npr op• データ種: なし → table(引数だけで決まる op —— 画像やデータの入力を取らない)
• 呼び出し: import fullseye as fs; fs.ledger.halftone_moire_period(lpi_a=60.0, angle_a_deg=45.0, lpi_b=60.0, angle_b_deg=75.0, pixel_um=25.4) (実装を直接呼ぶなら import printpath; printpath.halftone_moire_period(lpi_a=60.0, angle_a_deg=45.0, lpi_b=60.0, angle_b_deg=75.0, pixel_um=25.4)、台帳から引くなら opsprintpath.get("halftone_moire_period"))
2 枚の網点のうなり —— 周期と向きを閉形式で。
> 以下の詳細説明は原文のままです —— 要約と見出しは訳出済み。
Each screen is a frequency vector `f (cos t, sin t)`; where two screens
overlap the visible moiré is the difference vector, so its period is
`1 / |f_a - f_b|` and its direction is that of the difference. For equal
rulings the magnitude reduces to `2 f sin(dt / 2)`, which is why the beat
period grows without bound as the angle difference goes to zero — two plates
at nearly the same angle give a huge, very visible moiré.
★Why this earns its place: the prediction is available before any
screen is drawn, and :func:halftone_screen plus an FFT can measure the beat
out of the picture. Two independent routes to one number.
Returns a `table: period_px, angle_deg, freq_cycles_per_px`.
Raises `ValueError`: non-positive ruling or pitch; two screens that are
identical in both ruling and angle (the difference vanishes — there is no
beat, and returning `inf` silently would be worse than saying so).
• サンプルデータ カタログ(DL URL / ライセンス) — 2-D は skimage.data(BSD/public)+ 合成、3-D は実データ源(Stanford/PDS 等)の DL URL。
• 演算子の来歴・参考文献 — この op 族の元になった研究/手法の出典。
• アルゴリズムの正典(著者・年)と用途は上記ファミリ使い方ガイドに記載。
• poc_beats_fringes_and_screens — py -3.11 examples/poc_beats_fringes_and_screens.py
• poc_moire_screen — py -3.11 examples/poc_moire_screen.py
• poc_print_registration — py -3.11 examples/poc_print_registration.py
table を入力に取れる)gcode_write · gcode_extrusion_volume · gcode_time_estimate · gcode_layer_image · contours_to_gcode
npr)halftone_screen · engrave_lines · hatch_field · mosaic_tiles_sites · mosaic_tiles_render
*Provenance: printpath.py — PRINTPATH operator registry. この per-op ノートは tools/opdocs.py md が自動生成(手編集しない)。*
© 2026 Kazufumi Furuse — Fullseye operator documentation. Licensed under Apache-2.0.