YOU FOOLS I WON THE CONTEST (#6328)
* dodec * fmt * comment * Update kcl-samples simulation test output * Update kcl-samples simulation test output * Fix so that just commands regenerate ast output * overwrite * Update just command to include manifest * Update generated output * merge main post --------- Co-authored-by: github-actions[bot] <github-actions[bot]@users.noreply.github.com> Co-authored-by: Jonathan Tran <jonnytran@gmail.com>
This commit is contained in:
Kurt Hutten
GitHub
@ -1,88 +1,79 @@
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// Hollow Dodecahedron
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// A regular dodecahedron or pentagonal dodecahedron is a dodecahedron composed of regular pentagonal faces, three meeting at each vertex. This example shows constructing the individual faces of the dodecahedron and extruding inwards.
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// Dodecahedron
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// A regular dodecahedron or pentagonal dodecahedron is a dodecahedron composed of regular pentagonal faces, three meeting at each vertex. This example shows constructing the a dodecahedron with a series of intersects.
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// Set units
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@settings(defaultLengthUnit = in)
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// Input parameters
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// circumscribed radius
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circR = 25
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// Define the dihedral angle for a regular dodecahedron
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dihedral = 116.565
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// Calculated parameters
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// Thickness of the dodecahedron
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wallThickness = circR * 0.2
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// Angle between faces in radians
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dihedral = acos(-(sqrt(5) / 5))
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// Inscribed radius
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inscR = circR / 15 * sqrt(75 + 30 * sqrt(5))
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// Pentagon edge length
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edgeL = 4 * circR / (sqrt(3) * (1 + sqrt(5)))
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// Pentagon radius
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pentR = edgeL / 2 / sin(toRadians(36))
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// Define a plane for the bottom angled face
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plane = {
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origin = [
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-inscR * cos(toRadians(toDegrees(dihedral) - 90)),
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0,
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inscR - (inscR * sin(toRadians(toDegrees(dihedral) - 90)))
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],
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xAxis = [cos(dihedral), 0.0, sin(dihedral)],
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yAxis = [0, 1, 0],
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zAxis = [sin(dihedral), 0, -cos(dihedral)]
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// Create a face template function that makes a large thin cube
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fn createFaceTemplate(dither) {
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baseSketch = startSketchOn(XY)
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|> startProfileAt([-1000 - dither, -1000 - dither], %)
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|> line(endAbsolute = [1000 + dither, -1000 - dither])
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|> line(endAbsolute = [1000 + dither, 1000 + dither])
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|> line(endAbsolute = [-1000 - dither, 1000 + dither])
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|> close()
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extruded = extrude(baseSketch, length = 1000 + dither + 1000)
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return extruded
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|> translate(x = 0, y = 0, z = -260 - dither)
