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19Quantitative charts
4Structural views
118Source figures
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19 charts

Three stipulated thresholds

The Δ1 SEED, BLOOM, and ROOT floors. These are design parameters, not thresholds derived from physical laws.

SEEDBLOOMROOT
Three stipulated thresholdsThe Δ1 SEED, BLOOM, and ROOT floors. These are design parameters, not thresholds derived from physical laws. Tier on the horizontal axis, Γ floor on the vertical axis. The complete values are available in the data table below.00.250.50.75111.522.53Γ floorTierCoherence floor: SEED, 0.7Coherence floor: BLOOM, 0.819Coherence floor: ROOT, 0.95Coherence floor: SEED, 0.7Coherence floor: BLOOM, 0.819Coherence floor: ROOT, 0.95
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View data table 3 values
SeriesTierΓ floor
Coherence floorSEED0.7
Coherence floorBLOOM0.819
Coherence floorROOT0.95
Source & interpretation boundary

Intent origination authority

A structural allocation of signing authority, not a survey of participants. AI assistance does not confer independent origination.

Human Agency
Intent origination authorityA structural allocation of signing authority, not a survey of participants. AI assistance does not confer independent origination. Authority on the horizontal axis, Relative share on the vertical axis. The complete values are available in the data table below.00.270.540.811.0811.522.53Relative shareAuthoritySigning authority: Human Agency, 1Signing authority: AI instrument, 0Signing authority: Automation, 0Signing authority: Human Agency, 1Signing authority: AI instrument, 0Signing authority: Automation, 0
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View data table 3 values
SeriesAuthorityRelative share
Signing authorityHuman Agency1
Signing authorityAI instrument0
Signing authorityAutomation0
Source & interpretation boundary

A cycle’s distribution of effort

The original phase-allocation example, retained as illustrative percentages. Δ1 does not prescribe these proportions.

IntentionWorkRecord
A cycle’s distribution of effortThe original phase-allocation example, retained as illustrative percentages. Δ1 does not prescribe these proportions. Phase on the horizontal axis, Illustrative % on the vertical axis. The complete values are available in the data table below.024.348.672.997.211.522.53Illustrative %PhaseElapsed time: Intention, 5Elapsed time: Work, 75Elapsed time: Record, 20Elapsed time: Intention, 5Elapsed time: Work, 75Elapsed time: Record, 20Effort: Intention, 2Effort: Work, 90Effort: Record, 8Effort: Intention, 2Effort: Work, 90Effort: Record, 8
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View data table 6 values
SeriesPhaseIllustrative %
Elapsed timeIntention5
Elapsed timeWork75
Elapsed timeRecord20
EffortIntention2
EffortWork90
EffortRecord8
Source & interpretation boundary

The coherence floor

An equation-threshold illustration. Meeting the coherence floor alone does not establish that all Five Guardian Gates have passed.

The coherence floorAn equation-threshold illustration. Meeting the coherence floor alone does not establish that all Five Guardian Gates have passed. Γ input on the horizontal axis, Floor met: 1 / not met: 0 on the vertical axis. The complete values are available in the data table below.00.250.50.7510.40.5380.6750.8130.95Floor met: 1 / not met: 0Γ inputThreshold outcome: 0.4, 0Threshold outcome: 0.55, 0Threshold outcome: 0.7, 1Threshold outcome: 0.82, 1Threshold outcome: 0.95, 1Threshold outcome: 0.4, 0Threshold outcome: 0.55, 0Threshold outcome: 0.7, 1Threshold outcome: 0.82, 1Threshold outcome: 0.95, 1
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SeriesΓ inputFloor met: 1 / not met: 0
Threshold outcome0.40
Threshold outcome0.550
Threshold outcome0.71
Threshold outcome0.821
Threshold outcome0.951
Source & interpretation boundary

Sequence is not transformation

The old two-clock example, clearly labelled as a scenario: sequence advances every step; the illustrative proof count advances only on qualifying work.

