陰的に定義された2Dの領域

ImplicitRegionを使って2Dの領域を定義する．

完全なWolfram言語入力を表示する

In[13]:=

\!\(
TagBox[GridBox[{
{
FrameBox[
TagBox[GridBox[{
{"\"\<Disk\>\""},
{
GraphicsBox[GraphicsComplexBox[CompressedData["
1:eJw1kg1MzGEcx3NK00Umc2LMrWlxRSnJS37MekFCx40Yc1ZxohCOIxn+XawL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"], {{
{RGBColor[0.368417, 0.506779, 0.709798], AbsoluteThickness[1.6], 
                Opacity[0.3], EdgeForm[None], 
                GraphicsGroupBox[
                 PolygonBox[{{50, 29, 51}, {50, 28, 29}, {26, 27, 
                  50}, {28, 50, 27}, {51, 30, 31}, {36, 56, 35}, {51, 
                  48, 50}, {29, 30, 51}, {56, 36, 52}, {18, 19, 54}, {
                  21, 59, 54}, {50, 59, 24}, {36, 57, 52}, {15, 16, 
                  53}, {49, 54, 59}, {49, 53, 54}, {49, 59, 48}, {34, 
                  56, 33}, {24, 25, 50}, {52, 55, 48}, {53, 17, 54}, {
                  56, 32, 33}, {31, 32, 51}, {54, 19, 20}, {54, 17, 
                  18}, {14, 63, 13}, {44, 65, 43}, {22, 23, 59}, {17, 
                  53, 16}, {42, 43, 65}, {53, 63, 14}, {32, 56, 51}, {
                  37, 38, 57}, {25, 26, 50}, {52, 65, 61}, {39, 57, 
                  38}, {53, 58, 63}, {7, 64, 60}, {51, 56, 48}, {49, 
                  55, 58}, {62, 1, 2}, {24, 59, 23}, {65, 44, 61}, {
                  61, 45, 46}, {7, 8, 64}, {6, 7, 60}, {46, 47, 62}, {
                  12, 63, 11}, {55, 61, 62}, {41, 42, 65}, {47, 1, 
                  62}, {64, 9, 10}, {44, 45, 61}, {62, 61, 46}, {57, 
                  65, 52}, {52, 61, 55}, {11, 63, 64}, {35, 56, 34}, {
                  2, 3, 62}, {12, 13, 63}, {10, 11, 64}, {59, 21, 
                  22}, {48, 55, 49}, {58, 64, 63}, {20, 21, 54}, {60, 
                  55, 62}, {58, 60, 64}, {60, 58, 55}, {60, 4, 5}, {8,
                   9, 64}, {60, 5, 6}, {65, 40, 41}, {49, 58, 53}, {3,
                   4, 60}, {39, 40, 57}, {60, 62, 3}, {59, 50, 48}, {
                  40, 65, 57}, {48, 56, 52}, {37, 57, 36}, {14, 15, 
                  53}}]]}, {}, {}, {}, {}}, 
{RGBColor[0.368417, 0.506779, 0.709798], AbsoluteThickness[1.6], 
               LineBox[{29, 28, 27, 26, 25, 24, 23, 22, 21, 20, 19, 
                18, 17, 16, 15, 14, 13, 12, 11, 10, 9, 8, 7, 6, 5, 4, 
                3, 2, 1, 47, 46, 45, 44, 43, 42, 41, 40, 39, 38, 37, 
                36, 35, 34, 33, 32, 31, 30, 29}]}}],
AspectRatio->1,
Axes->{False, False},
AxesLabel->{None, None},
AxesOrigin->{Automatic, Automatic},
DisplayFunction->Identity,
Frame->{{None, None}, {None, None}},
FrameLabel->{{None, None}, {None, None}},
FrameTicks->{{None, None}, {None, None}},
GridLinesStyle->Directive[
GrayLevel[0.5, 0.4]],
ImageSize->100,
Method->{"ScalingFunctions" -> None, "TransparentPolygonMesh" -> True,
               "AxesInFront" -> True},
PlotRange->{{-1.1, 1.1}, {-1.1, 1.1}},
PlotRangeClipping->True,
PlotRangePadding->{{0, 0}, {0, 0}},
Ticks->{Automatic, Automatic}]}
},
AutoDelete->False,
BaseStyle->{
GrayLevel[0.5], FontFamily -> "Helvetica"},
GridBoxAlignment->{
          "Columns" -> {}, "ColumnsIndexed" -> {}, "Rows" -> {{Top}}, 
           "RowsIndexed" -> {}, "Items" -> {}, "ItemsIndexed" -> {}},
GridBoxItemSize->{
          "Columns" -> {{12}}, "ColumnsIndexed" -> {}, 
           "Rows" -> {{Automatic}}, "RowsIndexed" -> {}, 
           "Items" -> {}, "ItemsIndexed" -> {}}],
"Grid"],
FrameStyle->Directive[
Thickness[4], 
GrayLevel[0.5]],
RoundingRadius->5,
StripOnInput->False], 
FrameBox[
TagBox[GridBox[{
