simplify tests
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@@ -1,14 +0,0 @@
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def test_coordinate():
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from backend.nodes.coordinate import Coordinate
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node = Coordinate()
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result = node.process(x=0.3, y=0.7)
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assert len(result) == 1
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assert result[0] == (0.3, 0.7)
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result_zero = node.process(x=0.0, y=0.0)
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assert result_zero[0] == (0.0, 0.0)
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result_one = node.process(x=1.0, y=1.0)
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assert result_one[0] == (1.0, 1.0)
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@@ -1,10 +0,0 @@
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def test_number():
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from backend.nodes.number import Number
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node = Number()
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result = node.process(value=1.25)
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assert result == (1.25,)
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result_neg = node.process(value=-3.5)
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assert result_neg == (-3.5,)
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@@ -10,7 +10,6 @@ import numpy as np
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sys.path.insert(0, ".")
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from backend.data_types import DataField
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from backend.nodes.fft_2d import FFT2D
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from backend.nodes.fft_2d_inverse import FFT2DInverse
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def make_field(data, xreal=1e-6, yreal=1e-6):
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@@ -247,91 +246,6 @@ def test_log_magnitude_visual_range():
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print(" PASS\n")
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def test_inverse_fft_reconstructs_from_magnitude_and_phase():
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"""Magnitude + phase from FFT2D should reconstruct the original image."""
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print("=== Test: Inverse FFT from magnitude + phase ===")
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rng = np.random.default_rng(123)
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data = rng.standard_normal((64, 96))
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field = make_field(data, xreal=2.4e-6, yreal=1.6e-6)
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fft_node = FFT2D()
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ifft_node = FFT2DInverse()
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_, magnitude, phase, _ = fft_node.process(field, windowing="none", level="none")
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reconstructed, = ifft_node.process(magnitude, representation="magnitude", phase=phase)
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max_err = np.max(np.abs(reconstructed.data - field.data))
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print(f" Reconstruction max error: {max_err:.3e}")
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assert reconstructed.domain == "spatial"
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assert reconstructed.data.shape == field.data.shape
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assert np.isclose(reconstructed.xreal, field.xreal)
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assert np.isclose(reconstructed.yreal, field.yreal)
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assert max_err < 1e-9, f"Expected near-exact reconstruction, got {max_err}"
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print(" PASS\n")
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def test_inverse_fft_reconstructs_from_log_magnitude_and_phase():
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"""log(|F|) + phase should also reconstruct after expm1 inversion."""
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print("=== Test: Inverse FFT from log magnitude + phase ===")
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y, x = np.mgrid[0:72, 0:80] / 80.0
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data = (
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0.8 * np.sin(2 * np.pi * 6 * x)
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+ 0.35 * np.cos(2 * np.pi * 9 * y)
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+ 0.15 * np.sin(2 * np.pi * (4 * x + 3 * y))
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)
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field = make_field(data, xreal=1.6e-6, yreal=1.44e-6)
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fft_node = FFT2D()
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ifft_node = FFT2DInverse()
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log_magnitude, _, phase, _ = fft_node.process(field, windowing="none", level="none")
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reconstructed, = ifft_node.process(log_magnitude, representation="log_magnitude", phase=phase)
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rms_err = np.sqrt(np.mean((reconstructed.data - field.data) ** 2))
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print(f" Reconstruction RMS error: {rms_err:.3e}")
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assert rms_err < 1e-9, f"Expected near-exact reconstruction, got {rms_err}"
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print(" PASS\n")
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def test_inverse_fft_reconstructs_from_psdf_and_phase():
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"""PSDF + phase should reconstruct after undoing PSDF scaling."""
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print("=== Test: Inverse FFT from PSDF + phase ===")
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rng = np.random.default_rng(321)
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data = rng.standard_normal((48, 64))
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field = make_field(data, xreal=3.2e-6, yreal=2.4e-6)
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fft_node = FFT2D()
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ifft_node = FFT2DInverse()
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_, _, phase, psdf = fft_node.process(field, windowing="none", level="none")
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reconstructed, = ifft_node.process(psdf, representation="psdf", phase=phase)
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max_err = np.max(np.abs(reconstructed.data - field.data))
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print(f" Reconstruction max error: {max_err:.3e}")
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assert reconstructed.si_unit_z == field.si_unit_z
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assert max_err < 1e-8, f"Expected near-exact reconstruction, got {max_err}"
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print(" PASS\n")
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def test_inverse_fft_zero_phase_mode_returns_valid_image():
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"""Spectrum-only inversion should return a finite spatial image with the right shape."""