Sequence is not transformationThe old two-clock example, clearly labelled as a scenario: sequence advances every step; the illustrative proof count advances only on qualifying work. Scenario step on the horizontal axis, Counter on the vertical axis. The complete values are available in the data table below.02.164.326.488.6412.754.56.258CounterScenario stepSequence: 1, 1Sequence: 2, 2Sequence: 3, 3Sequence: 4, 4Sequence: 5, 5Sequence: 6, 6Sequence: 7, 7Sequence: 8, 8Illustrative proof count: 1, 0Illustrative proof count: 2, 0Illustrative proof count: 3, 1Illustrative proof count: 4, 1Illustrative proof count: 5, 1Illustrative proof count: 6, 2Illustrative proof count: 7, 2Illustrative proof count: 8, 3
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View data table 16 values
SeriesScenario stepCounter
Sequence11
Sequence22
Sequence33
Sequence44
Sequence55
Sequence66
Sequence77
Sequence88
Illustrative proof count10
Illustrative proof count20
Illustrative proof count31
Illustrative proof count41
Illustrative proof count51
Illustrative proof count62
Illustrative proof count72
Illustrative proof count83
Source & interpretation boundary

Fractal Fabric property illustration

Original website example scores, preserved for comparison - not benchmarks, measurements, or confirmed performance claims.

Replay proof
Fractal Fabric property illustrationOriginal website example scores, preserved for comparison - not benchmarks, measurements, or confirmed performance claims. Illustrated property on the horizontal axis, Legacy example score on the vertical axis. The complete values are available in the data table below.027548110812345Legacy example scoreIllustrated propertyIllustration only: Causal links, 95Illustration only: Immutability, 100Illustration only: Query speed, 85Illustration only: Replay proof, 100Illustration only: Non-linear, 90Illustration only: Causal links, 95Illustration only: Immutability, 100Illustration only: Query speed, 85Illustration only: Replay proof, 100Illustration only: Non-linear, 90
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View data table 5 values
SeriesIllustrated propertyLegacy example score
Illustration onlyCausal links95
Illustration onlyImmutability100
Illustration onlyQuery speed85
Illustration onlyReplay proof100
Illustration onlyNon-linear90
Source & interpretation boundary

Measurement is not token voting

The legacy conceptual weight diagram. It illustrates the separation of coherence measurement from token balances; it is not observed consensus telemetry.

Coherence
Measurement is not token votingThe legacy conceptual weight diagram. It illustrates the separation of coherence measurement from token balances; it is not observed consensus telemetry. Basis on the horizontal axis, Illustrative relative weight on the vertical axis. The complete values are available in the data table below.00.270.540.811.0811.522.53Illustrative relative weightBasisConceptual allocation: Coherence, 1Conceptual allocation: Token voting, 0Conceptual allocation: Majority rule, 0Conceptual allocation: Coherence, 1Conceptual allocation: Token voting, 0Conceptual allocation: Majority rule, 0
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SeriesBasisIllustrative relative weight
Conceptual allocationCoherence1
Conceptual allocationToken voting0
Conceptual allocationMajority rule0
Source & interpretation boundary

Diagnostic scenario

A retained demonstration dataset - not current system health. “Deficit” is used instead of labelling the arbitrary example score as physical entropy.

Diagnostic scenarioA retained demonstration dataset - not current system health. “Deficit” is used instead of labelling the arbitrary example score as physical entropy. Scenario metric on the horizontal axis, Illustrative score on the vertical axis. The complete values are available in the data table below.025.3850.7676.14101.5211.752.53.254Illustrative scoreScenario metricExample value: 1, 12Example value: 2, 5Example value: 3, 3Example value: 4, 94Example value: 1, 12Example value: 2, 5Example value: 3, 3Example value: 4, 94Example comparison: 1, 30Example comparison: 2, 20Example comparison: 3, 25Example comparison: 4, 70Example comparison: 1, 30Example comparison: 2, 20Example comparison: 3, 25Example comparison: 4, 70
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SeriesScenario metricIllustrative score
Example value112
Example value25
Example value33
Example value494
Example comparison130
Example comparison220
Example comparison325
Example comparison470
Source & interpretation boundary

Transactional sequence

The original illustrative series in arbitrary units. Not market data, a forecast, or a claim of investment performance.