{"\"\<Cubic\>\""},
{
GraphicsBox[GraphicsComplexBox[CompressedData["
1:eJxdkgtMk1cUx1tA2MxElq3jIXGCVGCxS7Aoz3AC4kAT0U4EBgyEAKvMrSAj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"], {{
{RGBColor[0.368417, 0.506779, 0.709798], AbsoluteThickness[1.6], 
                Opacity[0.3], EdgeForm[None], 
                GraphicsGroupBox[
                 
                 PolygonBox[{{41, 42, 70}, {43, 72, 42}, {80, 49, 
                  50}, {22, 72, 43}, {39, 40, 70}, {41, 70, 40}, {3, 
                  78, 74}, {39, 70, 38}, {74, 8, 7}, {42, 72, 70}, {
                  15, 14, 76}, {22, 23, 72}, {55, 79, 54}, {64, 65, 
                  77}, {78, 3, 2}, {73, 25, 26}, {3, 74, 4}, {5, 4, 
                  74}, {27, 73, 26}, {51, 52, 78}, {73, 70, 72}, {45, 
                  46, 75}, {24, 25, 73}, {12, 11, 81}, {1, 80, 78}, {
                  78, 2, 1}, {37, 71, 36}, {31, 71, 30}, {27, 28, 
                  73}, {45, 77, 65}, {34, 35, 71}, {71, 35, 36}, {71, 
                  32, 33}, {9, 79, 10}, {37, 38, 70}, {30, 71, 29}, {
                  31, 32, 71}, {71, 70, 73}, {5, 74, 6}, {70, 71, 
                  37}, {73, 28, 29}, {73, 23, 24}, {53, 54, 79}, {34, 
                  71, 33}, {7, 6, 74}, {68, 67, 76}, {76, 14, 13}, {
                  74, 79, 9}, {19, 75, 46}, {81, 10, 79}, {71, 73, 
                  29}, {18, 80, 17}, {1, 17, 80}, {62, 75, 21}, {23, 
                  73, 72}, {77, 63, 64}, {46, 47, 19}, {47, 18, 19}, {
                  20, 75, 19}, {62, 77, 75}, {45, 75, 77}, {44, 45, 
                  65}, {80, 48, 49}, {21, 75, 20}, {77, 62, 63}, {78, 
                  50, 51}, {53, 79, 52}, {80, 50, 78}, {79, 78, 52}, {
                  48, 80, 47}, {74, 9, 8}, {76, 67, 66}, {66, 16, 
                  15}, {76, 13, 59}, {69, 68, 76}, {76, 60, 69}, {15, 
                  76, 66}, {12, 81, 13}, {81, 11, 10}, {13, 81, 58}, {
                  55, 81, 79}, {57, 81, 56}, {74, 78, 79}, {60, 76, 
                  59}, {56, 81, 55}, {60, 61, 69}, {58, 59, 13}, {58, 
                  81, 57}, {47, 80, 18}}]]}, {}, {}, {}, {}}, 
{RGBColor[0.368417, 0.506779, 0.709798], AbsoluteThickness[1.6], 
               LineBox[{42, 41, 40, 39, 38, 37, 36, 35, 34, 33, 32, 
                31, 30, 29, 28, 27, 26, 25, 24, 23, 22, 43, 42}], 
               LineBox[{50, 49, 48, 47, 46, 45, 44, 65, 64, 63, 62, 
                21, 20, 19, 18, 17, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11,
                 12, 13, 14, 15, 16, 66, 67, 68, 69, 61, 60, 59, 58, 
                57, 56, 55, 54, 53, 52, 51, 50}]}}],
AspectRatio->1,
Axes->{False, False},
AxesLabel->{None, None},
AxesOrigin->{Automatic, Automatic},
DisplayFunction->Identity,
Frame->{{None, None}, {None, None}},
FrameLabel->{{None, None}, {None, None}},
FrameTicks->{{None, None}, {None, None}},
GridLinesStyle->Directive[
GrayLevel[0.5, 0.4]],
ImageSize->100,
Method->{"ScalingFunctions" -> None, "TransparentPolygonMesh" -> True,
               "AxesInFront" -> True},
PlotRange->{{-1.1, 1.1}, {-1.1, 1.1}},
PlotRangeClipping->True,
PlotRangePadding->{{0, 0}, {0, 0}},
Ticks->{Automatic, Automatic}]}
},
AutoDelete->False,
BaseStyle->{
GrayLevel[0.5], FontFamily -> "Helvetica"},
GridBoxAlignment->{
          "Columns" -> {}, "ColumnsIndexed" -> {}, "Rows" -> {{Top}}, 
           "RowsIndexed" -> {}, "Items" -> {}, "ItemsIndexed" -> {}},
GridBoxItemSize->{
          "Columns" -> {{12}}, "ColumnsIndexed" -> {}, 
           "Rows" -> {{Automatic}}, "RowsIndexed" -> {}, 
