From 27416375e35b7b9978e595e4fa6c499f3e4fd175 Mon Sep 17 00:00:00 2001
From: 0000OOOO0000 <63518686+0000OOOO0000@users.noreply.github.com>
Date: Fri, 13 May 2022 06:20:42 +0300
Subject: [PATCH] =?UTF-8?q?XHG..=E2=A0=80=E2=A0=80=E2=A0=80=E2=A0=80?=
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---
...α±α΄β΅α΄₯β΅α±α΄β΅β β β β ..GHX | 41262 +++++++++++++++-
1 file changed, 39503 insertions(+), 1759 deletions(-)
diff --git a/β―α©IαIββ―βͺβ―βIαIα©β―β΅β―α©IαIββ―βͺβ―βIαIα©β―/β―β€α΄₯α©β―β΅β―α©α΄₯β€β―/β―α±α΄α΄₯α©α―β€ββααβ―β΅β―ααβββ€α―α©α΄₯α±α΄β―/β―αβ΅β―β΅β―β΅αβ―/β―ααβα΄₯α±α΄ααβΠNκ΄μ·α΄₯β―βͺβ―α΄₯μ·κ΄ΠNβααα±α΄α΄₯βααβ―β΅β―ααβα΄₯α±α΄ααβΠNκ΄μ·α΄₯β―βͺβ―α΄₯μ·κ΄ΠNβααα±α΄α΄₯βααβ―/β―α΄₯α±α΄ί¦βμ·ααα©α΄₯α€α¦β―βͺβ―α€α¦α΄₯α©ααμ·βί¦α±α΄α΄₯β―β΅β―α΄₯α±α΄ί¦βμ·ααα©α΄₯α€α¦β―βͺβ―α€α¦α΄₯α©ααμ·βί¦α±α΄α΄₯β―/XHG..β β β β β΅α±α΄β΅α΄₯β΅α±α΄β΅μ·β΅ί¦β΅ααβ΅β―β΅β€β΅α΄₯β΅α©β΅μ·β΅ααβ΅β―β΅δΊΊβ΅ααβ΅ΠNβ΅α±α΄β΅αβ΅Β€β΅α±α΄β΅α΄₯β΅κ³β΅β―β΅α΄₯β΅α©β΅αβ΅α©β΅ααβ΅ααβ΅β β β β β―β β β β β΅β β β β β―β β β β β΅ααβ΅ααβ΅α©β΅αβ΅α©β΅α΄₯β΅β―β΅κ³β΅α΄₯β΅α±α΄β΅Β€β΅αβ΅α±α΄β΅ΠNβ΅ααβ΅δΊΊβ΅β―β΅ααβ΅μ·β΅α©β΅α΄₯β΅β€β΅β―β΅ααβ΅ί¦β΅μ·β΅α±α΄β΅α΄₯β΅α±α΄β΅β β β β ..GHX b/β―α©IαIββ―βͺβ―βIαIα©β―β΅β―α©IαIββ―βͺβ―βIαIα©β―/β―β€α΄₯α©β―β΅β―α©α΄₯β€β―/β―α±α΄α΄₯α©α―β€ββααβ―β΅β―ααβββ€α―α©α΄₯α±α΄β―/β―αβ΅β―β΅β―β΅αβ―/β―ααβα΄₯α±α΄ααβΠNκ΄μ·α΄₯β―βͺβ―α΄₯μ·κ΄ΠNβααα±α΄α΄₯βααβ―β΅β―ααβα΄₯α±α΄ααβΠNκ΄μ·α΄₯β―βͺβ―α΄₯μ·κ΄ΠNβααα±α΄α΄₯βααβ―/β―α΄₯α±α΄ί¦βμ·ααα©α΄₯α€α¦β―βͺβ―α€α¦α΄₯α©ααμ·βί¦α±α΄α΄₯β―β΅β―α΄₯α±α΄ί¦βμ·ααα©α΄₯α€α¦β―βͺβ―α€α¦α΄₯α©ααμ·βί¦α±α΄α΄₯β―/XHG..β β β β β΅α±α΄β΅α΄₯β΅α±α΄β΅μ·β΅ί¦β΅ααβ΅β―β΅β€β΅α΄₯β΅α©β΅μ·β΅ααβ΅β―β΅δΊΊβ΅ααβ΅ΠNβ΅α±α΄β΅αβ΅Β€β΅α±α΄β΅α΄₯β΅κ³β΅β―β΅α΄₯β΅α©β΅αβ΅α©β΅ααβ΅ααβ΅β β β β β―β β β β β΅β β β β β―β β β β β΅ααβ΅ααβ΅α©β΅αβ΅α©β΅α΄₯β΅β―β΅κ³β΅α΄₯β΅α±α΄β΅Β€β΅αβ΅α±α΄β΅ΠNβ΅ααβ΅δΊΊβ΅β―β΅ααβ΅μ·β΅α©β΅α΄₯β΅β€β΅β―β΅ααβ΅ί¦β΅μ·β΅α±α΄β΅α΄₯β΅α±α΄β΅β β β β ..GHX
index e304c44b..f061872c 100644
--- a/β―α©IαIββ―βͺβ―βIαIα©β―β΅β―α©IαIββ―βͺβ―βIαIα©β―/β―β€α΄₯α©β―β΅β―α©α΄₯β€β―/β―α±α΄α΄₯α©α―β€ββααβ―β΅β―ααβββ€α―α©α΄₯α±α΄β―/β―αβ΅β―β΅β―β΅αβ―/β―ααβα΄₯α±α΄ααβΠNκ΄μ·α΄₯β―βͺβ―α΄₯μ·κ΄ΠNβααα±α΄α΄₯βααβ―β΅β―ααβα΄₯α±α΄ααβΠNκ΄μ·α΄₯β―βͺβ―α΄₯μ·κ΄ΠNβααα±α΄α΄₯βααβ―/β―α΄₯α±α΄ί¦βμ·ααα©α΄₯α€α¦β―βͺβ―α€α¦α΄₯α©ααμ·βί¦α±α΄α΄₯β―β΅β―α΄₯α±α΄ί¦βμ·ααα©α΄₯α€α¦β―βͺβ―α€α¦α΄₯α©ααμ·βί¦α±α΄α΄₯β―/XHG..β β β β β΅α±α΄β΅α΄₯β΅α±α΄β΅μ·β΅ί¦β΅ααβ΅β―β΅β€β΅α΄₯β΅α©β΅μ·β΅ααβ΅β―β΅δΊΊβ΅ααβ΅ΠNβ΅α±α΄β΅αβ΅Β€β΅α±α΄β΅α΄₯β΅κ³β΅β―β΅α΄₯β΅α©β΅αβ΅α©β΅ααβ΅ααβ΅β β β β β―β β β β β΅β β β β β―β β β β β΅ααβ΅ααβ΅α©β΅αβ΅α©β΅α΄₯β΅β―β΅κ³β΅α΄₯β΅α±α΄β΅Β€β΅αβ΅α±α΄β΅ΠNβ΅ααβ΅δΊΊβ΅β―β΅ααβ΅μ·β΅α©β΅α΄₯β΅β€β΅β―β΅ααβ΅ί¦β΅μ·β΅α±α΄β΅α΄₯β΅α±α΄β΅β β β β ..GHX
+++ b/β―α©IαIββ―βͺβ―βIαIα©β―β΅β―α©IαIββ―βͺβ―βIαIα©β―/β―β€α΄₯α©β―β΅β―α©α΄₯β€β―/β―α±α΄α΄₯α©α―β€ββααβ―β΅β―ααβββ€α―α©α΄₯α±α΄β―/β―αβ΅β―β΅β―β΅αβ―/β―ααβα΄₯α±α΄ααβΠNκ΄μ·α΄₯β―βͺβ―α΄₯μ·κ΄ΠNβααα±α΄α΄₯βααβ―β΅β―ααβα΄₯α±α΄ααβΠNκ΄μ·α΄₯β―βͺβ―α΄₯μ·κ΄ΠNβααα±α΄α΄₯βααβ―/β―α΄₯α±α΄ί¦βμ·ααα©α΄₯α€α¦β―βͺβ―α€α¦α΄₯α©ααμ·βί¦α±α΄α΄₯β―β΅β―α΄₯α±α΄ί¦βμ·ααα©α΄₯α€α¦β―βͺβ―α€α¦α΄₯α©ααμ·βί¦α±α΄α΄₯β―/XHG..β β β β β΅α±α΄β΅α΄₯β΅α±α΄β΅μ·β΅ί¦β΅ααβ΅β―β΅β€β΅α΄₯β΅α©β΅μ·β΅ααβ΅β―β΅δΊΊβ΅ααβ΅ΠNβ΅α±α΄β΅αβ΅Β€β΅α±α΄β΅α΄₯β΅κ³β΅β―β΅α΄₯β΅α©β΅αβ΅α©β΅ααβ΅ααβ΅β β β β β―β β β β β΅β β β β β―β β β β β΅ααβ΅ααβ΅α©β΅αβ΅α©β΅α΄₯β΅β―β΅κ³β΅α΄₯β΅α±α΄β΅Β€β΅αβ΅α±α΄β΅ΠNβ΅ααβ΅δΊΊβ΅β―β΅ααβ΅μ·β΅α©β΅α΄₯β΅β€β΅β―β΅ααβ΅ί¦β΅μ·β΅α±α΄β΅α΄₯β΅α±α΄β΅β β β β ..GHX
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98
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32
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50
24
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50
24
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88
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39
20
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39
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21
20
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21
20
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77
84
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21
80
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28
20
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28
20
-
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28
20
-
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28
20
-
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92
44
-
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38
40
-
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26
20
-
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26
20
-
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92
44
-
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@@ -53030,14 +53038,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
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38
40
-
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@@ -53056,14 +53064,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
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26
20
-
