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Converging modulo art
The document describes a technique called Converging Modulo Art. It involves grids whose cell areas converge, with one common variation doubling the width of each row and column from the first square. An example is given of a 4x4 grid. The document also references operations like addition, rotation, and Latin squares applied to the converging grids.
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Converging modulo art
- 1. Richard B. Paulino- INRSF ConvergingModulo Art The Standard grids have all cells equal in area. The Converging Segment Grid, as its name implies, consist of cells whose areas converge.
- 2. Richard B. Paulino CONVERGINGMODULO ART a
- 3. Richard B. Paulino- INRSF ConvergingModulo Art A common variation is achieved by doubling the width of each row and column from the first square . Example: 4 x 4 grid a a 2a2a a4a 4a 8a8a a 2a 2a 4a 4a 8a 8a
- 4. Richard B. Paulino- INRSF 1a2a4a8a 1a 2a 4a 8a ConvergingModulo Art 0 0 0 0 1 1 1 1 2 2 2 2 3 3 3 3 LATIN SQUARE Operation: ADDITION
- 5. Richard B. Paulino- INRSF 1a2a4a8a 1a 2a 4a 8a 01 2 3 1 2 3 2 3 0 3 0 1 0 1 2 Modulo 4 Addition Rotation Latin Square Converging Modulo Art LEGEND: 1a2a4a8a 1a 2a 4a 8a 0 1 2 3 1 2 3 2 3 0 3 0 1 0 1 2 0 21 3
- 6. Richard B. Paulino- INRSF ConvergingModulo Art Modulo 4 Addition Rotation