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'''Twistors''' are [https://en.wikipedia.org/wiki/Derivative_(finance) derivatives] of unique [[walk]]s in [[twistor space]] (identified across [[Big-O Tree|the network]] by their ''unique resource address''); each '''twistor''' is standardized (being a [[closed string|solved]] [[puzzle]] of [[Egglepple]]). |
'''Twistors''' are [https://en.wikipedia.org/wiki/Derivative_(finance) derivatives] of unique [[walk]]s in [[twistor space]] (identified across [[Big-O Tree|the network]] by their ''unique resource address''); each '''twistor''' is standardized (being a [[closed string|solved]] [[puzzle]] of [[Egglepple]]). |
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− | Let (u,u) be any two (2) leaves |
+ | Let (u,u) be any two (2) [[leaf|leaves]] sequenced for [[juking]]. A '''twistor''' is a plastic structure such that (u,u) is coded to eventually become a [[zero-bubble]]. |
The guesstimated total number of '''twistor''' classes (f) is derived from the following [https://en.wikipedia.org/wiki/Superalgebra superalgebra] 2^(d-1)/2, where d=11 gives the required thirty-two (32) generators of supersymmetry coordinated in [[twistor space]] [which is of the [https://en.wikipedia.org/wiki/Bilinear_form bilinear form] (2,2)]. That is to say [(2^k + 2^k) ≡ 2^12], where k is d(=11), for a total of f=4,096. |
The guesstimated total number of '''twistor''' classes (f) is derived from the following [https://en.wikipedia.org/wiki/Superalgebra superalgebra] 2^(d-1)/2, where d=11 gives the required thirty-two (32) generators of supersymmetry coordinated in [[twistor space]] [which is of the [https://en.wikipedia.org/wiki/Bilinear_form bilinear form] (2,2)]. That is to say [(2^k + 2^k) ≡ 2^12], where k is d(=11), for a total of f=4,096. |
Revision as of 00:40, 15 January 2016
In a folding scenario, the twistor (u,u) is a class of complex mesh assumed from stew choreography.
Twistors are derivatives of unique walks in twistor space (identified across the network by their unique resource address); each twistor is standardized (being a solved puzzle of Egglepple).
Let (u,u) be any two (2) leaves sequenced for juking. A twistor is a plastic structure such that (u,u) is coded to eventually become a zero-bubble.
The guesstimated total number of twistor classes (f) is derived from the following superalgebra 2^(d-1)/2, where d=11 gives the required thirty-two (32) generators of supersymmetry coordinated in twistor space [which is of the bilinear form (2,2)]. That is to say [(2^k + 2^k) ≡ 2^12], where k is d(=11), for a total of f=4,096.
Notes (+): + Supremum of 4,096 / Infimum of 2,048.
+ All twistors are assumed to be fit. We juke and hedge our bets in order to identify those folds which are ideal/most fit.
Function map: stews --> twistor classes
See also
- bubble
- Double U
- (egg,epp)
- Egglepple
- fiber
- fitness
- fold
- font
- fruut
- juke
- knot
- leaf string
- melodics
- penny bet
- puzzle
- random coil
- shapeframe
- stew
- stew choreography
- string ludology
- The Origamic Symphony
- twistor class
- twistor space
- United Under Economy
- vacuum
- yesegalo
Analogue: twistor theory