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@@ -53082,14 +53090,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
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26
20
-
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@@ -53116,14 +53124,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
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70
44
-
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@@ -53150,14 +53158,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
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11
20
-
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11
20
-
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@@ -53203,14 +53211,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
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31
40
-
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@@ -53239,14 +53247,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
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70
44
-
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@@ -53273,14 +53281,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
-
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11
20
-
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11
20
-
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-
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31
40
-
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@@ -53362,14 +53370,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
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88
28
-
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@@ -53387,14 +53395,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
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29
24
-
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@@ -53413,14 +53421,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
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31
24
-
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@@ -53447,14 +53455,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
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88
28
-
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@@ -53472,14 +53480,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
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29
24
-
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31
24
-
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@@ -53532,14 +53540,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
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88
28
-
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@@ -53557,14 +53565,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
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29
24
-
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@@ -53583,14 +53591,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
-
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31
24
-
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@@ -53617,14 +53625,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
-
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88
28
-
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@@ -53642,14 +53650,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
-
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29
24
-
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@@ -53668,14 +53676,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
-
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31
24
-
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@@ -53702,14 +53710,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
-
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70
44
-
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@@ -53727,14 +53735,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
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11
20
-
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-
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11
20
-
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@@ -53780,14 +53788,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
-
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31
40
-
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@@ -53814,14 +53822,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
-
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70
44
-
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@@ -53839,14 +53847,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
-
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11
20
-
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@@ -53866,14 +53874,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
-
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11
20
-