Transactional sequenceThe original illustrative series in arbitrary units. Not market data, a forecast, or a claim of investment performance. Illustrative step on the horizontal axis, Arbitrary units on the vertical axis. The complete values are available in the data table below.05410816221601.753.55.257Arbitrary unitsIllustrative stepTransactional illustration: 0, 10Transactional illustration: 1, 25Transactional illustration: 2, 80Transactional illustration: 3, 150Transactional illustration: 4, 95Transactional illustration: 5, 200Transactional illustration: 6, 110Transactional illustration: 7, 90
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SeriesIllustrative stepArbitrary units
Transactional illustration010
Transactional illustration125
Transactional illustration280
Transactional illustration3150
Transactional illustration495
Transactional illustration5200
Transactional illustration6110
Transactional illustration790
Source & interpretation boundary

Accumulated transformation

The original stepwise illustration of an accumulating record. Values are illustrative, not FLUX prices or measured ctu.

Accumulated transformationThe original stepwise illustration of an accumulating record. Values are illustrative, not FLUX prices or measured ctu. Illustrative step on the horizontal axis, Arbitrary units on the vertical axis. The complete values are available in the data table below.024.8449.6874.5299.3601.753.55.257Arbitrary unitsIllustrative stepRecord illustration: 0, 0Record illustration: 1, 0Record illustration: 2, 30Record illustration: 3, 30Record illustration: 4, 30Record illustration: 5, 65Record illustration: 6, 65Record illustration: 7, 92
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SeriesIllustrative stepArbitrary units
Record illustration00
Record illustration10
Record illustration230
Record illustration330
Record illustration430
Record illustration565
Record illustration665
Record illustration792
Source & interpretation boundary

The symbolic emission ratio

The stated per-cycle ratio FLUX = 100Γ, shown only at and above the coherence floor. No minting or settlement takes place.

The symbolic emission ratioThe stated per-cycle ratio FLUX = 100Γ, shown only at and above the coherence floor. No minting or settlement takes place. Γ on the horizontal axis, Symbolic FLUX units on the vertical axis. The complete values are available in the data table below.02754811080.70.7750.850.9251Symbolic FLUX unitsΓ100Γ: 0.7, 70100Γ: 0.75, 75100Γ: 0.8, 80100Γ: 0.8187, 81.87100Γ: 0.85, 85100Γ: 0.9, 90100Γ: 0.95, 95100Γ: 1, 100
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SeriesΓSymbolic FLUX units
100Γ0.770
100Γ0.7575
100Γ0.880
100Γ0.81981.87
100Γ0.8585
100Γ0.990
100Γ0.9595
100Γ1100
Source & interpretation boundary

Coherence and its deficit

Δdef = 1 minus Γ. This dimensionless complement is not thermodynamic entropy or Shannon entropy.

Coherence and its deficitΔdef = 1 minus Γ. This dimensionless complement is not thermodynamic entropy or Shannon entropy. Γ on the horizontal axis, Dimensionless on the vertical axis. The complete values are available in the data table below.00.250.50.75100.250.50.751DimensionlessΓCoherence: 0, 0Coherence: 0.1, 0.1Coherence: 0.2, 0.2Coherence: 0.3, 0.3Coherence: 0.4, 0.4Coherence: 0.5, 0.5Coherence: 0.6, 0.6Coherence: 0.7, 0.7Coherence: 0.8, 0.8Coherence: 0.9, 0.9Coherence: 1, 1Coherence deficit: 0, 1Coherence deficit: 0.1, 0.9Coherence deficit: 0.2, 0.8Coherence deficit: 0.3, 0.7Coherence deficit: 0.4, 0.6Coherence deficit: 0.5, 0.5Coherence deficit: 0.6, 0.4Coherence deficit: 0.7, 0.3Coherence deficit: 0.8, 0.2Coherence deficit: 0.9, 0.1Coherence deficit: 1, 0
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View data table 22 values
SeriesΓDimensionless
Coherence00
Coherence0.10.1
Coherence0.20.2
Coherence0.30.3
Coherence0.40.4
Coherence0.50.5
Coherence0.60.6
Coherence0.70.7
Coherence0.80.8
Coherence0.90.9
Coherence11
Coherence deficit01
Coherence deficit0.10.9
Coherence deficit0.20.8
Coherence deficit0.30.7
Coherence deficit0.40.6
Coherence deficit0.50.5
Coherence deficit0.60.4
Coherence deficit0.70.3
Coherence deficit0.80.2
Coherence deficit0.90.1
Coherence deficit10
Source & interpretation boundary

A transformation-cycle scenario

A demonstration series crossing the three stipulated boundaries. It is not a record of real Human Agencies or protocol seals.

