Honours-Thesis/images/altium_schematic_hierarchy_example.svg
2024-11-13 01:10:59 +08:00

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&quot;Helvetica&quot;; color: rgb(0, 0, 0); line-height: 1.2; pointer-events: all; background-color: rgb(255, 255, 255); white-space: nowrap;">references...</div></div></div></foreignObject><image x="303" y="205" width="64" height="15.75" 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