * * * → * * * R * * * 3 * * * * * {\displaystyle f\colon S^{2}\to \mathbb {R} ^{3}} * be the standard embedding; then there is a regular homotopy of immersions * * * * * * f * * t * * * : * * S * * 2 * * * → * * * R * * * 3 * * * * * {\displaystyle f_{t}\colon S^{2}\to \mathbb {R} ^{3}} * such that ƒ0 = ƒ and ƒ1 = −ƒ.

Eversions might refer to

In differential topology, Sphere eversion is the process of turning a sphere inside out in a three-dimensional space. (The word eversion means "turning inside out".) Remarkably, it is possible to smoothly and continuously turn a sphere inside out in this way (with possible self-intersections) without cutting or tearing it or creating any crease. This is surprising, both to non-mathematicians and to those who understand regular homotopy, and can be regarded as a veridical paradox; that is something that, while being true, on first glance seems false.
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* {\displaystyle f\colon S^{2}\to \mathbb {R} ^{3}}
* be the standard embedding; then there is a regular homotopy of immersions
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* {\displaystyle f_{t}\colon S^{2}\to \mathbb {R} ^{3}}
* such that ƒ0 = ƒ and ƒ1 = −ƒ.

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