A transformation-cycle scenarioA demonstration series crossing the three stipulated boundaries. It is not a record of real Human Agencies or protocol seals. Sample on the horizontal axis, Γ on the vertical axis. The complete values are available in the data table below.00.250.50.75113579ΓSampleSEED 0.7BLOOM 0.8187ROOT 0.95Scenario coherence: 1, 0.42Scenario coherence: 2, 0.58Scenario coherence: 3, 0.64Scenario coherence: 4, 0.72Scenario coherence: 5, 0.79Scenario coherence: 6, 0.83Scenario coherence: 7, 0.86Scenario coherence: 8, 0.91Scenario coherence: 9, 0.96
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SeriesSampleΓ
Scenario coherence10.42
Scenario coherence20.58
Scenario coherence30.64
Scenario coherence40.72
Scenario coherence50.79
Scenario coherence60.83
Scenario coherence70.86
Scenario coherence80.91
Scenario coherence90.96
Source & interpretation boundary

Temporal debt in the denominator

Equation-only sensitivity with E = V = A = 1 and λreg = 1. This does not run the complete reference engine.

Temporal debt in the denominatorEquation-only sensitivity with E = V = A = 1 and λreg = 1. This does not run the complete reference engine. τ on the horizontal axis, Γ on the vertical axis. The complete values are available in the data table below.00.250.50.75100.511.52Γτ1 / (1 + τ): 0, 11 / (1 + τ): 0.1, 0.9091 / (1 + τ): 0.2, 0.8331 / (1 + τ): 0.3, 0.7691 / (1 + τ): 0.4, 0.7141 / (1 + τ): 0.5, 0.6671 / (1 + τ): 0.6, 0.6251 / (1 + τ): 0.7, 0.5881 / (1 + τ): 0.8, 0.5561 / (1 + τ): 0.9, 0.5261 / (1 + τ): 1, 0.51 / (1 + τ): 1.1, 0.4761 / (1 + τ): 1.2, 0.4551 / (1 + τ): 1.3, 0.4351 / (1 + τ): 1.4, 0.4171 / (1 + τ): 1.5, 0.41 / (1 + τ): 1.6, 0.3851 / (1 + τ): 1.7, 0.371 / (1 + τ): 1.8, 0.3571 / (1 + τ): 1.9, 0.3451 / (1 + τ): 2, 0.333
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View data table 21 values
SeriesτΓ
1 / (1 + τ)01
1 / (1 + τ)0.10.909
1 / (1 + τ)0.20.833
1 / (1 + τ)0.30.769
1 / (1 + τ)0.40.714
1 / (1 + τ)0.50.667
1 / (1 + τ)0.60.625
1 / (1 + τ)0.70.588
1 / (1 + τ)0.80.556
1 / (1 + τ)0.90.526
1 / (1 + τ)10.5
1 / (1 + τ)1.10.476
1 / (1 + τ)1.20.455
1 / (1 + τ)1.30.435
1 / (1 + τ)1.40.417
1 / (1 + τ)1.50.4
1 / (1 + τ)1.60.385
1 / (1 + τ)1.70.37
1 / (1 + τ)1.80.357
1 / (1 + τ)1.90.345
1 / (1 + τ)20.333
Source & interpretation boundary

Carnot: a separate physical relationship

η = 1 minus Tc/Th. This theoretical heat-engine relationship does not derive the protocol’s SEED floor.

Carnot: a separate physical relationshipη = 1 minus Tc/Th. This theoretical heat-engine relationship does not derive the protocol’s SEED floor. Tc / Th on the horizontal axis, Theoretical efficiency η on the vertical axis. The complete values are available in the data table below.00.250.50.75100.250.50.751Theoretical efficiency ηTc / ThCarnot relationship: 0, 1Carnot relationship: 0.1, 0.9Carnot relationship: 0.2, 0.8Carnot relationship: 0.3, 0.7Carnot relationship: 0.4, 0.6Carnot relationship: 0.5, 0.5Carnot relationship: 0.6, 0.4Carnot relationship: 0.7, 0.3Carnot relationship: 0.8, 0.2Carnot relationship: 0.9, 0.1Carnot relationship: 1, 0
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View data table 11 values
SeriesTc / ThTheoretical efficiency η
Carnot relationship01
Carnot relationship0.10.9
Carnot relationship0.20.8
Carnot relationship0.30.7
Carnot relationship0.40.6
Carnot relationship0.50.5
Carnot relationship0.60.4
Carnot relationship0.70.3
Carnot relationship0.80.2
Carnot relationship0.90.1
Carnot relationship10
Source & interpretation boundary

Landauer: energy, not a Γ threshold

kBT ln 2 joules per erased bit as a function of temperature. This relationship does not derive the BLOOM value 0.8187.

