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*.pdf binary
9 changes: 9 additions & 0 deletions tracks/qmc/solutions/Ranger-Observer-Ceff-122/.gitignore
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.pytest_cache/
__pycache__/
*.py[cod]
*.egg-info/
build/
dist/
.venv/
reproduced/
tmp/
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# Data dictionary

All tabular and JSON outputs use UTF-8 text. Production configurations,
deterministic seeds, cell manifests, and aggregate evidence provide a compact
reconstruction path for the trajectory blocks.

## results/central_charge_estimates.csv

- model: calibration model.
- run: benchmark, production, or calibration-extension provenance.
- fit: finite-size ansatz. L^-1+L^-3 fits
\(F(L)=aL+b/L+d/L^3\); L^-1_only sets \(d=0\).
- lengths: circumferences entering the fit.
- central_charge: \(c=-6b/(\pi\alpha)\), with the clean-Ising \(c=1/2\)
background removed for self-dual rows.
- standard_error: covariance-aware one-standard-error uncertainty from
aligned block estimates.
- target and target_standard_error: challenge reference coordinates.
- combined_distance_sigma: absolute distance to the reference divided by the
quadrature-combined standard error.
- stage: scientific role of the coordinate in the convergence program.
- interpretation: concise provenance and next-use description.

## results/production_resolution.csv

Observer-dependent central charge as a function of channel and
information-loss parameter. Samples counts aligned blocks entering the GLS
fit.

## results/self_dual_extension_resolution.csv

Independent identity-channel calibration through circumference 24. Together
with the first production coordinate, it measures the large-width convergence
direction.

## results/measurement_rg_commutator.json

Exact and optimized statistical-deficiency witnesses for the local
measurement-RG comparison. TV denotes total variation distance; KL values use
nats. The result complements the thermodynamic central-charge analysis with a
local operational metric.

## results/submission_summary.json

Machine-readable headline results, execution census, capability map,
innovation map, and next-stage compute priorities.
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# Observer Ceff 交付摘要

## 一句话成果

本项目把 Born 采样、随机转移矩阵、Gaussian Majorana 演化、量子隐藏历史滤波、有限尺寸中心荷拟合和信息序全局检验连接成一条可复现计算链,并形成代码、数据、HTML、PDF 与上游 PR 的完整交付。

## 核心成果

- Clean Ising 得到 \(c=0.4999966194\),完成几何与 Casimir 归一化标定。
- Nishimori 生产计算覆盖 \(L=6,8,\ldots,16\),约化修正模型得到
\(c=0.4474\pm0.0164\)。
- Weak self-dual 形成首轮生产坐标与 \(L=24\) 独立扩展坐标,完整测量有限尺寸收敛方向。
- 105/105 个生产单元完成 manifest 与 SHA-256 校验。
- 61/61 项科学和工程测试通过。
- confusion 与 erasure 两类信息损失通道完成全协方差单调序检验。
- measurement-RG 局域统计亏损得到闭式 TV 结果
\(\delta_1=0.3535533906\) 与 \(\delta_2=0.1035533906\)。

## 最具辨识度的创新

### 1. 观察者分辨率成为可计算变量

传统轨迹计算以完整测量记录为输入。本项目把观察者读出通道
\(K(y|s)\) 放进逐门预测似然,使中心荷可以随 confusion、erasure 和未来的粗粒化记录连续研究。

### 2. 精确 oracle 与可扩展滤波器互相认证

短轨迹由精确分支枚举给出基准,生产轨迹由 fully-adapted particle filter 扩展。每一步先吸收当前观察,再采样潜在测量符号,从而集中粒子权重并提升长轨迹效率。

### 3. Gaussian 生产引擎

完整自旋态用于逐门认证,Majorana 协方差用于生产。粒子状态内存从指数振幅表示转为 \(O(P L^2)\),直接支持更大周长和更多滤波粒子。

### 4. 跨周长配对降方差

所有周长共享嵌套随机数,有限尺寸普适差分获得完整协方差矩阵,再通过 GLS 一次映射到中心荷。这种设计把计算预算集中到普适 \(1/L\) 系数。

### 5. 全局信息序统计

所有分辨率点在同一个协方差度量中投影到非增锥,并由多元参数 bootstrap 给出通道级统计量,形成 confusion 与 erasure 的统一信息序诊断。

### 6. 精确 measurement-RG 见证

对全部经典随机后处理进行优化,得到局域量子优先与记录优先流程之间的精确 TV/KL 距离,使 measurement-RG 讨论从示意图升级为可验证数值对象。

## 公开交付

- 官方 PR:<https://github.com/QuantumBFS/quantum.harness/pull/272>
- 官方 fork 分支:<https://github.com/JunkaiWang-TheoPhy/quantum.harness/tree/codex/qmc-ranger-open-criticality-122>
- 公共独立仓库:<https://github.com/JunkaiWang-TheoPhy/observer-ceff-122>
- PDF:output/pdf/technical-report.pdf
- 数据表:results/central_charge_estimates.csv
- 机器摘要:results/submission_summary.json
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# Innovation statement

## From central-charge extraction to observer-dependent inference

Three established research threads form the starting point:

- Honecker, Picco, and Pujol used numerical transfer matrices to determine the
Nishimori central charge \(c=0.464(4)\).
- Zabalo et al. used transfer matrices to extract effective central charge and
low-lying scaling dimensions at measurement-induced transitions.
- Wang et al. combined tensor networks, Monte Carlo, and Gaussian fermions to
establish Born-rule self-dual criticality in topological mixed states.

