Update README - GeoFractalDavid-Basin-k50 - Run 20251016_011725 - Acc 68.82%
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README.md
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type: imagenet-1k
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metrics:
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- type: accuracy
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value:
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name: Validation Accuracy
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---
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## 🎯 Performance
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- **Best Validation Accuracy**:
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- **Epoch**:
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- **Training Time**:
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### Per-Scale Performance
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- **Scale 448D**:
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- **Scale 512D**:
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- **Scale 576D**:
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- **Scale 640D**:
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- **Scale 704D**:
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- **Scale 768D**:
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## 🏗️ Architecture
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The alpha parameter controls middle-interval weighting in the Cantor staircase.
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- **Initial**: 0.3301
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- **Final**: 0.
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- **Change**:
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- **Converged to 0.5**: False
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The Cantor staircase uses soft triadic decomposition with learnable alpha to map
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their class's Cantor position.
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**Scale 448D**:
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- Mean: 0.
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- Std: 0.
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- Range: [0.
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**Scale 512D**:
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- Mean: 0.
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- Std: 0.
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- Range: [0.
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**Scale 576D**:
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- Mean: 0.
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- Std: 0.
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- Range: [0.
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**Scale 640D**:
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- Mean: 0.
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- Std: 0.
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- Range: [0.
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**Scale 704D**:
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- Mean: 0.
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- Std: 0.
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- Range: [0.
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**Scale 768D**:
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- Mean: 0.
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- Std: 0.
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- Range: [0.
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Most classes cluster around 0.5 (middle Cantor region), with smooth spread across [0,1].
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Each scale learns optimal weights for combining geometric components:
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**Scale 448D**: Feature=0.
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**Scale 512D**: Feature=0.
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**Scale 576D**: Feature=0.
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**Scale 640D**: Feature=0.
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**Scale 704D**: Feature=0.
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**Scale 768D**: Feature=0.
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**Pattern**: Lower scales rely on feature similarity, higher scales use crystal geometry.
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type: imagenet-1k
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metrics:
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- type: accuracy
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value: 68.82
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name: Validation Accuracy
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---
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## 🎯 Performance
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- **Best Validation Accuracy**: 68.82%
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- **Epoch**: 4/10
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- **Training Time**: 8m
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### Per-Scale Performance
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- **Scale 448D**: 62.82%
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- **Scale 512D**: 62.51%
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- **Scale 576D**: 67.01%
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- **Scale 640D**: 61.87%
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- **Scale 704D**: 62.76%
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- **Scale 768D**: 59.67%
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## 🏗️ Architecture
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The alpha parameter controls middle-interval weighting in the Cantor staircase.
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- **Initial**: 0.3301
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- **Final**: 0.1289
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- **Change**: -0.2012
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- **Converged to 0.5**: False
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The Cantor staircase uses soft triadic decomposition with learnable alpha to map
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their class's Cantor position.
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**Scale 448D**:
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- Mean: 0.1039
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- Std: 0.0948
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- Range: [-0.0791, 0.3438]
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**Scale 512D**:
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- Mean: 0.1038
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- Std: 0.0947
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- Range: [-0.0793, 0.3433]
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**Scale 576D**:
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- Mean: 0.1130
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- Std: 0.0984
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- Range: [-0.0716, 0.3572]
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**Scale 640D**:
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- Mean: 0.1031
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- Std: 0.0945
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- Range: [-0.0798, 0.3426]
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**Scale 704D**:
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- Mean: 0.1104
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- Std: 0.0974
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- Range: [-0.0738, 0.3539]
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**Scale 768D**:
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- Mean: 0.1049
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- Std: 0.0952
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- Range: [-0.0779, 0.3452]
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Most classes cluster around 0.5 (middle Cantor region), with smooth spread across [0,1].
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Each scale learns optimal weights for combining geometric components:
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**Scale 448D**: Feature=0.675, Cantor=0.043, Crystal=0.281
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**Scale 512D**: Feature=0.601, Cantor=0.045, Crystal=0.354
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**Scale 576D**: Feature=0.965, Cantor=0.005, Crystal=0.030
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**Scale 640D**: Feature=0.551, Cantor=0.045, Crystal=0.404
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**Scale 704D**: Feature=0.896, Cantor=0.007, Crystal=0.097
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**Scale 768D**: Feature=0.629, Cantor=0.026, Crystal=0.344
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**Pattern**: Lower scales rely on feature similarity, higher scales use crystal geometry.
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