diff --git a/tests/gpu_test/check_model.py b/tests/gpu_test/check_model.py
deleted file mode 100644
index 183a6c1712ceacec2a96d313d41a9f191952bb0d..0000000000000000000000000000000000000000
--- a/tests/gpu_test/check_model.py
+++ /dev/null
@@ -1,10 +0,0 @@
-from sissopp import ModelRegressor
-from pathlib import Path
-
-import numpy as np
-
-model = ModelRegressor(
-    str("models/train_dim_2_model_0.dat"), str("models/test_dim_2_model_0.dat")
-)
-assert model.rmse < 1e-4
-assert model.test_rmse < 1e-4
diff --git a/tests/gpu_test/regression/check_model.py b/tests/gpu_test/regression/check_model.py
index 183a6c1712ceacec2a96d313d41a9f191952bb0d..24c5dde8fc4fc915efa4401874be2e8987efb10d 100644
--- a/tests/gpu_test/regression/check_model.py
+++ b/tests/gpu_test/regression/check_model.py
@@ -1,10 +1,13 @@
-from sissopp import ModelRegressor
-from pathlib import Path
-
 import numpy as np
 
-model = ModelRegressor(
-    str("models/train_dim_2_model_0.dat"), str("models/test_dim_2_model_0.dat")
-)
-assert model.rmse < 1e-4
-assert model.test_rmse < 1e-4
+def get_data(train=True):
+    typ = "train" if train else "test"
+    ref_data = np.genfromtxt(f"ref_models/{typ}_dim_2_model_0.dat", delimiter=",", usecols=(0,1))
+    test_data = np.genfromtxt(f"models/{typ}_dim_2_model_0.dat", delimiter=",", usecols=(0,1))
+    
+    return ref_data, test_data
+
+
+assert np.allclose(*get_data(True))
+assert np.allclose(*get_data(False))
+
diff --git a/tests/gpu_test/regression/feature_space/phi.out b/tests/gpu_test/regression/feature_space/phi.out
deleted file mode 100644
index acb70639c5479bcb39cdb585a6c124a8826cfc40..0000000000000000000000000000000000000000
--- a/tests/gpu_test/regression/feature_space/phi.out
+++ /dev/null
@@ -1,3492 +0,0 @@
-# Number of Features: 3490
-# Maximum Rung of the Calculation: 2
-0
-1
-2
-3
-3|sp
-2|abs
-2|sin
-2|cos
-2|1|mult
-2|1|div
-2|3|div
-3|0|mult
-3|0|div
-3|exp
-3|inv
-3|sq
-3|cb
-2|cbrt
-3|cbrt
-3|abs
-3|sin
-3|cos
-3|1|mult
-3|1|div
-3|2|add
-3|2|sub
-3|2|abd
-3|2|mult
-3|2|div
-1|cb
-0|sq
-0|cb
-0|sp
-0|cbrt
-0|abs
-0|1|div
-0|2|div
-0|3|div
-1|0|mult
-1|0|div
-1|inv
-1|sq
-0|inv
-1|sp
-1|sqrt
-1|cbrt
-1|2|div
-1|3|div
-2|0|mult
-2|0|div
-2|inv
-2|sq
-2|cb
-2|sp
-0|3|div|cb
-0|2|div|0|abs|mult
-0|2|div|0|abs|div
-0|2|div|1|sq|div
-0|2|div|1|sp|div
-0|2|div|1|sqrt|div
-0|2|div|1|cbrt|div
-0|2|div|2|sq|div
-0|2|div|2|cb|div
-0|3|div|0|add
-0|3|div|0|sub
-0|3|div|0|abd
-0|3|div|0|mult
-0|3|div|sq
-0|2|div|0|abs|abd
-0|3|div|sp
-0|3|div|cbrt
-0|3|div|abs
-0|3|div|1|mult
-0|3|div|1|div
-0|3|div|2|mult
-0|3|div|2|div
-0|3|div|3|div
-0|3|div|2|abs|mult
-0|3|div|2|abs|div
-0|3|div|2|sin|mult
-0|3|div|2|sin|div
-0|2|div|3|2|sub|mult
-0|2|div|2|cbrt|div
-0|2|div|3|cbrt|mult
-0|2|div|3|cbrt|div
-0|2|div|3|abs|mult
-0|2|div|3|abs|div
-0|2|div|3|sin|mult
-0|2|div|3|sin|div
-0|2|div|3|cos|mult
-0|2|div|3|cos|div
-0|2|div|3|1|mult|mult
-0|2|div|3|1|mult|div
-0|2|div|3|2|add|mult
-0|2|div|3|2|add|div
-0|3|div|2|cos|mult
-0|2|div|3|2|sub|div
-0|2|div|3|2|abd|mult
-0|2|div|3|2|abd|div
-0|2|div|3|2|mult|div
-0|2|div|1|cb|mult
-0|2|div|1|cb|div
-0|2|div|0|sq|mult
-0|2|div|0|cb|mult
-0|2|div|0|sp|mult
-0|2|div|0|cbrt|mult
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-0|2|div|0|abs|sub
-0|3|div|1|sp|div
-0|3|div|0|sq|mult
-0|3|div|0|cb|mult
-0|3|div|0|sp|mult
-0|3|div|0|cbrt|mult
-0|3|div|0|abs|add
-0|3|div|0|abs|sub
-0|3|div|0|abs|abd
-0|3|div|0|abs|mult
-0|3|div|0|abs|div
-0|3|div|0|2|div|add
-0|3|div|0|2|div|sub
-0|3|div|0|2|div|abd
-0|3|div|1|sq|div
-0|3|div|1|cb|div
-0|3|div|1|sqrt|div
-0|3|div|1|cbrt|div
-0|3|div|2|sq|div
-0|3|div|2|cb|div
-1|0|mult|0|mult
-1|0|mult|inv
-1|0|mult|sq
-1|0|mult|cb
-1|0|mult|sp
-1|0|mult|cbrt
-1|0|mult|abs
-1|0|mult|1|mult
-0|3|div|3|sin|mult
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-0|3|div|2|1|mult|div
-0|3|div|3|0|mult|add
-0|3|div|3|0|mult|sub
-0|3|div|3|0|mult|abd
-0|3|div|3|sq|div
-0|3|div|3|cb|div
-0|3|div|2|cbrt|mult
-0|3|div|2|cbrt|div
-0|3|div|3|cbrt|div
-0|3|div|3|abs|mult
-0|3|div|3|abs|div
-0|2|div|3|cb|div
-0|3|div|3|sin|div
-0|3|div|3|cos|mult
-0|3|div|3|cos|div
-0|3|div|3|1|mult|div
-0|3|div|3|2|add|mult
-0|3|div|3|2|add|div
-0|3|div|3|2|sub|mult
-0|3|div|3|2|sub|div
-0|3|div|3|2|abd|mult
-0|3|div|3|2|abd|div
-0|3|div|3|2|mult|div
-0|3|div|1|cb|mult
-0|1|div|3|0|mult|mult
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-0|1|div|2|mult
-0|1|div|2|div
-0|1|div|3|mult
-0|1|div|3|div
-0|1|div|3|sp|mult
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-0|1|div|2|abs|div
-0|1|div|2|sin|mult
-0|1|div|2|sin|div
-0|1|div|2|cos|mult
-0|1|div|2|cos|div
-0|1|div|2|1|mult|div
-0|1|div|abs
-0|1|div|3|sq|mult
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-0|1|div|3|cb|mult
-0|1|div|3|cb|div
-0|1|div|2|cbrt|mult
-0|1|div|2|cbrt|div
-0|1|div|3|cbrt|mult
-0|1|div|3|cbrt|div
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-0|abs|1|cb|mult
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-0|abs|0|sq|mult
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-0|abs|0|cb|div
-0|abs|0|sp|mult
-0|abs|0|cbrt|mult
-0|abs|0|cbrt|div
-0|1|div|3|cos|mult
-0|abs|1|sq|div
-0|abs|1|sp|div
-0|abs|1|sqrt|div
-0|abs|1|cbrt|div
-0|abs|2|0|mult|div
-0|abs|2|sq|div
-0|abs|2|cb|div
-0|1|div|0|mult
-0|1|div|sq
-0|1|div|cb
-0|1|div|sp
-0|1|div|cbrt
-0|2|div|2|abs|div
-0|2|div|0|mult
-0|2|div|sq
-0|2|div|cb
-0|2|div|sp
-0|2|div|cbrt
-0|2|div|abs
-0|2|div|1|mult
-0|2|div|1|div
-0|2|div|2|div
-0|2|div|3|mult
-0|2|div|3|div
-0|2|div|3|sp|mult
-0|2|div|2|abs|mult
-0|2|div|0|abd
-0|2|div|2|sin|mult
-0|2|div|2|sin|div
-0|2|div|2|cos|mult
-0|2|div|2|cos|div
-0|2|div|2|1|mult|div
-0|2|div|3|0|mult|add
-0|2|div|3|0|mult|sub
-0|2|div|3|0|mult|abd
-0|2|div|3|0|mult|mult
-0|2|div|3|sq|mult
-0|2|div|3|sq|div
-0|2|div|3|cb|mult
-0|1|div|0|cb|mult
-0|1|div|3|cos|div
-0|1|div|3|1|mult|div
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-0|1|div|3|2|add|div
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-0|1|div|3|2|sub|div
-0|1|div|3|2|abd|mult
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-0|1|div|1|cb|div
-0|1|div|0|sq|mult
-1|0|mult|2|mult
-0|1|div|0|sp|mult
-0|1|div|0|cbrt|mult
-0|1|div|0|abs|mult
-0|1|div|0|abs|div
-0|1|div|1|sq|div
-0|1|div|1|sp|div
-0|1|div|1|sqrt|div
-0|1|div|1|cbrt|div
-0|1|div|2|sq|div
-0|1|div|2|cb|div
-0|2|div|0|add
-0|2|div|0|sub
-1|sq|3|2|div|mult
-1|sq|3|sin|mult
-1|sq|3|sin|div
-1|sq|3|cos|mult
-1|sq|3|cos|div
-1|sq|3|1|mult|mult
-1|sq|3|2|add|mult
-1|sq|3|2|add|div
-1|sq|3|2|sub|mult
-1|sq|3|2|sub|div
-1|sq|3|2|abd|mult
-1|sq|3|2|abd|div
-1|sq|3|2|mult|mult
-1|sq|3|2|mult|div
-1|sq|3|abs|div
-1|sq|0|sq|div
-1|sq|0|cb|mult
-1|sq|0|cb|div
-1|sq|0|sp|mult
-1|sq|0|cbrt|mult
-1|sq|0|cbrt|div
-1|sq|0|abs|mult
-1|sq|0|abs|div
-1|sq|0|2|div|mult
-1|sq|0|3|div|mult
-1|sq|1|0|mult|mult
-1|sq|1|0|div|mult
-1|sq|2|1|mult|mult
-1|sq|inv
-1|sq|sq
-1|sq|2|mult
-1|sq|2|div
-1|sq|3|mult
-1|sq|3|div
-1|sq|3|sp|mult
-1|sq|2|abs|mult
-1|sq|2|abs|div
-1|sq|2|sin|mult
-1|sq|2|sin|div
-1|sq|2|cos|mult
-1|sq|2|cos|div
-1|sq|2|0|mult|div
-1|sq|2|3|div|mult
-1|sq|3|0|mult|mult
-1|sq|3|0|mult|div
-1|sq|3|0|div|mult
-1|sq|3|sq|div
-1|sq|3|cb|mult
-1|sq|3|cb|div
-1|sq|2|cbrt|mult
-1|sq|2|cbrt|div
-1|sq|3|cbrt|mult
-1|sq|3|cbrt|div
-1|sq|3|abs|mult
-1|sp|3|cos|div
-1|sp|3|sq|mult
-1|sp|3|sq|div
-1|sp|3|cb|mult
-1|sp|3|cb|div
-1|sp|2|cbrt|mult
-1|sp|2|cbrt|div
-1|sp|3|cbrt|mult
-1|sp|3|cbrt|div
-1|sp|3|abs|mult
-1|sp|3|abs|div
-1|sp|3|sin|mult
-1|sp|3|sin|div
-1|sp|3|cos|mult
-1|sp|3|0|div|mult
-1|sp|3|1|mult|mult
-1|sp|3|2|add|mult
-1|sp|3|2|add|div
-1|sp|3|2|sub|mult
-1|sp|3|2|sub|div
-1|sp|3|2|abd|mult
-1|sp|3|2|abd|div
-1|sp|3|2|mult|mult
-1|sp|3|2|mult|div
-1|sp|3|2|div|mult
-1|sp|0|sq|mult
-1|sp|0|sq|div
-1|sp|3|mult
-1|sq|2|sq|div
-1|sq|2|cb|div
-0|inv|abs
-0|inv|3|0|div|add
-0|inv|3|0|div|sub
-0|inv|3|0|div|abd
-1|sp|0|mult
-1|sp|0|div
-1|sp|inv
-1|sp|sq
-1|sp|cb
-1|sp|2|mult
-1|sp|2|div
-1|sq|0|div
-1|sp|3|div
-1|sp|3|sp|div
-1|sp|2|abs|mult
-1|sp|2|abs|div
-1|sp|2|sin|mult
-1|sp|2|sin|div
-1|sp|2|cos|mult
-1|sp|2|cos|div
-1|sp|2|1|mult|mult
-1|sp|2|3|div|mult
-1|sp|3|0|mult|mult
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-1|0|mult|3|2|add|mult
-1|0|mult|3|2|add|div
-1|0|mult|3|2|sub|mult
-1|0|mult|3|2|sub|div
-1|0|mult|3|2|abd|mult
-1|0|mult|3|2|abd|div
-1|0|mult|3|2|mult|mult
-1|0|mult|3|2|mult|div
-1|0|mult|3|2|div|mult
-1|0|mult|1|cb|mult
-1|0|mult|0|sq|mult
-1|0|mult|3|cos|mult
-1|0|mult|0|sp|mult
-1|0|mult|0|cbrt|mult
-1|0|mult|0|abs|mult
-1|0|mult|0|abs|div
-1|0|mult|0|2|div|mult
-1|0|mult|0|3|div|mult
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-1|0|mult|2|cb|div
-1|0|div|0|div
-1|0|div|sq
-1|0|div|cb
-1|0|div|sp
-1|0|mult|3|0|mult|mult
-1|0|mult|2|div
-1|0|mult|3|mult
-1|0|mult|3|div
-1|0|mult|3|sp|mult
-1|0|mult|3|sp|div
-1|0|mult|2|abs|mult
-1|0|mult|2|abs|div
-1|0|mult|2|sin|mult
-1|0|mult|2|sin|div
-1|0|mult|2|cos|mult
-1|0|mult|2|cos|div
-1|0|mult|2|1|mult|mult
-1|0|mult|2|3|div|mult
-1|0|div|cbrt
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-1|0|mult|3|sq|div
-1|0|mult|3|cb|mult
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-1|0|mult|2|cbrt|mult
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-1|0|mult|3|sin|mult
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-1|0|div|0|sq|div
-1|0|div|3|sin|div
-1|0|div|3|cos|mult
-1|0|div|3|cos|div
-1|0|div|3|1|mult|mult
-1|0|div|3|2|add|mult
-1|0|div|3|2|add|div
-1|0|div|3|2|sub|mult
-1|0|div|3|2|sub|div
-1|0|div|3|2|abd|mult
-1|0|div|3|2|abd|div
-1|0|div|3|2|mult|mult
-1|0|div|3|2|mult|div
-1|0|div|1|cb|mult
-1|0|div|3|sin|mult
-1|0|div|0|cb|div
-1|0|div|0|cbrt|div
-1|0|div|0|abs|mult
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-1|0|div|2|0|mult|div
-1|0|div|2|sq|div
-1|inv|2|1|div|add
-1|inv|2|1|div|sub
-1|inv|2|1|div|abd
-1|inv|3|1|div|add
-1|inv|3|1|div|sub
-1|sq|0|mult
-1|0|div|2|cos|div
-1|0|div|abs
-1|0|div|1|mult
-1|0|div|2|mult
-1|0|div|2|div
-1|0|div|3|mult
-1|0|div|3|div
-1|0|div|3|sp|mult