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}
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// Create a regular pentagon inscribed in a circle of radius pentR
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bottomFace = startSketchOn(XY)
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|> polygon(
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radius = pentR,
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numSides = 5,
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center = [0, 0],
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inscribed = true,
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)
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// Define the rotations array with [pitch, roll, yaw, dither] for each face
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faceRotations = [
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[0, 0, 0, 0],
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// face1 - reference face
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[dihedral, 0, 0, 0.1],
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// face2
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[dihedral, 0, 72, 0.2],
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// face3
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[dihedral, 0, 144, 0.3],
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// face4
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[dihedral, 0, 216, 0.4],
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// face5
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[dihedral, 0, 288, 0.5],
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// face6
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[180, 0, 0, 0.6],
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// face7
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[180 - dihedral, 0, 36, 0.7],
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// face8
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[180 - dihedral, 0, 108, 0.8],
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// face9
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[180 - dihedral, 0, 180, 0.9],
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// face10
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[180 - dihedral, 0, 252, 0.11],
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// face11
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[180 - dihedral, 0, 324, 0.12],
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// face12
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]
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bottomSideFace = startSketchOn(plane)
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|> polygon(
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radius = pentR,
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numSides = 5,
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center = [0, 0],
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inscribed = true,
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)
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// Create faces by mapping over the rotations array
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dodecFaces = map(faceRotations, fn(rotation) {
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return createFaceTemplate(rotation[3])
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|> rotate(
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pitch = rotation[0],
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roll = rotation[1],
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yaw = rotation[2],
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global = true,
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)
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})
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// Extrude the faces in each plane
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bottom = extrude(bottomFace, length = wallThickness)
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bottomSide = extrude(bottomSideFace, length = wallThickness)
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fn calculateArrayLength(arr) {
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return reduce(arr, 0, fn(item, accumulator) {
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return accumulator + 1
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})
