| Radix Character Encoding | |||||||||||||||
|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
| 0 | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | A | B | C | D | E | F |
| G | H | I | J | K | L | M | N | O | P | Q | R | S | T | U | V |
| W | X | Y | Z | a | b | c | d | e | f | g | h | i | j | k | l |
| m | n | o | p | q | r | s | t | u | v | w | x | y | z | Α | Β |
| Γ | Δ | Ε | Ζ | Η | Θ | Ι | Κ | Λ | Μ | Ν | Ξ | Ο | Π | Ρ | Σ |
| Τ | Υ | Φ | Χ | Ψ | Ω | α | β | γ | δ | ε | ζ | η | θ | ι | κ |
| λ | μ | ν | ξ | ο | π | ρ | ς | σ | τ | υ | φ | χ | ψ | ω | А |
| Color Key | ||
|---|---|---|
| Orange | Fixed Point | number that becomes itself after one iteration |
| Green | Final Numbers | all numbers eventually reached, from all cycles |
| Purple | Cycle Start | iterations include entry into cycle, assuming it repeats |
| Red | Full Cycle | iterations include entire cycle, proving it repeats |
| Blue | Start Numbers | subset (optimization) of all numbers; minimal for full coverage |
| Gray | No Results | any calculation that has no results |
| Digits | # Full Cycles (excluding zero) |
Max Cycle Length |
Longest Full Cycles (excluding zero) (bold = exactly one cycle [excluding zero]) |
|---|---|---|---|
| 1 | 0 cycles | - | - |
| 2 | 8 cycles | 12 nodes | ⮎ Aθ → ΦL → yh → Gβ → ΙX → aΖ → UΜ → gz → IΩ → Εb → SΞ → kv ⮌ |
| 3 | 1 cycle | (fixed) 1 node | ⮎ pςq ⮌ |
| 4 | 3 cycles | 6 nodes | ⮎ eNΣΓ → uNΣm → u7κm → γ7κG → γΚVG → ΛdΒW ⮌ |
| 5 | 2 cycles | 4 nodes | ⮎ ΘXςΘZ → ΙXςΘY → ΙZςΖY → ΘYςΗZ ⮌ |
| 6 | 13 cycles | 227 nodes | ⮎ GC6λζγ → εΣΚVOE → ΟtdΒmS → mO6λΣu → εt7κmE → γΟ6λRG → εΛmsVE → Οf5μΑS → ηmKΦtC → ΤΑ6λfO → εuKΦlE → ΟΑ8ιfS → αmKΦtI → ΗΑ6λfa → εWKΦΚE → ΟΑcΓfS → mQKΦΠu → Αp7κqg → γK0ρΧG → ρΛΑeV2 → οfLΥΑ4 → λyKΦh8 → γΑGαfG → ΛΙKΦXW → ΑeaΕΒg → UNJΧΤΝ → Γvhxke → OGAηβΤ → ΦΚtlWM → yd7κΓi → γPFβΡG → ΜΚqoWV → gd1πΓΑ → οPJΧΡ4 → λΓqod8 → γP1πΡG → οΛqoV4 → λf1πΑ8 → ογKΦF4 → λΜzfU8 → γhJΧyG → ΛΓGαdW → ΙeOΡΒY → saMΤΖo → wV3ξΛk → λfBζΑ8 → γΤKΦNG → ΛΑukfW → eL9θΦΓ → ΨzNΣgK → ΓuIΨle → ΕO8ιΣc → αtRΞmI → Ηm6λta → εW6λΚE → εΟcΓRE → ΟnPΠsS → qm4νtq → ι6ςςλA → μθ1πA7 → οεΦKD4 → λΠzfQ8 → γpJΧqG → ΛΓ0ρdW → ρeOΡΒ2 → οsMΤn4 → λw4νj8 → ιγCεFA → ΨΡΛUPK → Γrfzoe → OK2οΧΤ → νΒtle6 → ηN7κΤC → γΤukNG → Λv9θkW → ΨeAηΒK → ΦΓMΤdM → ywOΡji → sGCεβo → ΡΚ3ξWQ → λqcΓp8 → γQ0ρΠG → ρΛoqV2 → οf1πΑ4 → ολKΦ74 → λδzfE8 → γΞJΧSG → ΛΓkudW → eP9θΡΓ → ΨrNΣoK → Γu2οle → νO8ιΣ6 → ηαsmHC → ΤΘ5μYO → ηuYΗlC → ΤY8ιΘO → αuYΗlI → ΗY8ιΘa → αZVΚΗI → ΗeWΙΒa → cWMΤΚΕ → wdRΞΓk → mPBζΡu → Τr7κoO → γu2οlG → νΛ8ιV6 → ηαeΑHC → ΤΘLΥYO → yuYΗli → YG8ιβΙ → αΚZΖWI → ΗdVΚΓa → eWOΡΚΓ → sdNΣΓo → uP3ξΡm → λr7κo8 → δβ2οGF → νΝΙWT6 → ηjbΔwC → ΤSCεΞO → ΡukulQ → qA8ιθq → αΦςςKI → ΩΧ3ξKJ → λΕΑeb8 → γTLΥΝG → ΛyiwhW → eHDδαΓ → ΟΘNΣYS → umYΗtm → Y86λκΙ → εβZΖGE → ΟΚVΚWS → mecΓΒu → QN7κΤΡ → γvppkG → ΛAςςηW → θΚJΧWB → ΦΓcΓdM → yQOΡΠi → spFβqo → Λ40ρξW → ρκdΒ82 → οβNΣG4 → λΚtlW8 → γd7κΓG → γΛOΡVG → ΛseΑnW → eM4νΥΓ → ιxNΣiA → ΨuEγlK → ΝΓ8ιdU → αiOΡxI → ΗsEγna → ΝW4νΚU → ιicΓxA → ΨQEγΠK → ΝΓoqdU → iP1πΡy → οrFβo4 → λΛ2οV8 → νγeΑF6 → ηΜLΥUC → ΤygyhO → uIGαΩm → ΙΖ7κaY → γaUΛΖG → ΛgUΛzW → geIΨΒΑ → ΕNJΧΤc → ΓvRΞke → mOAηΣu → Φt7κmM → γy6λhG → εΛGαVE → ΟΙeΑXS → mbLΥΕu → yT7κΝi → γjFβwG → ΜΚCεWV → ΡgcΓzQ → qQIΨΠq → Εoςςqc → ΔrDδod → ΟQ2οΠS → νpltq6 → η80ρκC → ρβΣNG2 → οΚtlW4 → λd7κΓ8 → δβOΡGF → ΝΚrnWU → id3ξΓy → λPFβΡ8 → γΛqoVG → Λf1πΑW → οeKΦΒ4 → λΑMΤf8 → γwKΦjG → ΛΑCεfW → ΡeKΦΒQ → ΑqMΤpg → wK0ρΧk → ρΒBζe2 → οΤMΤN4 → λwukj8 → γD9θεG → ΨΠΚVQK → ΓpdΒqe → PN0ρΤΣ → ρvrnk2 → οB3ξη4 → μκΤM87 → εβvjGE → ΟΚBζWS → ΤmcΓtO → uQ6λΠm → εp7κqE → γΟ0ρRG → ρΛmsV2 → οf5μΑ4 → ληKΦB8 → γΥzfMG → ΛxJΧiW → ΓeEγΒe → ΝOMΤΣU → wthxmk ⮌ |