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0
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2
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61
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172
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- tip (point)
- false
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100
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- Numeric slider for single values
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10
188
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- Rotate an object around an axis.
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- Rotate Axis
- RotAx
-
363
175
83
64
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411
207
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365
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390
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365
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31
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390
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-
365
217
31
20
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390
227
- 1
- 1
- {0}
-
0
0
0
10
0
0
- Rotated geometry
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- Geometry
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426
177
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192
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- Transform
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-
426
207
18
30
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222
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- Curve
- Contains a collection of generic curves
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- Curve
- shape to bend
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86
106
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129.1842
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- Create an arc defined by start point, end point and a tangent vector.
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- Arc SED
- Arc
-
483
153
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- Start
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-
485
155
15
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-
485
175
15
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485
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15
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530
155
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530
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530
195
17
20
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538.5
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- Find the closest point on a curve.
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- Crv CP
-
380
52
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411
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382
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84
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30
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- Point on the curve closest to the base point
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426
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- Parameter on curve domain of closest point
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- Parameter
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- Distance between base point and curve
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-
426
94
18
20
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435
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- Line
- Create a line between two points.
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- Line
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-
378
126
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409
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- Line start point
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-
380
128
14
20
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388.5
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- Line end point
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- End Point
- B
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-
380
148
14
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- Line segment
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- Line
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- 0
-
424
128
15
40
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431.5
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- Extend Curve
- Extend a curve by a specified distance.
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- Extend Curve
- Ext
-
817
21
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84
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819
23
18
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- Type of extension (0=Line, 1=Arc, 2=Smooth)
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18
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63
18
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83
18
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- Extended curve
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- Curve
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-
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23
17
80
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- Extend Curve
- Extend a curve by a specified distance.
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- Extend Curve
- Ext
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122
69
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- Curve
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- Type of extension (0=Line, 1=Arc, 2=Smooth)
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18
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- Curve
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634
124
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80
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- Mathematical subtraction
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738
91
14
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- The result of the Subtraction
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782
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- Number
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- Contains a collection of floating point numbers
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586
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15
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- Point B
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586
234
15
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595
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- Unitize output
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586
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15
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- Vector
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- Vector
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- Vector length
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- Length
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631
244
17
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639.5
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- End Points
- Extract the end points of a curve.
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- End Points
- End
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356
248
64
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- Curve to evaluate
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250
14
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- Start
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402
250
16
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410
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- Curve end point
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- End
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402
270
16
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410
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- Translate (move) an object along a vector.
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- Move
- Move
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682
185
67
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- Base geometry
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- Geometry
- G
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- 1
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684
187
15
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- Translation vector
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- 1
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684
210
15
23
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693
221.5
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- 1
- {0}
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0
0
10
- Translated geometry
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- Geometry
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- 0
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729
187
18
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- Transform
- X
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- 0
-
729
210
18
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500
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66
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532
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- Base point
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- Point A
- A
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- 1
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502
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15
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511
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- Tip point
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- 1
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502
318
15
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- Unitize output
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- Unitize
- U
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- 0
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502
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15
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511
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- Vector
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- Vector
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298
17
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- Vector length
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- Length
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- 0
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547
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17
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- Extrude curves and surfaces along a vector.
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15
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15
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16
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- Morph geometry into surface UVW coordinates
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- Reference box to map from
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- Surface to map onto
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1095
179
33
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1121
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- 0
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1095
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33
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- Surface space W extents
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- W Domain
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- 0
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1095
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33
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0
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- Deformed geometry
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- Box Rectangle
- Create a box defined by a rectangle and a height.
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- Box Rectangle
- BoxRec
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65
62
-
1013
296
- Base rectangle
- aff26aec-e4ea-4866-9d4b-8571992405b9
- Rectangle
- R
- false
- fe92fad8-cd97-4c7a-b3d0-2bc946733d3e
- 1
-
983
267
15
29
-
992
281.5
- Box height
- e2e06abd-2be6-412a-acb5-7b76f503137f
- Height
- H
- false
- 0
-
983
296
15
29
-
992
310.5
- 1
- 1
- {0}
-
0
1
- Resulting box
- 9243b1b4-9487-4ea3-8f8a-a3c94ef15e92
- Box
- B
- false
- 0
-
1028
267
16
58
-
1036
296
- 9bc98a1d-2ecc-407e-948a-09a09ed3e69d
- Rectangle 3Pt
- Create a rectangle from three points
- true
- d3c5cd5b-464e-4f78-a056-e5605ff13beb
- Rectangle 3Pt
- Rec 3Pt
-
896
262
65
64
-
927
294
- First corner of rectangle
- 3148baac-9561-4568-a380-cee7b20fff47
- Point A
- A
- false
- cc08b9a7-432d-4b62-a971-a585a6c39eaa
- 1
-
898
264
14
20
-
906.5
274
- Second corner of rectangle
- 3000f608-eeb1-4f8e-b9fc-9b0d16b1c6cc
- Point B
- B
- false
- bc1b8b7e-252a-42cb-a32d-85f422461f5b
- 1
-
898
284
14
20
-
906.5
294
- Point along rectangle edge opposite to AB
- b5019e54-7927-4f95-8d76-d644fd370fa0
- Point C
- C
- false
- ac1974df-8c6d-4383-ae93-80a9d4955e5b
- 1
-
898
304
14
20
-
906.5
314
- 1
- 1
- {0}
-
10.9261742501886
-41.1115157644188
0
- Rectangle defined by A, B and C.
- fe92fad8-cd97-4c7a-b3d0-2bc946733d3e
- Rectangle
- R
- false
- 0
-
942
264
17
30
-
950.5
279
- Length of rectangle curve
- 11c1031e-50ee-411f-9316-185ecdf8ae8d
- Length
- L
- false
- 0
-
942
294
17
30
-
950.5
309
- 11bbd48b-bb0a-4f1b-8167-fa297590390d
- End Points
- Extract the end points of a curve.
- true
- 9bdccfb2-caf5-4b48-af8a-b5a46529007a
- End Points
- End
-
905
40
64
44
-
936
62
- Curve to evaluate
- 8e5df583-dbb4-4377-bd7d-a49e8172edf8
- Curve
- C
- false
- d00e7456-5a89-445e-bfec-7cbef45e0bac
- 1
-
907
42
14
40
-
915.5
62
- Curve start point
- ace2f823-fe6e-4bf0-b1b4-8963e9bcd92c
- Start
- S
- false
- 0
-
951
42
16
20
-
959
52
- Curve end point
- ac1974df-8c6d-4383-ae93-80a9d4955e5b
- End
- E
- false
- 0
-
951
62
16
20
-
959
72
- d51e9b65-aa4e-4fd6-976c-cef35d421d05
- Boundary Surfaces
- Create planar surfaces from a collection of boundary edge curves.
- true
- 13b9f0d2-88e8-444d-ad67-391968378043
- Boundary Surfaces
- Boundary
-
1022
18
63
77
-
1052
57
- 1
- Boundary curves
- 0ea132b6-ad0d-4ff1-a4ff-c4e74a2ad2d4
- Edges
- E
- false
- 4072bb86-3402-4678-a565-501bd3143792
- 1
- 2
-
1024
20
13
73
-
1032
56.5
- 1
- Resulting boundary surfaces
- a0664d78-2da8-49bf-9ac1-ec34bd99160b
- Surfaces
- S
- false
- 0
-
1067
20
16
73
-
1075
56.5
-
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