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@@ -53892,14 +53900,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
-
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31
40
-
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@@ -53928,14 +53936,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
-
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50
24
-
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@@ -53985,8 +53993,8 @@ If false, mesh will reduce only until the point at which the mesh shape would be
-
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106
20
@@ -53994,8 +54002,8 @@ If false, mesh will reduce only until the point at which the mesh shape would be
- 0
- 0
-
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@@ -54038,8 +54046,8 @@ If false, mesh will reduce only until the point at which the mesh shape would be
-
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106
20
@@ -54047,8 +54055,8 @@ If false, mesh will reduce only until the point at which the mesh shape would be
- 0
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@@ -54088,14 +54096,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
-
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93
204
-
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@@ -54112,14 +54120,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
-
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65
20
-
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@@ -54159,14 +54167,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
-
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65
20
-
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@@ -54207,14 +54215,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
-
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65
20
-
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@@ -54255,14 +54263,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
-
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65
20
-
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@@ -54303,14 +54311,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
-
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65
20
-
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@@ -54330,14 +54338,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
-
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65
20
-
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@@ -54358,14 +54366,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
-
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65
20
-
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-
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65
20
-
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@@ -54412,14 +54420,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
-
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65
20
-
- 19400.5
- 768
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@@ -54439,14 +54447,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
-
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65
20
-
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@@ -54475,14 +54483,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
-
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105
124
-
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@@ -54500,14 +54508,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
-
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49
20
-
- 19208.5
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@@ -54527,14 +54535,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
-
- 19184
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49
20
-
- 19208.5
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@@ -54574,14 +54582,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
-
- 19184
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49
20
-
- 19208.5
- 750
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@@ -54620,14 +54628,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
-
- 19184
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49
20
-
- 19208.5
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@@ -54666,14 +54674,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
-
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49
20
-
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@@ -54758,14 +54766,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
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@@ -54794,14 +54802,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
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198
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@@ -54891,14 +54899,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
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@@ -54937,14 +54945,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
