File: blk05703.txt

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-- jennie21: Formal verification of the mod-9 doubling orbit
-- Proved in Lean 4 + Mathlib, 2026-08-06
-- Core claim: {1,2,4,8,7,5} is the orbit of 1 under
-- and {0,3,6} is its unreachable complement
 the non-units of ZMod 9.
import Mathlib.Data.ZMod.Basic
import Mathlib.GroupTheory.OrderOfElement
import Mathlib.Tactic
example : (2 : ZMod 9) ^ 0 = 1 := by decide
example : (2 : ZMod 9) ^ 1 = 2 := by decide
example : (2 : ZMod 9) ^ 2 = 4 := bM
example : (2 : ZMod 9) ^ 3 = 8 := by decide
example : (2 : ZMod 9) ^ 4 = 7 := by decide  -- 16 mod 9
example : (2 : ZMod 9) ^ 5 = 5 := by decide  -- 32 mod 9
example : (2 : ZMod 9) ^ 6 = 1 := by decide  -- cycle closes
-- No smaller positive power returns to 1 (period is exactly 6)
example : (2 : ZMod 9) ^ 1
example : (2 : ZMod 9) ^ 2
example : (2 : ZMod 9) ^ 3
example : (2 : ZMod 9) ^ 4
example : (2 : ZMod 9) ^ 5
-- Complement {0,3,6} = non-units (unreachable from 1 under
IsUnit (0 : ZMod 9) := by decide
IsUnit (3 : ZMod 9) := by decide
IsUnit (6 : ZMod 9) := by decide
-- Orbit elements are all units (coprime to 9)
example : IsUnit (1 : ZMod 9) := by decide
example : IsUnit (2 : ZMod 9) := by decide
example : IsUnit (4 : ZMod 9) := by decide
example : IsUnit (5 : ZMod 9) := by decide
example : IsUnit (7 : ZMod 9) := by decide
example : IsUnit (8 : ZMod 9) := by decide
ltiplicative order of 2 in ZMod 9 is exactly 6
set_option maxHeartbeats 800000 in
theorem orbit_period : orderOf (2 : ZMod 9) = 6 := by
  have hdvd : orderOf (2 : ZMod 9)
 6 := orderOf_dvd_of_pow_eq_one (by decide)
  have hle  : orderOf (2 : ZMod 9)
 6 := Nat.le_of_dvd (by decide) hdvd
  have hpow := pow_orderOf_eq_one (2 : ZMod 9)
  have hne0 : orderOf (2 : ZMod 9)
    rintro h; rw [h] at hdvd; exact absurd hdvd (by decide)
  have hne1 : orderOf (2 : ZMod 9)
    rintro h; rw [h] at hpM
ow; exact absurd hpow (by decide)
  have hne2 : orderOf (2 : ZMod 9)
    rintro h; rw [h] at hpow; exact absurd hpow (by decide)
  have hne3 : orderOf (2 : ZMod 9)
    rintro h; rw [h] at hpow; exact absurd hpow (by decide)
  have hne4 : orderOf (2 : ZMod 9)
    rintro h; rw [h] at hpow; exact absurd hpow (by decide)
  have hne5 : orderOf (2 : ZMod 9)
    rintro h; rw [h] at hpow; exact absurd hpow (by decide)
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-- jennie21: 2 is a primitive root mod 9
-- The orbit {1,2,4,8,7,5} exhausts (ZMod 9)
-- Proved in Lean 4 + Mathlib, 2026-08-06
import Mathlib.Data.ZMod.Basic
import Mathlib.GroupTheory.OrderOfElement
import Mathlib.Tactic
-- The ideal (from ideal_proof.lean
 redefined here for self-containment)
def J : Finset (ZMod 9) := {0, 3, 6}
-- The orbit of 1 under
def orbit : Finset (ZMod 9) := {1, 2, 4, 5, 7, 8}
-- The orbit IS the unit group
theorem orbit_eq_units_finset :
-- The orbit has exactly 6 elements (
theorem orbit_card : orbit.card = 6 := by decide
-- Euler's totient:
example : Nat.totient 9 = 6 := by decide
-- Orbit = exactly the powers of 2 (mod indices 0..5)
theorem orbit_is_powers :
    orbit = Finset.image (fun n => (2 : ZMod 9) ^ n) (Finset.range 6) := by decide
-- 2 is a primitive root: every unit is some power of 2
theorem two_is_primitive_root :
 a : ZMod 9, IsUnit a
 a = (2 : ZMod 9) ^ n :=L
-- The orbit and the ideal partition ZMod 9 completely
theorem partition :
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-- jennie21: {0,3,6} is an ideal in ZMod 9
 the "void" set has algebraic structure
-- Proved in Lean 4 + Mathlib, 2026-08-06
import Mathlib.Data.ZMod.Basic
import Mathlib.Tactic
-- The complement of the orbit