           "Items" -> {}, "ItemsIndexed" -> {}}],
"Grid"],
FrameStyle->Directive[
Thickness[4], 
GrayLevel[0.5]],
RoundingRadius->5,
StripOnInput->False], 
FrameBox[
TagBox[GridBox[{
{"\"\<Bicorn\>\""},
{
GraphicsBox[GraphicsComplexBox[CompressedData["
1:eJw1kGk81AkcxiW2lFbrqIjI7mbNOtPm+tSPENtUY1VK2ZAjRKV2LaloipJj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"], {{
{RGBColor[0.368417, 0.506779, 0.709798], AbsoluteThickness[1.6], 
                Opacity[0.3], EdgeForm[None], 
                GraphicsGroupBox[
                 PolygonBox[{{42, 41, 80}, {42, 80, 82}, {45, 44, 
                  82}, {40, 80, 41}, {42, 82, 43}, {83, 79, 27}, {82, 
                  10, 11}, {13, 46, 45}, {78, 35, 34}, {84, 25, 24}, {
                  36, 35, 78}, {17, 49, 16}, {83, 37, 78}, {78, 79, 
                  83}, {39, 83, 40}, {34, 33, 78}, {12, 82, 11}, {16, 
                  49, 48}, {50, 73, 60}, {38, 83, 39}, {58, 77, 17}, {
                  66, 51, 59}, {18, 71, 60}, {73, 50, 72}, {60, 73, 
                  18}, {62, 1, 57}, {24, 23, 84}, {74, 2, 76}, {63, 
                  56, 70}, {14, 46, 13}, {61, 76, 75}, {82, 13, 45}, {
                  55, 75, 3}, {15, 48, 47}, {46, 14, 47}, {14, 15, 
                  47}, {57, 70, 62}, {83, 27, 26}, {68, 69, 66}, {48, 
                  15, 16}, {66, 59, 68}, {82, 80, 10}, {28, 27, 79}, {
                  51, 67, 59}, {31, 78, 32}, {3, 54, 55}, {37, 36, 
                  78}, {30, 79, 78}, {79, 30, 29}, {84, 26, 25}, {23, 
                  81, 84}, {83, 84, 80}, {81, 22, 21}, {81, 21, 7}, {
                  81, 10, 80}, {10, 81, 9}, {7, 8, 81}, {23, 22, 
                  81}, {83, 26, 84}, {7, 21, 20}, {8, 9, 81}, {52, 6, 
                  20}, {65, 19, 64}, {71, 18, 67}, {43, 82, 44}, {7, 
                  20, 6}, {69, 65, 64}, {53, 4, 5}, {70, 57, 63}, {6, 
                  52, 5}, {30, 78, 31}, {67, 51, 71}, {76, 61, 74}, {
                  5, 52, 53}, {54, 4, 53}, {54, 3, 4}, {75, 55, 61}, {
                  2, 74, 56}, {56, 63, 2}, {28, 79, 29}, {13, 82, 
                  12}, {50, 58, 72}, {32, 78, 33}, {58, 50, 77}, {65, 
                  69, 68}, {38, 37, 83}, {17, 77, 49}, {81, 80, 84}, {
                  40, 83, 80}}]]}, {}, {}, {}, {}}, 
{RGBColor[0.368417, 0.506779, 0.709798], AbsoluteThickness[1.6], 
               LineBox[{41, 42, 43, 44, 45, 46, 47, 48, 49, 77, 50, 
                60, 71, 51, 66, 69, 64, 19, 65, 68, 59, 67, 18, 73, 
                72, 58, 17, 16, 15, 14, 13, 12, 11, 10, 9, 8, 7, 6, 5,
                 4, 3, 75, 76, 2, 63, 57, 1, 62, 70, 56, 74, 61, 55, 
                54, 53, 52, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 
                30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41}]}}],
AspectRatio->1,
Axes->{False, False},
AxesLabel->{None, None},
AxesOrigin->{Automatic, Automatic},
DisplayFunction->Identity,
Frame->{{None, None}, {None, None}},
FrameLabel->{{None, None}, {None, None}},
FrameTicks->{{None, None}, {None, None}},
GridLinesStyle->Directive[
GrayLevel[0.5, 0.4]],
ImageSize->100,
Method->{"ScalingFunctions" -> None, "TransparentPolygonMesh" -> True,
               "AxesInFront" -> True},
PlotRange->{{-1.1, 1.1}, {-1.1, 1.1}},
PlotRangeClipping->True,
PlotRangePadding->{{0, 0}, {0, 0}},
Ticks->{Automatic, Automatic}]}
},
AutoDelete->False,
BaseStyle->{
GrayLevel[0.5], FontFamily -> "Helvetica"},
GridBoxAlignment->{
          "Columns" -> {}, "ColumnsIndexed" -> {}, "Rows" -> {{Top}}, 
