ELI-VIZASL · PEMOS 7-BIT · The Fleet's Own Alphabet

SECTION 01

THE BIG IDEA (ELI5)

Every computer in the world uses ASCII — 128 numbers that mean specific things.
65=A · 66=B · 32=SPACE · 27=ESCAPE

We built the same thing for the fleet. 128 numbers that mean specific fleet things.

It's a universal language that every bonixer, every bonsai tree, every joffe-math proof, and every crew member can speak.

Three bytes can tell a full story. Instead of writing a long report, you write three numbers. The fleet speaks fluently. No ambiguity. No translation needed.

SECTION 02

THE THREE PLANES

🔴

0x00 – 0x1F · 32 ADDRESSES

CONTROL PLANE

"The command signals." Like Ctrl+C or Escape in ASCII — these are reserved, powerful, non-printable. These are the fleet's nervous system.
Contains: SOSTLE gates (L0-L7) · TRIME nodes (T1-T7) · LOCO domains · ADMIRAL signal · SORRY classes (0-5)

🟡

0x20 – 0x5F · 64 ADDRESSES

STRUCTURAL PLANE

"The building blocks." Like letters and numbers in ASCII — these are the shapes, the tests, the definitions. The structural vocabulary of PEMOS.
Contains: Shapes S1-S9 · Adelic cube faces · Periodic table elements · Dyson specialist IDs · Belt64 types · bonixer score ranges

🟢

0x60 – 0x7E · 31 ADDRESSES

CONTENT PLANE

"The meaning layer." Like punctuation and special chars in ASCII — these are specific named entities and outputs. Where concepts become addressable.
Contains: Bonsai node types · FC pipeline stages · crew registry entries · joffe-math theorem classes · fleet output types

γ₁

0x7F · SINGLE ADDRESS

THE FLOOR

"Like DEL in ASCII — the reset button." Everything returns to γ₁ = 14.134725141734693.
This is the mathematical anchor of the entire fleet. The first non-trivial zero of the Riemann zeta function. 0x7F is always γ₁. It never changes.

SECTION 03

HOW IT WORKS WITH BONIXERS

🔮

BONIXER SCORING

A bonixer scores something. Instead of writing a long report, it encodes in 7-bit shorthand. Three bytes. Full meaning. Universal across all fleet bonixers.

Every bonixer speaks the same 7-bit language.

0x23 PASS at 0x04 via 0x19

→ ADELIC_RUBIX sorry-PASS · at SOSTLE-L4 · via goat-fleet specialist

⚖️

SORRY EVALUATION

Sorry classes (0x08–0x0D in the control plane) map to severity. A bonixer can flag: "this entity triggered sorry class 0x0A (structural gap)" without a 200-word explanation.

SORRY 0x0A at 0x24 (CUBE-FACE-1)

→ structural gap detected at p=2 binary face

📊

SCORE OUTPUT

Score ranges are also 7-bit addressed. A bonixer returns: score=0x64 (100%), plane=CONTENT, entity=0x66 (CREW-REG). Any fleet component can decode this instantly.

0x64 · 0x02 · 0x66

→ score=100 · plane=STRUCTURAL · entity=CREW-REGISTRY

SECTION 04

HOW IT WORKS WITH BONSAI HELIX

A bonsai tree grows nodes. Each node type has a 7-bit address. The tree knows exactly what it's growing. Universal across all bonsai visualizations — same address, same meaning, everywhere in the fleet.

🌳

NODE TYPES

Each bonsai node maps to a content-plane address. 0x6E = root · 0x6F = branch · 0x70 = leaf · 0x71 = flower

When the tree renders, it reads these codes. When the bonixer evaluates the tree, it uses these same codes. One language, everywhere.

🌿

GROWTH SIGNALS

Bonsai growth signals (prune, extend, loop, bloom) each have a control-plane address. A growth event is just: signal-code + node-address + timestamp. Three values. Full event record.

0x12 BLOOM at 0x71

→ BLOOM signal applied to FLOWER node

🎋

HELIX SPIRAL

The helix spiral path through the bonsai tree follows 7-bit addressing order. Nodes are visited in registry sequence. The helix IS the registry, visualised as a living tree.

SECTION 05

HOW IT WORKS WITH JOFFE-MATH

Every shape in joffe-math (S1-S9) has a 7-bit address (0x26–0x2E) in the structural plane. When a theorem references a shape, it uses the 7-bit code. When a bonixer evaluates a theorem, it uses 7-bit shape codes. The registry is the bridge between proofs and the fleet.

🔷

SHAPE REGISTRY

9 joffe-math shapes. 9 consecutive addresses in the structural plane.

0x26=S1 · 0x27=S2 · 0x28=S3
0x29=S4 · 0x2A=S5 · 0x2B=S6
0x2C=S7 · 0x2D=S8 · 0x2E=S9

→ structural plane 0x26–0x2E reserved for shapes

📐

THEOREM ENCODING

A theorem that proves a property of S3 and S7 can be tagged: [0x28, 0x2C] — two bytes. Any system that reads the registry knows exactly what shapes are involved.

✅

SORRY TRACKING

When a proof has an unresolved sorry, it gets a sorry-class code from the control plane. The bonixer can report: sorry 0x09 in theorem 0x5A — exact, addressable, traceable.

SECTION 06

THE FULL 7-BIT GRID (128 ADDRESSES)

CONTROL 0x00-0x1F STRUCTURAL 0x20-0x5F CONTENT 0x60-0x7E 0x7F = γ₁ FLOOR

SECTION 07

PERIODIC TABLE MAPPING

21 periodic tables in the fleet. Each table's elements get a range in the 7-bit structural plane. Like how ASCII groups lowercase letters (97–122) — we group periodic elements by their table. Find any element by its table's range + element index.

TABLE NAME	7-BIT RANGE	ELEMENTS	LINK
SOSTLE Levels	0x00–0x07	8	/periodic-hub
TRIME Nodes	0x08–0x0F	8	/periodic-hub
LOCO Domains	0x10–0x17	8	/periodic-hub
Sorry Classes	0x18–0x1F	8	/sorry-kill
joffe-math Shapes S1-S9	0x20–0x28	9	/periodic-hub
Adelic Cube Faces	0x29–0x2F	6	/adelic-rubix
Belt64 Types	0x30–0x37	8	/periodic-hub
Bonixer Score Ranges	0x38–0x3F	8	/bonixer
Dyson Specialists D1-D10	0x40–0x49	10	/cube-doctrine
Fleet Silos (TRIME-7)	0x4A–0x52	9	/periodic-hub
Operator Types (KCF)	0x53–0x5F	13	/periodic-hub
Bonsai Node Types	0x60–0x67	8	/periodic-hub
FC Pipeline Stages	0x68–0x6F	8	/periodic-hub
Crew Registry	0x70–0x77	8	/periodic-hub
Math Theorem Classes	0x78–0x7E	7	/periodic-hub
γ₁ FLOOR	0x7F	1	/cube-doctrine