Landauer: energy, not a Γ thresholdkBT ln 2 joules per erased bit as a function of temperature. This relationship does not derive the BLOOM value 0.8187. Temperature (K) on the horizontal axis, Energy (J/bit) on the vertical axis. The complete values are available in the data table below.01.00e-212.00e-213.00e-214.00e-21250275300325350Energy (J/bit)Temperature (K)kBT ln 2: 250, 2.39e-21kBT ln 2: 270, 2.58e-21kBT ln 2: 290, 2.78e-21kBT ln 2: 310, 2.97e-21kBT ln 2: 330, 3.16e-21kBT ln 2: 350, 3.35e-21
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View data table 6 values
SeriesTemperature (K)Energy (J/bit)
kBT ln 22502.39e-21
kBT ln 22702.58e-21
kBT ln 22902.78e-21
kBT ln 23102.97e-21
kBT ln 23303.16e-21
kBT ln 23503.35e-21
Source & interpretation boundary

The c² dimensional reference

A normalised proportional illustration of the constant 8.987551787368176 × 10¹⁶ m²/s². No engine-to-relativity mechanism is implied.

The c² dimensional referenceA normalised proportional illustration of the constant 8.987551787368176 × 10¹⁶ m²/s². No engine-to-relativity mechanism is implied. Reference factor on the horizontal axis, Multiple of c² on the vertical axis. The complete values are available in the data table below.00.270.540.811.0800.250.50.751Multiple of c²Reference factorDimensional reference: 0, 0Dimensional reference: 0.25, 0.25Dimensional reference: 0.5, 0.5Dimensional reference: 0.75, 0.75Dimensional reference: 1, 1
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SeriesReference factorMultiple of c²
Dimensional reference00
Dimensional reference0.250.25
Dimensional reference0.50.5
Dimensional reference0.750.75
Dimensional reference11
Source & interpretation boundary

A sequence approaching φ

Ratios of consecutive Fibonacci numbers illustrate convergence. The protocol’s use of φ is a declared scale convention, not a physical necessity.

A sequence approaching φRatios of consecutive Fibonacci numbers illustrate convergence. The protocol’s use of φ is a declared scale convention, not a physical necessity. Ratio index on the horizontal axis, Ratio on the vertical axis. The complete values are available in the data table below.00.541.081.622.1613.255.57.7510RatioRatio indexConsecutive-number ratio: 1, 1Consecutive-number ratio: 2, 2Consecutive-number ratio: 3, 1.5Consecutive-number ratio: 4, 1.667Consecutive-number ratio: 5, 1.6Consecutive-number ratio: 6, 1.625Consecutive-number ratio: 7, 1.615Consecutive-number ratio: 8, 1.619Consecutive-number ratio: 9, 1.618Consecutive-number ratio: 10, 1.618
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SeriesRatio indexRatio
Consecutive-number ratio11
Consecutive-number ratio22
Consecutive-number ratio31.5
Consecutive-number ratio41.667
Consecutive-number ratio51.6
Consecutive-number ratio61.625
Consecutive-number ratio71.615
Consecutive-number ratio81.619
Consecutive-number ratio91.618
Consecutive-number ratio101.618
Source & interpretation boundary

The cycloid reference model

A geometric illustration with r = 1: x = θ minus sin θ; y = 1 minus cos θ. It is not a measurement output or a Γ derivation.