           "RowsIndexed" -> {}, "Items" -> {}, "ItemsIndexed" -> {}},
GridBoxItemSize->{
          "Columns" -> {{12}}, "ColumnsIndexed" -> {}, 
           "Rows" -> {{Automatic}}, "RowsIndexed" -> {}, 
           "Items" -> {}, "ItemsIndexed" -> {}}],
"Grid"],
FrameStyle->Directive[
Thickness[4], 
GrayLevel[0.5]],
RoundingRadius->5,
StripOnInput->False]},
{
FrameBox[
TagBox[GridBox[{
{"\"\<Piriform\>\""},
{
GraphicsBox[GraphicsComplexBox[CompressedData["
1:eJxdmnk8lG37xmmnon1VljahVVFPdJSednrUI4o2UrSvKJU2ijbSRouKElpI
RWk5bdnCjMEYjBnMKKkk7Yv63e/n977/nP1RHZ+53U33fV3ndZ7H8TV027Rg
VSsNDY1C4bf//Pn/v6rpf38zmHPzW+kfJUX1uBNzuNeWZ5FHF1wS/VDS2nr/
3xpRr54NLvg+NfezkhQeju/e22tQtM7Vl+lNSvJy9F6ZmdKZjO1nHX3yRklP
l959NiGvF8WdfD8q6aWSJo/qGHAwU5/Mis+WxNco6d/uioinZYNplGPdgKgy
Ja3Z0WRcqTmaEs4dS78oUVJ+Xufimz3NaWy5ucfZAiXFaY2/PdLRgiyWHEgI
ylCSUdczdfYO1jTZTX/a5ngldQ9bW+h9ZAalRmW9WhOnpNkdu167d3sW2dRt
OLbyupLCFqWF9quZQzM8n5Q6XlDSlo9d0k96/0N2Gxd7Wh9Wkm7ayPpTMQ60
xPfUce3lSkq/pFzSM3U5KR7/NbaNs5KsH8R+M7m8gla01EhbHJS01LnnXWNX
V3LfN9rgwxwljYuOMAt+50brDhUkllkoaZLn7lfqoavJN7S97JqOkpanTXmd
330DhcXtMsIzBa3y7Hvfb4E36a07cyr/oYIcnJMMrVXedMU0vo3zPQXdqc2N
HOrlQ7G3al9uj1HQT4txWpsv7qCUO7NvxoUqaKrOvV+nvvmSPLH3uF4eCtLT
dZBr1+0lg8f3pr/TVdDF+NIskykBFPvijecF1yqy8UkuexIeQoER0/4OWFJF
c8flf9mbG0KeWy7ob3KqooI8XcmG7yE0tPdcqY1dFSWY6DTnLD5JkW5x0xom
VJGOz2wPH71Quvjdc+DELlXkpdvH6mjsKQoe9rJY+kxOa49OtXWsOUteB6sn
d9OT0/773UtfPbtEH5RuxW/kFaRdvq9tq4XR1LbF3//hgXLSsNb0cneKp5IE
0+eXIaPLY+yz1k+6T1ZDthr51kgp0VZ3uM2+R+Qwecbk5KBSGjrkgnzux2c0
rDHitc7sEuHnkrZlDEyn0GXn7i5+J6GuVcnh33o8p4eremhRTBH5SbfcsX6T
TSe66usfXiumpw2XzNuk5dH3n6FR/kaFNLtc971tdQHZtfowbHTECzJc9+H7
L08xSYJO1KWpcqj36FIPrTYSSnKeadDXIotEjuWv94QVU5fFWr7XkzJooua/
83W7ltIFmXbnPpppdCVW4+3kG1Ka0NHUb+/HJ1TxtdShfKCMLnqQw4UdyfTj
lJ9sbUI5keORITa9E8nWrMXmlHklRUwVeUYPjqO0BbOffzktpzYPdMvS/SPo
fvPRSZraCvpz7XRsxkp/elGs5zbHRUk9j0wNivY6iC2fR0b3tKumzsW6px0X
XcbrCxHrLjRX052U81590mNxdPzYlCkBNRSU0XuZxaJE/PoZI77Tr5Z+nTU9
XPogGa8f2h1Jiqylg7ojtmonP0HnJwWrdXurqCTdyWtitzQY+fQZFhqook3i
4NCH5zMwY92tap86Fe2b1mXnjWsZOFr9z6rclyoKSQpZfvZOBtKWp/ToV6+i
xIsnzbanZ2BgaELzwwYVffE8lTWqIQMNb+Ij375XkZ/muR/REzNR+0Ir2PSH
io6PjXA7I8vEtKlrt7XVUdPN07fGbu2Vhdxei0t7m6vpodasfRMNsxBS3RQ0
e5yaMv1UBRpmWRhed8PUd7ya5J791gRPzYLt5dRxMks1dbIOvHxrfRYmf7w1
/7CVmjbWrez0Kj0LvpdsHe9OV9Noi/4vXTZlw8jms98YJzVZ3UwyH+SbjR5F
LRpTFqlplsGC/Q3+2fgaaOpmt1hNrtpBejvPZ2PdhOGp7i5qClV8WXD2eTb0
8tooApar6eMhCYn752BImPWkkx5qSioLCp+ek4PSru+R6y18H+PYbg6SHCii
JxpH+ajJbUfOUTd5DpLSTTvs3qEm3b7t/fY25cDefMdtE181eTr7uz3qk4sH
hhkHdu1RU/8qP9MRa3LRnN1Z481BNe2r3fa0h3YeThSW+/4OVpN07CmLQT3y
8OdAyKmkEDWNOJgYP2ZgHtw+DDy34aSaKgZ9uDpvbB6ss/ovlYWqyXzVxkOB
znloY/9VduWMml6+8vznV1weyj6fHdtyXk1z3y2tUc19AZd7Dl7V19R0EWFp
eY4v4Lb9r6D919XUeFJy9a7rC6REOs80jBaeh8VMt70+L9B8smPqkhtqku0d
reoX9QJH3qw+lRGrJvdurevm/3iB8N+3bezvCM/H3fr5hLb5KMmxSKoUdPtk
n+v6XfLxIbI8b1W8muJc3q56NyQfA5V9S70S1NR0rfRl4Px8zKsetjQgUU17
LGPqKSYfS09vT3ZNUlNhUG1O9L18TO3V/4tU0AZyvdjjz/KRpbsqf06ysF72
nVzjUpKPGVt2Wo98qCbtPN+GL3/ysa861kD9SE1L9B7kVWkXwCp0e8d5KWq6
vfF9XGbPAixxahuUJGj77u7rQk0LMHNj678OPlbT2SV2b0c4FeCA0RC3jk/V
VH/ncH4PtwKEL5IWrRH0RM30Wz/XFyD74CJRlqDl1y025B4oQMxHuy27n6nJ
6L1+o/udAgwe4wIpqSl+f/P7C20L8cks2mtauprmxCf8zNUtxLIUl8IAQb+U
b2z/rW8h7F03VmYJeuCENwMdRhbi3zdHu0zPUNOxRpVdJ6dCWDY+KRuTqSZj
vcjFf7kWYtWWrZlrBJ05e8Uqz3WF+PNksusVQf+8Jt+dubcQBTuaY7Seq2mt
S+nN3TGF0Pl0yjVf0O2CTiXHJRYi0VNE3wUdmTQ/Q/akEPq5WblDstRU3rWw
YlxRIUyvPlDsFPR2HHvpVlmIXRtC668KusuGOc0hdYWYXvj5Qo6gZ+Vkab37
Xogu03u3dM1Wk/qzf8/+bUSY9Ts5dpyg9w2aZjhbR4SHJ6+1LBR0sh9NuG4k