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print("=== Test: Inverse FFT zero-phase mode ===")
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data = np.sin(2 * np.pi * 5 * np.mgrid[0:64, 0:64][1] / 64.0)
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field = make_field(data, xreal=1e-6, yreal=1e-6)
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fft_node = FFT2D()
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ifft_node = FFT2DInverse()
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_, magnitude, _, _ = fft_node.process(field, windowing="none", level="none")
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reconstructed, = ifft_node.process(magnitude, representation="magnitude")
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print(f" Output shape: {reconstructed.data.shape}")
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assert reconstructed.domain == "spatial"
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assert reconstructed.data.shape == field.data.shape
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assert np.all(np.isfinite(reconstructed.data))
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print(" PASS\n")
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if __name__ == "__main__":
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test_dc_removal()
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test_single_frequency()
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@@ -341,8 +255,4 @@ if __name__ == "__main__":
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test_plane_subtraction()
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test_non_square()
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test_log_magnitude_visual_range()
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test_inverse_fft_reconstructs_from_magnitude_and_phase()
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test_inverse_fft_reconstructs_from_log_magnitude_and_phase()
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test_inverse_fft_reconstructs_from_psdf_and_phase()
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test_inverse_fft_zero_phase_mode_returns_valid_image()
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print("All tests passed!")
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@@ -1,98 +0,0 @@
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"""
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Generate test images and their FFT outputs for visual comparison with Gwyddion.
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Saves PNG files to tests/output/.
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Run: .venv/bin/python -m tests.test_fft_visual
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"""
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import sys
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import os
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import numpy as np
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sys.path.insert(0, ".")
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from backend.data_types import DataField, datafield_to_uint8, encode_preview
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from backend.nodes.fft_2d import FFT2D
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OUT_DIR = os.path.join(os.path.dirname(__file__), "output")
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os.makedirs(OUT_DIR, exist_ok=True)
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def save_field(field, name, colormap="viridis"):
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"""Save a DataField as a PNG for visual inspection."""
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from PIL import Image
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arr = datafield_to_uint8(field, colormap)
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img = Image.fromarray(arr)
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path = os.path.join(OUT_DIR, f"{name}.png")
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img.save(path)
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print(f" Saved {path} (range: [{field.data.min():.4g}, {field.data.max():.4g}])")
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def make_field(data, xreal=1e-6, yreal=1e-6):
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return DataField(data=data, xreal=xreal, yreal=yreal)
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def main():
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node = FFT2D()
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N = 256
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# --- Test 1: Multi-frequency sine waves ---
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print("Test 1: Multi-frequency sine waves")
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y, x = np.mgrid[0:N, 0:N] / N
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data = (np.sin(2 * np.pi * 10 * x)
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+ 0.7 * np.sin(2 * np.pi * 25 * y)
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+ 0.3 * np.sin(2 * np.pi * (15 * x + 8 * y)))
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field = make_field(data)
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save_field(field, "01_sines_input")
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log_magnitude, magnitude, _, psdf = node.process(field, windowing="hann", level="mean")
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save_field(log_magnitude, "01_sines_log_magnitude")
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save_field(magnitude, "01_sines_magnitude")
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save_field(psdf, "01_sines_psdf")
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# --- Test 2: Real-world-like surface with noise + tilt ---
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print("\nTest 2: Tilted surface with features")
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rng = np.random.default_rng(42)
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data = (50 * x + 30 * y # tilt
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+ np.sin(2 * np.pi * 20 * x) # periodic feature
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+ 0.5 * rng.standard_normal((N, N))) # noise
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field = make_field(data)
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save_field(field, "02_surface_input")
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for level_mode in ["none", "mean", "plane"]:
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result, _, _, _ = node.process(field, windowing="hann", level=level_mode)
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save_field(result, f"02_surface_fft_level_{level_mode}")
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# --- Test 3: Checkerboard pattern ---
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print("\nTest 3: Checkerboard")
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freq = 16
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data = np.sign(np.sin(2 * np.pi * freq * x) * np.sin(2 * np.pi * freq * y))
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field = make_field(data)
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save_field(field, "03_checker_input")
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result, _, _, _ = node.process(field, windowing="none", level="mean")
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save_field(result, "03_checker_fft")
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# --- Test 4: Concentric rings (radial frequency) ---
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print("\nTest 4: Concentric rings")
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r = np.sqrt((x - 0.5)**2 + (y - 0.5)**2)
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data = np.sin(2 * np.pi * 30 * r)
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field = make_field(data)
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save_field(field, "04_rings_input")
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result, _, _, _ = node.process(field, windowing="hann", level="mean")
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save_field(result, "04_rings_fft")
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# --- Test 5: Compare windowing effects ---
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print("\nTest 5: Windowing comparison")
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data = np.sin(2 * np.pi * 10.5 * x) + 0.5 * np.sin(2 * np.pi * 30.3 * y)
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field = make_field(data)
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save_field(field, "05_window_input")
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for win in ["none", "hann", "hamming", "blackman"]:
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result, _, _, _ = node.process(field, windowing=win, level="mean")
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save_field(result, f"05_window_{win}")
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print(f"\nAll outputs saved to {OUT_DIR}/")
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if __name__ == "__main__":
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main()
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