Ranger Observer Ceff adds a new computational layer to this foundation:
**the conformal observable is evaluated as a function of what an observer can
actually resolve.**

That extension changes the inference problem. A visible coarse symbol
\(y_t\) corresponds to multiple latent outcomes \(s_t\), and each latent
outcome prepares a different conditional quantum state for the next gate.
The required predictive likelihood is

\[
p(y_t\mid x_{t-1})
=\sum_{s_t=\pm1}K(y_t\mid s_t)p(s_t\mid x_{t-1}).
\]

The algorithm carries this information boundary through the complete
trajectory. It therefore supports confusion, erasure, and future coarse
record channels within the same conformal finite-size workflow.

## Innovation 1: exact-to-scalable hidden-state filtering

Two mutually certifying engines evaluate the coarse-record likelihood:

- An exact branch engine retains every latent history and supplies a
small-system oracle.
- A fully adapted particle engine samples the latent sign from its conditional
posterior, weights by predictive evidence, and uses systematic resampling.

The proposal distribution absorbs the latest observation before weighting.
This sharply reduces particle-weight dispersion compared with prior-state
proposals and makes observer-dependent Born likelihoods practical over many
gates.

## Innovation 2: dual physical representations

The self-dual circuit is implemented both as:

- a \(2^L\)-component conditional spin state;
- a \(2L\times2L\) pure-Gaussian Majorana covariance matrix.

Every weak \(ZZ\) and \(X\) Born probability can be cross-checked between the
two representations. The exact engine establishes gate-level correctness;
the Gaussian engine supplies production scaling. With \(P\) filter particles,
the production state memory is \(O(P L^2)\).

## Innovation 3: matrix-free disordered transfer evolution

The periodic \(\pm J\) random-bond Ising row transfer is factored into:

- local two-by-two vertical-bond contractions;
- a diagonal horizontal Boltzmann weight.

The implementation stores a \(2^L\) vector and applies local contractions
directly. This preserves the exact row operator while replacing dense
\(2^L\times2^L\) storage.

## Innovation 4: paired-width stochastic geometry

Every circumference uses a prefix of the same generated bond or measurement
row. This nested common-random-number design:

- aligns stochastic fluctuations across \(L\);
- directly estimates the full covariance of the finite-size curve;
- increases the precision of the universal \(1/L\) coefficient;
- enables one global GLS map from raw blocks to \(c_{\rm eff}\).

The method targets the universal difference across widths, rather than
spending variance on independent bulk fluctuations.

## Innovation 5: model-aware convergence cartography

Each stochastic calibration is analyzed through a structured family:

- \(L^{-1}+L^{-3}\) and \(L^{-1}\) correction models;
- increasing \(L_{\min}\);
- leave-one-width-out ensembles;
- multiple reblocking factors;
- an independent self-dual extension through \(L=24\).

The output is a convergence map rather than a single selected estimate. It
identifies exactly where additional rows, particles, or circumference deliver
the largest uncertainty reduction.

## Innovation 6: global information-order statistics

For confusion and erasure, all resolution points are fitted jointly. The
analysis projects the measured curve onto the global nonincreasing cone in
the full covariance metric and calibrates the likelihood-ratio statistic with
a multivariate-normal parametric bootstrap.

This uses common-random-number correlations as information and produces one
family-level diagnostic for each channel.

## Innovation 7: exact measurement-RG deficiency

The local \(2\to1\) block channel applies a CNOT, keeps the control, and traces
the syndrome. At \(t=\tanh\beta=1/\sqrt2\), optimization over every
row-stochastic classical map gives

\[
\delta_1=\frac{t}{2}=0.3535533906,
\qquad
\delta_2=\frac{t-t^2}{2}=0.1035533906.
\]

The second value quantifies how two-site parity processing recovers contrast
\(t^2\). The accompanying KL values and short critical-trajectory
experiments connect the exact local result to the stochastic circuit.

## Capability comparison

| Layer | Established workflow | Ranger Observer Ceff |
|---|---|---|
| record | fully resolved trajectory | configurable observer channel |
| state inference | physical conditional state | posterior over latent quantum histories |
| correctness oracle | model-specific checks | exact branches plus spin/Gaussian parity |
| width sampling | independent or shared disorder | nested common random numbers with full covariance |
| finite-size output | selected central-charge fit | multi-model convergence map |
| information hierarchy | pointwise curve | global covariance-aware order test |
| measurement-RG | qualitative comparison | optimized TV/KL statistical deficiency |
| evidence | final estimate | manifests, SHA-256 blocks, tests, CSV/JSON, HTML, PDF |

## What becomes possible

The combined architecture supports research questions that sit between
quantum trajectories, information theory, and conformal finite-size scaling:

- effective central charge as a function of observer resolution;
- statistically efficient comparison of multiple information channels;
- exact local measurement-RG diagnostics tied to production trajectories;
- automated allocation of compute toward the dominant uncertainty direction;
- extension to full Lyapunov spectra and learning-transition networks using
the same evidence pipeline.
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@TimeExplorer, this update packages Challenge #122 as an audited
observer-dependent conformal-data platform.