wot8o/DTgl5wa8/fxWYitHM5rbwr6MbySfaaliJ8Ce76okDQQ8c/9Fg6V4Qb
DQ0nNHPUlO7mve3oQhFajRq8uq+gl4WM2/touQiBjoOqRwn6x9PmI6/WiGCo
6/jrb0GfeZNwtud2EapvDk9ZJOjRfTdFTvMTIW5wx77rBJ0/Y8SdLYEilPb0
6LNb0J7b3zy6HCrCc4pNPiroNpGxzwsuihDSDl/CBX1F5FH0M1qE8C2hxdGC
tmoZUjX8rgiWprr/JApaZqKud3oswkwNA88ngt62KPJTwHMRpMtHDXwuaJ1D
KzTui0RIdL6xOV/QcfcGdqotF6FH1IdlEkHPqJH37qIWYcwxn3qpoGt1Lgya
3ChChVZkpwpB77FaPGr9NxH6JpTnVQq604OjA+w0xchOPGQkF3TFi7WD3NuJ
hfrZpft/Po+pnT18V0cxjj5SXpAJ2vu78ajQLmIUT3F+UiLov7t0GB/bUwx9
k1fbRILuNuzVX6n9xHBOf5uWI+hq66wpZfrC9R/F11MFfcfh+ozGwWJIp38f
mCzo3ev8bduaiDFFnmd2S9BzDqxcoDdKjG4+cYWXBd0n3GaR+TgxdLb+ah0q
6JfxhsvmTBRjaubg/AOCvp+l4e46WYyIP4eGbhX0P5+ebQqeJcahPQHBtoI+
UhLVcMxOjPmBwVoTBJ11P3DVkQVimCy9ZWj0n+fvtcAlYIkYK1U5w5uF9eKz
0FJ6wFWMHuqLfWSCThyvN3/fajGibc2ingja+EvdjF2bxdDMNwzaL+iV0ry0
HV5ijDZZrHIVdERSvJW3rxgT/RqlUwTdw2fn2C3+YiQtKTr8Q1jvGt86DfQI
E6Ojf9KfJYKeJPsQ5n5JDIOigT3GCtr7obS7W6QYW8/1ftpW0G93XNFaekuM
AfNt82KE/Vb+3fzzglQxrkyNSa0S9muPij6b7Z+Lsbd+t+cNQduntDTY5Ynx
sOPPy5sEneWbXT2rRAyrQzse/xTqQeJP5/zJ9cL3t251qpWg31ViptU7MXad
i49OFeqH8ZPB6RObxQjTbTt9j6Ajdjcmj/slRsxVff3mNDUdbdkfZdKlCB7m
ky3zUoX7V60eaNyzCObOzid2C7rVs7nhQ/oVwaZZc90IQe/w6xlsMLgI70VL
Eo8I9cz9T4xvrwlFWJuh5WEu1LvLyuOfu1sXoUXLTlYu1MMK2rq5q00R9Itq
c/0Ebb/PanUn2yK0K1hhmvlETdaa4vmtVhShuLdWqZVQb3u1/mrceLgIkx6d
NasT6vk/7mvKnI4XwSj704U1gg58XhmQFlqEE98MJ70V6v/3w6m1py8VYdw2
t7ZvHwj1t9ORi5PuFSGvc2RC6T2hnvUa0CVIUYT5Da3D7YXzptIn+Fmzqgjr
O3U4nyycRz3KNTcseV0E7+L1T/QEHXDhZe6oT0VwCoxyrbkl7H+DhINSLQne
bYnr7hAnnLcm074OGi9B25t5NgrhvFx99MH1439JkJ/Y7/VQQUe8HebwFRIc
tLtydUOUUB/jO93NmyPBJvPV0z9fVVOzuXTtlhUS9Fm6yupdhNDvWK9RPDsq
geOU51p7w4T9Nz/4+eJaCYyrzFsNOiKcH1eEB/tKgkUuTQFWQcJ6e//Vbvtb
4fqP2nAIVNPjYyukJ75IMOJWiZ3fITWNzRnzKkO7GC8Xv858ckBNhijpMNK8
GHf2D7WvFfqN32Z9bVv5F6Nd8eF1uWuE57XLLkQ3qBjnXvWV3fBUU0re/hK9
E8VQHF+zxF/ob7w8G5ZYhhXDJdUpxnKVsH6jHm9Yf6sYdpMqxxxeIbzffsuC
pSXFkG3XMMt1FOp5hyhJ3JASrBdHnSyaKvQLMvc5g01L4CSq8/x3itCfxQxN
vzS6BC3j6iolk9U0eFbc3ZBJJbCIDQrOmyRcf/huiPf8Etgm9Wl3Sej3NrZL
nWezpwQRj3p/yDcWrm9TlVdeUoJz5re853UWnkdJhM2/FSU4Pb7ly76OwvuN
WpGSryxBQ8MVVYKWcL9p6lhqKEFb38CfHdoJ1x98E3hdoxRtp3f5Hv5bRZWa
P2ZsMSuFtm0rshb61dA/vTI6+JdCdH9f0r5C4fMwRbxnUClG7ml3zCNfRYPH
Rl/MOVEKHz+vu3PzVPTAfbx3YHgpftcZ13XMUpEs99/hHeJLYZZqQuueqmjA
6ZDg9hWlaP330Ls3bqooxlh7SbvRUty7eDul9SEVNaUVzVo9XorHvtk6Jw+q
aKJL+Pisv6TYM/60T//9Kso7bqx7aLoUCx1m7h22W0Xvmmekt3WRYsO0kyP1
tqpo7NODxm0PSeFaZjfFe6mKns5v+dRaLsW40g42ijEqipMd8mlfI4WpfaXs
r1EqClve5Yf2SymunN4Re9pMRds3DPrTtUmKbQ99mjBMRaZBs7UM2pThgDpV
uV1PReGpZwZYmZXhpPffxx3bqchr1MgZ23eXYbLv7LcNZbXklpSc47O/DJdT
SqsaSmrJ3nrq3F2HyvDDbGv2q6JaMpvrYH8gpAwlA97slL2oJdVqX+eQa2XQ
TLqsd4ZqaX5E1sZb+cL9Pnxy2BldSyM6Lz+n1pOhvjE3U76llvr09LZzMJJB
ssf+7oiNtdRmwPHWmcNksHtUd9d3bS1VmD3eFDVWhjdrr9d0WFlLgba9Z7nN
kqGg3vjC539rqfao6Jtym/D5dFvXzuNrKUx7inNlngwu5hcX632qIf9uTl3m
imVYUOX6vP59DW3qtzErpVSGxqbBBQlvamiGycWx56uF+0leXjZX1dDH2d+0
F3+RQT4utLK1pIbmBSU8lhqWI36soTzvTg216WA4QLKjHLN/6ZdL3GvodMt3
z7o95citajrhsqKGhnyU3P92oBxa57u+V7oI91f42+ofL0dj6oBLlQtqKPB+
/a71V8vhGhZlETGlhjq6JlS0yyuH/NpVb9v+NdQtBWGT+lfg0c+UPmYF1RQZ
30c9z0DQxrNNDHOqyfz6h1FuQyqQXvSPbdeManIIicoOHFWB8tbfbtY+rKaz
q9t/LZ1WAbPAc5NnX6umvt1FCzevr0BTVOldA99qMli/rPv1pxWY1KZqSqFh
NQ00tS6JSK9AxP7iOxZ61aTX0P9MWHYFrgwvvhzeq5p6e5b3OlZUgcsL2zTN
61hNOu4O/bbVVaB+X1m3d/VK+ukyx3Bq50oEbupUufqokqRzLUZVLanEzaw5
V5ZmK6hEu2eT1LUSjndyEhJTFCTJ/ZggXi1cr9CX/ritoIKZd8dmbq7E+5CI
Xu6nFZQ5zczipn8lzJfZeoStUFDiJCPrnbcqsfFDwmqfL1V03FRnbs9flQh7
1eHE7t5VFLjOF7s05Rggue0jaV9F/jdfmte0k+Oph5Vmr29y8jUlvdtd5Rjt
67F5lUxOnqabG/8eJkfzi+GdjcLkZGMqObl9gRyhs06Zf+wup68mZ2XFMXLs
3P60oOZnBTWvbVUw8Y4cI3aPeBD5uoIa4zamXb4nx+F9moNsyypIbTIzbt0z