-1|0|div|2|abs|mult
-1|0|div|2|abs|div
-1|0|div|2|sin|mult
-1|0|div|2|sin|div
-1|0|div|2|cos|mult
-0|abs|3|2|abd|mult
-1|0|div|2|1|mult|mult
-1|0|div|3|0|mult|div
-1|0|div|3|sq|mult
-1|0|div|3|sq|div
-1|0|div|3|cb|mult
-1|0|div|3|cb|div
-1|0|div|2|cbrt|mult
-1|0|div|2|cbrt|div
-1|0|div|3|cbrt|mult
-1|0|div|3|cbrt|div
-1|0|div|3|abs|mult
-1|0|div|3|abs|div
-0|sq|inv
-1|cb|3|2|abd|mult
-1|cb|3|2|abd|div
-1|cb|3|2|mult|mult
-1|cb|3|2|mult|div
-1|cb|3|2|div|mult
-1|cb|0|sq|div
-1|cb|0|cb|div
-1|cb|0|sp|div
-1|cb|0|cbrt|div
-1|cb|0|abs|div
-1|cb|2|0|mult|div
-1|cb|2|sq|div
-1|cb|2|cb|div
-1|cb|3|2|sub|div
-0|sq|sq
-0|sq|1|mult
-0|sq|1|div
-0|sq|2|mult
-0|sq|2|div
-0|sq|3|mult
-0|sq|3|div
-0|sq|3|sp|mult
-0|sq|3|sp|div
-0|sq|2|abs|mult
-0|sq|2|abs|div
-0|sq|2|sin|mult
-1|cb|2|cbrt|div
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-1|cb|2|sin|div
-1|cb|2|cos|mult
-1|cb|2|cos|div
-1|cb|2|1|mult|mult
-1|cb|2|3|div|mult
-1|cb|3|0|mult|mult
-1|cb|3|0|mult|div
-1|cb|3|0|div|mult
-1|cb|3|sq|mult
-1|cb|3|sq|div
-1|cb|3|cb|div
-1|cb|2|cbrt|mult
-0|sq|2|sin|div
-1|cb|3|cbrt|mult
-1|cb|3|cbrt|div
-1|cb|3|abs|mult
-1|cb|3|abs|div
-1|cb|3|sin|mult
-1|cb|3|sin|div
-1|cb|3|cos|mult
-1|cb|3|cos|div
-1|cb|3|1|mult|mult
-1|cb|3|2|add|mult
-1|cb|3|2|add|div
-1|cb|3|2|sub|mult
-0|sq|2|cb|div
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-0|sq|1|sp|div
-0|sq|1|sqrt|div
-0|sq|1|cbrt|div
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-0|cb|inv
-0|cb|sq
-0|cb|cb
-0|cb|abs
-0|cb|1|mult
-0|cb|1|div
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-0|cb|2|div
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-0|cb|3|sp|mult
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-0|sq|2|cos|mult
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-0|sq|2|1|mult|mult
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-0|sq|2|1|div|mult
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-0|sq|3|cb|mult
-0|sq|3|cb|div
-0|sq|2|cbrt|mult
-0|sq|2|cbrt|div
-0|sq|3|cbrt|mult
-1|cb|2|abs|div
-0|sq|3|abs|mult
-0|sq|3|abs|div
-0|sq|3|sin|mult
-0|sq|3|sin|div
-0|sq|3|cos|mult
-0|sq|3|cos|div
-0|sq|3|1|mult|mult
-0|sq|3|1|mult|div
-0|sq|3|1|div|mult
-0|sq|3|2|add|mult
-0|sq|3|2|add|div
-0|sq|3|2|sub|mult
-3|2|div|2|cbrt|add
-3|2|div|3|exp|add
-3|2|div|3|exp|sub
-3|2|div|3|exp|abd
-3|2|div|3|inv|add
-3|2|div|3|inv|sub
-3|2|div|3|inv|abd
-3|2|div|3|sq|add
-3|2|div|3|sq|sub
-3|2|div|3|sq|abd
-3|2|div|3|sq|mult
-3|2|div|3|cb|add
-3|2|div|3|cb|sub
-3|2|div|3|cb|mult
-3|2|div|3|0|mult|mult
-3|2|div|2|cbrt|sub
-3|2|div|2|cbrt|abd
-3|2|div|2|cbrt|div
-3|2|div|3|cbrt|add
-3|2|div|3|cbrt|sub
-3|2|div|3|cbrt|mult
-3|2|div|3|abs|add
-3|2|div|3|abs|sub
-3|2|div|3|abs|abd
-3|2|div|3|abs|mult
-3|2|div|3|abs|div
-3|2|div|3|sin|add
-3|2|div|2|sin|sub
-3|2|div|3|add
-3|2|div|3|sub
-3|2|div|3|mult
-3|2|div|3|sp|add
-3|2|div|3|sp|sub
-3|2|div|3|sp|abd
-3|2|div|3|sp|mult
-3|2|div|2|abs|add
-3|2|div|2|abs|sub
-3|2|div|2|abs|abd
-3|2|div|2|abs|mult
-3|2|div|2|abs|div
-3|2|div|2|sin|add
-3|2|div|3|sin|sub
-3|2|div|2|sin|abd
-3|2|div|2|sin|mult
-3|2|div|2|sin|div
-3|2|div|2|cos|add
-3|2|div|2|cos|sub
-3|2|div|2|cos|abd
-3|2|div|2|cos|mult
-3|2|div|2|cos|div
-3|2|div|2|1|mult|div
-3|2|div|2|3|div|add
-3|2|div|2|3|div|sub
-3|2|div|2|3|div|abd
-3|2|div|2|cb|div
-3|2|div|3|2|mult|abd
-3|2|div|1|cb|div
-3|2|div|0|sq|div
-3|2|div|0|cb|div
-3|2|div|0|cbrt|div
-3|2|div|0|abs|div
-3|2|div|1|0|mult|div
-3|2|div|1|sq|div
-3|2|div|1|sp|div
-3|2|div|1|sqrt|div
-3|2|div|1|cbrt|div
-3|2|div|2|0|mult|div
-3|2|div|2|sq|div
-3|2|div|3|2|mult|sub
-1|cb|0|mult
-1|cb|0|div
-1|cb|inv
-1|cb|sq
-1|cb|cb
-1|cb|2|mult
-1|cb|2|div
-1|cb|3|mult
-1|cb|3|div
-1|cb|3|sp|mult
-1|cb|3|sp|div
-1|cb|2|abs|mult
-3|2|div|3|2|add|mult
-3|2|div|3|sin|abd
-3|2|div|3|sin|mult
-3|2|div|3|sin|div
-3|2|div|3|cos|add
-3|2|div|3|cos|sub
-3|2|div|3|cos|abd
-3|2|div|3|cos|mult
-3|2|div|3|cos|div
-3|2|div|3|1|mult|mult
-3|2|div|3|2|add|add
-3|2|div|3|2|add|sub
-3|2|div|3|2|add|abd
-0|cb|3|sp|div
-3|2|div|3|2|add|div
-3|2|div|3|2|sub|add
-3|2|div|3|2|sub|sub
-3|2|div|3|2|sub|abd
-3|2|div|3|2|sub|mult
-3|2|div|3|2|sub|div
-3|2|div|3|2|abd|add
-3|2|div|3|2|abd|sub
-3|2|div|3|2|abd|abd
-3|2|div|3|2|abd|mult
-3|2|div|3|2|abd|div
-3|2|div|3|2|mult|add
-0|cbrt|3|2|div|mult
-0|cbrt|3|cos|mult
-0|cbrt|3|cos|div
-0|cbrt|3|1|mult|mult
-0|cbrt|3|1|mult|div
-0|cbrt|3|1|div|mult
-0|cbrt|3|2|add|mult
-0|cbrt|3|2|add|div
-0|cbrt|3|2|sub|mult
-0|cbrt|3|2|sub|div
-0|cbrt|3|2|abd|mult
-0|cbrt|3|2|abd|div
-0|cbrt|3|2|mult|mult
-0|cbrt|3|2|mult|div
-0|cbrt|3|sin|div
-0|cbrt|1|cb|mult
-0|cbrt|1|cb|div
-0|cbrt|0|abs|div
-0|cbrt|1|sq|div
-0|cbrt|1|sp|div
-0|cbrt|1|sqrt|div
-0|cbrt|1|cbrt|div
-0|cbrt|2|sq|div
-0|cbrt|2|cb|div
-0|abs|0|add
-0|abs|0|sub
-0|abs|0|abd
-0|cbrt|2|3|div|mult
-0|cbrt|2|div
-0|cbrt|3|mult
-0|cbrt|3|div
-0|cbrt|3|sp|mult
-0|cbrt|2|abs|mult
-0|cbrt|2|abs|div
-0|cbrt|2|sin|mult
-0|cbrt|2|sin|div
-0|cbrt|2|cos|mult
-0|cbrt|2|cos|div
-0|cbrt|2|1|mult|mult
-0|cbrt|2|1|mult|div
-0|cbrt|2|1|div|mult
-0|abs|0|mult
-0|cbrt|3|0|mult|mult
-0|cbrt|3|sq|mult
-0|cbrt|3|sq|div
-0|cbrt|3|cb|mult
-0|cbrt|3|cb|div
-0|cbrt|2|cbrt|mult
-0|cbrt|2|cbrt|div
-0|cbrt|3|cbrt|mult
-0|cbrt|3|cbrt|div
-0|cbrt|3|abs|mult
-0|cbrt|3|abs|div
-0|cbrt|3|sin|mult
-0|abs|3|abs|mult
-0|abs|3|0|mult|sub
-0|abs|3|0|mult|abd
-0|abs|3|0|mult|mult
-0|abs|3|0|mult|div
-0|abs|3|0|div|mult
-0|abs|3|sq|mult
-0|abs|3|sq|div
-0|abs|3|cb|mult
-0|abs|3|cb|div
-0|abs|2|cbrt|mult
-0|abs|2|cbrt|div
-0|abs|3|cbrt|mult
-0|abs|3|cbrt|div
-0|abs|3|0|mult|add
-0|abs|3|abs|div
-0|abs|3|sin|mult
-0|abs|3|sin|div
-0|abs|3|cos|mult
-0|abs|3|cos|div
-0|abs|3|1|mult|mult
-0|abs|3|1|mult|div
-0|abs|3|1|div|mult
-0|abs|3|2|add|mult
-0|abs|3|2|add|div
-0|abs|3|2|sub|mult
-0|abs|3|2|sub|div
-0|abs|3|div
-0|abs|0|div
-0|abs|inv
-0|abs|sq
-0|abs|cb
-0|abs|sp
-0|abs|sqrt
-0|abs|cbrt
-0|abs|1|mult
-0|abs|1|div
-0|abs|2|mult
-0|abs|2|div
-0|abs|3|mult
-0|cbrt|2|mult
-0|abs|3|sp|mult
-0|abs|3|sp|div
-0|abs|2|abs|mult
-0|abs|2|abs|div
-0|abs|2|sin|mult
-0|abs|2|sin|div
-0|abs|2|cos|mult
-0|abs|2|cos|div
-0|abs|2|1|mult|mult
-0|abs|2|1|mult|div
-0|abs|2|1|div|mult
-0|abs|2|3|div|mult
-0|cb|1|sqrt|div
-0|cb|3|2|add|mult
-0|cb|3|2|add|div
-0|cb|3|2|sub|mult
-0|cb|3|2|sub|div
-0|cb|3|2|abd|mult
-0|cb|3|2|abd|div
-0|cb|3|2|mult|mult
-0|cb|3|2|mult|div
-0|cb|3|2|div|mult
-0|cb|1|cb|div
-0|cb|0|abs|div
-0|cb|1|sq|div
-0|cb|1|sp|div
-0|cb|3|1|div|mult
-0|cb|1|cbrt|div
-0|cb|2|sq|div
-0|cb|2|cb|div
-0|cb|2|sp|div
-0|sp|inv
-0|sp|1|mult
-0|sp|1|div
-0|sp|2|mult
-0|sp|2|div
-0|sp|3|mult
-0|sp|3|div
-0|sp|3|sp|div
-0|cb|3|cb|div
-0|cb|2|abs|mult
-0|cb|2|abs|div
-0|cb|2|sin|mult
-0|cb|2|sin|div
-0|cb|2|cos|mult
-0|cb|2|cos|div
-0|cb|2|1|mult|mult
-0|cb|2|1|mult|div
-0|cb|2|1|div|mult
-0|cb|2|3|div|mult
-0|cb|3|0|mult|mult
-0|cb|3|sq|mult
-0|cb|3|sq|div
-0|sp|2|abs|mult
-0|cb|2|cbrt|mult
-0|cb|2|cbrt|div
-0|cb|3|cbrt|mult
-0|cb|3|cbrt|div
-0|cb|3|abs|mult
-0|cb|3|abs|div
-0|cb|3|sin|mult
-0|cb|3|sin|div
-0|cb|3|cos|mult
-0|cb|3|cos|div
-0|cb|3|1|mult|mult
-0|cb|3|1|mult|div
-0|sp|1|sq|div
-0|sp|3|1|div|mult
-0|sp|3|2|add|mult
-0|sp|3|2|add|div
-0|sp|3|2|sub|mult
-0|sp|3|2|sub|div
-0|sp|3|2|abd|mult
-0|sp|3|2|abd|div
-0|sp|3|2|mult|mult
-0|sp|3|2|mult|div
-0|sp|3|2|div|mult
-0|sp|1|cb|mult
-0|sp|1|cb|div
-0|sp|0|abs|div
-0|sp|3|1|mult|div
-0|sp|1|sp|div
-0|sp|1|sqrt|div
-0|sp|1|cbrt|div
-0|sp|2|sq|div
-0|sp|2|cb|div
-0|sp|2|sp|div
-0|cbrt|inv
-0|cbrt|sq
-0|cbrt|cbrt
-0|cbrt|abs
-0|cbrt|1|mult
-0|cbrt|1|div
-0|sp|3|cb|mult
-0|sp|2|abs|div
-0|sp|2|sin|mult
-0|sp|2|sin|div
-0|sp|2|cos|mult
-0|sp|2|cos|div
-0|sp|2|1|mult|mult
-0|sp|2|1|mult|div
-0|sp|2|1|div|mult
-0|sp|2|3|div|mult
-0|sp|3|0|mult|mult
-0|sp|3|sq|mult
-0|sp|3|sq|div
-1|sp|0|cb|mult
-0|sp|3|cb|div
-0|sp|2|cbrt|mult
-0|sp|2|cbrt|div
-0|sp|3|cbrt|mult
-0|sp|3|cbrt|div
-0|sp|3|abs|mult
-0|sp|3|abs|div
-0|sp|3|sin|mult
-0|sp|3|sin|div
-0|sp|3|cos|mult
-0|sp|3|cos|div
-0|sp|3|1|mult|mult
-2|sq|0|cbrt|mult
-2|sq|3|2|mult|add
-2|sq|3|2|mult|sub
-2|sq|3|2|mult|abd
-2|sq|3|2|mult|mult
-2|sq|3|2|div|add
-2|sq|3|2|div|sub
-2|sq|1|cb|mult
-2|sq|1|cb|div
-2|sq|0|sq|div
-2|sq|0|cb|mult
-2|sq|0|cb|div
-2|sq|0|sp|mult
-2|sq|0|sp|div
-2|sq|3|2|abd|div
-2|sq|0|cbrt|div
-2|sq|0|abs|mult
-2|sq|0|abs|div
-2|sq|0|1|div|mult
-2|sq|0|3|div|mult
-2|sq|1|0|mult|mult
-2|sq|1|0|mult|div
-2|sq|1|0|div|mult
-2|sq|1|sq|div
-2|sq|1|sp|mult
-2|sq|1|sp|div
-2|sq|1|sqrt|mult
-2|sq|3|1|mult|div
-2|sq|3|abs|add
-2|sq|3|abs|sub
-2|sq|3|abs|mult
-2|sq|3|abs|div
-2|sq|3|sin|add
-2|sq|3|sin|sub
-2|sq|3|sin|mult
-2|sq|3|sin|div
-2|sq|3|cos|add
-2|sq|3|cos|sub
-2|sq|3|cos|mult
-2|sq|3|cos|div
-2|sq|3|1|mult|mult
-2|sq|1|sqrt|div
-2|sq|3|1|div|mult
-2|sq|3|2|add|add
-2|sq|3|2|add|sub
-2|sq|3|2|add|mult
-2|sq|3|2|add|div
-2|sq|3|2|sub|add
-2|sq|3|2|sub|sub
-2|sq|3|2|sub|mult
-2|sq|3|2|sub|div
-2|sq|3|2|abd|add
-2|sq|3|2|abd|sub
-2|sq|3|2|abd|mult
-2|cb|2|cos|add
-2|cb|3|sp|abd
-2|cb|3|sp|mult
-2|cb|3|sp|div
-2|cb|2|abs|add
-2|cb|2|abs|sub
-2|cb|2|abs|abd
-2|cb|2|abs|mult
-2|cb|2|abs|div
-2|cb|2|sin|add
-2|cb|2|sin|sub
-2|cb|2|sin|abd
-2|cb|2|sin|mult
-2|cb|2|sin|div
-2|cb|3|sp|sub
-2|cb|2|cos|sub
-2|cb|2|cos|abd
-2|cb|2|cos|mult
-2|cb|2|cos|div
-2|cb|2|1|mult|mult
-2|cb|2|1|div|mult
-2|cb|2|3|div|add
-2|cb|2|3|div|sub
-2|cb|2|3|div|abd
-2|cb|2|3|div|mult
-2|cb|3|0|mult|mult
-2|cb|3|0|mult|div
-2|cb|sin
-2|sq|1|cbrt|mult
-2|sq|1|cbrt|div
-2|sq|1|3|div|mult
-2|sq|2|0|mult|mult
-2|sq|2|0|div|mult
-2|sq|2|inv|add
-2|sq|2|inv|sub
-2|cb|0|mult
-2|cb|0|div
-2|cb|inv
-2|cb|sq
-2|cb|cb
-2|cb|abs
-2|sq|3|cbrt|div
-2|cb|cos
-2|cb|1|mult
-2|cb|1|div
-2|cb|2|add
-2|cb|2|sub
-2|cb|2|abd
-2|cb|3|add
-2|cb|3|sub
-2|cb|3|abd
-2|cb|3|mult
-2|cb|3|div
-2|cb|3|sp|add
-2|inv|3|2|sub|abd
-2|inv|3|abs|sub
-2|inv|3|abs|abd
-2|inv|3|sin|add
-2|inv|3|sin|sub
-2|inv|3|sin|abd
-2|inv|3|cos|add
-2|inv|3|cos|sub
-2|inv|3|cos|abd
-2|inv|3|2|add|add
-2|inv|3|2|add|sub
-2|inv|3|2|add|abd
-2|inv|3|2|sub|add
-2|inv|3|2|sub|sub
-2|inv|3|abs|add
-2|inv|3|2|abd|add
-2|inv|3|2|abd|sub
