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- Modulus
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- List Item
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- Domain Box
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1021
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1021
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- Square Root
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- Value
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- Result
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881
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888.5
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- Subtraction
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- Item to subtract from (minuend)
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- Item to subtract (subtrahend)
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931
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14
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160
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- Cluster
-
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
- Contains a cluster of Grasshopper components
- true
- d5b4eead-611a-426b-b475-4f8b1a55b801
- Cluster
- Zigzag Grid
- false
- 4
- 24574631-1cbe-4126-a84c-8619f43a9992
- 40c50581-6660-4a80-ada1-e1f66d111123
- 73fccc7c-67cd-4361-9e4d-9a6f03b7a171
- 8e4435ff-52c2-40b2-bc34-7fac4e1a941d
- 6391c6d9-edb4-488d-b565-d3a39567a3bf
- 9c58ecb7-ffbd-4236-b534-fb2a35970f45
- a355cd05-7a34-4435-b25f-6f717540ac36
- 6061c399-e031-4ba6-811c-31f02f3ee9ee
-
233
61
69
89
-
268
106
- 2
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 919e146f-30ae-4aae-be34-4d72f555e7da
- Number of grid cells in base plane x direction
- 73fccc7c-67cd-4361-9e4d-9a6f03b7a171
- Extent X
- Ex
- true
- c0de4ae8-893c-4017-b0e5-9fb80d303cfe
- 1
-
235
63
18
42
-
245.5
84.25
- 1
- 1
- {0}
- 5
- Number of grid cells in base plane y direction
- 24574631-1cbe-4126-a84c-8619f43a9992
- Extent Y
- Ey
- true
- 8a623c36-4973-4e3b-b5a3-7a8dc52b8533
- 1
-
235
105
18
43
-
245.5
126.75
- 1
- 1
- {0}
- 5
- 2
- Result of merge
- 8e4435ff-52c2-40b2-bc34-7fac4e1a941d
- Result
- R
- false
- 0
-
283
63
17
42
-
291.5
84.25
- Extrusion result
- 40c50581-6660-4a80-ada1-e1f66d111123
- Extrusion
- E
- false
- 0
-
283
105
17
43
-
291.5
126.75
- deaf8653-5528-4286-807c-3de8b8dad781
- Surface
- Contains a collection of generic surfaces
- 50136c9d-4cef-4315-a4d3-81cd8756dd9b
- Surface
- Srf
- false
- 40c50581-6660-4a80-ada1-e1f66d111123
- 1
-
316
244
50
20
-
341.075
254.715
- e64c5fb1-845c-4ab1-8911-5f338516ba67
- Series
- Create a series of numbers.
- ad4b8b00-513b-41f7-90fa-cb3c182e5d21
- Series
- Series
-
35
298
65
64
-
67
330
- First number in the series
- 819e296a-0859-4991-885c-e00e68d4f77b
- Start
- S
- false
- 0
-
37
300
15
20
-
46
310
- 1
- 1
- {0}
- 0
- Step size for each successive number
- aec24864-9154-443e-bb92-b733d4eda3be
- Step
- N
- false
- 0
-
37
320
15
20
-
46
330
- 1
- 1
- {0}
- 20
- Number of values in the series
- 2c59c26d-4f50-4a48-92d0-ae0bab091597
- Count
- C
- false
- 0
-
37
340
15
20
-
46
350
- 1
- 1
- {0}
- 28
- 1
- Series of numbers
- 84aaff1a-bd5e-4512-adc8-f0abe1211c0a
- Series
- S
- false
- 0
-
82
300
16
60
-
90
330
- 3581f42a-9592-4549-bd6b-1c0fc39d067b
- Construct Point
- Construct a point from {xyz} coordinates.
- true
- b4738745-1325-4ca7-af70-145fa728a196
- Construct Point
- Pt
-
287
298
84
64
-
334
330
- {x} coordinate
- 5babafa4-bb25-47f9-9cd2-7e73dab5d7e9
- X coordinate
- X
- false
- 0
-
289
300
30
20
-
313.5
310
- 1
- 1
- {0}
- 0
- {y} coordinate
- fae35489-ae6b-415e-8f9b-e2ac1c472e69
- Y coordinate
- Y
- false
- 84aaff1a-bd5e-4512-adc8-f0abe1211c0a
- 1
-
289
320
30
20
-
313.5
330
- 1
- 1
- {0}
- 0
- {z} coordinate
- 299f2b0e-4b26-4058-a797-b37c4b5ab62e
- x+100
- Z coordinate
- Z
- false
- 6a6232aa-b51e-41da-9fdf-38ecc1348851
- 1
-
289
340
30
20
-
313.5
350
- 1
- 1
- {0}
- 0
- Point coordinate
- 449f210f-7c8e-4a59-b175-982ed4001f5a