OQ6ueZbhlFhBEpNvu1qXyLF5hd5sW48KumXirG/+R47MCfRrR345uZoMXB26
sApPTTqZGRyQUatFtk0XnKuguThh7fsNMooM8PW9vrwK5yVH3kYullFttfTE
wzVV8M/5dvbBaBm5nwtOVuypws4rN6bvryojzzaaWqbRVdi4V9Z/3Zgy2qhQ
3cz4UoXfnS0CPlIp6XTqZlHwswoZgzd/jLhRSvETp6RKNRTo1etMf6PgUmo6
fbHktbYCN0yaXG8vLaUtcxe26Oor8O1x653Z30po+8OseUtmKjB0V9cJvkNL
yDc09sOncwq0/Ptutr2zhBaFP/c6fUmBjC99Rr+3lJDllZrv5lEK1BrN7TWx
p4Q+3e7batsdBZp1frTOKiyiTblB3T5kKjCxvtWFQOsictdYa/7ugwJ9Tqni
drcXk037Q8nHvioQPj832vGpiAx1IieZtSjQd8sx+d21IlL0r5i2roMS6/6x
Np6aXkiLLOc4vB6ohFP9LJ/0lQVkt9HEq26uEt//MjQdszqPzLxmfPefr0SP
gL9d5v/JJe3dbnsGOymxz87y7PmzuZQTdD5gpZsSsd07959DOWRzXftszQ4l
Ej32O3X6kkUGt4b22++nxLAMx+r1e7LoT6JNhIG/EkHVLQafNbPoSapv9PJg
JQIPtbqfqPmcLOQNSVXXlbBO+7xHXJJOPVTtJu25qcSXc3q/Nk5Op4+vjUjv
rhITcwKskiPTKOGrc7bLEyWcG6cFVS1KpeDf3nN/pimx5lhPy00LiDa2PSU6
n63E5zn7rlvXPiXT7i/KyiVK/LYcvn1IZgpp93vlslOmxOJrdZ1DdR5RvUHr
6j4KJbR+lOjILZMpe5i++0OVErWPLP08LB9Q9MhJ9U6vlRgRcPN1O4175D/e
af3XRiU6V3Y0uborgVZabWs6+0kJvwvmWs9/x5HNtODtFj+UaEoOD7e0iqL/
+smYcv+HaHPjzv/6zNVgfvP/Pgf7ebD7g/37YN8P7PuD/f/A/v9gzwfs+YE9
X7DnD/Z+wN4f2PsFe/9g6wNs/YCtL7D1B7Y+wdYv2PoGW/9g+wNs/4DtL7D9
B7Y/wfYv2P4G2/9g9QGsfoDVF7D6A1afwOoXWH0Dq39g9RGsfoLVV7D6C1af
weo3WH0Hq/9g5wPY+QF2voCdP2DnE9j5BXa+gZ1/YOcj2PkJdr6Cnb9g5zPY
+Q12voOd/2D9AVj/ANZfgPUfYP0JWP8C1t+A9T9g/RFY/wTWX4H1X2D9GVj/
BtbfgfV/YP0hWP8I1l+C9Z9g/SlY/wrW34L1v2D9MVj/DNZfg/XfYP05WP8O
1t+D9f9g8wHY/AA2X4DNH2DzCdj8AjbfgM0/YPMR2PwENl+BzV9g8xnY/AY2
34HNf2DzIdj8CDZfgs2fYPMp2PwKNt+Czb9g8zHY/Aw2X4PN32DzOdj8Djbf
g83/YP4AmH8A5i+A+Q9g/gSYfwHmb4D5H2D+CJh/AuavgPkvYP4MmH8D5u+A
+T9g/hCYfwTmL4H5T2D+FJh/BeZvgflfYP4YmH8G5q+B+W9g/hyYfwfm74H5
f2D+IJh/COYvgvmPYP4kmH8J5m+C+Z9g/iiYfwrmr4L5r2D+LJh/C+bvgvm/
YP4wmH8M5i+D+c9g/jSYfw3mb4P532D+OJh/Duavg/nvYP48mH8P5u+D+f9g
+QBYfgCWL4DlD2D5BFh+AZZvgOUfYPkIWH4Clq+A5S9g+QxYfgOW74DlP2D5
EFh+BJYvgeVPYPkUWH4Flm+B5V9g+RhYfgaWr4Hlb2D5HFh+B5bvgeV/YPkg
WH4Ili+C5Y9g+SRYfgmWb4Lln2D5KFh+CpavguWvYPksWH4Llu+C5b9g+TBY
fgyWL4Plz2D5NFh+DZZvg+XfYPk4WH4Olq+D5e9g+TxYfg+W74Pl/2B8ABg/
AMYXgPEHYHwCGL8AxjeA8Q9gfAQYPwHGV4DxF2B8Bhi/AcZ3gPEfYHwIGD8C
xpeA8SdgfAoYvwLGt4DxL2B8DBg/A8bXgPE3YHwOGL8DxveA8T9gfBAYPwTG
F4HxR2B8Ehi/BMY3gfFPYHwUGD8FxleB8VdgfBYYvwXGd4HxX2B8GBg/BsaX
gfFnYHwaGL8GxreB8W9gfBwYPwfG14Hxd2B8Hhi/B8b3gfF/YHwgGD8IxheC
8YdgfCIYvwjGN4Lxj2B8JBg/CcZXgvGXYHwmGL8JxneC8Z9gfCgYPwrGl4Lx
p2B8Khi/Csa3gvGvYHwsGD8LxteC8bdgfC4YvwvG94Lxv2B8MBg/DMYXg/HH
YHzyZMYvT/4/VkbcJw==
"], {{
{RGBColor[0.368417, 0.506779, 0.709798], AbsoluteThickness[1.6], 
                Opacity[0.3], EdgeForm[None], 
                GraphicsGroupBox[PolygonBox[CompressedData["
1:eJwl1vO3EAYYBuC62TZvtm2bN7tu5s22bdu2bbuxtrjVltvCFteee/rhOe95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"]]]}, {}, {}, {}, {}}, {
{RGBColor[0.368417, 0.506779, 0.709798], AbsoluteThickness[1.6], 
                LineBox[CompressedData["
1:eJwl1uO7EAYUB+B7b7bNm23b5s2um23btm3btrHaash2Ww21xW1vTx/e53fO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"]], 
                LineBox[{1, 2}]}, 
{RGBColor[0.368417, 0.506779, 0.709798], AbsoluteThickness[1.6], 
                LineBox[{1, 718, 717}]}}}],
AspectRatio->1,
Axes->{False, False},
AxesLabel->{None, None},
AxesOrigin->{Automatic, Automatic},
DisplayFunction->Identity,
Frame->{{None, None}, {None, None}},
FrameLabel->{{None, None}, {None, None}},
FrameTicks->{{None, None}, {None, None}},
GridLinesStyle->Directive[
GrayLevel[0.5, 0.4]],
ImageSize->100,
Method->{"ScalingFunctions" -> None, "TransparentPolygonMesh" -> True,
               "AxesInFront" -> True},
