24 slot 4 pole winding diagram

deltin55 2025-11-16 14:54:17 views 288

  24 Slot 4 Pole Winding Diagram: Step-by-Step Explanation for Game Solutions


  In many puzzle or engineering-based games, especially those inspired by real-world mechanics (e.g., The Machine or Oxygen Not Included), designing a 24-slot, 4-pole winding diagram is a common challenge. Here’s a structured guide to solve it:



Key Parameters


Total Slots: 24
Poles: 4 (2 North, 2 South alternately)
Configuration: Typically 3-phase (common in industrial games).



Step 1: Calculate Base Metrics



Pole Pitch (PP):

( \text{PP} = \frac{\text{Slots}}{\text{Poles}} = \frac{24}{4} = 6 \text{ slots} ).

Each pole spans 6 slots.



Coil Groups:

( \text{Coil Groups} = \text{Poles} \times \text{Phases} = 4 \times 3 = 12 \text{ groups} ).

Each group covers ( \frac{24}{12} = 2 \text{ slots per group} ).





Step 2: Choose Winding Type


  Games often simplify to chain winding for clarity:


Coil Span: ( 1 \text{ slot} \times \sqrt{3} \approx 1.732 \times \text{PP} ).

For PP=6: ( \text{Span} = 6 \times 1.732 \approx 10.4 ).

Use 10-slot span (rounded) to avoid overlaps.



Step 3: Assign Slots to Phases


  Label phases A, B, C. Distribute 12 groups equally:


Phase A: Slots 1–2, 7–8, 13–14, 19–20
Phase B: Slots 3–4, 9–10, 15–16, 21–22
Phase C: Slots 5–6, 11–12, 17–18, 23–24


  Note: In games, this might involve color-coding slots or selecting phase-specific tiles.



Step 4: Connect Coils


End Connections: Link adjacent coils in a closed loop (chain pattern).
Phase Terminals: Group outputs by phase (A1, A2 for Phase A, etc.).
Game-Specific Rules:
Some games require alternating pole pairs (N-S-N-S).
Verify symmetry to avoid "winding errors" (game penalties).







Step 5: Validate the Design


Check Symmetry: Ensure equal spacing between poles (every 6 slots).
Phase Sequence: Confirm A-B-C order to generate consistent magnetic fields.
Game Testing: Simulate in-game and ensure no "short circuits" or "open circuits."



Example Visual Flow (Text-Based)


  Phase A: 1-2 → 7-8 → 13-14 → 19-20  
Phase B: 3-4 → 9-10 → 15-16 → 21-22  
Phase C: 5-6 → 11-12 → 17-18 → 23-24  
Poles: N(1-6), S(7-12), N(13-18), S(19-24)  



Common Pitfalls in Games


Incorrect Span: Using 6-slot span causes overlapping.
Phase Mismatch: Assigning wrong slots to a phase disrupts rotation.
Symmetry Breaks: Uneven pole spacing crashes the simulation.



Final Solution


  A valid 24-slot, 4-pole winding diagram in games requires:


12 coil groups (2 slots each).
10-slot span for optimal magnetic flux.
Phase A/B/C assigned to alternating slot pairs.
Closed-loop connections without gaps.


  Master this in your game to unlock advanced machinery or power systems! 🔧🎮
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