The heatmap sums the parity of the low corner over the odd scales, the weave folds the same layers to their parity, the hive samples on the hexagonal lattice, and the carpet keeps eight corners of nine in base 3. The field is quantized into levels and painted through a ramp; the pixels arrive already colored. The r-matrix reads a second law off the same stack: two parity carpets at odd scales correlate to exactly zero when the scales are coprime and to a strictly positive number when the scales share a factor, so a scale whose earlier row is all white is prime, the detector the primes page stacks, with the closed form and its proof in the paper moire correlation laws, and the stack that counts pi in pi out of the stack. Every number in the panel is computed in Rust; the page only draws.>}>
{view && }
{view?.scales}
{view && `${view.size} by ${view.size}`}
The r-matrix the correlation of the flat carpet layers at every pair of odd scales
{witness && setLaw({ mate: v })} />}
{row || 'none'}
{mate || 'none earlier'}
{value === null ? 'none' : shown(value)}
{witness ? (witness.prime ? 'clear against every earlier scale' : `largest ${shown(witness.max)} at scale ${witness.at}`) : 'none'}
{`${scales.length} by ${scales.length}`}
);
}
mount(