PlotRange->{{-1.1, 1.1}, {-1.1, 1.1}},
PlotRangeClipping->True,
PlotRangePadding->{{0, 0}, {0, 0}},
Ticks->{Automatic, Automatic}]}
},
AutoDelete->False,
BaseStyle->{
GrayLevel[0.5], FontFamily -> "Helvetica"},
GridBoxAlignment->{
          "Columns" -> {}, "ColumnsIndexed" -> {}, "Rows" -> {{Top}}, 
           "RowsIndexed" -> {}, "Items" -> {}, "ItemsIndexed" -> {}},
GridBoxItemSize->{
          "Columns" -> {{12}}, "ColumnsIndexed" -> {}, 
           "Rows" -> {{Automatic}}, "RowsIndexed" -> {}, 
           "Items" -> {}, "ItemsIndexed" -> {}}],
"Grid"],
FrameStyle->Directive[
Thickness[4], 
GrayLevel[0.5]],
RoundingRadius->5,
StripOnInput->False], 
FrameBox[
TagBox[GridBox[{
{"\"\<Heart\>\""},
{
GraphicsBox[GraphicsComplexBox[CompressedData["
1:eJwBkQNu/CFib1JlAgAAADgAAAACAAAAAAAAAAAAAAAt/voX/v/fP+TtQudr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"], {{
{RGBColor[0.368417, 0.506779, 0.709798], AbsoluteThickness[1.6], 
                Opacity[0.3], EdgeForm[None], 
                GraphicsGroupBox[
                 PolygonBox[{{51, 54, 55}, {16, 55, 15}, {55, 14, 
                  15}, {55, 17, 49}, {47, 28, 49}, {20, 21, 43}, {48, 
                  33, 52}, {27, 26, 56}, {18, 19, 49}, {20, 29, 47}, {
                  55, 56, 53}, {49, 19, 47}, {11, 12, 54}, {55, 54, 
                  13}, {54, 8, 9}, {53, 45, 4}, {21, 22, 30}, {37, 52,
                   36}, {55, 13, 14}, {53, 6, 51}, {45, 2, 3}, {52, 
                  35, 36}, {45, 3, 4}, {46, 45, 53}, {8, 54, 7}, {6, 
                  7, 54}, {53, 51, 55}, {17, 18, 49}, {56, 26, 25}, {
                  2, 45, 1}, {5, 53, 4}, {10, 54, 9}, {50, 48, 52}, {
                  47, 19, 20}, {12, 13, 54}, {23, 31, 48}, {24, 56, 
                  25}, {27, 49, 28}, {46, 44, 1}, {46, 50, 44}, {48, 
                  24, 23}, {48, 32, 33}, {48, 31, 32}, {52, 33, 34}, {
                  24, 48, 56}, {46, 1, 45}, {41, 42, 44}, {1, 44, 
                  42}, {44, 40, 41}, {20, 43, 29}, {29, 28, 47}, {50, 
                  40, 44}, {39, 50, 38}, {21, 30, 43}, {50, 52, 37}, {
                  56, 46, 53}, {27, 56, 49}, {39, 40, 50}, {38, 50, 
                  37}, {17, 55, 16}, {49, 56, 55}, {51, 6, 54}, {56, 
                  50, 46}, {48, 50, 56}, {34, 35, 52}, {5, 6, 53}, {
                  11, 54, 10}}]]}, {}, {}, {}, {}}, 
{RGBColor[0.368417, 0.506779, 0.709798], AbsoluteThickness[1.6], 
               LineBox[{15, 14, 13, 12, 11, 10, 9, 8, 7, 6, 5, 4, 3, 
                2, 1, 42, 41, 40, 39, 38, 37, 36, 35, 34, 33, 32, 31, 
                23, 24, 25, 26, 27, 28, 29, 43, 30, 22, 21, 20, 19, 
                18, 17, 16, 15}]}}],
AspectRatio->1,
Axes->{False, False},
AxesLabel->{None, None},
AxesOrigin->{Automatic, Automatic},
DisplayFunction->Identity,
Frame->{{None, None}, {None, None}},
FrameLabel->{{None, None}, {None, None}},
FrameTicks->{{None, None}, {None, None}},
GridLinesStyle->Directive[
GrayLevel[0.5, 0.4]],
ImageSize->100,
Method->{"ScalingFunctions" -> None, "TransparentPolygonMesh" -> True,
               "AxesInFront" -> True},
PlotRange->{{-1.1, 1.1}, {-1.1, 1.1}},
PlotRangeClipping->True,
PlotRangePadding->{{0, 0}, {0, 0}},
Ticks->{Automatic, Automatic}]}
},
AutoDelete->False,
BaseStyle->{
GrayLevel[0.5], FontFamily -> "Helvetica"},
GridBoxAlignment->{
          "Columns" -> {}, "ColumnsIndexed" -> {}, "Rows" -> {{Top}}, 
           "RowsIndexed" -> {}, "Items" -> {}, "ItemsIndexed" -> {}},
GridBoxItemSize->{
