statetracker 0.1.1

Composable states with unidirectional value propagation for enumerating combinatorial spaces

StateTracker

StateTracker is a Python library for creating composable states with unidirectional value propagation. It provides a powerful way to enumerate combinatorial spaces through state algebra operations.

Why StateTracker?

StateTracker was developed to support the design of complex DNA sequence libraries (see PoolParty), but it solves a general problem: random access to combinatorial spaces.

If you've ever written nested loops to enumerate a Cartesian product and then wished you could shuffle the order, sample a subset, or split into train/test sets—all while tracking which component indices correspond to each item—StateTracker is for you. Build your combinatorial structure once using state algebra, and StateTracker handles the index math automatically.

Features

• Composable States: Build complex iteration patterns from simple states
• Unidirectional Value Propagation: Set child value and parent values update automatically
• State Algebra: Product (×), sum (+), slice, repeat, shuffle, and synchronize operations
• Conflict Detection: Automatic detection of conflicting value assignments
• Tree Visualization: Built-in ASCII tree visualization for debugging

Installation

pip install statetracker

For development:

git clone https://github.com/jbkinney/poolparty-statetracker.git
cd poolparty-statetracker/statetracker
pip install -e ".[dev]"

Quick Start

from statetracker import State, Manager, product, stack, repeat, shuffle, sync

with Manager():
    # Create leaf states
    A = State(num_values=2, name='A')
    B = State(num_values=3, name='B')

    # Combine with product (Cartesian product)
    C = product([A, B])  # 6 values total

    # Iterate and see parent values update
    for value in C:
        print(f"C={value}, A={A.value}, B={B.value}")

Output:

C=0, A=0, B=0
C=1, A=1, B=0
C=2, A=0, B=1
C=3, A=1, B=1
C=4, A=0, B=2
C=5, A=1, B=2

State Operations

Product (Cartesian Product)

with Manager():
    A = State(num_values=2, name='A')
    B = State(num_values=3, name='B')
    C = product([A, B])  # 6 values (2 × 3)

Stack

with Manager():
    A = State(num_values=2, name='A')
    B = State(num_values=3, name='B')
    C = stack([A, B])  # 5 values (2 + 3)

    for _ in C:
        # Only one of A or B is active (non-None) at a time
        print(f"A={A.value}, B={B.value}")

Slicing

with Manager():
    A = State(num_values=10, name='A')
    B = A[2:5]   # Values 2, 3, 4
    C = A[::2]   # Even values: 0, 2, 4, 6, 8
    D = A[::-1]  # Reversed: 9, 8, 7, ..., 0

Repeat

with Manager():
    A = State(num_values=3, name='A')
    B = repeat(A, 4)  # Repeat A four times (12 values)

Shuffle

with Manager():
    A = State(num_values=5, name='A')
    B = shuffle(A, seed=42)  # Randomly permuted order

Synchronize

with Manager():
    A = State(num_values=4, name='A')
    B = State(num_values=4, name='B')
    sync(A, B)  # A and B always have same value

Value Propagation

StateTracker uses unidirectional value propagation. When you set a child state's value, all parent states automatically update:

with Manager():
    A = State(num_values=2, name='A')
    B = State(num_values=3, name='B')
    C = product([A, B])

    C.value = 5  # Set child value
    print(A.value)  # 1 (automatically updated)
    print(B.value)  # 2 (automatically updated)

Visualization

Visualize state dependencies with ASCII trees:

with Manager():
    A = State(num_values=2, name='A')
    B = State(num_values=3, name='B')
    C = product([A, B])
    C.name = 'C'

    C.print_dag(style='minimal')

Output:

C (n=6)
└── [Product]
    ├── A (n=2)
    └── B (n=3)

Documentation

Full documentation is available at statetracker.readthedocs.io.

License

MIT License - see LICENSE for details.