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}
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// Pattern the sides so we have a full dodecahedron
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bottomBowl = patternCircular3d(
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bottomSide,
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instances = 5,
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axis = [0, 0, 1],
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center = [0, 0, 0],
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arcDegrees = 360,
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rotateDuplicates = true,
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)
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fn createIntersection(solids) {
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fn reduceIntersect(previous, current) {
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return intersect([previous, current])
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}
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lastIndex = calculateArrayLength(solids) - 1
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lastSolid = solids[lastIndex]
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remainingSolids = pop(solids)
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return reduce(remainingSolids, lastSolid, reduceIntersect)
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}
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// Pattern the bottom to create the top face
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patternCircular3d(
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bottom,
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instances = 2,
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axis = [0, 1, 0],
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center = [0, 0, inscR],
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arcDegrees = 360,
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rotateDuplicates = true,
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)
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// Pattern the bottom angled faces to create the top
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patternCircular3d(
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bottomBowl,
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instances = 2,
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axis = [0, 1, 0],
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center = [0, 0, inscR],
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arcDegrees = 360,
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rotateDuplicates = true,
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)
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// Apply intersection to all faces
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createIntersection(dodecFaces)
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@ -66,8 +66,8 @@
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"file": "main.kcl",
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"pathFromProjectDirectoryToFirstFile": "dodecahedron/main.kcl",
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"multipleFiles": false,
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"title": "Hollow Dodecahedron",
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"description": "A regular dodecahedron or pentagonal dodecahedron is a dodecahedron composed of regular pentagonal faces, three meeting at each vertex. This example shows constructing the individual faces of the dodecahedron and extruding inwards."
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"title": "Dodecahedron",
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"description": "A regular dodecahedron or pentagonal dodecahedron is a dodecahedron composed of regular pentagonal faces, three meeting at each vertex. This example shows constructing the a dodecahedron with a series of intersects."
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},
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{
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"file": "main.kcl",
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Binary file not shown.
|
Before Width: | Height: | Size: 55 KiB After Width: | Height: | Size: 68 KiB |
File diff suppressed because it is too large
Load Diff
@ -1,143 +1,690 @@
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```mermaid