-2|inv|3|2|abd|abd
-2|inv|3|2|mult|add
-2|inv|3|2|mult|sub
-2|inv|3|2|mult|abd
-2|inv|3|2|div|add
-2|inv|3|2|div|sub
-2|inv|3|2|div|abd
-2|sq|0|mult
-2|sq|0|div
-2|sq|inv
-2|inv|3|inv|add
-2|inv|2|abs|abd
-2|inv|2|sin|add
-2|inv|2|sin|sub
-2|inv|2|sin|abd
-2|inv|2|cos|add
-2|inv|2|cos|sub
-2|inv|2|cos|abd
-2|inv|2|3|div|add
-2|inv|2|3|div|sub
-2|inv|2|3|div|abd
-2|inv|3|exp|add
-2|inv|3|exp|sub
-2|inv|3|exp|abd
-2|sq|sq
-2|inv|3|inv|sub
-2|inv|3|inv|abd
-2|inv|3|sq|add
-2|inv|3|sq|sub
-2|inv|3|sq|abd
-2|inv|3|cb|add
-2|inv|3|cb|sub
-2|inv|2|cbrt|add
-2|inv|2|cbrt|sub
-2|inv|2|cbrt|abd
-2|inv|3|cbrt|add
-2|inv|3|cbrt|sub
-2|sq|3|sq|add
-2|sq|2|cos|div
-2|sq|2|1|mult|mult
-2|sq|2|1|div|mult
-2|sq|2|3|div|add
-2|sq|2|3|div|sub
-2|sq|2|3|div|mult
-2|sq|3|0|mult|mult
-2|sq|3|0|mult|div
-2|sq|3|0|div|mult
-2|sq|3|exp|add
-2|sq|3|exp|sub
-2|sq|3|inv|add
-2|sq|3|inv|sub
-2|sq|2|cos|mult
-2|sq|3|sq|sub
-2|sq|3|sq|abd
-2|sq|3|sq|div
-2|sq|3|cb|add
-2|sq|3|cb|sub
-2|sq|3|cb|mult
-2|sq|3|cb|div
-2|sq|2|cbrt|add
-2|sq|2|cbrt|sub
-2|sq|3|cbrt|add
-2|sq|3|cbrt|sub
-2|sq|3|cbrt|mult
-2|sq|3|sp|abd
-2|sq|sin
-2|sq|cos
-2|sq|1|mult
-2|sq|1|div
-2|sq|2|add
-2|sq|2|sub
-2|sq|3|add
-2|sq|3|sub
-2|sq|3|mult
-2|sq|3|div
-2|sq|3|sp|add
-2|sq|3|sp|sub
-2|cb|3|0|div|mult
-2|sq|3|sp|mult
-2|sq|3|sp|div
-2|sq|2|abs|add
-2|sq|2|abs|sub
-2|sq|2|abs|mult
-2|sq|2|abs|div
-2|sq|2|sin|add
-2|sq|2|sin|sub
-2|sq|2|sin|mult
-2|sq|2|sin|div
-2|sq|2|cos|add
-2|sq|2|cos|sub
-2|sp|3|cbrt|sub
-2|sp|3|inv|add
-2|sp|3|inv|sub
-2|sp|3|sq|add
-2|sp|3|sq|sub
-2|sp|3|sq|mult
-2|sp|3|sq|div
-2|sp|3|cb|add
-2|sp|3|cb|sub
-2|sp|3|cb|mult
-2|sp|3|cb|div
-2|sp|2|cbrt|add
-2|sp|2|cbrt|sub
-2|sp|3|cbrt|add
-2|sp|3|exp|sub
-2|sp|3|cbrt|mult
-2|sp|3|cbrt|div
-2|sp|3|abs|add
-2|sp|3|abs|sub
-2|sp|3|abs|mult
-2|sp|3|abs|div
-2|sp|3|sin|add
-2|sp|3|sin|sub
-2|sp|3|sin|mult
-2|sp|3|sin|div
-2|sp|3|cos|add
-2|sp|3|cos|sub
-2|sp|2|cos|add
-2|sp|3|div
-2|sp|3|sp|add
-2|sp|3|sp|sub
-2|sp|3|sp|abd
-2|sp|3|sp|div
-2|sp|2|abs|add
-2|sp|2|abs|sub
-2|sp|2|abs|mult
-2|sp|2|abs|div
-2|sp|2|sin|add
-2|sp|2|sin|sub
-2|sp|2|sin|mult
-2|sp|2|sin|div
-2|sp|3|cos|mult
-2|sp|2|cos|sub
-2|sp|2|cos|mult
-2|sp|2|cos|div
-2|sp|2|1|mult|mult
-2|sp|2|1|div|mult
-2|sp|2|3|div|add
-2|sp|2|3|div|sub
-2|sp|2|3|div|mult
-2|sp|3|0|mult|mult
-2|sp|3|0|mult|div
-2|sp|3|0|div|mult
-2|sp|3|exp|add
-2|sp|1|sqrt|mult
-2|sp|0|sp|div
-2|sp|0|cbrt|mult
-2|sp|0|cbrt|div
-2|sp|0|abs|mult
-2|sp|0|abs|div
-2|sp|0|1|div|mult
-2|sp|0|3|div|mult
-2|sp|1|0|mult|mult
-2|sp|1|0|mult|div
-2|sp|1|0|div|mult
-2|sp|1|sq|mult
-2|sp|1|sq|div
-2|sp|1|sp|div
-2|sp|0|cb|div
-2|sp|1|sqrt|div
-2|sp|1|cbrt|mult
-2|sp|1|cbrt|div
-2|sp|1|3|div|mult
-2|sp|2|0|mult|mult
-2|sp|2|0|div|mult
-2|sp|2|inv|add
-2|sp|2|inv|sub
-2|sp|2|sq|add
-2|sp|2|sq|sub
-2|sp|2|cb|add
-2|sp|2|cb|sub
-2|sp|3|2|abd|sub
-2|sp|3|cos|div
-2|sp|3|1|mult|mult
-2|sp|3|1|mult|div
-2|sp|3|1|div|mult
-2|sp|3|2|add|add
-2|sp|3|2|add|sub
-2|sp|3|2|add|mult
-2|sp|3|2|add|div
-2|sp|3|2|sub|add
-2|sp|3|2|sub|sub
-2|sp|3|2|sub|mult
-2|sp|3|2|sub|div
-2|sp|3|2|abd|add
-2|sp|3|mult
-2|sp|3|2|abd|mult
-2|sp|3|2|abd|div
-2|sp|3|2|mult|add
-2|sp|3|2|mult|sub
-2|sp|3|2|mult|mult
-2|sp|3|2|div|add
-2|sp|3|2|div|sub
-2|sp|1|cb|mult
-2|sp|1|cb|div
-2|sp|0|sq|mult
-2|sp|0|sq|div
-2|sp|0|cb|mult
-2|cb|3|1|div|mult
-2|cb|3|abs|div
-2|cb|3|sin|add
-2|cb|3|sin|sub
-2|cb|3|sin|abd
-2|cb|3|sin|mult
-2|cb|3|sin|div
-2|cb|3|cos|add
-2|cb|3|cos|sub
-2|cb|3|cos|abd
-2|cb|3|cos|mult
-2|cb|3|cos|div
-2|cb|3|1|mult|mult
-2|cb|3|1|mult|div
-2|cb|3|abs|mult
-2|cb|3|2|add|add
-2|cb|3|2|add|sub
-2|cb|3|2|add|abd
-2|cb|3|2|add|mult
-2|cb|3|2|add|div
-2|cb|3|2|sub|add
-2|cb|3|2|sub|sub
-2|cb|3|2|sub|abd
-2|cb|3|2|sub|mult
-2|cb|3|2|sub|div
-2|cb|3|2|abd|add
-2|cb|3|2|abd|sub
-2|cb|3|cb|abd
-2|cb|3|exp|add
-2|cb|3|exp|sub
-2|cb|3|exp|abd
-2|cb|3|inv|add
-2|cb|3|inv|sub
-2|cb|3|inv|abd
-2|cb|3|sq|add
-2|cb|3|sq|sub
-2|cb|3|sq|abd
-2|cb|3|sq|mult
-2|cb|3|sq|div
-2|cb|3|cb|add
-2|cb|3|cb|sub
-2|cb|3|2|abd|abd
-2|cb|3|cb|div
-2|cb|2|cbrt|add
-2|cb|2|cbrt|sub
-2|cb|2|cbrt|abd
-2|cb|3|cbrt|add
-2|cb|3|cbrt|sub
-2|cb|3|cbrt|abd
-2|cb|3|cbrt|mult
-2|cb|3|cbrt|div
-2|cb|3|abs|add
-2|cb|3|abs|sub
-2|cb|3|abs|abd
-2|cb|2|sq|sub
-2|cb|1|sp|mult
-2|cb|1|sp|div
-2|cb|1|sqrt|mult
-2|cb|1|sqrt|div
-2|cb|1|cbrt|mult
-2|cb|1|cbrt|div
-2|cb|1|3|div|mult
-2|cb|2|0|mult|mult
-2|cb|2|0|div|mult
-2|cb|2|inv|add
-2|cb|2|inv|sub
-2|cb|2|inv|abd
-2|cb|2|sq|add
-2|cb|1|sq|div
-2|cb|2|sq|abd
-2|sp|0|mult
-2|sp|0|div
-2|sp|inv
-2|sp|sin
-2|sp|cos
-2|sp|1|mult
-2|sp|1|div
-2|sp|2|add
-2|sp|2|sub
-2|sp|3|add
-2|sp|3|sub
-2|cb|0|cb|div
-2|cb|3|2|abd|mult
-2|cb|3|2|abd|div
-2|cb|3|2|mult|add
-2|cb|3|2|mult|sub
-2|cb|3|2|mult|abd
-2|cb|3|2|mult|mult
-2|cb|3|2|div|add
-2|cb|3|2|div|sub
-2|cb|3|2|div|abd
-2|cb|1|cb|div
-2|cb|0|sq|mult
-2|cb|0|sq|div
-2|inv|2|abs|sub
-2|cb|0|sp|mult
-2|cb|0|sp|div
-2|cb|0|cbrt|mult
-2|cb|0|cbrt|div
-2|cb|0|abs|mult
-2|cb|0|abs|div
-2|cb|0|1|div|mult
-2|cb|0|3|div|mult
-2|cb|1|0|mult|mult
-2|cb|1|0|mult|div
-2|cb|1|0|div|mult
-2|cb|1|sq|mult
-1|2|div|1|mult
-1|cbrt|2|0|mult|div
-1|cbrt|2|sq|div
-1|cbrt|2|cb|div
-1|2|div|0|mult
-1|2|div|0|div
-1|2|div|sq
-1|2|div|cb
-1|2|div|sp
-1|2|div|cbrt
-1|2|div|abs
-1|2|div|1|add
-1|2|div|1|sub
-1|2|div|1|abd
-1|cbrt|1|0|div|mult
-1|2|div|2|div
-1|2|div|3|mult
-1|2|div|3|div
-1|2|div|3|sp|mult
-1|2|div|2|abs|mult
-1|2|div|2|abs|div
-1|2|div|2|sin|mult
-1|2|div|2|sin|div
-1|2|div|2|cos|mult
-1|2|div|2|cos|div
-1|2|div|2|1|mult|add
-1|2|div|2|1|mult|sub
-1|cbrt|3|2|div|mult
-1|cbrt|3|sin|mult
-1|cbrt|3|sin|div
-1|cbrt|3|cos|mult
-1|cbrt|3|cos|div
-1|cbrt|3|1|mult|mult
-1|cbrt|3|2|add|mult
-1|cbrt|3|2|add|div
-1|cbrt|3|2|sub|mult
-1|cbrt|3|2|sub|div
-1|cbrt|3|2|abd|mult
-1|cbrt|3|2|abd|div
-1|cbrt|3|2|mult|mult
-1|cbrt|3|2|mult|div
-1|2|div|2|1|mult|abd
-1|cbrt|0|sq|mult
-1|cbrt|0|sq|div
-1|cbrt|0|cb|mult
-1|cbrt|0|cb|div
-1|cbrt|0|sp|mult
-1|cbrt|0|cbrt|mult
-1|cbrt|0|cbrt|div
-1|cbrt|0|abs|mult
-1|cbrt|0|abs|div
-1|cbrt|0|2|div|mult
-1|cbrt|0|3|div|mult
-1|cbrt|1|0|mult|mult
-1|2|div|2|0|mult|div
-1|2|div|0|sq|div
-1|2|div|0|cb|mult
-1|2|div|0|cb|div
-1|2|div|0|sp|mult
-1|2|div|0|cbrt|mult
-1|2|div|0|cbrt|div
-1|2|div|0|abs|mult
-1|2|div|0|abs|div
-1|2|div|1|0|mult|mult
-1|2|div|1|sq|mult
-1|2|div|1|sp|mult
-1|2|div|1|sqrt|mult
-1|2|div|1|cbrt|mult
-1|2|div|0|sq|mult
-1|2|div|2|sq|div
-1|2|div|2|cb|div
-1|3|div|0|mult
-1|3|div|0|div
-1|3|div|sq
-1|3|div|cb
-1|3|div|sp
-1|3|div|cbrt
-1|3|div|abs
-1|3|div|1|add
-1|3|div|1|sub
-1|3|div|1|abd
-1|2|div|3|cos|mult
-1|2|div|3|0|mult|mult
-1|2|div|3|0|mult|div
-1|2|div|3|sq|mult
-1|2|div|3|sq|div
-1|2|div|3|cb|mult
-1|2|div|3|cb|div
-1|2|div|2|cbrt|div
-1|2|div|3|cbrt|mult
-1|2|div|3|cbrt|div
-1|2|div|3|abs|mult
-1|2|div|3|abs|div
-1|2|div|3|sin|mult
-1|2|div|3|sin|div
-1|cbrt|3|abs|div
-1|2|div|3|cos|div
-1|2|div|3|1|mult|add
-1|2|div|3|1|mult|sub
-1|2|div|3|1|mult|mult
-1|2|div|3|2|add|mult
-1|2|div|3|2|add|div
-1|2|div|3|2|sub|mult
-1|2|div|3|2|sub|div
-1|2|div|3|2|abd|mult
-1|2|div|3|2|abd|div
-1|2|div|3|2|mult|div
-1|2|div|1|cb|mult
-1|sqrt|2|cbrt|mult
-1|sqrt|2|sin|mult
-1|sqrt|2|sin|div
-1|sqrt|2|cos|mult
-1|sqrt|2|cos|div
-1|sqrt|2|1|mult|mult
-1|sqrt|2|3|div|mult
-1|sqrt|3|0|mult|mult
-1|sqrt|3|0|mult|div
-1|sqrt|3|0|div|mult
-1|sqrt|3|sq|mult
-1|sqrt|3|sq|div
-1|sqrt|3|cb|mult
-1|sqrt|3|cb|div
-1|sqrt|2|abs|div
-1|sqrt|2|cbrt|div
-1|sqrt|3|cbrt|mult
-1|sqrt|3|cbrt|div
-1|sqrt|3|abs|mult
-1|sqrt|3|abs|div
-1|sqrt|3|sin|mult
-1|sqrt|3|sin|div
-1|sqrt|3|cos|mult
-1|sqrt|3|cos|div
-1|sqrt|3|1|mult|mult
-1|sqrt|3|2|add|mult
-1|sqrt|3|2|add|div
-1|sp|2|sp|div
-1|sp|0|cb|div
-1|sp|0|sp|div
-1|sp|0|cbrt|mult
-1|sp|0|cbrt|div
-1|sp|0|abs|mult
-1|sp|0|abs|div
-1|sp|0|2|div|mult
-1|sp|0|3|div|mult
-1|sp|1|0|mult|mult
-1|sp|1|0|div|mult
-1|sp|2|0|mult|div
-1|sp|2|sq|div
-1|sp|2|cb|div
-1|sqrt|3|2|sub|mult
-1|sqrt|0|mult
-1|sqrt|0|div
-1|sqrt|inv
-1|sqrt|cb
-1|sqrt|sqrt
-1|sqrt|cbrt
-1|sqrt|2|mult
-1|sqrt|2|div
-1|sqrt|3|mult
-1|sqrt|3|div
-1|sqrt|3|sp|mult
-1|sqrt|2|abs|mult
-1|cbrt|2|3|div|mult
-1|cbrt|cbrt
-1|cbrt|2|mult
-1|cbrt|2|div
-1|cbrt|3|mult
-1|cbrt|3|div
-1|cbrt|3|sp|mult
-1|cbrt|2|abs|mult
-1|cbrt|2|abs|div
-1|cbrt|2|sin|mult
-1|cbrt|2|sin|div
-1|cbrt|2|cos|mult
-1|cbrt|2|cos|div
-1|cbrt|2|1|mult|mult
-1|cbrt|sq
-1|cbrt|3|0|mult|mult
-1|cbrt|3|0|mult|div
-1|cbrt|3|0|div|mult
-1|cbrt|3|sq|mult
-1|cbrt|3|sq|div
-1|cbrt|3|cb|mult
-1|cbrt|3|cb|div
-1|cbrt|2|cbrt|mult
-1|cbrt|2|cbrt|div
-1|cbrt|3|cbrt|mult
-1|cbrt|3|cbrt|div
-1|cbrt|3|abs|mult
-1|sqrt|0|cbrt|div
-1|sqrt|3|2|sub|div
-1|sqrt|3|2|abd|mult
-1|sqrt|3|2|abd|div
-1|sqrt|3|2|mult|mult
-1|sqrt|3|2|mult|div
-1|sqrt|3|2|div|mult
-1|sqrt|0|sq|mult
-1|sqrt|0|sq|div
-1|sqrt|0|cb|mult
-1|sqrt|0|cb|div
-1|sqrt|0|sp|mult
-1|sqrt|0|cbrt|mult
-1|3|div|1|mult
-1|sqrt|0|abs|mult
-1|sqrt|0|abs|div
-1|sqrt|0|2|div|mult
-1|sqrt|0|3|div|mult
-1|sqrt|1|0|mult|mult
-1|sqrt|1|0|div|mult
-1|sqrt|2|0|mult|div
-1|sqrt|2|sq|div
-1|sqrt|2|cb|div
-1|cbrt|0|mult
-1|cbrt|0|div
-1|cbrt|inv
-2|0|div|2|abs|mult
-2|0|mult|1|3|div|mult
-2|0|div|0|div
-2|0|div|sq
-2|0|div|cb
-2|0|div|sp
-2|0|div|cbrt
-2|0|div|abs
-2|0|div|1|mult
-2|0|div|1|div
-2|0|div|2|mult
-2|0|div|3|mult
-2|0|div|3|div
-2|0|div|3|sp|mult
-2|0|mult|1|cbrt|div
-2|0|div|2|abs|div
-2|0|div|2|sin|mult
-2|0|div|2|sin|div
-2|0|div|2|cos|mult
-2|0|div|2|cos|div
-2|0|div|2|1|mult|mult
-2|0|div|3|0|mult|div
-2|0|div|3|0|div|add
-2|0|div|3|0|div|sub
-2|0|div|3|0|div|abd
-2|0|div|3|sq|mult
-2|0|div|3|sq|div
-2|0|mult|0|2|div|abd
-2|0|mult|1|cb|div
-2|0|mult|0|sq|mult
-2|0|mult|0|cb|mult
-2|0|mult|0|sp|mult
-2|0|mult|0|cbrt|mult
-2|0|mult|0|abs|add
-2|0|mult|0|abs|sub
-2|0|mult|0|abs|abd
-2|0|mult|0|abs|mult
-2|0|mult|0|abs|div
-2|0|mult|0|1|div|mult
-2|0|mult|0|2|div|add
-2|0|mult|0|2|div|sub
-2|0|div|3|cb|mult
-2|0|mult|0|3|div|add
-2|0|mult|0|3|div|sub
-2|0|mult|0|3|div|abd
-2|0|mult|0|3|div|mult
-2|0|mult|1|0|mult|mult
-2|0|mult|1|sq|mult
-2|0|mult|1|sq|div
-2|0|mult|1|sp|mult
-2|0|mult|1|sp|div
