Liquidity Framework Β· Base Mainnet

The Orchard

Based Nut liquidity modeled as a rooted, multiplex liquidity hypergraph, expressed through tree language β€” where every pool is a botanical structure, every collection is a grove, and the whole farm evolves as an economic state machine.

NUT β†’ wNUT β†’ Branches Β· Grafts Β· Whorls β†’ Groves β†’ π’ͺ

The five layers

Five things that are easy to conflate, kept separate: assets, structures, groves, topology, and state. No layer reduces to another β€” a pool is not a grove, a shape is not a mechanism, a snapshot is not the machine.

🌳 OrchardThe entire system β€” full multiplex liquidity hypergraph π’ͺ
contains
🌾 GrovesOverlapping semantic projections β€” why structures belong together
group
🌿 StructuresBranches (2-token) Β· Grafts (rooted 3-token) Β· Whorls (nβ‰₯3) Β· bonding curves
rooted on
πŸͺ΅ RootstockwNUT β€” the common connector grafts attach to; Branches root directly on NUT1:1 wrap
wraps
πŸ₯œ Root AssetNUT β€” the primitive economic asset of the ecosystemsupply 1

Two scales, two graphs. Branches root on NUT; Grafts root on wNUT, its 1:1 rootstock wrap. The wrapper is the only edge between them β€” a NUT-rooted pool and a wNUT-rooted pool hold different tokens and form different graphs, joined by one rail. The Atlas filter bar separates the scales explicitly.

…and beneath it all, the state machine: π’ͺt β†’ π’ͺt+1, economic transitions every block.

Liquidity structures

A 2-token pool, a 3-token pool, and a 4-token pool are mathematically different objects β€” the Orchard gives each its own name. Every example below is live on Base right now, with its address. Each arity admits different invariants, different swap mathematics, and different failure modes β€” the names are graph theory, not ornament.

Branch edge

Bij = {ai, aj}

A two-asset market β€” an ordinary graph edge. The same pair can exist on many venues at once (multiplicity): NUT/WETH grows on three parallel branches.

Live example: NUT/WETH Β· Uniswap V3 Β· β€” pool β†—

Graft hyperedge

Gij = {wNUT, si, sj}

A rooted ternary hyperedge: rootstock plus exactly two scions. Strictly three tokens, strictly wNUT-rooted. The Sunflower Grove's Twin Grafts run 20/40/40.

Live example: gtINF Β· wNUT/VVV/DIEM Β· Balancer v3 Β· 20/40/40 β€” pool β†—

Whorl hyperedge

Wijkl = {ai, aj, ak, al}

An unrooted multi-asset hyperedge (nβ‰₯3), no distinguished rootstock. pNUT β€” the 4-merous 25/25/25/25 pool that predates grafting β€” is the Orchard's heirloom Whorl.

Live example: pNUT Β· NUT/SNUT/cbETH/cbBTC Β· Balancer V2 Β· β€” pool β†—

Grove subgraph

Gi = Ο†(π’ͺt)

Not a pool β€” a projection. A grove is any economically, functionally, or historically coherent collection of structures. One structure may belong to many groves at once.

Live example: Sunflower Grove β€” 5 Twin Grafts on one rootstock β€” docs β†—

Graft anatomy

The propagation metaphor is literal: a scion from one tree joined to the root system of another, sharing liquidity the way grafted plants share water.

gtINF β€” the Inference Twin Graft, live on Balancer v3 (Base)

How a graft grows

  1. Rootstock (20%) β€” wNUT sits at the base of every graft, the shared root that connects all six pools of the Sunflower Grove.
  2. Scions (40/40) β€” two external assets, joined as equals. For gtINF: VVV (Venice) and DIEM (Venice compute).
  3. One invariant β€” three tokens, one pool, one continuous function. Swaps price all three against each other directly.
  4. Weights are form β€” 20/40/40 is the Twin form. Future forms (Equal 33/33/33, Rootstock 70/15/15) change the geometry, never the arity.
G = {wNUT 20% Β· si 40% Β· sj 40%}  β€”  symbol grammar: g+t+THEME β†’ gtINF

Grove taxonomy

Four classes by meaning, three practical groves you can walk through today. Grove membership is a function of state β€” a pool can enter an Arbitrage grove when a discrepancy exists and leave when it's arbitraged away. One pool wears tags from every class at once: gtAGT is Compute crop + Routing guild + Weighted cultivation + Sunflower member.

🌾

Crop Groves

Economic exposure β€” what the orchard grows.

βš™οΈ

Guild Groves

Economic function β€” what structures do for the system. Pollinators, routers, arbitrageurs.

🌱

Cultivation Groves

Liquidity mechanism β€” how value is grown. The Orchard is deliberate polyculture.

🧬

Heritage Groves

Lineage and history β€” where structures came from, what they inherit.

The three practical groves

🌻

Sunflower Grove

Six rooted Twin Grafts on one wNUT rootstock β€” the standardized planting. Batch I went live 2026-08-27: Inference, Agent, Ether, Bitcoin, FX. gtSIL Silicon Twin Graft (RWA β€” NVIDIA Β· Apple) live 2026-09-01.

– grafts20/40/40 Twin form

grove docs β†—

🏺

Heirloom Grove

The inherited collection β€” foundational branches, the pNUT Whorl, the Mint Club curves. Everything planted since genesis, kept for lineage.

– live structures– retired

grove docs β†—

🌲

Polyforest Grove

The wild mixed forest β€” heterogeneous cross-mechanism routes. Ring I closes a loop through four different pricing functions: bonding curve β†’ vAMM β†’ reCLAMM β†’ concentrated liquidity. Cycle enumeration since found 219 rings total β€” 32 exist only because the NUT↔wNUT wrapper connects the two scales. Every ring traverses both ways.

– structures–

grove docs β†—

Canopy forms

Topology is the view from above β€” the geometric shape the connections make when you squint at the whole system. The Orchard is honest about maturity: parallel markets on the same pair (NUT/WETH on Uniswap V2 and V3) are multiplicity, not Mesh β€” route redundancy is the seed of Mesh, not its proof. A form is claimed live only when the shape is drawn by real, address-bearing structures.

Sunflower
5 grafts radial on wNUT
Ring
cycle
Hub-and-Spoke
NUT hub β€” the OG
Hierarchical
NUT β†’ hubs β†’ leaves
Mesh
emerging β€” route redundancy
Star
the seed of every form
π’ͺt Β· block t
β†’
trade / seed / arb / wrap
β†’
π’ͺt+1 Β· block t+1
Contracts frozen Β· meaning moving β€” the same structure can mean something different at the next block. State machine docs β†—