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flowchart LR
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subgraph path2 [Path]
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2["Path<br>[1130, 1238, 0]"]
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3["Segment<br>[1130, 1238, 0]"]
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4["Segment<br>[1130, 1238, 0]"]
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||||
5["Segment<br>[1130, 1238, 0]"]
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||||
6["Segment<br>[1130, 1238, 0]"]
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||||
7["Segment<br>[1130, 1238, 0]"]
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||||
8["Segment<br>[1130, 1238, 0]"]
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9[Solid2d]
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2["Path<br>[496, 547, 0]"]
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||||
3["Segment<br>[555, 606, 0]"]
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||||
4["Segment<br>[614, 664, 0]"]
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||||
5["Segment<br>[672, 723, 0]"]
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6["Segment<br>[731, 738, 0]"]
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7[Solid2d]
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end
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subgraph path11 [Path]
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11["Path<br>[1283, 1391, 0]"]
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12["Segment<br>[1283, 1391, 0]"]
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||||
13["Segment<br>[1283, 1391, 0]"]
|
||||
14["Segment<br>[1283, 1391, 0]"]
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||||
15["Segment<br>[1283, 1391, 0]"]
|
||||
16["Segment<br>[1283, 1391, 0]"]
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||||
17["Segment<br>[1283, 1391, 0]"]
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||||
18[Solid2d]
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||||
subgraph path24 [Path]
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24["Path<br>[496, 547, 0]"]
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||||
25["Segment<br>[555, 606, 0]"]
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||||
26["Segment<br>[614, 664, 0]"]
|
||||
27["Segment<br>[672, 723, 0]"]
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||||
28["Segment<br>[731, 738, 0]"]
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29[Solid2d]
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end
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||||
1["Plane<br>[1107, 1124, 0]"]
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10["Plane<br>[1257, 1277, 0]"]
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19["Sweep Extrusion<br>[1437, 1480, 0]"]
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||||
20[Wall]
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||||
21[Wall]
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||||
22[Wall]
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||||
23[Wall]
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||||
24[Wall]
|
||||
25["Cap Start"]
|
||||
26["Cap End"]
|
||||
27["SweepEdge Opposite"]
|
||||
28["SweepEdge Adjacent"]
|
||||
29["SweepEdge Opposite"]
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||||
30["SweepEdge Adjacent"]
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||||
31["SweepEdge Opposite"]
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||||
32["SweepEdge Adjacent"]
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||||
33["SweepEdge Opposite"]
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||||
34["SweepEdge Adjacent"]
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||||
35["SweepEdge Opposite"]
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||||
36["SweepEdge Adjacent"]
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||||
37["Sweep Extrusion<br>[1494, 1541, 0]"]
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||||
38[Wall]
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||||
39[Wall]
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||||
40[Wall]
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||||
41[Wall]
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||||
42[Wall]
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||||
43["Cap Start"]
|
||||
44["Cap End"]
|
||||
45["SweepEdge Opposite"]
|
||||