-2|0|mult|1|sqrt|mult
-2|0|mult|1|sqrt|div
-2|0|mult|1|cbrt|mult
-2|inv|nexp
-2|0|div|1|0|mult|div
-2|0|div|1|sq|mult
-2|0|div|1|sq|div
-2|0|div|0|inv|add
-2|0|div|0|inv|sub
-2|0|div|0|inv|abd
-2|0|div|1|sp|mult
-2|0|div|1|sp|div
-2|0|div|1|sqrt|mult
-2|0|div|1|sqrt|div
-2|0|div|1|cbrt|mult
-2|0|div|1|cbrt|div
-2|inv|exp
-2|0|div|0|abs|div
-2|inv|abs
-2|inv|sin
-2|inv|cos
-2|inv|2|add
-2|inv|2|sub
-2|inv|2|abd
-2|inv|3|add
-2|inv|3|sub
-2|inv|3|sp|add
-2|inv|3|sp|sub
-2|inv|3|sp|abd
-2|inv|2|abs|add
-2|0|div|3|2|add|mult
-2|0|div|3|cb|div
-2|0|div|2|cbrt|mult
-2|0|div|3|cbrt|mult
-2|0|div|3|cbrt|div
-2|0|div|3|abs|mult
-2|0|div|3|abs|div
-2|0|div|3|sin|mult
-2|0|div|3|sin|div
-2|0|div|3|cos|mult
-2|0|div|3|cos|div
-2|0|div|3|1|mult|mult
-2|0|div|3|1|mult|div
-2|0|mult|1|cb|mult
-2|0|div|3|2|add|div
-2|0|div|3|2|sub|mult
-2|0|div|3|2|sub|div
-2|0|div|3|2|abd|mult
-2|0|div|3|2|abd|div
-2|0|div|3|2|mult|mult
-2|0|div|1|cb|mult
-2|0|div|1|cb|div
-2|0|div|0|sq|div
-2|0|div|0|cb|div
-2|0|div|0|cbrt|div
-2|0|div|0|abs|mult
-1|3|div|0|cbrt|mult
-1|3|div|3|2|add|mult
-1|3|div|3|2|add|div
-1|3|div|3|2|sub|mult
-1|3|div|3|2|sub|div
-1|3|div|3|2|abd|mult
-1|3|div|3|2|abd|div
-1|3|div|3|2|mult|div
-1|3|div|1|cb|mult
-1|3|div|0|sq|mult
-1|3|div|0|sq|div
-1|3|div|0|cb|mult
-1|3|div|0|cb|div
-1|3|div|0|sp|mult
-1|3|div|3|1|mult|sub
-1|3|div|0|cbrt|div
-1|3|div|0|abs|mult
-1|3|div|0|abs|div
-1|3|div|1|0|mult|mult
-1|3|div|1|sq|mult
-1|3|div|1|sp|mult
-1|3|div|1|sqrt|mult
-1|3|div|1|cbrt|mult
-1|3|div|1|2|div|add
-1|3|div|1|2|div|sub
-1|3|div|1|2|div|abd
-1|3|div|2|0|mult|div
-1|3|div|3|0|mult|div
-1|3|div|2|mult
-1|3|div|2|div
-1|3|div|3|div
-1|3|div|2|abs|mult
-1|3|div|2|abs|div
-1|3|div|2|sin|mult
-1|3|div|2|sin|div
-1|3|div|2|cos|mult
-1|3|div|2|cos|div
-1|3|div|2|1|mult|add
-1|3|div|2|1|mult|sub
-1|3|div|2|1|mult|abd
-1|3|div|2|1|mult|mult
-1|3|div|2|sq|div
-1|3|div|3|sq|div
-1|3|div|3|cb|div
-1|3|div|2|cbrt|mult
-1|3|div|2|cbrt|div
-1|3|div|3|cbrt|div
-1|3|div|3|abs|mult
-1|3|div|3|abs|div
-1|3|div|3|sin|mult
-1|3|div|3|sin|div
-1|3|div|3|cos|mult
-1|3|div|3|cos|div
-1|3|div|3|1|mult|add
-2|0|mult|3|sin|div
-2|0|mult|3|0|mult|sub
-2|0|mult|3|0|mult|abd
-2|0|mult|3|0|mult|mult
-2|0|mult|3|sq|mult
-2|0|mult|3|sq|div
-2|0|mult|3|cb|mult
-2|0|mult|3|cb|div
-2|0|mult|2|cbrt|mult
-2|0|mult|3|cbrt|mult
-2|0|mult|3|cbrt|div
-2|0|mult|3|abs|mult
-2|0|mult|3|abs|div
-2|0|mult|3|sin|mult
-2|0|mult|3|0|mult|add
-2|0|mult|3|cos|mult
-2|0|mult|3|cos|div
-2|0|mult|3|1|mult|mult
-2|0|mult|3|1|mult|div
-2|0|mult|3|1|div|mult
-2|0|mult|3|2|add|mult
-2|0|mult|3|2|add|div
-2|0|mult|3|2|sub|mult
-2|0|mult|3|2|sub|div
-2|0|mult|3|2|abd|mult
-2|0|mult|3|2|abd|div
-2|0|mult|3|2|mult|mult
-2|0|mult|3|mult
-2|0|mult|0|add
-2|0|mult|0|sub
-2|0|mult|0|abd
-2|0|mult|0|mult
-2|0|mult|inv
-2|0|mult|sq
-2|0|mult|cb
-2|0|mult|cbrt
-2|0|mult|abs
-2|0|mult|1|mult
-2|0|mult|1|div
-2|0|mult|2|mult
-3|2|div|2|div
-2|0|mult|3|div
-2|0|mult|3|sp|mult
-2|0|mult|3|sp|div
-2|0|mult|2|abs|mult
-2|0|mult|2|abs|div
-2|0|mult|2|sin|mult
-2|0|mult|2|sin|div
-2|0|mult|2|cos|mult
-2|0|mult|2|cos|div
-2|0|mult|2|1|mult|mult
-2|0|mult|2|1|div|mult
-2|0|mult|2|3|div|mult
-3|inv|3|exp|sub
-3|inv|2|abs|add
-3|inv|2|abs|sub
-3|inv|2|abs|abd
-3|inv|2|sin|add
-3|inv|2|sin|sub
-3|inv|2|sin|abd
-3|inv|2|cos|add
-3|inv|2|cos|sub
-3|inv|2|cos|abd
-3|inv|2|3|div|add
-3|inv|2|3|div|sub
-3|inv|2|3|div|abd
-3|inv|3|exp|add
-3|inv|3|sp|abd
-3|inv|3|exp|abd
-3|sq|0|mult
-3|sq|0|div
-3|sq|inv
-3|sq|sq
-3|sq|sin
-3|sq|cos
-3|sq|1|mult
-3|sq|1|div
-3|sq|2|add
-3|sq|2|sub
-3|sq|2|abd
-3|exp|2|3|div|abd
-3|exp|3|sp|sub
-3|exp|3|sp|abd
-3|exp|2|abs|add
-3|exp|2|abs|sub
-3|exp|2|abs|abd
-3|exp|2|sin|add
-3|exp|2|sin|sub
-3|exp|2|sin|abd
-3|exp|2|cos|add
-3|exp|2|cos|sub
-3|exp|2|cos|abd
-3|exp|2|3|div|add
-3|exp|2|3|div|sub
-3|sq|2|mult
-3|inv|exp
-3|inv|nexp
-3|inv|abs
-3|inv|sin
-3|inv|cos
-3|inv|2|add
-3|inv|2|sub
-3|inv|2|abd
-3|inv|3|add
-3|inv|3|sub
-3|inv|3|sp|add
-3|inv|3|sp|sub
-3|sq|0|sp|div
-3|sq|3|exp|sub
-3|sq|3|inv|add
-3|sq|3|inv|sub
-3|sq|2|cbrt|div
-3|sq|3|abs|div
-3|sq|3|sin|div
-3|sq|3|cos|div
-3|sq|3|2|add|div
-3|sq|3|2|sub|div
-3|sq|3|2|abd|div
-3|sq|1|cb|div
-3|sq|0|sq|div
-3|sq|0|cb|div
-3|sq|3|exp|add
-3|sq|0|cbrt|div
-3|sq|0|abs|div
-3|sq|1|0|mult|div
-3|sq|1|sq|div
-3|sq|1|sp|div
-3|sq|1|sqrt|div
-3|sq|1|cbrt|div
-3|sq|2|0|mult|div
-3|sq|2|sq|div
-3|sq|2|cb|div
-3|cb|0|mult
-3|cb|0|div
-3|sq|2|sin|mult
-3|sq|2|div
-3|sq|3|add
-3|sq|3|sub
-3|sq|3|sp|add
-3|sq|3|sp|sub
-3|sq|3|sp|abd
-3|sq|2|abs|add
-3|sq|2|abs|sub
-3|sq|2|abs|abd
-3|sq|2|abs|mult
-3|sq|2|abs|div
-3|sq|2|sin|add
-3|sq|2|sin|sub
-3|exp|3|sp|add
-3|sq|2|sin|div
-3|sq|2|cos|add
-3|sq|2|cos|sub
-3|sq|2|cos|mult
-3|sq|2|cos|div
-3|sq|2|1|mult|mult
-3|sq|2|1|mult|div
-3|sq|2|1|div|mult
-3|sq|2|3|div|add
-3|sq|2|3|div|sub
-3|sq|3|0|mult|mult
-3|sq|3|0|div|mult
-3|0|mult|2|cos|mult
-3|0|mult|sp
-3|0|mult|cbrt
-3|0|mult|abs
-3|0|mult|1|mult
-3|0|mult|1|div
-3|0|mult|2|mult
-3|0|mult|2|div
-3|0|mult|3|mult
-3|0|mult|3|sp|mult
-3|0|mult|2|abs|mult
-3|0|mult|2|abs|div
-3|0|mult|2|sin|mult
-3|0|mult|2|sin|div
-3|0|mult|cb
-3|0|mult|2|cos|div
-3|0|mult|2|1|mult|mult
-3|0|mult|2|1|mult|div
-3|0|mult|2|1|div|mult
-3|0|mult|2|cbrt|div
-3|0|mult|3|abs|div
-3|0|mult|3|sin|div
-3|0|mult|3|cos|div
-3|0|mult|3|2|add|div
-3|0|mult|3|2|sub|div
-3|0|mult|3|2|abd|div
-3|0|mult|1|cb|div
-2|3|div|0|cbrt|div
-2|3|div|3|sq|div
-2|3|div|3|cb|div
-2|3|div|3|cbrt|div
-2|3|div|3|abs|div
-2|3|div|3|sin|div
-2|3|div|3|cos|div
-2|3|div|3|1|mult|div
-2|3|div|3|2|add|div
-2|3|div|3|2|sub|div
-2|3|div|3|2|abd|div
-2|3|div|1|cb|div
-2|3|div|0|sq|div
-2|3|div|0|cb|div
-3|0|mult|0|abs|div
-2|3|div|0|abs|div
-2|3|div|1|0|mult|div
-2|3|div|1|sq|div
-2|3|div|1|sp|div
-2|3|div|1|sqrt|div
-2|3|div|1|cbrt|div
-3|0|mult|0|add
-3|0|mult|0|sub
-3|0|mult|0|abd
-3|0|mult|0|mult
-3|0|mult|inv
-3|0|mult|sq
-3|0|div|1|0|mult|div
-3|0|div|2|1|mult|div
-3|0|div|2|cbrt|div
-3|0|div|3|abs|div
-3|0|div|3|sin|div
-3|0|div|3|cos|div
-3|0|div|3|2|add|div
-3|0|div|3|2|sub|div
-3|0|div|3|2|abd|div
-3|0|div|1|cb|div
-3|0|div|0|sq|div
-3|0|div|0|cb|div
-3|0|div|0|cbrt|div
-3|0|div|0|abs|div
-3|0|div|2|1|mult|mult
-3|0|div|1|sq|div
-3|0|div|1|sp|div
-3|0|div|1|sqrt|div
-3|0|div|1|cbrt|div
-3|0|div|2|0|mult|div
-3|0|div|2|sq|div
-3|0|div|2|cb|div
-3|exp|2|add
-3|exp|2|sub
-3|exp|2|abd
-3|exp|3|add
-3|exp|3|sub
-3|0|div|abs
-3|0|mult|1|sq|div
-3|0|mult|1|sp|div
-3|0|mult|1|sqrt|div
-3|0|mult|1|cbrt|div
-3|0|mult|2|sq|div
-3|0|mult|2|cb|div
-3|0|mult|2|sp|div
-3|0|div|0|div
-3|0|div|sq
-3|0|div|cb
-3|0|div|sp
-3|0|div|cbrt
-3|cb|inv
-3|0|div|1|mult
-3|0|div|1|div
-3|0|div|2|mult
-3|0|div|2|div
-3|0|div|3|mult
-3|0|div|3|sp|mult
-3|0|div|2|abs|mult
-3|0|div|2|abs|div
-3|0|div|2|sin|mult
-3|0|div|2|sin|div
-3|0|div|2|cos|mult
-3|0|div|2|cos|div
-2|cbrt|1|0|mult|div
-2|cbrt|3|cbrt|div
-2|cbrt|3|abs|div
-2|cbrt|3|sin|div
-2|cbrt|3|cos|div
-2|cbrt|3|1|mult|div
-2|cbrt|3|2|add|div
-2|cbrt|3|2|sub|div
-2|cbrt|3|2|abd|div
-2|cbrt|1|cb|div
-2|cbrt|0|sq|div
-2|cbrt|0|cb|div
-2|cbrt|0|cbrt|div
-2|cbrt|0|abs|div
-2|cbrt|3|cb|div
-2|cbrt|1|sq|div
-2|cbrt|1|sp|div
-2|cbrt|1|sqrt|div
-2|cbrt|1|cbrt|div
-3|cbrt|0|mult
-3|cbrt|0|div
-3|cbrt|exp
-3|cbrt|nexp
-3|cbrt|inv
-3|cbrt|sq
-3|cbrt|cbrt
-3|cbrt|abs
-2|cbrt|3|exp|sub
-2|cbrt|2|cos|abd
-2|cbrt|2|cos|mult
-2|cbrt|2|cos|div
-2|cbrt|2|1|mult|mult
-2|cbrt|2|1|div|mult
-2|cbrt|2|3|div|add
-2|cbrt|2|3|div|sub
-2|cbrt|2|3|div|abd
-2|cbrt|2|3|div|mult
-2|cbrt|3|0|mult|mult
-2|cbrt|3|0|mult|div
-2|cbrt|3|0|div|mult
-2|cbrt|3|exp|add
-3|cbrt|sin
-2|cbrt|3|exp|abd
-2|cbrt|3|inv|add
-2|cbrt|3|inv|sub
-2|cbrt|3|inv|abd
-2|cbrt|3|sq|add
-2|cbrt|3|sq|sub
-2|cbrt|3|sq|abd
-2|cbrt|3|sq|mult
-2|cbrt|3|sq|div
-2|cbrt|3|cb|add
-2|cbrt|3|cb|sub
-2|cbrt|3|cb|mult
-3|cbrt|3|inv|sub
-3|cbrt|2|cos|div
-3|cbrt|2|1|mult|mult
-3|cbrt|2|1|mult|div
-3|cbrt|2|1|div|mult
-3|cbrt|2|3|div|add
-3|cbrt|2|3|div|sub
-3|cbrt|2|3|div|abd
-3|cbrt|3|0|mult|mult
-3|cbrt|3|0|div|mult
-3|cbrt|3|exp|add
-3|cbrt|3|exp|sub
-3|cbrt|3|exp|abd
-3|cbrt|3|inv|add
-3|cbrt|2|cos|mult
-3|cbrt|3|inv|abd
-3|cbrt|3|sq|add
-3|cbrt|3|sq|sub
-3|cbrt|3|sq|abd
-3|cbrt|3|cb|add
-3|cbrt|3|cb|sub
-3|cbrt|2|cbrt|add
-3|cbrt|2|cbrt|sub
-3|cbrt|2|cbrt|abd
-3|cbrt|2|cbrt|mult
-3|cbrt|2|cbrt|div
-3|cbrt|3|abs|div
-3|cbrt|2|abs|add
-3|cbrt|cos
-3|cbrt|1|mult
-3|cbrt|1|div
-3|cbrt|2|add
-3|cbrt|2|sub
-3|cbrt|2|abd
-3|cbrt|2|mult
-3|cbrt|2|div
-3|cbrt|3|add
-3|cbrt|3|sub
-3|cbrt|3|sp|add
-3|cbrt|3|sp|sub
-3|cbrt|3|sp|abd
-2|cbrt|2|cos|sub
-3|cbrt|2|abs|sub
-3|cbrt|2|abs|abd
-3|cbrt|2|abs|mult
-3|cbrt|2|abs|div
-3|cbrt|2|sin|add
-3|cbrt|2|sin|sub
-3|cbrt|2|sin|abd
-3|cbrt|2|sin|mult
-3|cbrt|2|sin|div
-3|cbrt|2|cos|add
-3|cbrt|2|cos|sub
-3|cbrt|2|cos|abd
-3|cb|3|0|div|mult
-3|cb|2|sin|div
-3|cb|2|cos|add
-3|cb|2|cos|sub
-3|cb|2|cos|abd
-3|cb|2|cos|mult
-3|cb|2|cos|div
-3|cb|2|1|mult|mult
-3|cb|2|1|mult|div
-3|cb|2|1|div|mult
-3|cb|2|3|div|add
-3|cb|2|3|div|sub
-3|cb|2|3|div|abd
-3|cb|3|0|mult|mult
-3|cb|2|sin|mult
-3|cb|3|exp|add
-3|cb|3|exp|sub
-3|cb|3|exp|abd
-3|cb|3|inv|add
-3|cb|3|inv|sub
-3|cb|3|inv|abd
-3|cb|3|sq|add
-3|cb|3|sq|sub
-3|cb|3|sq|abd
-3|cb|2|cbrt|div
-3|cb|3|abs|div
-3|cb|3|sin|div
-3|cb|3|sub
-3|cb|sq
-3|cb|cb
-3|cb|abs
-3|cb|sin
-3|cb|cos
-3|cb|1|mult
-3|cb|1|div
-3|cb|2|add
-3|cb|2|sub
-3|cb|2|abd
-3|cb|2|mult
-3|cb|2|div
-3|cb|3|add
-3|cb|3|cos|div
-3|cb|3|abd
-3|cb|3|sp|add
-3|cb|3|sp|sub
-3|cb|3|sp|abd
-3|cb|2|abs|add
-3|cb|2|abs|sub
-3|cb|2|abs|abd
-3|cb|2|abs|mult
-3|cb|2|abs|div
-3|cb|2|sin|add
-3|cb|2|sin|sub
-3|cb|2|sin|abd
-2|cbrt|3|sp|abd
-2|cbrt|sin
-2|cbrt|cos
-2|cbrt|1|mult
-2|cbrt|1|div
-2|cbrt|2|add
-2|cbrt|2|sub
-2|cbrt|2|abd
-2|cbrt|3|add
-2|cbrt|3|sub
-2|cbrt|3|mult
-2|cbrt|3|div
-2|cbrt|3|sp|add
-2|cbrt|3|sp|sub
-2|cbrt|abs
-2|cbrt|3|sp|mult
-2|cbrt|2|abs|add
-2|cbrt|2|abs|sub
-2|cbrt|2|abs|abd
-2|cbrt|2|abs|mult
-2|cbrt|2|abs|div
-2|cbrt|2|sin|add
-2|cbrt|2|sin|sub
-2|cbrt|2|sin|abd
-2|cbrt|2|sin|mult
-2|cbrt|2|sin|div
-2|cbrt|2|cos|add
-3|cb|1|sqrt|div
