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Folder: Math Tools

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EquationBuilder

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SinusoidsVsParabolas

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Folder: Reference

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Fractal Shell Metrics vs X-Scale.png

Sinusoidal Column Metrics vs X-Scale.png

Skewed Pyramid Metrics vs X-Scale 3.png

Gradient tsn_alpha(theta).png

Screenshot 2025-02-16 at 10.14.41 PM.png

Screenshot 2025-07-24 at 7.17.19 PM.png

Screenshot 2025-06-20 at 9.47.13 PM.png

output (15).png

BrockAlgebra_Complex_DualNumbers_DifferenceMapsGallery_20251105_022121.png

Δ vs Complex comparisonBrockAlgebra_Gallery_20251105_022710.png

Static Visualization of Fractional Evolution for $a^n

Base-n Representation2.png

Higher-Order Nesting Systems: Digit Sum Progressions.png

Comparison of Left and Right Sides of the Isolated Equation.png

Collatz Conjecture: Steps to Halt and Maximum Steps Seen (up to 10000).png

N mod M Rainbow.png

Gradient in Proportional Blend Space.png

Celestial Distances in Astronomical Units (AU).png

Matplotlib Chart.png

3D Curvature of r₄(n):n with ω(n).png

Sinusoidal Column Metrics vs X-Scale.png

Skewed Pyramid Metrics vs X-Scale 3.png

Fractal Shell Metrics vs X-Scale.png

Sinusoidal Column Metrics vs X-Scale.png

Skewed Pyramid Metrics vs X-Scale 3.png

Gradient tsn_alpha(theta).png

Screenshot 2025-02-16 at 10.14.41 PM.png

Screenshot 2025-07-24 at 7.17.19 PM.png

Screenshot 2025-06-20 at 9.47.13 PM.png

output (15).png

BrockAlgebra_Complex_DualNumbers_DifferenceMapsGallery_20251105_022121.png

Δ vs Complex comparisonBrockAlgebra_Gallery_20251105_022710.png

Static Visualization of Fractional Evolution for $a^n

Base-n Representation2.png

Higher-Order Nesting Systems: Digit Sum Progressions.png

Comparison of Left and Right Sides of the Isolated Equation.png

Collatz Conjecture: Steps to Halt and Maximum Steps Seen (up to 10000).png

N mod M Rainbow.png

Gradient in Proportional Blend Space.png

Celestial Distances in Astronomical Units (AU).png

Matplotlib Chart.png

3D Curvature of r₄(n):n with ω(n).png

Sinusoidal Column Metrics vs X-Scale.png

Skewed Pyramid Metrics vs X-Scale 3.png

all_grid_graph_pairs (1).png

all_grid_graph_pairs (2).png

all_grid_graph_pairs (3).png

all_grid_graph_pairs (4).png

all_grid_graph_pairs (5).png

all_grid_graph_pairs (6).png

all_grid_graph_pairs (7).png

all_grid_graph_pairs (8).png

all_grid_graph_pairs (9).png

all_grid_graph_pairs (10).png

all_grid_graph_pairs (11).png

all_grid_graph_pairs (12).png

all_grid_graph_pairs (13).png

all_grid_graph_pairs (14).png

all_grid_graph_pairs (15).png

all_grid_graph_pairs (16).png

all_grid_graph_pairs (17).png

all_grid_graph_pairs (18).png

all_grid_graph_pairs (19).png

all_grid_graph_pairs (20).png

all_grid_graph_pairs (21).png

all_grid_graph_pairs (22).png

all_grid_graph_pairs (23).png

all_grid_graph_pairs (24).png

all_grid_graph_pairs (25).png

all_grid_graph_pairs (1).png

all_grid_graph_pairs (2).png

all_grid_graph_pairs (3).png

all_grid_graph_pairs (4).png

all_grid_graph_pairs (5).png

all_grid_graph_pairs (6).png

all_grid_graph_pairs (7).png

all_grid_graph_pairs (8).png

all_grid_graph_pairs (9).png

all_grid_graph_pairs (10).png

all_grid_graph_pairs (11).png

all_grid_graph_pairs (12).png

all_grid_graph_pairs (13).png

all_grid_graph_pairs (14).png

all_grid_graph_pairs (15).png

all_grid_graph_pairs (16).png

all_grid_graph_pairs (17).png

all_grid_graph_pairs (18).png

all_grid_graph_pairs (19).png

all_grid_graph_pairs (20).png

all_grid_graph_pairs (21).png

all_grid_graph_pairs (22).png

all_grid_graph_pairs (23).png

all_grid_graph_pairs (24).png

all_grid_graph_pairs (25).png

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