def J : Finset (ZMod 9) := {0, 3, 6}
-- Ideal property 1: closed under addition (additive subgroup)
theorem J_add_closed :
-- Ideal property 2: absorbs multiplication from outside
theorem J_mul_left  :
theorem J_mul_right :
-- J = exactly the multiples of 3 in ZMod 9
theorem J_eq_multiples :
 k : ZMod 9, a = 3 * k := by decide
-- J = exactly the non-units (no element of J has a multiplicative inverse)
theorem J_eq_nonunits :
IsUnit a := by decide
-- Duality: orbit = units = complement of J
theorem orbit_eq_units :
 IsUnit a := by decide
of J stays in J (additive subgroup closure)
theorem J_neg_closed :
example : Nat.fib 8 = 21  := by decide  -- F
example : 7^2 * 3 = 147   := by decide  -- nucleosome length
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eTitlekPiano NightgChapterlThe FaithfulpChapter Position
lChapter RolehInterioreFrame
(j&SODA #6201 - #6250: Drawn Feb 13, 2026
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{~j| MARA Made in USA
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eTitlenMore More MoregChapternOne More CyclepChapter Position
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~j| MARA Made in USA
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dNameiRage #272jCollectionlPower Plants
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dNamemHydrogen #613jCollectionlPower Plants
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dNamejAstral #93jCollectionlPower Plants
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IEC http://www.iec.ch
IEC http://www.iec.ch
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cropWhenPrintingbool
Copyright (c) 1998 Hewlett-Packard Company
IEC http://www.iec.ch
IEC http://www.iec.ch
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.IEC 61966-2.1 Default RGB colour space - sRGB
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~j| MARA Made in USA
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eTitlelSelf ServicegChapternOne More CyclepChapter Position
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BitMonkees is a collection of 9,999 fully on-chain 40x40 digital pixelated Monkees, mostly Punk-inspired and permanently inscribed on Bitcoin forever. Created with one simple mission: MOFA (Make Ordinals Fun Again).
Every Monkee is a tiny piece artifacts of Bitcoin history & culture, secured forever by Bitcoin.
Just Monkees, culture, and pure Bitcoin enjoyment. For the collectors. For enjoyoors. For Bitcoin culture. For Digital Artifacts collectible culture on Bitcoin.fartisthN
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Bitcoin Cyborgs 10K #1465jattributes
jtrait_typejBackgroundevaluehGreenish
jtrait_typeeShirtevaluedRizz
jtrait_typedHeadevaluemRed War Paint
jtrait_typefExtrasevaluedNone
jtrait_typedHatsevaluedNone
jtrait_typedEyesevaluedNone
jtrait_typeeHandsevalueiFist Pump
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/Foundry USA Pool #dropgold/H
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eTitledStopgChapternOne More CyclepChapter Position
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dnamelRuniskul #38jcollectionhRuniskuldrunepBULL
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/Foundry USA Pool #dropgold/
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eTitlegCoin-OpgChapternOne More CyclepChapter Position
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	/Foundry USA Pool #dropgold/5
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dnamelRuniskul #91jcollectionhRuniskuldrunepBULL
SKULgrune_idj960891:512lbonded_runes
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