46["SweepEdge Adjacent"]
|
||||
47["SweepEdge Opposite"]
|
||||
48["SweepEdge Adjacent"]
|
||||
49["SweepEdge Opposite"]
|
||||
50["SweepEdge Adjacent"]
|
||||
51["SweepEdge Opposite"]
|
||||
52["SweepEdge Adjacent"]
|
||||
53["SweepEdge Opposite"]
|
||||
54["SweepEdge Adjacent"]
|
||||
subgraph path46 [Path]
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||||
46["Path<br>[496, 547, 0]"]
|
||||
47["Segment<br>[555, 606, 0]"]
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||||
48["Segment<br>[614, 664, 0]"]
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||||
49["Segment<br>[672, 723, 0]"]
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||||
50["Segment<br>[731, 738, 0]"]
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51[Solid2d]
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||||
end
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||||
subgraph path68 [Path]
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||||
68["Path<br>[496, 547, 0]"]
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||||
69["Segment<br>[555, 606, 0]"]
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||||
70["Segment<br>[614, 664, 0]"]
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||||
71["Segment<br>[672, 723, 0]"]
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||||
72["Segment<br>[731, 738, 0]"]
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||||
73[Solid2d]
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||||
end
|
||||
subgraph path90 [Path]
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||||
90["Path<br>[496, 547, 0]"]
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||||
91["Segment<br>[555, 606, 0]"]
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||||
92["Segment<br>[614, 664, 0]"]
|
||||
93["Segment<br>[672, 723, 0]"]
|
||||
94["Segment<br>[731, 738, 0]"]
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||||
95[Solid2d]
|
||||
end
|
||||
subgraph path112 [Path]
|
||||
112["Path<br>[496, 547, 0]"]
|
||||
113["Segment<br>[555, 606, 0]"]
|
||||
114["Segment<br>[614, 664, 0]"]
|
||||
115["Segment<br>[672, 723, 0]"]
|
||||
116["Segment<br>[731, 738, 0]"]
|
||||
117[Solid2d]
|
||||
end
|
||||
subgraph path134 [Path]
|
||||
134["Path<br>[496, 547, 0]"]
|
||||
135["Segment<br>[555, 606, 0]"]
|
||||
136["Segment<br>[614, 664, 0]"]
|
||||
137["Segment<br>[672, 723, 0]"]
|
||||
138["Segment<br>[731, 738, 0]"]
|
||||
139[Solid2d]
|
||||
end
|
||||
subgraph path156 [Path]
|
||||
156["Path<br>[496, 547, 0]"]
|
||||
157["Segment<br>[555, 606, 0]"]
|
||||
158["Segment<br>[614, 664, 0]"]
|
||||
159["Segment<br>[672, 723, 0]"]
|
||||
160["Segment<br>[731, 738, 0]"]
|
||||
161[Solid2d]
|
||||
end
|
||||
subgraph path178 [Path]
|
||||
178["Path<br>[496, 547, 0]"]
|
||||
179["Segment<br>[555, 606, 0]"]
|
||||
180["Segment<br>[614, 664, 0]"]
|
||||
181["Segment<br>[672, 723, 0]"]
|
||||
182["Segment<br>[731, 738, 0]"]
|
||||
183[Solid2d]
|
||||
end
|
||||
subgraph path200 [Path]
|
||||
200["Path<br>[496, 547, 0]"]
|
||||
201["Segment<br>[555, 606, 0]"]
|
||||
202["Segment<br>[614, 664, 0]"]
|
||||
203["Segment<br>[672, 723, 0]"]
|
||||
204["Segment<br>[731, 738, 0]"]
|
||||
205[Solid2d]
|
||||
end
|
||||
subgraph path222 [Path]
|
||||
222["Path<br>[496, 547, 0]"]
|
||||
223["Segment<br>[555, 606, 0]"]
|
||||
224["Segment<br>[614, 664, 0]"]
|
||||
225["Segment<br>[672, 723, 0]"]
|
||||
226["Segment<br>[731, 738, 0]"]
|
||||
227[Solid2d]
|
||||
end
|
||||
subgraph path244 [Path]
|
||||
244["Path<br>[496, 547, 0]"]
|
||||
245["Segment<br>[555, 606, 0]"]
|
||||
246["Segment<br>[614, 664, 0]"]
|
||||
247["Segment<br>[672, 723, 0]"]
|
||||
248["Segment<br>[731, 738, 0]"]
|
||||
249[Solid2d]
|
||||
end
|
||||
1["Plane<br>[471, 488, 0]"]
|
||||
8["Sweep Extrusion<br>[752, 802, 0]"]
|
||||
9[Wall]
|
||||
10[Wall]
|
||||
11[Wall]
|
||||
12[Wall]
|
||||
13["Cap Start"]
|
||||
14["Cap End"]
|
||||
15["SweepEdge Opposite"]
|
||||
16["SweepEdge Adjacent"]
|
||||
17["SweepEdge Opposite"]
|
||||
18["SweepEdge Adjacent"]
|
||||
19["SweepEdge Opposite"]
|
||||
20["SweepEdge Adjacent"]
|
||||
21["SweepEdge Opposite"]
|
||||
22["SweepEdge Adjacent"]
|
||||
23["Plane<br>[471, 488, 0]"]
|
||||
30["Sweep Extrusion<br>[752, 802, 0]"]
|
||||
31[Wall]
|
||||
32[Wall]
|
||||
33[Wall]
|
||||
34[Wall]
|
||||
35["Cap Start"]
|
||||
36["Cap End"]
|
||||
37["SweepEdge Opposite"]
|
||||
38["SweepEdge Adjacent"]
|
||||
39["SweepEdge Opposite"]
|
||||
40["SweepEdge Adjacent"]
|
||||
41["SweepEdge Opposite"]
|
||||
42["SweepEdge Adjacent"]