The cycloid reference modelA geometric illustration with r = 1: x = θ minus sin θ; y = 1 minus cos θ. It is not a measurement output or a Γ derivation. x / r on the horizontal axis, y / r on the vertical axis. The complete values are available in the data table below.00.541.081.622.1601.5713.1424.7126.283y / rx / rCycloid: 0, 0Cycloid: 0.0006451676392587868, 0.012Cycloid: 0.005142270984031916, 0.049Cycloid: 0.01724839829892222, 0.109Cycloid: 0.040533278425485486, 0.191Cycloid: 0.07829138221090082, 0.293Cycloid: 0.13346080170199048, 0.412Cycloid: 0.2085509045680598, 0.546Cycloid: 0.3055805451407637, 0.691Cycloid: 0.42602835352026913, 0.844Cycloid: 0.5707963267948966, 1Cycloid: 0.7401876188792482, 1.156Cycloid: 0.9338990758587222, 1.309Cycloid: 1.1510287006449977, 1.454Cycloid: 1.3900978631379077, 1.588Cycloid: 1.6490877090057974, 1.707Cycloid: 1.9254888705793611, 1.809Cycloid: 2.2163632558117774, 1.891Cycloid: 2.5184163938558664, 1.951Cycloid: 2.8280785558700723, 1.988Cycloid: 3.141592653589793, 2Cycloid: 3.4551067513095135, 1.988Cycloid: 3.764768913323719, 1.951Cycloid: 4.066822051367809, 1.891Cycloid: 4.357696436600225, 1.809Cycloid: 4.634097598173788, 1.707Cycloid: 4.8930874440416785, 1.588Cycloid: 5.132156606534588, 1.454Cycloid: 5.349286231320864, 1.309Cycloid: 5.542997688300337, 1.156Cycloid: 5.71238898038469, 1Cycloid: 5.857156953659317, 0.844Cycloid: 5.977604762038823, 0.691Cycloid: 6.074634402611527, 0.546Cycloid: 6.149724505477596, 0.412Cycloid: 6.204893924968686, 0.293Cycloid: 6.242652028754101, 0.191Cycloid: 6.265936908880664, 0.109Cycloid: 6.278043036195554, 0.049Cycloid: 6.282540139540328, 0.012Cycloid: 6.283185307179586, 0
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View data table 41 values
Seriesx / ry / r
Cycloid00
Cycloid0.0010.012
Cycloid0.0050.049
Cycloid0.0170.109
Cycloid0.0410.191
Cycloid0.0780.293
Cycloid0.1340.412
Cycloid0.2090.546
Cycloid0.3060.691
Cycloid0.4260.844
Cycloid0.5711
Cycloid0.741.156
Cycloid0.9341.309
Cycloid1.1511.454
Cycloid1.391.588
Cycloid1.6491.707
Cycloid1.9261.809
Cycloid2.2161.891
Cycloid2.5181.951
Cycloid2.8281.988
Cycloid3.1422
Cycloid3.4551.988
Cycloid3.7651.951
Cycloid4.0671.891
Cycloid4.3581.809
Cycloid4.6341.707
Cycloid4.8931.588
Cycloid5.1321.454
Cycloid5.3491.309
Cycloid5.5431.156
Cycloid5.7121
Cycloid5.8570.844
Cycloid5.9780.691
Cycloid6.0750.546
Cycloid6.150.412
Cycloid6.2050.293
Cycloid6.2430.191
Cycloid6.2660.109
Cycloid6.2780.049
Cycloid6.2830.012
Cycloid6.2830
Source & interpretation boundary
Beyond the plot

Structure you can explore.

The nine-fold continuum

Explore the canonical stations Δ0 to Δ8. Selecting a station illustrates the architecture; it does not advance an Agency.

00

SOURCE

Origin of potential

Δ1 · Nine-fold continuum

The 3, 6, 9 structural encoding

A nested view of Δ1’s stated encoding. This is a structural illustration, not a running governance process.

Δ
Δ1 · Structural encoding

The EVA observation field

A direct view of three example inputs. Use the console to change them and inspect the resulting equation value.

EVA observation field0 to 1
EVA observation field: energy 0.970, vector 0.970, attention 0.970Three independent normalised inputs. Distance from the centre shows each value on a linear scale from 0 to 1. The filled shape connects the inputs; its area is not a coherence verdict.

Select an observable to inspect its axis.

Change these observations in the console

The constructive composition

Intention, work, coherence, and the resulting instrument output. T = ΔΣ₀Γ is the constructive axiom defining the instrument’s measurement relationship.

ΔIntention→Σ₀Work / boundary→ΓCoherence→TInstrument output
Read the formal definition
HOW TO READ THESE CHARTS

Canonical constants, mathematical illustrations, and retained legacy example datasets are labelled separately. No chart represents live service health, independent chain verification, market performance, or a claim that physical laws derive the protocol’s stipulated floors. Course completion and certification scores have not been restored.

© Coherence Atlas - author: Erico LisbôaCorpus Δ1 ↗