{"Title":"Numbers 0 to :-/NEVER\\-:","Description":"Introducing the 'Numbers 0 to :-/NEVER-:' wheel, a mathematical marvel featuring a mind-boggling array of numbers and even some infinite possibilities! Spin this wheel for a numerical adventure that spans from 0 to unimaginable mathematical concepts like Aleph-Zero and Graham's Number. Did you know that Aleph-Zero represents the size of infinity that corresponds to the countable set of all natural numbers? Use this wheel to challenge your mathematical prowess or explore the infinite world of numbers with friends and fellow enthusiasts!","FontSize":5,"LabelsList":["0","1","2","3","4","5","6","7","8","9","10","11","12","13","14","15","16","17","18","19","20","21","22","23","24","25","26","27","28","29","30","31","32","33","34","35","36","37","38","39","40","41","42","43","44","45","46","47","48","49","50","51","52","53","54","55","56","57","58","59","60","61","62","63","64","65","66","67","68","69","70","71","72","73","74","75","76","77","78","79","80","81","82","83","84","85","86","87","88","89","90","91","92","93","94","95","96","97","98","99","100","120","140","160","180","200","220","240","260","280","300","320","340","360","380","400","420","440","460","480","500","550","600","650","700","750","800","850","900","950","1,000","1,250","1,500","1,750","2,000","2,250","2,500","3,000","4,000","5,000","7,500","10,000 (10^4)","100,000 (10^5)","1,000,000 (10^6)","1B / Billion (10^9)","1t / Trillion (10^12)","1q / Quadrillion (10^15)","1Q / Quintillion (10^18)","1s / Sextillion (10^21)","1S / Septillion (10^24)","1o / Octillion (10^27)","1n / Nonillion (10^30)","1D / Decillion (10^33)","1UD / Undecillion (10^36)","1DD / Duodecillion (10^39)","1TD / Tredecillion (10^42)","1qD / Quattuordecillion (10^45)","1QD / Quindecillion (10^48)","1sD / Sexdecillion (10^51)","1SD / Septendecillion (10^54)","1OD / Octodecillion (10^57)","1ND /Novemdecillion (10^60)","1V / Vigintillion (10^63","1T / Trigintillion (10^93)","1Q / Quadraigintillion (10^123)","1Qn / Quinquagintillion (10^153)","1Sx / Sexagintillion (10^183)","1Sp / Septuagintillion (10^213)","1Oc / Octogintillion (10^243)","1Ng / Nonagintillion (10^273)","1C / Centillion (10^303)","1DC / Decicentillion (10^333)","1VC / Viginexcentillion (10^363)","1tC / Triginexcentillion (10^393)","1qC / Quadraiginexcentillion (10^423)","1qqC / Quinquaginexcentillion (10^453)","1sC / Sexaginexcentillion (10^483)","1SC / Septuaginexcentillion (10^513)","1OC / Octoginexcentillion (10^543)","1NC / Nonaginexcentillion (10^573)","1DC / Ducentillion (10^603)","1TC / Trucentillion (10^903)","1QC / Quadregincentillion (10^1203)","1QG / Quingentintillion (10^1503)","1SC / Sescentillion (10^1803)","1SG / Septengenintillion (10^2103)","1OG / Octonagintillion (10^2403)","1NG / Nongenintillion (10^2703)","1m / Millillion (10^3003)","1M / Milli-Millillion (10^(3x10^6+3))","G64 / Graham’s Number","TREE[3]","♾️"," Aleph-Zero, א0","yay","NEVER","♾️♾️","♾️♾️♾️","♾️♾️♾️♾️","🔁","♾️🔁","♾️♾️🔁","♾️♾️♾️♾️♾️♾️♾️♾️♾️♾️♾️♾️♾️♾️♾️♾️♾️♾️♾️♾️♾️♾️♾️♾️♾️🔁","🔁🔁","🔁🔁🔁","🔁🔁🔁🔁🔁🔁🔁🔁🔁🔁🔁🔁🔁🔁🔁🔁🔁🔁🔁🔁","♾️🔁🔁","♾️♾️🔁🔁","♾️♾️♾️🔁🔁🔁","♾️♾️♾️♾️♾️♾️♾️♾️♾️♾️♾️♾️♾️♾️♾️♾️🔁🔁🔁🔁🔁🔁🔁🔁🔁🔁🔁🔁🔁🔁🔁🔁"],"Style":{"_id":"652cc71be5159c29b603ab5c","Type":0,"Colors":["#ffffff","#000000","#ffe1e1","#ffbdbd","#ffa6a6","#ff8e8e","#ff6767","#ff4848","#ff1b1b","#ff0000","#ff7600","#ffaa00","#f8ff00","#69ff00","#00ff76","#00ffde","#55ff00","#b7ff00","#ff9000","#ff6900","#ff6d6d","#ff9494"],"Data":[[0,1],[0,1],[0,1],[0,1],[0,1],[0,1],[0,1],[0,1],[0,1],[0,1],[0,1],[0,1],[2,1],[3,1],[4,1],[5,1],[6,1],[7,1],[8,1],[9,1],[10,1],[11,1],[12,1],[13,1],[14,1],[15,1],[14,1],[16,1],[17,1],[12,1],[11,1],[18,1],[10,1],[19,1],[9,1],[8,1],[7,1],[20,1],[21,1],[4,1],[3,1],[2,1]],"Space":null},"ColorLock":null,"LabelRepeat":1,"ThumbnailUrl":"https://spinthewheel.app/assets/images/preview/numbers-0-to-never.png","Confirmed":true,"TextDisplayType":0,"Flagged":false,"DateModified":"2023-10-17T05:28:25.801Z","CategoryId":13,"Weights":[],"WheelKey":"numbers-0-to-never"}