🧩 Structural Detection — Drift‑Envelope Pattern Recognition Exam (Final, Canonical)
TriadicFrameworks • RTT/1 • Student Assessment#
“Pattern recognition is the foundation of structural reasoning.”#
Drift‑Envelope Pattern Recognition Exam#
RTT/1 • Structural Detection Module#
Student Assessment#
EXAM STRUCTURE#
This exam contains:
- Section A — Pattern Family Identification (6 questions)
- Section B — Drift & Deformation Classification (6 questions)
- Section C — Continuity & Regime Diagnostics (6 questions)
- Section D — Coherence‑Break Geometry Identification (5 questions)
- Section E — Cross‑Module Projection Mapping (5 questions)
- Section F — Multi‑Stage Pattern Transition Analysis (3 questions)
- Section G — Full PATTERN_PACKET Construction (2 extended questions)
Total: 33 questions
Passing threshold: structural correctness across all sections
SECTION A — Pattern Family Identification#
(Identify the pattern family: A, B, C, D, O, or I.)
A1.#
A A A
A B A
A A A
Identify the pattern family and justify using drift geometry.
A2.#
A B A
B X B
A B A
Identify the pattern family and justify using symmetry.
A3.#
A C A
C X C
A C A
Identify the pattern family and justify using radial structure.
A4.#
A B C
D X E
F E D
Identify the pattern family and justify using fragmentation.
A5.#
A C C
C X D
C D A
Identify the pattern family and justify using hybrid drift.
A6.#
→→→
↗↑↖
→
←←←
↙↓↘
Identify the pattern family and justify using inversion behavior.
SECTION B — Drift & Deformation Classification#
(Classify drift vectors and deformation classes.)
B1.#
Given consistent linear drift, identify the deformation class.
B2.#
Given radial expansion with density mismatch, identify the deformation class.
B3.#
Given multi‑vector drift, identify the deformation class and envelope risk.
B4.#
Given drift elongation and boundary softening, classify the deformation.
B5.#
Given oscillating drift vectors, classify the deformation and envelope type.
B6.#
Given drift reversal, classify the deformation and transition type.
SECTION C — Continuity & Regime Diagnostics#
(Determine continuity behavior and regime alignment.)
C1.#
Threads weaken but remain intact. Identify continuity status and envelope stability.
C2.#
Invariants collapse. Identify continuity status and regime.
C3.#
Threads oscillate but remain intact. Identify envelope type and regime.
C4.#
Anchors destabilize but envelope remains symmetric. Identify envelope type.
C5.#
Threads fragment across layers. Identify continuity status and collapse risk.
C6.#
Continuity partially recovers after inversion. Identify regime shift.
SECTION D — Coherence‑Break Geometry Identification#
(Classify break geometry: Types 1–5.)
D1.#
A A A A B A
A X A → B X B
A A A A B A
Classify the break type and justify.
D2.#
A A A A A C
A B A → A X C
A A A A C C
Classify the break type and justify.
D3.#
A B C C C C
D X E → C X C
F E D C C C
Classify the break type and justify.
D4.#
Oscillation amplitude increases across samples. Classify the break type.
D5.#
Drift vectors reverse direction. Classify the break type.
SECTION E — Cross‑Module Projection Mapping#
(Explain how patterns project into TEL, FFT, and Opacity.)
E1.#
Explain how a Type A pattern appears in TEL, FFT, and Opacity.
E2.#
Explain how a Type B pattern appears in TEL, FFT, and Opacity.
E3.#
Explain how a Type C pattern appears in TEL, FFT, and Opacity.
E4.#
Explain how a Type D pattern appears in TEL, FFT, and Opacity.
E5.#
Explain how an inversion pattern appears in TEL, FFT, and Opacity.
SECTION F — Multi‑Stage Pattern Transition Analysis#
(Analyze multi‑step pattern transitions.)
F1.#
A B A
B X B
A B A
→
A C A
C X C
A C A
Identify:
- transition type
- deformation escalation
- regime shift
F2.#
A C A
C X C
A C A
→
C C C
C X C
C C C
Identify:
- collapse mode
- continuity failure
- break type
F3.#
A C C
C X D
C D A
→
A D C
D X C
C C A
Identify:
- oscillation behavior
- hybrid instability
- collapse risk
SECTION G — Full PATTERN_PACKET Construction#
(Extended response.)
G1.#
Given the sequence:
A B A
B X B
A B A
→
A C A
C X C
A C A
→
C C C
C X C
C C C
Produce a full PATTERN_PACKET and explain:
- drift escalation
- envelope transitions
- continuity collapse
- collapse mode
- cross‑module projections
G2.#
Given the inversion sequence:
A C A
C X C
A C A
→
A B A
B X B
A B A
Produce a full PATTERN_PACKET and explain:
- inversion geometry
- drift reversal
- envelope normalization
- continuity recovery
- cross‑module stabilization