Showing posts with label ball. Show all posts
Showing posts with label ball. Show all posts

### +nut

A nut (or ball) is an endpoint of a loopstring. String only have two (2) endpoints, hence, there are only two nuts.

Egglepple-wise, each nut is either a start or stop identifier (leaf).*** The two nuts of TOS are Planck `data` and the `nanoscale`, connected by Egglepple. As an arbitrary ordered pair [egg,epp], they are referred to as abscissa (toonlight) and ordinate (funshine).  /// Balls are pseudo-theoretical (abstract) `objects` that only exist as placement `functions`. There is no 'ball', so-to-speak, just a representation of an `endpoint` (dot). However, in `gameplay`, a ball can be a toy (eg. ctf flag🏁, see `zero-bubble`). Likewise, macroeconomically, a ball would be lyric (triangulated data point).

Mathematically, it's called a 'ball' (and sometimes 'dot') because as the string folds upon itself, the endpoints (a metric space) coordinate ("connecting the dots") into a loop, and the overall structure usually assumes a shape that is similar to some ovoid with boundary (cf., compact blob) in stereo. (see ballet, Funshine/Toonlight)

### +ballet 🩰

As our "dance* of the ball", ballet is an improvisational program [opus] that synthesizes walk categories from random coil.~** In the Egglepple scenario, the 'dance' is `stew choreography`, and the band of dancers is yots. ~~ What I refer to as 'walking the `string`'.

Each ballet is a frame arrangement [lyrically, the bundling of two (2) or more fibors (either by encryption or decryption) into gameplay]. (see Starbureiy ballet, groove (scheme), opera, #opéra-ballet, #libretto) /// We may consider ballet to be the transition from `opening` to `endgame`. I prefer to think of a ballet as an `opera's` lemma.
Function map: balletopera

### +egg

As c=2(b-1)/2 {b26, /max=25 (0-25) || b = brane count [which is of the sesquilinear form (e-,e+)]}, an egg is the coverage's resultant as an integer spin statistic (positive parity[+]).

start leaf (see epp, Egglepple, play)
/// +The formula is in direct correlation to spin-statistics. So, for example, when b is odd, say b=7, then c(=8) is an integer-spin (egg). When b is even, say b=4, then c(=2.82842712+) is a half-integer-spin (epp). The rational portion (floating point) of half-integer statistics contributes to seigniorage. Obviously, any negative `value` for b will `yield` an epp. (see `juke tax`)
+Yes, there are twenty-six (26) integer `values` here; we denote "0" as (0-,0+) → having both negative(-) and positive(+) polarity in `twistorspace`. For instance, -12 ... (0-,0+) ... +12 = . The total number of coverages, c, is an upperbound for points on a curve, and so its number line must include 0 (hence 0 through 25). However, because any b=0 gives nonsensical `values` `[error codes]`, the zeroes are discounted, and lower and upper bounds are just eleven (11). The minima (cover-0 = -11) is 0.015625 and the maxima (cover-25 = +11) is 32.

### +epp

As c=2(b-1)/2 {b26, /max=25 (0-25) || b = brane count [which is of the sesquilinear form (e-,e+)]}, an epp is the coverage's resultant as a half-integer spin statistic (negative parity[-]).

The theory of epps is earl. stop leaf (see egg, Egglepple, play)
/// +The formula is in direct correlation to spin-statistics. So, for example, when b is odd, say b=5, then c(=4) is an integer-spin (egg). When b is even, say b=8, then c(=11.3137085+) is a half-integer-spin (epp). The rational portion (floating point) of half-integer statistics contributes to seigniorage. Obviously, any negative `value` for b will `yield` an epp. (see `juke tax`)
+Yes, there are twenty-six (26) integer `values` here; we denote "0" as (0-,0+) → having both negative(-) and positive(+) polarity in `twistorspace`. For instance, -12 ... (0-,0+) ... +12 = . The total number of coverages, c, is an upperbound for points on a curve, and so its number line must include 0 (hence 0 through 25). However, because any b=0 gives nonsensical `values` `[error codes]`, the zeroes are discounted, and lower and upper bounds are just eleven (11). The minima (cover-0 = -11) is 0.015625 and the maxima (cover-25 = +11) is 32.