-3|cb|3|2|add|div
-3|cb|3|2|sub|div
-3|cb|3|2|abd|div
-3|cb|1|cb|div
-3|cb|0|sq|div
-3|cb|0|cb|div
-3|cb|0|sp|div
-3|cb|0|cbrt|div
-3|cb|0|abs|div
-3|cb|1|0|mult|div
-3|cb|1|sq|div
-3|cb|1|sp|div
-2|3|div|3|0|mult|div
-3|cb|1|cbrt|div
-3|cb|2|0|mult|div
-3|cb|2|sq|div
-3|cb|2|cb|div
-3|cb|2|sp|div
-2|cbrt|0|mult
-2|cbrt|0|div
-2|cbrt|exp
-2|cbrt|nexp
-2|cbrt|inv
-2|cbrt|sq
-2|cbrt|cbrt
-2|abs|1|div
-3|sp|2|sp|div
-2|abs|0|mult
-2|abs|0|div
-2|abs|inv
-2|abs|sq
-2|abs|cb
-2|abs|sp
-2|abs|sqrt
-2|abs|cbrt
-2|abs|log
-2|abs|sin
-2|abs|cos
-2|abs|1|mult
-3|sp|2|cb|div
-2|abs|2|add
-2|abs|2|sub
-2|abs|2|abd
-2|abs|2|mult
-2|abs|2|div
-2|abs|3|add
-2|abs|3|sub
-2|abs|3|mult
-2|abs|3|div
-2|abs|3|sp|add
-2|abs|3|sp|sub
-2|abs|3|sp|abd
-3|sp|1|cb|div
-3|sp|3|add
-3|sp|3|sub
-3|sp|2|abs|div
-3|sp|2|sin|div
-3|sp|2|cos|div
-3|sp|2|1|mult|div
-3|sp|2|cbrt|div
-3|sp|3|abs|div
-3|sp|3|sin|div
-3|sp|3|cos|div
-3|sp|3|2|add|div
-3|sp|3|2|sub|div
-3|sp|3|2|abd|div
-2|abs|3|sp|mult
-3|sp|0|sq|div
-3|sp|0|cb|div
-3|sp|0|sp|div
-3|sp|0|cbrt|div
-3|sp|0|abs|div
-3|sp|1|0|mult|div
-3|sp|1|sq|div
-3|sp|1|sp|div
-3|sp|1|sqrt|div
-3|sp|1|cbrt|div
-3|sp|2|0|mult|div
-3|sp|2|sq|div
-2|sin|abs
-2|abs|1|cbrt|div
-2|abs|2|0|mult|div
-2|abs|2|sq|div
-2|abs|2|cb|div
-2|sin|0|mult
-2|sin|0|div
-2|sin|exp
-2|sin|nexp
-2|sin|inv
-2|sin|sq
-2|sin|cb
-2|sin|sp
-2|sin|cbrt
-2|abs|1|sqrt|div
-2|sin|1|mult
-2|sin|1|div
-2|sin|2|add
-2|sin|2|sub
-2|sin|2|abd
-2|sin|2|mult
-2|sin|2|div
-2|sin|3|add
-2|sin|3|sub
-2|sin|3|mult
-2|sin|3|div
-2|sin|3|sp|add
-2|abs|3|2|add|div
-2|abs|3|sp|div
-2|abs|2|sin|div
-2|abs|2|cos|div
-2|abs|2|1|mult|div
-2|abs|3|0|mult|div
-2|abs|3|sq|div
-2|abs|3|cb|div
-2|abs|2|cbrt|div
-2|abs|3|cbrt|div
-2|abs|3|abs|div
-2|abs|3|sin|div
-2|abs|3|cos|div
-2|abs|3|1|mult|div
-3|sp|2|div
-2|abs|3|2|sub|div
-2|abs|3|2|abd|div
-2|abs|3|2|mult|div
-2|abs|1|cb|div
-2|abs|0|sq|div
-2|abs|0|cb|div
-2|abs|0|sp|div
-2|abs|0|cbrt|div
-2|abs|0|abs|div
-2|abs|1|0|mult|div
-2|abs|1|sq|div
-2|abs|1|sp|div
-1|0|cb|div
-1|3|0|mult|div
-1|3|sq|div
-1|3|cb|div
-1|2|cbrt|div
-1|3|cbrt|div
-1|3|abs|div
-1|3|sin|div
-1|3|cos|div
-1|3|2|add|div
-1|3|2|sub|div
-1|3|2|abd|div
-1|3|2|mult|div
-1|0|sq|div
-1|2|cos|div
-1|0|cbrt|div
-1|0|abs|div
-1|2|0|mult|div
-1|2|sq|div
-1|2|cb|div
-2|3|sp|div
-2|2|abs|div
-2|2|sin|div
-2|2|cos|div
-2|3|0|mult|div
-2|3|sq|div
-2|3|cb|div
-0|3|2|sub|div
-0|2|abs|div
-0|2|sin|div
-0|2|cos|div
-0|2|1|mult|div
-0|3|sq|div
-0|3|cb|div
-0|2|cbrt|div
-0|3|cbrt|div
-0|3|abs|div
-0|3|sin|div
-0|3|cos|div
-0|3|1|mult|div
-0|3|2|add|div
-2|3|cbrt|div
-0|3|2|abd|div
-0|3|2|mult|div
-0|1|cb|div
-0|0|abs|div
-0|1|sq|div
-0|1|sp|div
-0|1|sqrt|div
-0|1|cbrt|div
-0|2|sq|div
-0|2|cb|div
-1|2|abs|div
-1|2|sin|div
-3|2|sq|div
-3|3|2|sub|div
-3|3|2|abd|div
-3|1|cb|div
-3|0|sq|div
-3|0|cb|div
-3|0|cbrt|div
-3|0|abs|div
-3|1|0|mult|div
-3|1|sq|div
-3|1|sp|div
-3|1|sqrt|div
-3|1|cbrt|div
-3|2|0|mult|div
-3|3|2|add|div
-3|2|cb|div
-3|sp|0|mult
-3|sp|0|div
-3|sp|inv
-3|sp|sq
-3|sp|sin
-3|sp|cos
-3|sp|1|mult
-3|sp|1|div
-3|sp|2|add
-3|sp|2|sub
-3|sp|2|mult
-2|0|abs|div
-2|3|abs|div
-2|3|sin|div
-2|3|cos|div
-2|3|1|mult|div
-2|3|2|add|div
-2|3|2|sub|div
-2|3|2|abd|div
-2|1|cb|div
-2|0|sq|div
-2|0|cb|div
-2|0|sp|div
-2|0|cbrt|div
-2|sin|3|sp|sub
-2|1|0|mult|div
-2|1|sq|div
-2|1|sp|div
-2|1|sqrt|div
-2|1|cbrt|div
-3|2|abs|div
-3|2|sin|div
-3|2|cos|div
-3|2|1|mult|div
-3|2|cbrt|div
-3|3|sin|div
-3|3|cos|div
-2|1|div|2|abs|mult
-2|1|mult|0|abs|div
-2|1|div|0|mult
-2|1|div|0|div
-2|1|div|sq
-2|1|div|cb
-2|1|div|sp
-2|1|div|cbrt
-2|1|div|abs
-2|1|div|1|div
-2|1|div|2|mult
-2|1|div|3|mult
-2|1|div|3|div
-2|1|div|3|sp|mult
-2|1|mult|0|cbrt|div
-2|1|div|2|abs|div
-2|1|div|2|sin|mult
-2|1|div|2|sin|div
-2|1|div|2|cos|mult
-2|1|div|2|cos|div
-2|1|div|3|0|mult|div
-2|1|div|3|sq|div
-2|1|div|3|cb|div
-2|1|div|3|cbrt|div
-2|1|div|3|abs|div
-2|1|div|3|sin|div
-2|1|div|3|cos|div
-2|1|mult|3|0|mult|div
-2|1|mult|1|abd
-2|1|mult|1|mult
-2|1|mult|2|mult
-2|1|mult|3|mult
-2|1|mult|3|div
-2|1|mult|3|sp|mult
-2|1|mult|3|sp|div
-2|1|mult|2|abs|mult
-2|1|mult|2|abs|div
-2|1|mult|2|sin|mult
-2|1|mult|2|sin|div
-2|1|mult|2|cos|mult
-2|1|mult|2|cos|div
-2|1|div|3|1|mult|div
-2|1|mult|3|sq|div
-2|1|mult|3|cb|div
-2|1|mult|3|cbrt|div
-2|1|mult|3|abs|div
-2|1|mult|3|sin|div
-2|1|mult|3|cos|div
-2|1|mult|3|2|add|div
-2|1|mult|3|2|sub|div
-2|1|mult|3|2|abd|div
-2|1|mult|0|sq|div
-2|1|mult|0|cb|div
-2|1|mult|0|sp|div
-2|3|div|2|abs|mult
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-2|3|div|2|abd
-2|3|div|2|mult
-2|3|div|3|add
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-2|3|div|3|abd
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-2|3|div|3|sp|add
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-2|3|div|3|sp|abd
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-2|3|div|2|abs|abd
-2|3|div|2|add
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-2|3|div|2|sin|abd
-2|3|div|2|sin|mult
-2|3|div|2|sin|div
-2|3|div|2|cos|add
-2|3|div|2|cos|sub
-2|3|div|2|cos|abd
-2|3|div|2|cos|mult
-2|3|div|2|cos|div
-2|3|div|2|1|mult|mult
-2|1|div|1|cbrt|div
-2|1|div|3|2|add|div
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-2|1|div|3|2|abd|div
-2|1|div|1|cb|div
-2|1|div|0|sq|div
-2|1|div|0|cb|div
-2|1|div|0|cbrt|div
-2|1|div|0|abs|div
-2|1|div|1|0|mult|div
-2|1|div|1|sq|div
-2|1|div|1|sp|div
-2|1|div|1|sqrt|div
-2|1|mult|1|sub
-2|3|div|0|mult
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-2|3|div|exp
-2|3|div|sq
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-2|3|div|cbrt
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-2|3|div|sin
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-2|3|div|1|mult
-2|3|div|1|div
-2|cos|sq
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-2|sin|1|sqrt|div
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-2|sin|2|cb|div
-2|cos|0|mult
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-2|cos|exp
-2|cos|nexp
-2|cos|inv
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-2|cos|sp
-2|cos|cbrt
-2|cos|abs
-2|cos|1|mult
-2|cos|1|div
-2|cos|2|add
-2|cos|2|sub
-2|cos|2|abd
-2|cos|2|mult
-2|cos|2|div
-2|cos|3|add
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-2|sin|3|sp|mult
-2|sin|2|abs|add
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-2|sin|2|abs|abd
-2|sin|2|abs|mult
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-2|sin|2|cos|div
-2|sin|2|1|mult|div
-2|sin|3|0|mult|div
-2|sin|3|sq|div
-2|sin|3|cb|div
-2|sin|2|cbrt|div
-2|cos|3|sub
-2|sin|3|abs|div
-2|sin|3|sin|div
-2|sin|3|cos|div
-2|sin|3|1|mult|div
-2|sin|3|2|add|div
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-2|sin|3|2|abd|div
-2|sin|3|2|mult|div
-2|sin|1|cb|div
-2|sin|0|sq|div
-2|sin|0|cb|div
-2|sin|0|cbrt|div
-2|cos|1|cbrt|div
-2|cos|3|2|add|div
-2|cos|3|2|sub|div
-2|cos|3|2|abd|div
-2|cos|3|2|mult|div
-2|cos|1|cb|div
-2|cos|0|sq|div
-2|cos|0|cb|div
-2|cos|0|cbrt|div
-2|cos|0|abs|div
-2|cos|1|0|mult|div
-2|cos|1|sq|div
-2|cos|1|sp|div
-2|cos|1|sqrt|div
-2|cos|3|1|mult|div
-2|cos|2|0|mult|div
-2|cos|2|sq|div
-2|cos|2|cb|div
-2|1|mult|0|mult
-2|1|mult|0|div
-2|1|mult|inv
-2|1|mult|sq
-2|1|mult|cb
-2|1|mult|sp
-2|1|mult|cbrt
-2|1|mult|abs
-2|1|mult|1|add
-2|cos|2|sin|sub
-2|cos|3|mult
-2|cos|3|div
-2|cos|3|sp|add
-2|cos|3|sp|sub
-2|cos|3|sp|abd
-2|cos|3|sp|mult
-2|cos|2|abs|add
-2|cos|2|abs|sub
-2|cos|2|abs|abd
-2|cos|2|abs|mult
-2|cos|2|abs|div
-2|cos|2|sin|add
-3|cbrt|3|sin|div
-2|cos|2|sin|abd
-2|cos|2|sin|mult
-2|cos|2|sin|div
-2|cos|2|1|mult|div
-2|cos|3|0|mult|div
-2|cos|3|sq|div
-2|cos|3|cb|div
-2|cos|2|cbrt|div
-2|cos|3|cbrt|div
-2|cos|3|abs|div
-2|cos|3|sin|div
-2|cos|3|cos|div
-3|2|sub|2|cbrt|add
-3|2|sub|3|exp|abd
-3|2|sub|3|inv|add
-3|2|sub|3|inv|sub
-3|2|sub|3|inv|abd
-3|2|sub|3|sq|add
-3|2|sub|3|sq|sub
-3|2|sub|3|sq|abd
-3|2|sub|3|sq|mult
-3|2|sub|3|sq|div
-3|2|sub|3|cb|add
-3|2|sub|3|cb|sub
-3|2|sub|3|cb|mult
-3|2|sub|3|cb|div
-3|2|sub|3|exp|sub
-3|2|sub|2|cbrt|sub
-3|2|sub|2|cbrt|abd
-3|2|sub|2|cbrt|mult
-3|2|sub|2|cbrt|div
-3|2|sub|3|cbrt|add
-3|2|sub|3|cbrt|sub
-3|2|sub|3|cbrt|abd
-3|2|sub|3|cbrt|mult
-3|2|sub|3|cbrt|div
-3|2|sub|3|abs|add
-3|2|sub|3|abs|sub
-3|2|sub|3|abs|abd
-3|2|sub|2|cos|mult
-3|2|sub|2|abs|add
-3|2|sub|2|abs|sub
-3|2|sub|2|abs|abd
-3|2|sub|2|abs|mult
-3|2|sub|2|abs|div
-3|2|sub|2|sin|add
-3|2|sub|2|sin|sub
-3|2|sub|2|sin|abd
-3|2|sub|2|sin|mult
-3|2|sub|2|sin|div
-3|2|sub|2|cos|add
-3|2|sub|2|cos|sub
-3|2|sub|2|cos|abd
-3|2|sub|3|abs|mult
-3|2|sub|2|cos|div
-3|2|sub|2|1|mult|mult
-3|2|sub|2|1|mult|div
-3|2|sub|2|1|div|mult
-3|2|sub|2|3|div|add
-3|2|sub|2|3|div|sub
-3|2|sub|2|3|div|abd
-3|2|sub|2|3|div|mult
-3|2|sub|3|0|mult|mult
-3|2|sub|3|0|mult|div
-3|2|sub|3|0|div|mult
-3|2|sub|3|exp|add
-3|2|abd|log
-3|2|sub|1|sqrt|div
-3|2|sub|1|cbrt|div
-3|2|sub|2|0|mult|div
-3|2|sub|2|sq|div
-3|2|sub|2|cb|div
-3|2|abd|0|mult
-3|2|abd|0|div
-3|2|abd|inv
-3|2|abd|sq
-3|2|abd|cb
-3|2|abd|sp
-3|2|abd|sqrt
-3|2|abd|cbrt
-3|2|sub|1|sp|div
-3|2|abd|sin
-3|2|abd|cos
-3|2|abd|1|mult
-3|2|abd|1|div
-3|2|abd|2|add
-3|2|abd|2|sub
-3|2|abd|2|mult
-3|2|abd|2|div
-3|2|abd|3|add
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-3|2|abd|3|mult
-3|2|abd|3|div
-3|2|sub|3|1|div|mult
-3|2|sub|3|abs|div
-3|2|sub|3|sin|add
-3|2|sub|3|sin|sub
-3|2|sub|3|sin|abd
-3|2|sub|3|sin|mult
-3|2|sub|3|sin|div
-3|2|sub|3|cos|add
-3|2|sub|3|cos|sub
-3|2|sub|3|cos|abd
-3|2|sub|3|cos|mult
-3|2|sub|3|cos|div
-3|2|sub|3|1|mult|mult
-3|2|sub|3|1|mult|div
-3|2|sub|3|sp|div
-3|2|sub|3|2|add|mult
-3|2|sub|3|2|add|div
-3|2|sub|3|2|abd|div
-3|2|sub|3|2|mult|div
-3|2|sub|1|cb|div
-3|2|sub|0|sq|div
-3|2|sub|0|cb|div
-3|2|sub|0|sp|div
-3|2|sub|0|cbrt|div
-3|2|sub|0|abs|div
-3|2|sub|1|0|mult|div
-3|2|sub|1|sq|div
-3|2|add|2|cbrt|sub
-3|2|add|3|inv|add
-3|2|add|3|inv|sub
-3|2|add|3|inv|abd
-3|2|add|3|sq|add
-3|2|add|3|sq|sub
-3|2|add|3|sq|abd
-3|2|add|3|sq|mult
-3|2|add|3|sq|div
-3|2|add|3|cb|add
-3|2|add|3|cb|sub
-3|2|add|3|cb|mult
-3|2|add|3|cb|div
-3|2|add|2|cbrt|add
-3|2|add|3|exp|abd
-3|2|add|2|cbrt|abd