|
||||
43["SweepEdge Opposite"]
|
||||
44["SweepEdge Adjacent"]
|
||||
45["Plane<br>[471, 488, 0]"]
|
||||
52["Sweep Extrusion<br>[752, 802, 0]"]
|
||||
53[Wall]
|
||||
54[Wall]
|
||||
55[Wall]
|
||||
56[Wall]
|
||||
57["Cap Start"]
|
||||
58["Cap End"]
|
||||
59["SweepEdge Opposite"]
|
||||
60["SweepEdge Adjacent"]
|
||||
61["SweepEdge Opposite"]
|
||||
62["SweepEdge Adjacent"]
|
||||
63["SweepEdge Opposite"]
|
||||
64["SweepEdge Adjacent"]
|
||||
65["SweepEdge Opposite"]
|
||||
66["SweepEdge Adjacent"]
|
||||
67["Plane<br>[471, 488, 0]"]
|
||||
74["Sweep Extrusion<br>[752, 802, 0]"]
|
||||
75[Wall]
|
||||
76[Wall]
|
||||
77[Wall]
|
||||
78[Wall]
|
||||
79["Cap Start"]
|
||||
80["Cap End"]
|
||||
81["SweepEdge Opposite"]
|
||||
82["SweepEdge Adjacent"]
|
||||
83["SweepEdge Opposite"]
|
||||
84["SweepEdge Adjacent"]
|
||||
85["SweepEdge Opposite"]
|
||||
86["SweepEdge Adjacent"]
|
||||
87["SweepEdge Opposite"]
|
||||
88["SweepEdge Adjacent"]
|
||||
89["Plane<br>[471, 488, 0]"]
|
||||
96["Sweep Extrusion<br>[752, 802, 0]"]
|
||||
97[Wall]
|
||||
98[Wall]
|
||||
99[Wall]
|
||||
100[Wall]
|
||||
101["Cap Start"]
|
||||
102["Cap End"]
|
||||
103["SweepEdge Opposite"]
|
||||
104["SweepEdge Adjacent"]
|
||||
105["SweepEdge Opposite"]
|
||||
106["SweepEdge Adjacent"]
|
||||
107["SweepEdge Opposite"]
|
||||
108["SweepEdge Adjacent"]
|
||||
109["SweepEdge Opposite"]
|
||||
110["SweepEdge Adjacent"]
|
||||
111["Plane<br>[471, 488, 0]"]
|
||||
118["Sweep Extrusion<br>[752, 802, 0]"]
|
||||
119[Wall]
|
||||
120[Wall]
|
||||
121[Wall]
|
||||
122[Wall]
|
||||
123["Cap Start"]
|
||||
124["Cap End"]
|
||||
125["SweepEdge Opposite"]
|
||||
126["SweepEdge Adjacent"]
|
||||
127["SweepEdge Opposite"]
|
||||
128["SweepEdge Adjacent"]
|
||||
129["SweepEdge Opposite"]
|
||||
130["SweepEdge Adjacent"]
|
||||
131["SweepEdge Opposite"]
|
||||
132["SweepEdge Adjacent"]
|
||||
133["Plane<br>[471, 488, 0]"]
|
||||
140["Sweep Extrusion<br>[752, 802, 0]"]
|
||||
141[Wall]
|
||||
142[Wall]
|
||||
143[Wall]
|
||||
144[Wall]
|
||||
145["Cap Start"]
|
||||
146["Cap End"]
|
||||
147["SweepEdge Opposite"]
|
||||
148["SweepEdge Adjacent"]
|
||||
149["SweepEdge Opposite"]
|
||||
150["SweepEdge Adjacent"]
|
||||
151["SweepEdge Opposite"]
|
||||
152["SweepEdge Adjacent"]
|
||||
153["SweepEdge Opposite"]
|
||||
154["SweepEdge Adjacent"]
|
||||
155["Plane<br>[471, 488, 0]"]
|
||||
162["Sweep Extrusion<br>[752, 802, 0]"]
|
||||
163[Wall]
|
||||
164[Wall]
|
||||
165[Wall]
|
||||
166[Wall]
|
||||
167["Cap Start"]
|
||||
168["Cap End"]
|
||||
169["SweepEdge Opposite"]
|
||||
170["SweepEdge Adjacent"]
|
||||
171["SweepEdge Opposite"]
|
||||
172["SweepEdge Adjacent"]
|
||||
173["SweepEdge Opposite"]
|
||||
174["SweepEdge Adjacent"]
|
||||
175["SweepEdge Opposite"]
|
||||
176["SweepEdge Adjacent"]
|
||||
177["Plane<br>[471, 488, 0]"]
|
||||
184["Sweep Extrusion<br>[752, 802, 0]"]
|
||||
185[Wall]
|
||||
186[Wall]
|
||||
187[Wall]
|
||||
188[Wall]
|
||||
189["Cap Start"]
|
||||
190["Cap End"]
|
||||
191["SweepEdge Opposite"]
|
||||
192["SweepEdge Adjacent"]
|
||||
193["SweepEdge Opposite"]
|
||||
194["SweepEdge Adjacent"]
|
||||
195["SweepEdge Opposite"]
|
||||
196["SweepEdge Adjacent"]
|
||||
197["SweepEdge Opposite"]
|
||||
198["SweepEdge Adjacent"]
|
||||
199["Plane<br>[471, 488, 0]"]
|
||||
206["Sweep Extrusion<br>[752, 802, 0]"]
|
||||
207[Wall]
|
||||
208[Wall]
|
||||
209[Wall]
|
||||
210[Wall]
|
||||
211["Cap Start"]
|
||||
212["Cap End"]
|
||||
213["SweepEdge Opposite"]
|
||||
214["SweepEdge Adjacent"]
|
||||
215["SweepEdge Opposite"]
|
||||
216["SweepEdge Adjacent"]
|
||||
217["SweepEdge Opposite"]
|
||||
218["SweepEdge Adjacent"]
|
||||
219["SweepEdge Opposite"]
|
||||
220["SweepEdge Adjacent"]
|
||||
221["Plane<br>[471, 488, 0]"]
|
||||
228["Sweep Extrusion<br>[752, 802, 0]"]
|
||||
229[Wall]
|
||||
230[Wall]
|
||||
231[Wall]
|
||||
232[Wall]
|
||||
233["Cap Start"]
|
||||
234["Cap End"]
|
||||
235["SweepEdge Opposite"]
|
||||
236["SweepEdge Adjacent"]
|
||||
237["SweepEdge Opposite"]
|
||||
238["SweepEdge Adjacent"]
|
||||
239["SweepEdge Opposite"]
|
||||
240["SweepEdge Adjacent"]
|
||||
241["SweepEdge Opposite"]
|
||||
242["SweepEdge Adjacent"]
|
||||
243["Plane<br>[471, 488, 0]"]
|
||||
250["Sweep Extrusion<br>[752, 802, 0]"]
|
||||
251[Wall]
|
||||
252[Wall]
|
||||
253[Wall]
|
||||
254[Wall]
|
||||
255["Cap Start"]
|
||||
256["Cap End"]
|
||||
257["SweepEdge Opposite"]
|
||||
258["SweepEdge Adjacent"]
|
||||
259["SweepEdge Opposite"]
|
||||
260["SweepEdge Adjacent"]
|
||||