- Point
- Pt
- false
- 0
-
349
300
20
60
-
359
330
- 7663efbb-d9b8-4c6a-a0da-c3750a7bbe77
- Sine
- Compute the sine of a value
- 47bf9e7a-6e5b-4d65-9634-f259d5478f8e
- Sine
- Sin
-
212
387
61
34
-
241
404
- Input value
- c2b7abfe-7660-4f80-b0b5-c32201ad5c5c
- Value
- x
- false
- 8b1ed6be-1ce3-4f49-b4c5-32a1aa078964
- 1
- false
-
214
389
12
30
-
221.5
404
- Output value
- 1bd7ad33-eb8c-4305-9bf6-dc0a22feecbf
- Result
- y
- false
- 0
-
256
389
15
30
-
263.5
404
- 57da07bd-ecab-415d-9d86-af36d7073abc
- Number Slider
- Numeric slider for single values
- 34e55a42-d993-4168-b9ff-cdbee5efe505
- Number Slider
- false
- 0
-
129
435
160
20
-
129.8824
435.5883
- 3
- 1
- 0
- 200
- 0
- 0
- 51.597
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- 332672b0-70d6-4ba9-a343-ef52a295e7f9
- Multiplication
- A×B
-
331
392
65
44
-
362
414
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- 0a7ccabe-6352-4a2f-bbf8-2945098d5e9a
- A
- A
- true
- 1bd7ad33-eb8c-4305-9bf6-dc0a22feecbf
- 1
-
333
394
14
20
-
341.5
404
- Second item for multiplication
- 8bb4ecac-d080-4af7-a9d1-881ca6b37f29
- B
- B
- true
- 34e55a42-d993-4168-b9ff-cdbee5efe505
- 1
-
333
414
14
20
-
341.5
424
- Result of multiplication
- 6a6232aa-b51e-41da-9fdf-38ecc1348851
- Result
- R
- false
- 0
-
377
394
17
40
-
385.5
414
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- fa6415b6-0797-481a-a4de-77ccbbdee86d
- Division
- A/B
-
126
358
65
44
-
157
380
- Item to divide (dividend)
- 2682d4c7-9193-4538-a8eb-e83719e4c3dc
- A
- A
- false
- 84aaff1a-bd5e-4512-adc8-f0abe1211c0a
- 1
-
128
360
14
20
-
136.5
370
- Item to divide with (divisor)
- 504e9b96-7f1b-4ae4-9543-194afe63d60d
- B
- B
- false
- a6e3903a-ac4a-4b57-8c03-bb8a32536f27
- 1
-
128
380
14
20
-
136.5
390
- The result of the Division
- 8b1ed6be-1ce3-4f49-b4c5-32a1aa078964
- Result
- R
- false
- 0
-
172
360
17
40
-
180.5
380
- 57da07bd-ecab-415d-9d86-af36d7073abc
- Number Slider
- Numeric slider for single values
- a6e3903a-ac4a-4b57-8c03-bb8a32536f27
- Number Slider
- false
- 0
-
-68
373
160
20
-
-67.94117
373
- 3
- 1
- 0
- 3.39
- 3
- 0
- 3.39
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
- true
- 5aea07f7-bb94-4d75-9dfe-ba1100e6e9e8
- Interpolate
- IntCrv
-
446
295
67
84
-
478
337
- 1
- Interpolation points
- 53798a78-db87-4afe-ac98-0c08844034b1
- Vertices
- V
- false
- 449f210f-7c8e-4a59-b175-982ed4001f5a
- 1
-
448
297
15
20
-
457
307
- Curve degree
- 200b874f-f86c-4491-a368-898c9dd762e7
- Degree
- D
- false
- 0
-
448
317
15
20
-
457
327
- 1
- 1
- {0}
- 3
- Periodic curve
- 878209c0-4374-4f65-8778-0538e4ebaf72
- Periodic
- P
- false
- 0
-
448
337
15
20
-
457
347
- 1
- 1
- {0}
- false
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- 92415c2b-5683-406a-81ad-c6fd74e99cb0
- KnotStyle
- K
- false
- 0
-
448
357
15
20
-
457
367
- 1
- 1
- {0}
- 1
- Resulting nurbs curve
- 070240df-aabb-452c-95e2-f13f6aa68b6d
- Curve
- C
- false
- 0
-
493
297
18
26
-
502
310.3333
- Curve length
- 2dbd8fb7-c210-40df-9f9a-3e232a64ea23
- Length
- L
- false
- 0
-
493
323
18
27
-
502
337
- Curve domain
- fde5c9f6-3f02-451c-b854-7c651cd94589
- Domain
- D
- false
- 0
-
493
350
18
27
-
502
363.6667
-
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ZZFOmTPTDrKG73v37v7zn/8jdWZcFIT4bVpahkq13cVltZubu04Xk5WVDX7prgTVs0GITU+ePBUWFhEeHml5rf9k7dmzB6JAwu3y8vLmzp37/PPPq9Vq6SV1fn5+aGiok5OTs7MzPir9Ioov0pkRck0m04oVK7y8vLKysvbt2ydRRPjcjRs9ROw7d3oZi+6C6NkgRMQ36c/WeM9ThOlB0t7eDrb4+HidTgfXyspK/A/GkZGRL7zwwuLFiylKMzIy+MY7afLAhkaPHj1mzBjp9wecsj+iDjI9M4QDF44F6QcPHvyvRQykv5MAUqPRzJkzx8XFJTs7u6mpifYRTuwPXbwWB33zzTeJwFDv6OiQET4zkcPoKMrKygsLi+HR9/+16uqamhrCY3l5OQNSIz7KIgXR+fPnm5ubiauxsbGTJ09+6623LHVNLpPAerpBJwEQkuGOHz/m6urt6ro5Pz9PSoQUPgwIkv2CE5UOVRLIaRxbW1ulKpcB1c1gdUEkAEKsD5LU1PTk5JTS0pKyHxDBk0RI4rQ0D1cBT3WKGAxiF0QCIERQuX371sO/zT5RorcHP01iIJT1FMkIhZeMUHjJCIWXjFB4yQiFl4xQeMkIhZeMUHjJCIWXjFB4yQiFl4xQeMkIhZeMUHjJCIWXjFB4yQiFl4xQeMkIhZeMUHjJCIWXjFB4yQiFl4xQeMkIhZeMUHjJCIWXjFB4yQiFl4xQeMkIhZeMUHjJCIWXjFB4PYJQlqCyIpQlsJ577v8Br2aQeSr3/04AAAAASUVORK5CYII=