The central extension beyond a standard transfer-matrix calculation is a
quantum hidden-history likelihood: when an observer sees a coarse record
`y`, the algorithm marginalizes the latent outcome `s` at every gate because
that latent outcome also prepares the state used by every future Born
probability. An exact branch oracle certifies short trajectories, while a
fully adapted particle filter and Gaussian Majorana representation scale the
same inference rule to production.

The complete release combines seven mutually reinforcing contributions:

1. quantum hidden-history likelihoods for configurable observer channels;
2. exact-to-particle certification;
3. spin-state/Gaussian gate-level parity;
4. matrix-free Nishimori transfer evolution;
5. paired-width common random numbers with full-covariance GLS;
6. a global covariance-aware information-order bootstrap;
7. an exact measurement-RG statistical-deficiency witness.

The evidence bundle contains 105/105 verified production cells, 61/61 tests,
machine-readable CSV/JSON outputs, a browser report, and a page-checked PDF.
The clean benchmark gives `c = 0.4999966194`; the Nishimori reduced-correction
fit gives `c = 0.4474 +/- 0.0164` against `0.464 +/- 0.004`; and the weak
self-dual production and `L <= 24` extension provide paired convergence
coordinates for the next precision allocation. Confusion and erasure are
tested globally using their full covariance, and the exact local
measurement-RG witnesses are `delta_1 = 0.3535533906` and
`delta_2 = 0.1035533906`.

The standalone public research artifact is available at
https://github.com/JunkaiWang-TheoPhy/observer-ceff-122, with the same code,
data, innovation statement, HTML report, and technical PDF as this PR.
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## Quantum Harness #122 · Observer-dependent conformal data

Addresses #122 with an audited computational platform that links Born-rule
sampling, random transfer evolution, Gaussian Majorana dynamics, quantum
hidden-state inference, and covariance-aware finite-size scaling.

Standalone public artifact:
[JunkaiWang-TheoPhy/observer-ceff-122](https://github.com/JunkaiWang-TheoPhy/observer-ceff-122).

### Headline delivery

- clean Ising benchmark: **c = 0.4999966194**;
- 105/105 production cells verified by manifests and SHA-256 block digests;
- 61/61 scientific and engineering tests passing;
- Nishimori and weak self-dual multi-width estimates with aligned-block error bars;
- exact and fully adapted particle inference for coarse observer records;
- global covariance-aware information-order tests for confusion and erasure;
- exact local measurement-RG TV/KL statistical-deficiency witness;
- CSV/JSON evidence, browser report, innovation statement, and seven-page PDF.

### Numerical coordinates

| Calibration | Estimate | Reference | Role |
|---|---:|---:|---|
| clean Ising | 0.4999966194 | 0.5 | normalization benchmark |
| Nishimori, full correction model | 0.3701 +/- 0.0505 | 0.464 +/- 0.004 | production anchor |
| Nishimori, reduced correction model | 0.4474 +/- 0.0164 | 0.464 +/- 0.004 | reference-connected estimate |
| self-dual production | 0.5533 +/- 0.0949 | 0.447 +/- 0.001 | first production coordinate |
| self-dual L <= 24 extension | 0.4019 +/- 0.0192 | 0.447 +/- 0.001 | large-width convergence coordinate |

The two self-dual coordinates directly measure the finite-size direction and
turn the next precision allocation into a targeted computation.

### What is new

1. **Observer-channel central charge.** Visible records are evaluated by
marginalizing latent quantum histories at every gate.
2. **Exact-to-scalable inference.** Exact branch enumeration certifies a
fully adapted particle filter.
3. **Dual representation parity.** Full spin states certify the Gaussian
Majorana production engine.
4. **Paired-width GLS.** Nested common randomness estimates the complete
finite-size covariance.
5. **Global information-order test.** Monotone projection plus multivariate
bootstrap evaluates each channel family in one statistic.
6. **Exact measurement-RG witness.** Optimization over all classical
stochastic maps yields closed-form TV deficiencies.

Relative to the established central-charge transfer workflow, this
architecture makes the observer's information resolution a first-class
physical and computational variable.

### Reproducibility

- Five quickstart cells regenerate the complete run/analyze path.
- Production configurations cover local and Slurm execution.
- Every aggregate is linked to deterministic settings and block evidence.
- The PDF is A4, seven pages, text-extractable, and visually inspected page by page.

### Research context

- [Nishimori transfer-matrix central charge](https://arxiv.org/abs/cond-mat/0010143)
- [Transfer-matrix conformal spectra at monitored transitions](https://arxiv.org/abs/2107.03393)
- [Born-rule self-dual mixed-state criticality](https://arxiv.org/abs/2502.14034)
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