261["SweepEdge Opposite"]
|
||||
262["SweepEdge Adjacent"]
|
||||
263["SweepEdge Opposite"]
|
||||
264["SweepEdge Adjacent"]
|
||||
265["CompositeSolid Intersect<br>[1935, 1965, 0]"]
|
||||
1 --- 2
|
||||
2 --- 3
|
||||
2 --- 4
|
||||
2 --- 5
|
||||
2 --- 6
|
||||
2 ---- 8
|
||||
2 --- 7
|
||||
2 --- 8
|
||||
2 ---- 19
|
||||
2 --- 9
|
||||
3 --- 20
|
||||
3 --- 27
|
||||
3 --- 28
|
||||
4 --- 21
|
||||
4 --- 29
|
||||
4 --- 30
|
||||
5 --- 22
|
||||
5 --- 31
|
||||
5 --- 32
|
||||
6 --- 23
|
||||
6 --- 33
|
||||
6 --- 34
|
||||
7 --- 24
|
||||
7 --- 35
|
||||
7 --- 36
|
||||
10 --- 11
|
||||
11 --- 12
|
||||
11 --- 13
|
||||
11 --- 14
|
||||
11 --- 15
|
||||
11 --- 16
|
||||
11 --- 17
|
||||
11 ---- 37
|
||||
11 --- 18
|
||||
12 --- 42
|
||||
12 --- 53
|
||||
12 --- 54
|
||||
13 --- 41
|
||||
13 --- 51
|
||||
13 --- 52
|
||||
14 --- 40
|
||||
14 --- 49
|
||||
14 --- 50
|
||||
15 --- 39
|
||||
15 --- 47
|
||||
15 --- 48
|
||||
16 --- 38
|
||||
16 --- 45
|
||||
16 --- 46
|
||||
19 --- 20
|
||||
19 --- 21
|
||||
19 --- 22
|
||||
19 --- 23
|
||||
19 --- 24
|
||||
19 --- 25
|
||||
19 --- 26
|
||||
19 --- 27
|
||||
19 --- 28
|
||||
19 --- 29
|
||||
19 --- 30
|
||||
19 --- 31
|
||||
19 --- 32
|
||||
19 --- 33
|
||||
19 --- 34
|
||||
19 --- 35
|
||||
19 --- 36
|
||||
37 --- 38
|
||||
37 --- 39
|
||||
37 --- 40
|
||||
37 --- 41
|
||||
37 --- 42
|
||||
37 --- 43
|
||||
37 --- 44
|
||||
37 --- 45
|
||||
37 --- 46
|
||||
37 --- 47
|
||||
37 --- 48
|
||||
37 --- 49
|
||||
37 --- 50
|
||||
37 --- 51
|
||||
37 --- 52
|
||||
37 --- 53
|
||||
37 --- 54
|
||||
3 --- 9
|
||||
3 --- 15
|
||||
3 --- 16
|
||||
4 --- 10
|
||||
4 --- 17
|
||||
4 --- 18
|
||||
5 --- 11
|
||||
5 --- 19
|
||||
5 --- 20
|
||||
6 --- 12
|
||||
6 --- 21
|
||||
6 --- 22
|
||||
8 --- 9
|
||||
8 --- 10
|
||||
8 --- 11
|
||||
8 --- 12
|
||||
8 --- 13
|
||||
8 --- 14
|
||||
8 --- 15
|
||||
8 --- 16
|
||||
8 --- 17
|
||||
8 --- 18
|
||||
8 --- 19
|
||||
8 --- 20
|
||||
8 --- 21
|
||||
8 --- 22
|
||||
23 --- 24
|
||||
24 --- 25
|
||||
24 --- 26
|
||||
24 --- 27
|
||||
24 --- 28
|
||||
24 ---- 30
|
||||
24 --- 29
|
||||
25 --- 31
|
||||
25 --- 37
|
||||
25 --- 38
|
||||
26 --- 32
|
||||
26 --- 39
|
||||
26 --- 40
|
||||
27 --- 33
|
||||
27 --- 41
|
||||
27 --- 42
|
||||
28 --- 34
|
||||
28 --- 43
|
||||
28 --- 44
|
||||
30 --- 31
|
||||
30 --- 32
|
||||
30 --- 33
|
||||
30 --- 34
|
||||
30 --- 35
|
||||
30 --- 36
|
||||
30 --- 37
|
||||
30 --- 38
|
||||
30 --- 39
|
||||
30 --- 40
|
||||
30 --- 41
|
||||
30 --- 42
|
||||
30 --- 43
|
||||
30 --- 44
|
||||
45 --- 46
|
||||
46 --- 47
|
||||
46 --- 48
|
||||
46 --- 49
|
||||
46 --- 50
|
||||
46 ---- 52
|
||||
46 --- 51
|
||||
47 --- 53
|
||||
47 --- 59
|
||||
47 --- 60
|
||||
48 --- 54
|
||||
48 --- 61
|
||||
48 --- 62
|
||||
49 --- 55
|
||||
49 --- 63
|
||||
49 --- 64
|
||||
50 --- 56
|
||||
50 --- 65
|
||||
50 --- 66
|
||||
52 --- 53
|
||||
52 --- 54
|
||||
52 --- 55
|
||||
52 --- 56
|
||||
52 --- 57
|
||||
52 --- 58
|
||||
52 --- 59
|
||||
52 --- 60
|
||||
52 --- 61
|
||||
52 --- 62
|
||||
52 --- 63
|
||||
52 --- 64
|
||||
52 --- 65
|
||||
52 --- 66
|
||||
67 --- 68
|
||||
68 --- 69
|
||||
68 --- 70
|
||||
68 --- 71
|
||||
68 --- 72
|
||||
68 ---- 74
|
||||
68 --- 73
|
||||
69 --- 75
|
||||
69 --- 81
|
||||
69 --- 82
|
||||
70 --- 76
|
||||
70 --- 83
|
||||
70 --- 84
|
||||
71 --- 77
|
||||
71 --- 85
|
||||
71 --- 86
|
||||
72 --- 78
|
||||
72 --- 87
|
||||
72 --- 88
|
||||
74 --- 75
|
||||
74 --- 76
|
||||
74 --- 77
|
||||
74 --- 78
|
||||
74 --- 79
|
||||
74 --- 80
|
||||
74 --- 81
|
||||
74 --- 82
|
||||
74 --- 83
|
||||
74 --- 84
|
||||
74 --- 85
|
||||
74 --- 86
|
||||
74 --- 87
|
||||
74 --- 88
|
||||
89 --- 90
|
||||
90 --- 91
|
||||
90 --- 92
|
||||
90 --- 93
|
||||
90 --- 94
|
||||
90 ---- 96
|
||||
90 --- 95
|
||||
91 --- 97
|
||||
91 --- 103
|
||||
91 --- 104
|
||||
92 --- 98
|
||||
92 --- 105
|
||||
92 --- 106
|
||||
93 --- 99
|
||||
93 --- 107
|
||||
93 --- 108
|
||||
94 --- 100
|
||||
94 --- 109
|
||||
94 --- 110
|
||||
96 --- 97
|
||||
96 --- 98
|
||||
96 --- 99
|
||||
96 --- 100
|
||||
96 --- 101
|
||||
96 --- 102
|
||||
96 --- 103
|
||||
96 --- 104
|
||||
96 --- 105
|
||||
96 --- 106
|
||||
96 --- 107
|
||||
96 --- 108
|
||||
96 --- 109
|
||||
96 --- 110
|
||||
111 --- 112
|
||||
112 --- 113
|
||||
112 --- 114
|
||||
112 --- 115
|
||||
112 --- 116
|
||||
112 ---- 118
|
||||
112 --- 117
|
||||
113 --- 119
|
||||
113 --- 125
|
||||
113 --- 126
|
||||
114 --- 120
|
||||
114 --- 127
|
||||
114 --- 128
|
||||
115 --- 121
|
||||
115 --- 129
|