-3|2|add|2|cbrt|mult
-3|2|add|2|cbrt|div
-3|2|add|3|cbrt|add
-3|2|add|3|cbrt|sub
-3|2|add|3|cbrt|abd
-3|2|add|3|cbrt|mult
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-3|2|add|3|abs|add
-3|2|add|3|abs|sub
-3|2|add|3|abs|abd
-3|2|add|3|abs|mult
-3|2|add|2|cos|div
-3|2|add|2|abs|sub
-3|2|add|2|abs|abd
-3|2|add|2|abs|mult
-3|2|add|2|abs|div
-3|2|add|2|sin|add
-3|2|add|2|sin|sub
-3|2|add|2|sin|abd
-3|2|add|2|sin|mult
-3|2|add|2|sin|div
-3|2|add|2|cos|add
-3|2|add|2|cos|sub
-3|2|add|2|cos|abd
-3|2|add|2|cos|mult
-3|2|add|3|abs|div
-3|2|add|2|1|mult|mult
-3|2|add|2|1|mult|div
-3|2|add|2|1|div|mult
-3|2|add|2|3|div|add
-3|2|add|2|3|div|sub
-3|2|add|2|3|div|abd
-3|2|add|2|3|div|mult
-3|2|add|3|0|mult|mult
-3|2|add|3|0|mult|div
-3|2|add|3|0|div|mult
-3|2|add|3|exp|add
-3|2|add|3|exp|sub
-3|2|sub|1|mult
-3|2|add|2|0|mult|div
-3|2|add|2|sq|div
-3|2|add|2|cb|div
-3|2|sub|0|mult
-3|2|sub|0|div
-3|2|sub|inv
-3|2|sub|sq
-3|2|sub|cb
-3|2|sub|sp
-3|2|sub|cbrt
-3|2|sub|abs
-3|2|sub|sin
-3|2|sub|cos
-3|2|add|1|cbrt|div
-3|2|sub|1|div
-3|2|sub|2|sub
-3|2|sub|2|abd
-3|2|sub|2|mult
-3|2|sub|2|div
-3|2|sub|3|add
-3|2|sub|3|mult
-3|2|sub|3|div
-3|2|sub|3|sp|add
-3|2|sub|3|sp|sub
-3|2|sub|3|sp|abd
-3|2|sub|3|sp|mult
-3|2|add|3|1|div|mult
-3|2|add|3|sin|add
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-3|2|add|3|sin|abd
-3|2|add|3|sin|mult
-3|2|add|3|sin|div
-3|2|add|3|cos|add
-3|2|add|3|cos|sub
-3|2|add|3|cos|abd
-3|2|add|3|cos|mult
-3|2|add|3|cos|div
-3|2|add|3|1|mult|mult
-3|2|add|3|1|mult|div
-3|2|abd|3|sp|add
-3|2|add|3|2|sub|div
-3|2|add|3|2|abd|div
-3|2|add|3|2|mult|div
-3|2|add|1|cb|div
-3|2|add|0|sq|div
-3|2|add|0|cb|div
-3|2|add|0|cbrt|div
-3|2|add|0|abs|div
-3|2|add|1|0|mult|div
-3|2|add|1|sq|div
-3|2|add|1|sp|div
-3|2|add|1|sqrt|div
-3|2|mult|2|cbrt|add
-3|2|mult|3|exp|sub
-3|2|mult|3|exp|abd
-3|2|mult|3|inv|add
-3|2|mult|3|inv|sub
-3|2|mult|3|inv|abd
-3|2|mult|3|sq|add
-3|2|mult|3|sq|sub
-3|2|mult|3|sq|abd
-3|2|mult|3|sq|mult
-3|2|mult|3|cb|add
-3|2|mult|3|cb|sub
-3|2|mult|3|cb|abd
-3|2|mult|3|cb|mult
-3|2|mult|3|exp|add
-3|2|mult|2|cbrt|sub
-3|2|mult|2|cbrt|abd
-3|2|mult|2|cbrt|mult
-3|2|mult|3|cbrt|add
-3|2|mult|3|cbrt|sub
-3|2|mult|3|cbrt|abd
-3|2|mult|3|cbrt|mult
-3|2|mult|3|abs|add
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-3|2|mult|3|abs|abd
-3|2|mult|3|abs|mult
-3|2|mult|3|abs|div
-3|2|mult|2|sin|div
-3|2|mult|3|sp|add
-3|2|mult|3|sp|sub
-3|2|mult|3|sp|abd
-3|2|mult|3|sp|mult
-3|2|mult|2|abs|add
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-3|2|mult|2|abs|abd
-3|2|mult|2|abs|mult
-3|2|mult|2|abs|div
-3|2|mult|2|sin|add
-3|2|mult|2|sin|sub
-3|2|mult|2|sin|abd
-3|2|mult|2|sin|mult
-3|2|mult|3|sin|add
-3|2|mult|2|cos|add
-3|2|mult|2|cos|sub
-3|2|mult|2|cos|abd
-3|2|mult|2|cos|mult
-3|2|mult|2|cos|div
-3|2|mult|2|1|mult|mult
-3|2|mult|2|1|div|mult
-3|2|mult|2|3|div|add
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-3|2|mult|2|3|div|abd
-3|2|mult|3|0|mult|mult
-3|2|mult|3|0|div|mult
-3|2|div|nexp
-3|2|mult|0|sq|div
-3|2|mult|0|cb|div
-3|2|mult|0|sp|div
-3|2|mult|0|cbrt|div
-3|2|mult|0|abs|div
-3|2|mult|1|0|mult|div
-3|2|mult|1|sq|div
-3|2|mult|1|sp|div
-3|2|mult|1|sqrt|div
-3|2|mult|1|cbrt|div
-3|2|div|0|mult
-3|2|div|0|div
-3|2|div|exp
-3|2|mult|1|cb|div
-3|2|div|sq
-3|2|div|cb
-3|2|div|sp
-3|2|div|cbrt
-3|2|div|abs
-3|2|div|sin
-3|2|div|cos
-3|2|div|1|mult
-3|2|div|1|div
-3|2|div|2|add
-3|2|div|2|sub
-3|2|div|2|abd
-3|2|mult|3|2|add|abd
-3|2|mult|3|sin|sub
-3|2|mult|3|sin|abd
-3|2|mult|3|sin|mult
-3|2|mult|3|sin|div
-3|2|mult|3|cos|add
-3|2|mult|3|cos|sub
-3|2|mult|3|cos|abd
-3|2|mult|3|cos|mult
-3|2|mult|3|cos|div
-3|2|mult|3|1|mult|mult
-3|2|mult|3|1|div|mult
-3|2|mult|3|2|add|add
-3|2|mult|3|2|add|sub
-3|2|mult|3|mult
-3|2|mult|3|2|add|mult
-3|2|mult|3|2|add|div
-3|2|mult|3|2|sub|add
-3|2|mult|3|2|sub|sub
-3|2|mult|3|2|sub|abd
-3|2|mult|3|2|sub|mult
-3|2|mult|3|2|sub|div
-3|2|mult|3|2|abd|add
-3|2|mult|3|2|abd|sub
-3|2|mult|3|2|abd|abd
-3|2|mult|3|2|abd|mult
-3|2|mult|3|2|abd|div
-3|2|abd|2|cbrt|sub
-3|2|abd|3|exp|sub
-3|2|abd|3|inv|add
-3|2|abd|3|inv|sub
-3|2|abd|3|sq|add
-3|2|abd|3|sq|sub
-3|2|abd|3|sq|abd
-3|2|abd|3|sq|mult
-3|2|abd|3|sq|div
-3|2|abd|3|cb|add
-3|2|abd|3|cb|sub
-3|2|abd|3|cb|mult
-3|2|abd|3|cb|div
-3|2|abd|2|cbrt|add
-3|2|abd|3|exp|add
-3|2|abd|2|cbrt|mult
-3|2|abd|2|cbrt|div
-3|2|abd|3|cbrt|add
-3|2|abd|3|cbrt|sub
-3|2|abd|3|cbrt|mult
-3|2|abd|3|cbrt|div
-3|2|abd|3|abs|add
-3|2|abd|3|abs|sub
-3|2|abd|3|abs|abd
-3|2|abd|3|abs|mult
-3|2|abd|3|abs|div
-3|2|abd|3|sin|add
-3|2|abd|2|cos|add
-3|2|abd|3|sp|sub
-3|2|abd|3|sp|abd
-3|2|abd|3|sp|mult
-3|2|abd|3|sp|div
-3|2|abd|2|abs|add
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-3|2|abd|2|abs|abd
-3|2|abd|2|abs|mult
-3|2|abd|2|abs|div
-3|2|abd|2|sin|add
-3|2|abd|2|sin|sub
-3|2|abd|2|sin|mult
-3|2|abd|2|sin|div
-3|2|abd|3|sin|sub
-3|2|abd|2|cos|sub
-3|2|abd|2|cos|mult
-3|2|abd|2|cos|div
-3|2|abd|2|1|mult|mult
-3|2|abd|2|1|mult|div
-3|2|abd|2|1|div|mult
-3|2|abd|2|3|div|add
-3|2|abd|2|3|div|sub
-3|2|abd|2|3|div|mult
-3|2|abd|3|0|mult|mult
-3|2|abd|3|0|mult|div
-3|2|abd|3|0|div|mult
-3|2|mult|cbrt
-3|2|abd|1|sq|div
-3|2|abd|1|sp|div
-3|2|abd|1|sqrt|div
-3|2|abd|1|cbrt|div
-3|2|abd|2|0|mult|div
-3|2|abd|2|sq|div
-3|2|abd|2|cb|div
-3|2|mult|0|mult
-3|2|mult|0|div
-3|2|mult|inv
-3|2|mult|sq
-3|2|mult|cb
-3|2|mult|sp
-3|2|abd|1|0|mult|div
-3|2|mult|abs
-3|2|mult|sin
-3|2|mult|cos
-3|2|mult|1|mult
-3|2|mult|1|div
-3|2|mult|2|add
-3|2|mult|2|sub
-3|2|mult|2|abd
-3|2|mult|2|mult
-3|2|mult|3|add
-3|2|mult|3|sub
-3|2|mult|3|abd
-3|2|abd|3|2|add|div
-3|2|abd|3|sin|mult
-3|2|abd|3|sin|div
-3|2|abd|3|cos|add
-3|2|abd|3|cos|sub
-3|2|abd|3|cos|mult
-3|2|abd|3|cos|div
-3|2|abd|3|1|mult|mult
-3|2|abd|3|1|mult|div
-3|2|abd|3|1|div|mult
-3|2|abd|3|2|add|add
-3|2|abd|3|2|add|sub
-3|2|abd|3|2|add|mult
-3|2|add|2|abs|add
-3|2|abd|3|2|sub|add
-3|2|abd|3|2|sub|sub
-3|2|abd|3|2|sub|abd
-3|2|abd|3|2|sub|mult
-3|2|abd|3|2|sub|div
-3|2|abd|3|2|mult|div
-3|2|abd|1|cb|div
-3|2|abd|0|sq|div
-3|2|abd|0|cb|div
-3|2|abd|0|sp|div
-3|2|abd|0|cbrt|div
-3|2|abd|0|abs|div
-3|sin|2|1|div|mult
-3|sin|2|abs|div
-3|sin|2|sin|add
-3|sin|2|sin|sub
-3|sin|2|sin|abd
-3|sin|2|sin|mult
-3|sin|2|sin|div
-3|sin|2|cos|add
-3|sin|2|cos|sub
-3|sin|2|cos|abd
-3|sin|2|cos|mult
-3|sin|2|cos|div
-3|sin|2|1|mult|mult
-3|sin|2|1|mult|div
-3|sin|2|abs|mult
-3|sin|2|3|div|add
-3|sin|2|3|div|sub
-3|sin|2|3|div|abd
-3|sin|2|3|div|mult
-3|sin|3|0|mult|mult
-3|sin|3|0|mult|div
-3|sin|3|0|div|mult
-3|sin|3|exp|add
-3|sin|3|exp|sub
-3|sin|3|exp|abd
-3|sin|3|inv|add
-3|sin|3|inv|sub
-3|sin|2|mult
-3|sin|exp
-3|sin|nexp
-3|sin|inv
-3|sin|sq
-3|sin|cb
-3|sin|sp
-3|sin|cbrt
-3|sin|abs
-3|sin|1|mult
-3|sin|1|div
-3|sin|2|add
-3|sin|2|sub
-3|sin|2|abd
-3|sin|3|inv|abd
-3|sin|2|div
-3|sin|3|add
-3|sin|3|sub
-3|sin|3|mult
-3|sin|3|div
-3|sin|3|sp|add
-3|sin|3|sp|sub
-3|sin|3|sp|abd
-3|sin|3|sp|mult
-3|sin|2|abs|add
-3|sin|2|abs|sub
-3|sin|2|abs|abd
-3|sin|2|sq|div
-3|sin|3|2|abd|div
-3|sin|3|2|mult|div
-3|sin|1|cb|div
-3|sin|0|sq|div
-3|sin|0|cb|div
-3|sin|0|cbrt|div
-3|sin|0|abs|div
-3|sin|1|0|mult|div
-3|sin|1|sq|div
-3|sin|1|sp|div
-3|sin|1|sqrt|div
-3|sin|1|cbrt|div
-3|sin|2|0|mult|div
-3|sin|3|2|sub|div
-3|sin|2|cb|div
-3|cos|0|mult
-3|cos|0|div
-3|cos|exp
-3|cos|nexp
-3|cos|inv
-3|cos|sq
-3|cos|cb
-3|cos|sp
-3|cos|cbrt
-3|cos|abs
-3|cos|1|mult
-3|sin|2|cbrt|div
-3|sin|3|sq|add
-3|sin|3|sq|sub
-3|sin|3|sq|abd
-3|sin|3|sq|mult
-3|sin|3|sq|div
-3|sin|3|cb|add
-3|sin|3|cb|sub
-3|sin|3|cb|mult
-3|sin|3|cb|div
-3|sin|2|cbrt|add
-3|sin|2|cbrt|sub
-3|sin|2|cbrt|abd
-3|sin|2|cbrt|mult
-3|sin|0|div
-3|sin|3|cbrt|add
-3|sin|3|cbrt|sub
-3|sin|3|cbrt|mult
-3|sin|3|cbrt|div
-3|sin|3|abs|add
-3|sin|3|abs|sub
-3|sin|3|abs|abd
-3|sin|3|abs|mult
-3|sin|3|abs|div
-3|sin|3|cos|div
-3|sin|3|1|mult|div
-3|sin|3|2|add|div
-3|abs|3|sp|abd
-3|abs|sin
-3|abs|cos
-3|abs|1|mult
-3|abs|1|div
-3|abs|2|add
-3|abs|2|sub
-3|abs|2|abd
-3|abs|2|mult
-3|abs|2|div
-3|abs|3|sub
-3|abs|3|mult
-3|abs|3|sp|add
-3|abs|3|sp|sub
-3|abs|log
-3|abs|3|sp|mult
-3|abs|2|abs|add
-3|abs|2|abs|sub
-3|abs|2|abs|abd
-3|abs|2|abs|mult
-3|abs|2|abs|div
-3|abs|2|sin|add
-3|abs|2|sin|sub
-3|abs|2|sin|mult
-3|abs|2|sin|div
-3|abs|2|cos|add
-3|abs|2|cos|sub
-3|cbrt|1|cbrt|div
-3|cbrt|3|cos|div
-3|cbrt|3|2|add|div
-3|cbrt|3|2|sub|div
-3|cbrt|3|2|abd|div
-3|cbrt|1|cb|div
-3|cbrt|0|sq|div
-3|cbrt|0|cb|div
-3|cbrt|0|cbrt|div
-3|cbrt|0|abs|div
-3|cbrt|1|0|mult|div
-3|cbrt|1|sq|div
-3|cbrt|1|sp|div
-3|cbrt|1|sqrt|div
-3|abs|2|cos|mult
-3|cbrt|2|0|mult|div
-3|cbrt|2|sq|div
-3|cbrt|2|cb|div
-3|abs|0|mult
-3|abs|0|div
-3|abs|nexp
-3|abs|inv
-3|abs|sq
-3|abs|cb
-3|abs|sp
-3|abs|sqrt
-3|abs|cbrt
-3|abs|0|sq|div
-3|abs|2|cbrt|div
-3|abs|3|cbrt|add
-3|abs|3|cbrt|sub
-3|abs|3|cbrt|mult
-3|abs|3|cbrt|div
-3|abs|3|sin|div
-3|abs|3|cos|div
-3|abs|3|1|mult|div
-3|abs|3|2|add|div
-3|abs|3|2|sub|div
-3|abs|3|2|abd|div
-3|abs|3|2|mult|div
-3|abs|1|cb|div
-3|abs|2|cbrt|mult
-3|abs|0|cb|div
-3|abs|0|cbrt|div
-3|abs|0|abs|div
-3|abs|1|0|mult|div
-3|abs|1|sq|div
-3|abs|1|sp|div
-3|abs|1|sqrt|div
-3|abs|1|cbrt|div
-3|abs|2|0|mult|div
-3|abs|2|sq|div
-3|abs|2|cb|div
-3|sin|0|mult
-3|abs|3|inv|add
-3|abs|2|cos|div
-3|abs|2|1|mult|mult
-3|abs|2|1|mult|div
-3|abs|2|1|div|mult
-3|abs|2|3|div|add
-3|abs|2|3|div|sub
-3|abs|2|3|div|mult
-3|abs|3|0|mult|mult
-3|abs|3|0|mult|div
-3|abs|3|0|div|mult
-3|abs|3|exp|add
-3|abs|3|exp|sub
-3|cos|1|div
-3|abs|3|inv|sub
-3|abs|3|sq|add
-3|abs|3|sq|sub
-3|abs|3|sq|abd
-3|abs|3|sq|mult
-3|abs|3|sq|div
-3|abs|3|cb|add
-3|abs|3|cb|sub
-3|abs|3|cb|mult
-3|abs|3|cb|div
-3|abs|2|cbrt|add
-3|abs|2|cbrt|sub
-3|1|div|1|div
-3|1|mult|0|sp|div
-3|1|mult|0|cbrt|div
-3|1|mult|0|abs|div
-3|1|mult|2|0|mult|div
-3|1|mult|2|sq|div
-3|1|mult|2|cb|div
-3|1|div|0|mult
-3|1|div|0|div
-3|1|div|sq
-3|1|div|cb
-3|1|div|sp
-3|1|div|cbrt
-3|1|div|abs
-3|1|mult|0|cb|div
-3|1|div|2|mult
-3|1|div|2|div
-3|1|div|3|mult
-3|1|div|3|sp|mult
-3|1|div|2|abs|mult
-3|1|div|2|abs|div
-3|1|div|2|sin|mult
-3|1|div|2|sin|div
-3|1|div|2|cos|mult