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@@ -54973,14 +54981,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
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@@ -55036,14 +55044,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
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@@ -55167,14 +55175,14 @@ If false, mesh will reduce only until the point at which the mesh shape would be
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66
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66
20
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@@ -55711,14 +55719,14 @@ For best results {v} parameters should be between 0 and 1, in numerical order, a
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29
200
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@@ -55750,8 +55758,8 @@ For best results {v} parameters should be between 0 and 1, in numerical order, a
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160
100
@@ -55759,8 +55767,8 @@ For best results {v} parameters should be between 0 and 1, in numerical order, a
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98
44
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@@ -55822,14 +55830,14 @@ For best results {v} parameters should be between 0 and 1, in numerical order, a
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38
20
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@@ -55872,14 +55880,14 @@ For best results {v} parameters should be between 0 and 1, in numerical order, a
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38
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32
40
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98
44
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@@ -55977,14 +55985,14 @@ For best results {v} parameters should be between 0 and 1, in numerical order, a
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38
20
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20
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@@ -56074,14 +56082,14 @@ For best results {v} parameters should be between 0 and 1, in numerical order, a
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32
40
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@@ -56110,14 +56118,14 @@ For best results {v} parameters should be between 0 and 1, in numerical order, a
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198
20
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198
20
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@@ -56200,14 +56208,14 @@ For best results {v} parameters should be between 0 and 1, in numerical order, a
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198
20
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141
20
@@ -56257,8 +56265,8 @@ For best results {v} parameters should be between 0 and 1, in numerical order, a
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110
44
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@@ -56411,14 +56419,14 @@ For best results {v} parameters should be between 0 and 1, in numerical order, a
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@@ -56437,14 +56445,14 @@ For best results {v} parameters should be between 0 and 1, in numerical order, a
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30
40
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@@ -56553,14 +56561,14 @@ For best results {v} parameters should be between 0 and 1, in numerical order, a
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25
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@@ -56602,14 +56610,14 @@ For best results {v} parameters should be between 0 and 1, in numerical order, a
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25
20
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@@ -56631,14 +56639,14 @@ For best results {v} parameters should be between 0 and 1, in numerical order, a
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25
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@@ -56697,14 +56705,14 @@ For best results {v} parameters should be between 0 and 1, in numerical order, a
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20
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16
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16
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@@ -106068,6 +106076,7 @@ Sine wave distribution
Sine wave distribution
Sine wave distribution
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Sine wave distribution
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@@ -160963,7 +160972,7 @@ chamfer = 4
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@@ -161031,7 +198775,7 @@ chamfer = 4
-
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