||||
115 --- 130
|
||||
116 --- 122
|
||||
116 --- 131
|
||||
116 --- 132
|
||||
118 --- 119
|
||||
118 --- 120
|
||||
118 --- 121
|
||||
118 --- 122
|
||||
118 --- 123
|
||||
118 --- 124
|
||||
118 --- 125
|
||||
118 --- 126
|
||||
118 --- 127
|
||||
118 --- 128
|
||||
118 --- 129
|
||||
118 --- 130
|
||||
118 --- 131
|
||||
118 --- 132
|
||||
133 --- 134
|
||||
134 --- 135
|
||||
134 --- 136
|
||||
134 --- 137
|
||||
134 --- 138
|
||||
134 ---- 140
|
||||
134 --- 139
|
||||
135 --- 141
|
||||
135 --- 147
|
||||
135 --- 148
|
||||
136 --- 142
|
||||
136 --- 149
|
||||
136 --- 150
|
||||
137 --- 143
|
||||
137 --- 151
|
||||
137 --- 152
|
||||
138 --- 144
|
||||
138 --- 153
|
||||
138 --- 154
|
||||
140 --- 141
|
||||
140 --- 142
|
||||
140 --- 143
|
||||
140 --- 144
|
||||
140 --- 145
|
||||
140 --- 146
|
||||
140 --- 147
|
||||
140 --- 148
|
||||
140 --- 149
|
||||
140 --- 150
|
||||
140 --- 151
|
||||
140 --- 152
|
||||
140 --- 153
|
||||
140 --- 154
|
||||
155 --- 156
|
||||
156 --- 157
|
||||
156 --- 158
|
||||
156 --- 159
|
||||
156 --- 160
|
||||
156 ---- 162
|
||||
156 --- 161
|
||||
157 --- 163
|
||||
157 --- 169
|
||||
157 --- 170
|
||||
158 --- 164
|
||||
158 --- 171
|
||||
158 --- 172
|
||||
159 --- 165
|
||||
159 --- 173
|
||||
159 --- 174
|
||||
160 --- 166
|
||||
160 --- 175
|
||||
160 --- 176
|
||||
162 --- 163
|
||||
162 --- 164
|
||||
162 --- 165
|
||||
162 --- 166
|
||||
162 --- 167
|
||||
162 --- 168
|
||||
162 --- 169
|
||||
162 --- 170
|
||||
162 --- 171
|
||||
162 --- 172
|
||||
162 --- 173
|
||||
162 --- 174
|
||||
162 --- 175
|
||||
162 --- 176
|
||||
177 --- 178
|
||||
178 --- 179
|
||||
178 --- 180
|
||||
178 --- 181
|
||||
178 --- 182
|
||||
178 ---- 184
|
||||
178 --- 183
|
||||
179 --- 185
|
||||
179 --- 191
|
||||
179 --- 192
|
||||
180 --- 186
|
||||
180 --- 193
|
||||
180 --- 194
|
||||
181 --- 187
|
||||
181 --- 195
|
||||
181 --- 196
|
||||
182 --- 188
|
||||
182 --- 197
|
||||
182 --- 198
|
||||
184 --- 185
|
||||
184 --- 186
|
||||
184 --- 187
|
||||
184 --- 188
|
||||
184 --- 189
|
||||
184 --- 190
|
||||
184 --- 191
|
||||
184 --- 192
|
||||
184 --- 193
|
||||
184 --- 194
|
||||
184 --- 195
|
||||
184 --- 196
|
||||
184 --- 197
|
||||
184 --- 198
|
||||
199 --- 200
|
||||
200 --- 201
|
||||
200 --- 202
|
||||
200 --- 203
|
||||
200 --- 204
|
||||
200 ---- 206
|
||||
200 --- 205
|
||||
201 --- 207
|
||||
201 --- 213
|
||||
201 --- 214
|
||||
202 --- 208
|
||||
202 --- 215
|
||||
202 --- 216
|
||||
203 --- 209
|
||||
203 --- 217
|
||||
203 --- 218
|
||||
204 --- 210
|
||||
204 --- 219
|
||||
204 --- 220
|
||||
206 --- 207
|
||||
206 --- 208
|
||||
206 --- 209
|
||||
206 --- 210
|
||||
206 --- 211
|
||||
206 --- 212
|
||||
206 --- 213
|
||||
206 --- 214
|
||||
206 --- 215
|
||||
206 --- 216
|
||||
206 --- 217
|
||||
206 --- 218
|
||||
206 --- 219
|
||||
206 --- 220
|
||||
221 --- 222
|
||||
222 --- 223
|
||||
222 --- 224
|
||||
222 --- 225
|
||||
222 --- 226
|
||||
222 ---- 228
|
||||
222 --- 227
|
||||
223 --- 229
|
||||
223 --- 235
|
||||
223 --- 236
|
||||
224 --- 230
|
||||
224 --- 237
|
||||
224 --- 238
|
||||
225 --- 231
|
||||
225 --- 239
|
||||
225 --- 240
|
||||
226 --- 232
|
||||
226 --- 241
|
||||
226 --- 242
|
||||
228 --- 229
|
||||
228 --- 230
|
||||
228 --- 231
|
||||
228 --- 232
|
||||
228 --- 233
|
||||
228 --- 234
|
||||
228 --- 235
|
||||
228 --- 236
|
||||
228 --- 237
|
||||
228 --- 238
|
||||
228 --- 239
|
||||
228 --- 240
|
||||
228 --- 241
|
||||
228 --- 242
|
||||
243 --- 244
|
||||
244 --- 245
|
||||
244 --- 246
|
||||
244 --- 247
|
||||
244 --- 248
|
||||
244 ---- 250
|
||||
244 --- 249
|
||||
245 --- 251
|
||||
245 --- 257
|
||||
245 --- 258
|
||||
246 --- 252
|
||||
246 --- 259
|
||||
246 --- 260
|
||||
247 --- 253
|
||||
247 --- 261
|
||||
247 --- 262
|
||||
248 --- 254
|
||||
248 --- 263
|
||||
248 --- 264
|
||||
250 --- 251
|
||||
250 --- 252
|
||||
250 --- 253
|
||||
250 --- 254
|
||||
250 --- 255
|
||||
250 --- 256
|
||||
250 --- 257
|
||||
250 --- 258
|
||||
250 --- 259
|
||||
250 --- 260
|
||||
250 --- 261
|
||||
250 --- 262
|
||||
250 --- 263
|
||||
250 --- 264
|
||||
2 <--x 265
|
||||
244 <--x 265
|
||||
```
|
||||
|
||||
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Load Diff
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Load Diff
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Load Diff
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|
Before Width: | Height: | Size: 55 KiB After Width: | Height: | Size: 68 KiB |
Reference in New Issue
Block a user