source-sequenceThe cited source nodes for chebyshev2—`if ismand`, `z = 2 * (z * z) - (1, 0) + c`, and `|z| <= 256`—form its source-ordered path from setup through update to termination.
09ee96d1-18a8-5dad-83e1-d05f0c59be4b
chebyshev2 is presented from its pinned FRM-like/1 source rather than from its name. The source supplies an initialization block, a loop block, and a bailout test; the pinned profile uses mode parameter-plane; center (-0.5, 0); zoom 0.4; rotation 0; iterations 96. Follow the cited operations to compare repeated runs.
frm-v1:ab0bdc1929dee1daeb9486d7b1fd885a6644367232854694fa88908eb4e6c0ce:init/0The init source node begins with `if ismand`; it establishes the starting path before the loop.
frm-v1:ab0bdc1929dee1daeb9486d7b1fd885a6644367232854694fa88908eb4e6c0ce:loop/0The loop source node executes `z = 2 * (z * z) - (1, 0) + c` on each pass.
frm-v1:ab0bdc1929dee1daeb9486d7b1fd885a6644367232854694fa88908eb4e6c0ce:bailoutThe bailout source node tests `|z| <= 256`; the iteration continues while that condition holds.
source-sequenceThe cited source nodes for chebyshev2—`if ismand`, `z = 2 * (z * z) - (1, 0) + c`, and `|z| <= 256`—form its source-ordered path from setup through update to termination.
Compare the chebyshev2 runs and record whether `z = 2 * (z * z) - (1, 0) + c` has matching visible results and iteration behavior.
Use the cited annotations for chebyshev2—`if ismand`, `z = 2 * (z * z) - (1, 0) + c`, and `|z| <= 256`—to describe the source order.
Your response lists the 3 cited annotation IDs and orders chebyshev2’s `if ismand`, `z = 2 * (z * z) - (1, 0) + c`, and `|z| <= 256` from initialization through loop to termination.
Grounded in the pinned runtime source revision ab0bdc1929dee1daeb9486d7b1fd885a6644367232854694fa88908eb4e6c0ce and its semantic anchors.
rightsStatus: project-owned; implementationBasis: project-owned; publicationDecision: publish; decisionReason: publish-project-owned-native-recipe. This does not make any broader claim about a third-party original.
Formula Record
This canonical FractalPark implementation is published and runnable.

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