321 colourless pip count

Quadrant Tally: Q1 = ${cbQ1}, Q2 = ${cbQ2}, Q3 = ${cbQ3}
Weighted Subtotal: (${cbQ1} &times; 3) + (${cbQ2} &times; 2) + (${cbQ3} &times; 1) = ${cbWeightedSub}
Double Weighted Subtotal: ${cbWeightedSub} &times; 2 = ${cbDoubleWeightedSub}
Add Triad Checkers: ${cbDoubleWeightedSub} + ${cbTriad} (Triads) = ${cbInnerCoreScore} (Tally Score)

Step 1: Color-Blind 321 Matrix 00:00.0

Enter Step 1 Matrix Estimated Base Variance Score:

Step 2: Absolute Layout Shifts 00:00.0

Enter Total Sum of All Board Shifts (White + Blue Shifts):

Validation Framework:

The mathematical framework verifies:
(Step 1 Result) + (Step 2 Result) = True Net Pip Variance

Formulas Applied:
• Step 1 Base Matrix: (105 − ((Q1×3 + Q2×2 + Q3×1)×2 + Triads)) × 3
• Step 2 Adjustment: Absolute layout chart shift sum across all points.