Subdivide one planar Bezier curve with2..6integercontrolpoints[-20,20] at explic...
https://datenvertrag.halowerk.com/v1/exact-bezier-subdivision-auditOverview
Subdivide one planar Bezier curve with2..6integercontrolpoints[-20,20] at explicit rational t0..1 numerator0..denominator<=8. Return normalizedparameter,every intermediate deCasteljau triangle coordinate,and complete same-degree left/right child controlpolygons oriented from original start to split and split to original end. Every coordinate is an exact reduced signed-numerator/positive-denominator decimal-string pair;split point included.
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eip155:8453
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uncategorized
Provider
datenvertrag
Source
bazaar
Indexed
2026-11-05 16:09:21
Health
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unknown
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Input Schema
{
"body": {
"claimed_value": {
"degree": 2,
"left_control": [
[
{
"den": "1",
"num": "0"
},
{
"den": "1",
"num": "0"
}
],
[
{
"den": "1",
"num": "2"
},
{
"den": "1",
"num": "4"
}
],
[
{
"den": "2",
"num": "9"
},
{
"den": "1",
"num": "4"
}
]
],
"parameter": {
"den": "2",
"num": "1"
},
"right_control": [
[
{
"den": "2",
"num": "9"
},
{
"den": "1",
"num": "4"
}
],
[
{
"den": "1",
"num": "7"
},
{
"den": "1",
"num": "4"
}
],
[
{
"den": "1",
"num": "10"
},
{
"den": "1",
"num": "0"
}
]
],
"split_point": [
{
"den": "2",
"num": "9"
},
{
"den": "1",
"num": "4"
}
],
"triangle": [
[
[
{
"den": "1",
"num": "0"
},
{
"den": "1",
"num": "0"
}
],
[
{
"den": "1",
"num": "4"
},
{
"den": "1",
"num": "8"
}
],
[
{
"den": "1",
"num": "10"
},
{
"den": "1",
"num": "0"
}
]
],
[
[
{
"den": "1",
"num": "2"
},
{
"den": "1",
"num": "4"
}
],
[
{
"den": "1",
"num": "7"
},
{
"den": "1",
"num": "4"
}
]
],
[
[
{
"den": "2",
"num": "9"
},
{
"den": "1",
"num": "4"
}
]
]
]
},
"control_points": [
[
0,
0
],
[
4,
8
],
[
10,
0
]
],
"t": {
"den": 2,
"num": 1
}
},
"bodyType": "json",
"method": "POST",
"type": "http"
}