Exp-Minus-Log Mathematics: the EML Sheffer operator eml(x,y)=exp(x)−ln(y). Slim core: expression trees, symbolic regression, flow-diagram renderer. (Algebras + GR live in the sister package eml-spectral.)
Project description
EML-Math
EML Mathematics — a universal real-valued foundation for elementary mathematics, built from a single binary operator.
Repo: https://github.com/andrewkwatts-maker/EML-Math
Created by Andrew K Watts. Based on the EML Sheffer operator established by Andrzej Odrzywolek: arXiv:2603.21852v2 (CC BY 4.0).
The core idea
A single binary operator generates every elementary function:
eml(x, y) = exp(x) − ln(y)
This is the EML Sheffer operator — the continuous analog of the NAND
gate for Boolean logic. From it the 36 standard elementary functions
(+, −, ×, /, exp, ln, sin, cos, tan, π, e, …) can
all be reconstructed as composed expression trees.
EMLPoint is the operator's computation node — simultaneously a
mathematical state and a composable expression-tree leaf:
from eml_math import EMLPoint
import math
EMLPoint(1, 1).tension() # e = eml(1, 1)
EMLPoint(2, 1).tension() # exp(2)
EMLPoint(1, EMLPoint(EMLPoint(1, math.e), 1)).tension() # ln(e) = 1.0
What's in v1.2.0 — the slim core
eml-math v1.2.0 is the pure-EML universal-math toolkit: the
operator, expression trees, symbolic regression, the elementary-function
operator library, the famous-equations registry, and the flow-diagram
renderer. Nothing else.
| Module | Purpose |
|---|---|
EMLPoint, _VarNode |
The EML node, with variable-leaf support for symbolic work |
tree |
Expression-tree parser, renderer, JSON-array compact form |
operators |
The 36 elementary functions as ready-made EML trees |
evaluator |
Parse and evaluate EML formula strings |
symbols |
Named-symbol registry (e, π, φ, √2, …) |
discover |
compress, recognize, Searcher — symbolic regression |
famous |
Registered classic equations (Pythagoras, Euler, Einstein, …) |
flow + flow_layout |
SVG / PNG / PDF / HTML flow-diagram renderer |
web |
Bundled eml_flow.js UMD bundle for browser-side rendering |
Algebras and physics are now in eml-spectral — the sister package. EML-tree representations of Clifford algebras, octonions, exceptional algebras (E7/E8/Freudenthal), Lorentz-invariant spacetime ops, and named GR metrics all live there. v1.2.0 split them out so the
eml-mathcore has zero physics narrative.
Installation
pip install eml-math # core
pip install eml-math[ext] # + numpy, sympy
pip install eml-math[precision] # + mpmath
pip install eml-math[dev] # + pytest, ruff, mypy
For the algebras / physics layer:
pip install eml-spectral # transitively pulls in eml-math
Quickstart — symbolic regression
Searcher finds an EML expression that matches a target numeric value:
from eml_math import Searcher
s = Searcher(target=2.71828)
result = s.search()
print(result.formula) # 'eml(1, 1)' (i.e. e)
compress and recognize go in the other direction:
from eml_math import compress, recognize
print(recognize(3.14159)) # ('π', 3.141592653589793, 0.0)
print(compress("exp(x) - ln(y)")) # SearchResult: matches the EML primitive itself
Quickstart — flow-diagram renderer
from eml_math import EMLPoint, flow_svg, flow_png
# c² = a² + b² — Pythagoras
expr = "sqrt(add(pow(a, 2), pow(b, 2)))"
flow_png(expr, "pythagoras.png", style="organic", width=1200, height=900)
flow_svg(expr, "pythagoras.svg", style="formal")
Available styles:
| Style | Path | Joint | Look |
|---|---|---|---|
formal |
continuous | continuous | symmetric tree, top-down |
organic |
continuous | continuous | branching, depth-aware angle |
gentle |
continuous (large bend) | continuous | long flowing sweeps |
tree |
continuous (small bend) | continuous | balanced upright |
The layout-intermediate JSON lets you inspect or post-process the geometry before rendering:
from eml_math import to_layout, render_layout_svg, organic_layout
layout = to_layout(expr, width=1200, height=900)
layout = organic_layout(layout, branch_jitter=0.15, trunk_pull=0.3)
svg = render_layout_svg(layout)
The bundled UMD bundle (eml_math.web.FLOW_JS_PATH) renders the same
JSON in a browser:
<script src="eml_flow.js"></script>
<script>
const layout = /* JSON from to_layout(...) */;
document.body.innerHTML = EMLFlow.renderSVG(layout);
</script>
Famous-equations registry
from eml_math import all_famous_equations, get_famous
print([eq.name for eq in all_famous_equations()])
# ['Pythagoras', 'Euler identity', 'E = mc²', 'Schrödinger', ...]
einstein = get_famous("einstein_e_mc2")
print(einstein.eml_formula) # the EML-tree form
Rust accelerator (optional)
The wheel bundles a Rust extension exposing Rayon-parallel batch
operators (exp_n, ln_n, add_n, mul_n, sin_n, tension_n, …):
from eml_math.eml_core import tension_n
import numpy as np
xs = np.linspace(0, 5, 1_000_000)
ys = np.ones_like(xs)
out = tension_n(xs.tolist(), ys.tolist()) # parallel
A C/C++/Rust shared-library API lives under c_api/ for
embedding the operator into other languages. Build it with:
cargo build --release -p eml_c_api
Project layout
eml-math/ # this repo
├─ src/eml_math/ # Python sources (the slim core)
├─ rust/eml_core/ # Rust accelerator (PyO3 module)
├─ c_api/ # C/C++/Rust shared-library bindings
└─ tests/ # pytest suite (~1500 tests)
License
MIT, © Andrew K Watts.
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