-3|1|div|2|cos|div
-3|1|div|2|1|mult|div
-3|1|div|2|1|div|add
-3|1|mult|2|cbrt|mult
-3|1|mult|2|abs|div
-3|1|mult|2|sin|mult
-3|1|mult|2|sin|div
-3|1|mult|2|cos|mult
-3|1|mult|2|cos|div
-3|1|mult|2|1|mult|add
-3|1|mult|2|1|mult|sub
-3|1|mult|2|1|mult|abd
-3|1|mult|2|1|mult|mult
-3|1|mult|3|0|mult|mult
-3|1|mult|3|0|div|mult
-3|1|mult|3|sq|mult
-3|1|mult|3|cb|mult
-3|1|div|2|1|div|sub
-3|1|mult|2|cbrt|div
-3|1|mult|3|cbrt|mult
-3|1|mult|3|abs|mult
-3|1|mult|3|abs|div
-3|1|mult|3|sin|mult
-3|1|mult|3|sin|div
-3|1|mult|3|cos|mult
-3|1|mult|3|cos|div
-3|1|mult|3|2|add|div
-3|1|mult|3|2|sub|div
-3|1|mult|3|2|abd|div
-3|1|mult|0|sq|div
-3|2|add|1|mult
-3|1|div|2|0|mult|div
-3|1|div|2|sq|div
-3|1|div|2|cb|div
-3|2|add|0|mult
-3|2|add|0|div
-3|2|add|inv
-3|2|add|sq
-3|2|add|cb
-3|2|add|sp
-3|2|add|cbrt
-3|2|add|abs
-3|2|add|sin
-3|2|add|cos
-3|1|div|1|cbrt|div
-3|2|add|1|div
-3|2|add|2|add
-3|2|add|2|mult
-3|2|add|2|div
-3|2|add|3|add
-3|2|add|3|mult
-3|2|add|3|div
-3|2|add|3|sp|add
-3|2|add|3|sp|sub
-3|2|add|3|sp|abd
-3|2|add|3|sp|mult
-3|2|add|3|sp|div
-3|1|div|3|cos|div
-3|1|div|2|1|div|abd
-3|1|div|3|0|mult|mult
-3|1|div|3|sq|mult
-3|1|div|3|cb|mult
-3|1|div|2|cbrt|mult
-3|1|div|2|cbrt|div
-3|1|div|3|cbrt|mult
-3|1|div|3|abs|mult
-3|1|div|3|abs|div
-3|1|div|3|sin|mult
-3|1|div|3|sin|div
-3|1|div|3|cos|mult
-3|1|mult|2|abs|mult
-3|1|div|3|2|add|div
-3|1|div|3|2|sub|div
-3|1|div|3|2|abd|div
-3|1|div|1|cb|div
-3|1|div|0|sq|div
-3|1|div|0|cb|div
-3|1|div|0|cbrt|div
-3|1|div|0|abs|div
-3|1|div|1|0|mult|div
-3|1|div|1|sq|div
-3|1|div|1|sp|div
-3|1|div|1|sqrt|div
-3|cos|3|exp|abd
-3|cos|2|cos|div
-3|cos|2|1|mult|mult
-3|cos|2|1|mult|div
-3|cos|2|1|div|mult
-3|cos|2|3|div|add
-3|cos|2|3|div|sub
-3|cos|2|3|div|abd
-3|cos|2|3|div|mult
-3|cos|3|0|mult|mult
-3|cos|3|0|mult|div
-3|cos|3|0|div|mult
-3|cos|3|exp|add
-3|cos|3|exp|sub
-3|cos|2|cos|mult
-3|cos|3|inv|add
-3|cos|3|inv|sub
-3|cos|3|inv|abd
-3|cos|3|sq|add
-3|cos|3|sq|sub
-3|cos|3|sq|abd
-3|cos|3|sq|mult
-3|cos|3|sq|div
-3|cos|3|cb|add
-3|cos|3|cb|sub
-3|cos|3|cb|mult
-3|cos|3|cb|div
-3|cos|2|abs|add
-3|cos|2|add
-3|cos|2|sub
-3|cos|2|abd
-3|cos|2|mult
-3|cos|2|div
-3|cos|3|add
-3|cos|3|sub
-3|cos|3|mult
-3|cos|3|div
-3|cos|3|sp|add
-3|cos|3|sp|sub
-3|cos|3|sp|abd
-3|cos|3|sp|mult
-3|cos|2|cbrt|add
-3|cos|2|abs|sub
-3|cos|2|abs|abd
-3|cos|2|abs|mult
-3|cos|2|abs|div
-3|cos|2|sin|add
-3|cos|2|sin|sub
-3|cos|2|sin|abd
-3|cos|2|sin|mult
-3|cos|2|sin|div
-3|cos|2|cos|add
-3|cos|2|cos|sub
-3|cos|2|cos|abd
-3|1|mult|sq
-3|cos|0|cbrt|div
-3|cos|0|abs|div
-3|cos|1|0|mult|div
-3|cos|1|sq|div
-3|cos|1|sp|div
-3|cos|1|sqrt|div
-3|cos|1|cbrt|div
-3|cos|2|0|mult|div
-3|cos|2|sq|div
-3|cos|2|cb|div
-3|1|mult|0|mult
-3|1|mult|0|div
-3|1|mult|inv
-3|cos|0|cb|div
-3|1|mult|cb
-3|1|mult|sp
-3|1|mult|cbrt
-3|1|mult|abs
-3|1|mult|1|add
-3|1|mult|1|sub
-3|1|mult|1|abd
-3|1|mult|1|mult
-3|1|mult|2|mult
-3|1|mult|2|div
-3|1|mult|3|mult
-3|1|mult|3|sp|mult
-3|cos|3|abs|div
-3|cos|2|cbrt|sub
-3|cos|2|cbrt|abd
-3|cos|2|cbrt|mult
-3|cos|2|cbrt|div
-3|cos|3|cbrt|add
-3|cos|3|cbrt|sub
-3|cos|3|cbrt|mult
-3|cos|3|cbrt|div
-3|cos|3|abs|add
-3|cos|3|abs|sub
-3|cos|3|abs|abd
-3|cos|3|abs|mult
-0|3|sp|div
-3|cos|3|sin|add
-3|cos|3|sin|sub
-3|cos|3|sin|abd
-3|cos|3|sin|mult
-3|cos|3|sin|div
-3|cos|3|1|mult|div
-3|cos|3|2|add|div
-3|cos|3|2|sub|div
-3|cos|3|2|abd|div
-3|cos|3|2|mult|div
-3|cos|1|cb|div
-3|cos|0|sq|div
diff --git a/tests/gpu_test/regression/ref_models/test_dim_1_model_0.dat b/tests/gpu_test/regression/ref_models/test_dim_1_model_0.dat
new file mode 100644
index 0000000000000000000000000000000000000000..286f1a6b53d8b5178346d442dd1eab4cde565b61
--- /dev/null
+++ b/tests/gpu_test/regression/ref_models/test_dim_1_model_0.dat
@@ -0,0 +1,21 @@
+# c0 + a0 * ((D * C) / (|D|))
+# Property Label: $Prop$; Unit of the Property: Unitless
+# RMSE: 0.00117472518047626; Max AE: 0.00254619866609573
+# Coefficients
+# Task   a0                      c0
+# X   , -8.227179994737607e+01,  3.141907601485411e+00, 
+# Y   ,  1.423658997441784e+02, -5.255424024905180e+00, 
+# Feature Rung, Units, and Expressions
+# 0;  2; Unitless;                                         3|2|mult|3|abs|div; ((D * C) / (|D|)); $\left(\frac{ \left(D C\right) }{ \left(\left|D\right|\right) } \right)$; ((D .* C) ./ abs(D)); D,C,D
+# Number of Samples Per Task
+# Task, n_samples               
+# X   , 3                     
+# Y   , 2                     
+# Excluded Indexes: [ 0, 1, 2, 60, 61 ]
+
+# Sample ID , Property Value        ,  Property Value (EST) ,  Feature 0 Value      
+1           ,  1.031303343104370e+06,  1.031303342762685e+06, -1.253528185252710e+04
+2           ,  2.071791819726890e+05,  2.071791821627741e+05, -2.518190198679130e+03
+3           ,  5.945479900349240e+05,  5.945479899727913e+05, -7.226593418953780e+03
+61          , -1.747903770607640e+06, -1.747903768061441e+06, -1.227750827816400e+04
+62          , -6.020310027164250e+05, -6.020310022064967e+05, -4.228721539808830e+03
diff --git a/tests/gpu_test/regression/ref_models/test_dim_2_model_0.dat b/tests/gpu_test/regression/ref_models/test_dim_2_model_0.dat
new file mode 100644
index 0000000000000000000000000000000000000000..9e24099a0e2e01b2b19b03938cefebb38cd732c2
--- /dev/null
+++ b/tests/gpu_test/regression/ref_models/test_dim_2_model_0.dat
@@ -0,0 +1,22 @@
+# c0 + a0 * (B / (A^2)) + a1 * ((D * C) / (|D|))
+# Property Label: $Prop$; Unit of the Property: Unitless
+# RMSE: 1.82144411053583e-09; Max AE: 3.25962901115417e-09
+# Coefficients
+# Task   a0                      a1                      c0
+# X   , -7.215479542045696e+00, -8.227180000000007e+01,  3.141589999624478e+00, 
+# Y   ,  9.914521341156421e+01,  1.423659000000001e+02, -5.254860000136978e+00, 
+# Feature Rung, Units, and Expressions
+# 0;  2; m^-2 * s;                                         1|0|sq|div; (B / (A^2)); $\left(\frac{ B }{ \left(A^2\right) } \right)$; (B ./ (A).^2); B,A
+# 1;  2; Unitless;                                         3|2|mult|3|abs|div; ((D * C) / (|D|)); $\left(\frac{ \left(D C\right) }{ \left(\left|D\right|\right) } \right)$; ((D .* C) ./ abs(D)); D,C,D
+# Number of Samples Per Task
+# Task, n_samples               
+# X   , 3                     
+# Y   , 2                     
+# Excluded Indexes: [ 0, 1, 2, 60, 61 ]
+
+# Sample ID , Property Value        ,  Property Value (EST) ,  Feature 0 Value      ,  Feature 1 Value      
+1           ,  1.031303343104370e+06,  1.031303343104372e+06,  5.087963053254981e-08, -1.253528185252710e+04
+2           ,  2.071791819726890e+05,  2.071791819726897e+05,  6.929206698600502e-07, -2.518190198679130e+03
+3           ,  5.945479900349240e+05,  5.945479900349238e+05,  7.732840323401594e-08, -7.226593418953780e+03
+61          , -1.747903770607640e+06, -1.747903770607637e+06,  3.089720438913970e-07, -1.227750827816400e+04
+62          , -6.020310027164250e+05, -6.020310027164250e+05,  7.913240374082342e-08, -4.228721539808830e+03
diff --git a/tests/gpu_test/regression/ref_models/train_dim_1_model_0.dat b/tests/gpu_test/regression/ref_models/train_dim_1_model_0.dat
new file mode 100644
index 0000000000000000000000000000000000000000..a588ad50e67cf60e41a584a241ccc70ea8904020
--- /dev/null
+++ b/tests/gpu_test/regression/ref_models/train_dim_1_model_0.dat
@@ -0,0 +1,110 @@
+# c0 + a0 * ((D * C) / (|D|))
+# Property Label: $Prop$; Unit of the Property: Unitless
+# RMSE: 0.00795265735038394; Max AE: 0.0742283659055829
+# Coefficients
+# Task   a0                      c0
+# X   , -8.227179994737607e+01,  3.141907601485411e+00, 
+# Y   ,  1.423658997441784e+02, -5.255424024905180e+00, 
+# Feature Rung, Units, and Expressions
+# 0;  2; Unitless;                                         3|2|mult|3|abs|div; ((D * C) / (|D|)); $\left(\frac{ \left(D C\right) }{ \left(\left|D\right|\right) } \right)$; ((D .* C) ./ abs(D)); D,C,D
+# Number of Samples Per Task
+# Task, n_samples               
+# X   , 57                    
+# Y   , 38                    
+
+# Sample ID , Property Value        ,  Property Value (EST) ,  Feature 0 Value      
+4           ,  1.431871750857350e+06,  1.431871750278545e+06, -1.740412400466280e+04
+5           ,  2.132341513916110e+06,  2.132341512869940e+06, -2.591821708442330e+04
+6           ,  1.849456859032140e+06,  1.849456858166879e+06, -2.247980131031840e+04
+7           ,  4.163774736839510e+05,  4.163774737353967e+05, -5.060960524677020e+03
+8           ,  1.834852243834940e+06,  1.834852257828154e+06, -2.230228483021140e+04
+9           ,  2.030615002138700e+06,  2.030615001157598e+06, -2.468174830924870e+04
+10          ,  4.182049069917290e+05,  4.182049070422191e+05, -5.083172671585090e+03
+11          ,  1.600764653367910e+06,  1.600764652662742e+06, -1.945698905067160e+04
+12          , -2.374423038913250e+05, -2.374423034211579e+05,  2.886109766416170e+03
+13          ,  3.895694030199360e+05,  3.895694030905212e+05, -4.735112899342180e+03
+14          ,  1.097874595585220e+06,  1.097874595201188e+06, -1.334444431744320e+04
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+41          ,  9.487534028084230e+04,  9.487534054210276e+04, -1.153155743464770e+03
+42          ,  3.621603641205080e+05,  3.621603642064853e+05, -4.401960605341470e+03
+43          ,  6.736173787551570e+05,  6.736173786425431e+05, -8.187668644247590e+03
+44          ,  8.823510522257930e+05,  8.823510519792354e+05, -1.072479161311670e+04
+45          ,  2.240093900663180e+04,  2.240093931158905e+04, -2.722414900161900e+02
+46          ,  1.781136797772570e+06,  1.781136796951420e+06, -2.164938236653500e+04
+47          ,  6.214166082804410e+05,  6.214166082010546e+05, -7.553176990061370e+03
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+51          ,  4.478266872045060e+05,  4.478266872639645e+05, -5.443220467314520e+03
+52          ,  3.368902807230350e+05,  3.368902808254382e+05, -4.094806958560790e+03
+53          ,  4.680791492170390e+05,  4.680791492352947e+05, -5.689385763130150e+03
+54          ,  1.404060535190450e+06,  1.404060534612354e+06, -1.706608331898460e+04
+55          ,  1.827150953904310e+06,  1.827150953053618e+06, -2.220867675576230e+04
+56          , -3.339445722172610e+04, -3.339445688153141e+04,  4.059422403605510e+02
+57          ,  1.443453595965310e+06,  1.443453595359881e+06, -1.754489939901110e+04
+58          ,  1.550858369653510e+06,  1.550858368979261e+06, -1.885038650015730e+04
+59          ,  3.296237786603260e+05,  3.296237787739641e+05, -4.006483838656740e+03
+60          ,  5.963622714767930e+05,  5.963622714228497e+05, -7.248645707237480e+03
+63          , -9.149156549019570e+05, -9.149156538323838e+05, -6.426471507941080e+03
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+68          ,  2.928090050997690e+05,  2.928090040063108e+05,  2.056772443095590e+03
+69          , -2.235342648617320e+06, -2.235342645375133e+06, -1.570135400378780e+04
+70          , -3.732932410426960e+06, -3.732932404284742e+06, -2.622065505551910e+04
+71          , -2.522104747768270e+05, -2.522104749160763e+05, -1.771528293961170e+03
+72          , -9.888966566957420e+04, -9.888966605835767e+04, -6.945793256111270e+02
+73          , -1.370204376681970e+06, -1.370204374791048e+06, -9.624489585140651e+03
+74          , -3.104420517264010e+06, -3.104420512254009e+06, -2.180589075339250e+04
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+78          , -2.232131158999780e+05, -2.232131160674875e+05, -1.567846380661040e+03
+79          ,  4.230460058498780e+05,  4.230460045065499e+05,  2.971577187309379e+03
+80          , -3.047818615882230e+06, -3.047818611124218e+06, -2.140831028481470e+04
+81          , -2.409342601537700e+06, -2.409342597776131e+06, -1.692355646037090e+04
+82          , -7.428145854664950e+05, -7.428145846966265e+05, -5.217607099785680e+03
+83          , -5.715794306470060e+05, -5.715794301881655e+05, -4.014825009298010e+03
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+99          , -2.080211959730500e+06, -2.080211956561859e+06, -1.461169215996120e+04
+100         , -2.578377052468330e+06, -2.578377049633833e+06, -1.811088047659560e+04
diff --git a/tests/gpu_test/regression/ref_models/train_dim_2_model_0.dat b/tests/gpu_test/regression/ref_models/train_dim_2_model_0.dat
new file mode 100644
index 0000000000000000000000000000000000000000..e6808f13cc354b7c1e28f29e6fdc35401045a7cd
--- /dev/null
+++ b/tests/gpu_test/regression/ref_models/train_dim_2_model_0.dat
@@ -0,0 +1,111 @@
+# c0 + a0 * (B / (A^2)) + a1 * ((D * C) / (|D|))
+# Property Label: $Prop$; Unit of the Property: Unitless
+# RMSE: 2.7029655595438e-09; Max AE: 9.31322574615479e-09
+# Coefficients
+# Task   a0                      a1                      c0
+# X   , -7.215479542045696e+00, -8.227180000000007e+01,  3.141589999624478e+00, 
+# Y   ,  9.914521341156421e+01,  1.423659000000001e+02, -5.254860000136978e+00, 
+# Feature Rung, Units, and Expressions
+# 0;  2; m^-2 * s;                                         1|0|sq|div; (B / (A^2)); $\left(\frac{ B }{ \left(A^2\right) } \right)$; (B ./ (A).^2); B,A
+# 1;  2; Unitless;                                         3|2|mult|3|abs|div; ((D * C) / (|D|)); $\left(\frac{ \left(D C\right) }{ \left(\left|D\right|\right) } \right)$; ((D .* C) ./ abs(D)); D,C,D
+# Number of Samples Per Task
+# Task, n_samples               
+# X   , 57                    
+# Y   , 38                    
+
+# Sample ID , Property Value        ,  Property Value (EST) ,  Feature 0 Value      ,  Feature 1 Value      
+4           ,  1.431871750857350e+06,  1.431871750857357e+06,  2.697060006837511e-06, -1.740412400466280e+04
+5           ,  2.132341513916110e+06,  2.132341513916109e+06,  2.065168448030928e-08, -2.591821708442330e+04
+6           ,  1.849456859032140e+06,  1.849456859032137e+06,  1.626134513838345e-08, -2.247980131031840e+04
+7           ,  4.163774736839510e+05,  4.163774736839512e+05,  2.378687110561754e-08, -5.060960524677020e+03
+8           ,  1.834852243834940e+06,  1.834852243834940e+06,  2.057971012989485e-03, -2.230228483021140e+04
+9           ,  2.030615002138700e+06,  2.030615002138702e+06,  2.033750916695686e-08, -2.468174830924870e+04
+10          ,  4.182049069917290e+05,  4.182049069917287e+05,  5.342688466073691e-08, -5.083172671585090e+03
+11          ,  1.600764653367910e+06,  1.600764653367909e+06,  1.574249399443083e-07, -1.945698905067160e+04
+12          , -2.374423038913250e+05, -2.374423038913255e+05,  9.522984388019029e-08,  2.886109766416170e+03
+13          ,  3.895694030199360e+05,  3.895694030199360e+05,  2.998984401431883e-07, -4.735112899342180e+03
+14          ,  1.097874595585220e+06,  1.097874595585217e+06,  8.407905381849567e-08, -1.334444431744320e+04
+15          ,  8.965124261335440e+05,  8.965124261335426e+05,  6.976681145109002e-08, -1.089692074980790e+04
+16          ,  1.247533441655420e+04,  1.247533441655385e+04,  4.240950437796524e-07, -1.515974225629470e+02
+17          ,  6.432185312889291e+05,  6.432185312889284e+05,  2.623773234135730e-08, -7.818175726058230e+03
+18          ,  8.880982463097370e+05,  8.880982463097402e+05,  5.111909378807164e-08, -1.079464779815330e+04
+19          ,  1.636015660236120e+06,  1.636015660236114e+06,  1.749950739140699e-05, -1.988545915820950e+04
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+22          ,  7.535749948523890e+05,  7.535749948523892e+05,  2.530373185333834e-04, -9.159540147270080e+03
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+27          ,  9.048709052557090e+05,  9.048709052557111e+05,  9.684184878175625e-06, -1.099851666957070e+04
+28          ,  1.081673040470480e+06,  1.081673040470487e+06,  3.095754649186859e-08, -1.314751711863250e+04
+29          ,  1.602766311029420e+06,  1.602766311029422e+06,  1.942687305315588e-07, -1.948131886552650e+04
+30          ,  8.482960813663350e+05,  8.482960813663343e+05,  1.994254893455139e-07, -1.031085912521390e+04
+31          ,  8.819870504835790e+05,  8.819870504835780e+05,  5.815040616166881e-08, -1.072036723268480e+04
+32          ,  1.384967839241260e+06,  1.384967839241261e+06,  4.585957732720945e-08, -1.683401478576610e+04
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+34          ,  1.482822441554200e+06,  1.482822441554193e+06,  2.365805697619391e-08, -1.802342114751790e+04
+35          ,  1.159462504579730e+06,  1.159462504579732e+06,  3.955375090312368e-09, -1.409303507386200e+04
+36          ,  1.385445915520980e+06,  1.385445915520977e+06,  7.215270937489370e-09, -1.683982572316430e+04
+37          ,  1.078840903789160e+06,  1.078840903789154e+06,  7.719292312078009e-08, -1.311309296988410e+04
+38          ,  3.220723182574270e+05,  3.220723182574275e+05,  6.725877658255970e-08, -3.914697097522030e+03
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+41          ,  9.487534028084230e+04,  9.487534028084182e+04,  6.018658340475335e-07, -1.153155743464770e+03
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+45          ,  2.240093900663180e+04,  2.240093900663139e+04,  2.331427770314304e-07, -2.722414900161900e+02
+46          ,  1.781136797772570e+06,  1.781136797772572e+06,  7.253817683831683e-08, -2.164938236653500e+04
+47          ,  6.214166082804410e+05,  6.214166082804408e+05,  6.796324227463879e-08, -7.553176990061370e+03
+48          ,  7.504118855811940e+05,  7.504118855811941e+05,  2.948893254754258e-08, -9.121093059728930e+03
+49          ,  1.525062498013260e+06,  1.525062498013265e+06,  4.374201765323614e-08, -1.853684198502500e+04
+50          ,  6.790682085352920e+05,  6.790682085352916e+05,  3.117208882706876e-08, -8.253922570619779e+03
+51          ,  4.478266872045060e+05,  4.478266872045057e+05,  3.922258820073917e-06, -5.443220467314520e+03
+52          ,  3.368902807230350e+05,  3.368902807230347e+05,  3.974555365702647e-08, -4.094806958560790e+03
+53          ,  4.680791492170390e+05,  4.680791492170393e+05,  7.178175366749162e-09, -5.689385763130150e+03
+54          ,  1.404060535190450e+06,  1.404060535190449e+06,  3.310728859521713e-07, -1.706608331898460e+04
+55          ,  1.827150953904310e+06,  1.827150953904310e+06,  5.763294101941985e-08, -2.220867675576230e+04
+56          , -3.339445722172610e+04, -3.339445722172645e+04,  1.705876199821157e-07,  4.059422403605510e+02
+57          ,  1.443453595965310e+06,  1.443453595965309e+06,  3.511555629631250e-08, -1.754489939901110e+04
+58          ,  1.550858369653510e+06,  1.550858369653510e+06,  1.829091447530946e-08, -1.885038650015730e+04
+59          ,  3.296237786603260e+05,  3.296237786603260e+05,  9.525996048208857e-07, -4.006483838656740e+03
+60          ,  5.963622714767930e+05,  5.963622714767936e+05,  1.373023008233051e-06, -7.248645707237480e+03
+63          , -9.149156549019570e+05, -9.149156549019575e+05,  1.052237002617895e-07, -6.426471507941080e+03
+64          , -1.293976980851750e+06, -1.293976980851752e+06,  1.242384899016401e-08, -9.089056620953350e+03
+65          , -5.569920711895199e+05, -5.569920711895211e+05,  3.136787828168589e-08, -3.912361150617040e+03
+66          , -2.294033396379730e+06, -2.294033396379733e+06,  2.185232400397477e-08, -1.611360685053020e+04
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diff --git a/tests/gpu_test/sisso.json b/tests/gpu_test/sisso.json
deleted file mode 100644
index 138415da8f07571cfaa0966a6dd9e3b3173b7a59..0000000000000000000000000000000000000000
--- a/tests/gpu_test/sisso.json
+++ /dev/null
@@ -1,16 +0,0 @@
-{
-    "desc_dim": 2,
-    "n_sis_select": 1,
-    "max_rung": 2,
-    "n_residual": 1,
-    "data_file": "data.csv",
-    "property_key": "Prop",
-    "task_key": "Task",
-    "leave_out_frac": 0.05,
-    "n_models_store": 1,
-    "leave_out_inds": [0, 1, 2, 60, 61],
-    "opset": ["add", "sub", "abs_diff", "mult", "div", "inv", "abs", "exp", "log", "sin", "cos", "sq", "cb", "six_pow", "sqrt", "cbrt", "neg_exp"],
-    "param_opset": {
-    },
-    "fix_intercept": false
-}