          "Columns" -> {{12}}, "ColumnsIndexed" -> {}, 
           "Rows" -> {{Automatic}}, "RowsIndexed" -> {}, 
           "Items" -> {}, "ItemsIndexed" -> {}}],
"Grid"],
FrameStyle->Directive[
Thickness[4], 
GrayLevel[0.5]],
RoundingRadius->5,
StripOnInput->False], 
FrameBox[
TagBox[GridBox[{
{"\"\<Scarabaeus\>\""},
{
GraphicsBox[GraphicsComplexBox[CompressedData["
1:eJxd0ms4FIgex/HRInJb19UidRZJKWu6aMW/FBuV27qfiGJILcdGyiXpSZft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"], {{
{RGBColor[0.368417, 0.506779, 0.709798], AbsoluteThickness[1.6], 
                Opacity[0.3], EdgeForm[None], 
                GraphicsGroupBox[PolygonBox[CompressedData["
1:eJwNwwk7wmAAAOAuKddqlSgkUdbpiJB0IWdRKdbW2rft2/FdP8Ff532eNw3Y
EHhcLtfvf+//+y5ytrc0VVGgVizZiiQ34IShbg/RB/RYKNqPqAfbWod1O5Cd
mBVZEk/PzJNTk2zydrmiyFMs5Ad9VCrbX4Jo44I8+5HGoqS2DozMDb7WbRM2
ovT56alHX+jr2yvdijsD9tF/p4gNnunLZU1ncETf36by95c4ZsNPcnQoCjNx
JjtGQmvPlelEW6hGMmEZaYcYuzvWTtIyrCQ/gnyOkFxW/vk+r5p1fKNfXFYv
dNOumFV90VKVCbxt1m/dzTt3rHEX87jDQr25BtYFXNexHSdODeucL7TtJK7x
FeA2VsHauXn2wT7DIe89elgJgmUQ0OaLiPvYE/ay0bA1lnatPT8HlnyctZ86
zJAcH4kc5yRFtdL7qysgGAAkvon61BvyFXDeOEhnj0gs2vCD5TbsLHF+g2Su
cG1jHaT2rCgP/wBenmdN
"]]]}, {}, {}, {}, {}}, 
{RGBColor[0.368417, 0.506779, 0.709798], AbsoluteThickness[1.6], 
               LineBox[{67, 68, 69, 70, 71, 72, 73, 74, 75, 76, 77, 
                78, 79, 80, 81, 82, 83, 18, 20, 21, 1, 40, 19, 18}], 
               LineBox[{24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 
                35, 36, 37, 38, 39, 40}], 
               LineBox[{45, 44, 43, 42, 41, 63, 1}], 
               LineBox[{67, 66, 65, 94, 96, 64, 84, 85, 41}], 
               LineBox[{61, 86, 87, 88, 89, 91, 41}], 
               LineBox[{48, 47, 46, 45}], LineBox[{50, 49, 48}], 
               LineBox[{18, 22, 23, 24}], 
               LineBox[{55, 54, 53, 52, 51, 50}], 
               LineBox[{58, 57, 56, 55}], 
               LineBox[{7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 1}], 
               LineBox[{58, 59, 60, 1}], LineBox[{61, 62, 1}], 
               LineBox[{1, 2, 3, 4, 5, 6, 7}]}}],
AspectRatio->1,
Axes->{False, False},
AxesLabel->{None, None},
AxesOrigin->{Automatic, Automatic},
DisplayFunction->Identity,
Frame->{{None, None}, {None, None}},
FrameLabel->{{None, None}, {None, None}},
FrameTicks->{{None, None}, {None, None}},
GridLinesStyle->Directive[
GrayLevel[0.5, 0.4]],
ImageSize->100,
Method->{"ScalingFunctions" -> None, "TransparentPolygonMesh" -> True,
               "AxesInFront" -> True},
PlotRange->{{-1.1, 1.1}, {-1.1, 1.1}},
PlotRangeClipping->True,
PlotRangePadding->{{0, 0}, {0, 0}},
Ticks->{Automatic, Automatic}]}
},
AutoDelete->False,
BaseStyle->{
GrayLevel[0.5], FontFamily -> "Helvetica"},
GridBoxAlignment->{
          "Columns" -> {}, "ColumnsIndexed" -> {}, "Rows" -> {{Top}}, 
           "RowsIndexed" -> {}, "Items" -> {}, "ItemsIndexed" -> {}},
GridBoxItemSize->{
          "Columns" -> {{12}}, "ColumnsIndexed" -> {}, 
           "Rows" -> {{Automatic}}, "RowsIndexed" -> {}, 
           "Items" -> {}, "ItemsIndexed" -> {}}],
"Grid"],
FrameStyle->Directive[
Thickness[4], 
GrayLevel[0.5]],
RoundingRadius->5,
StripOnInput->False]},
{
FrameBox[
TagBox[GridBox[{
{"\"\<Trefoil\>\""},
{
GraphicsBox[GraphicsComplexBox[CompressedData["
1:eJxdmwlUze/2/0OmRCShkoSiQZkyRLsBUaaSTJkaSFGGkGROJSJFJVOaJE1C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"], {{
{RGBColor[0.368417, 0.506779, 0.709798], AbsoluteThickness[1.6], 
                Opacity[0.3], EdgeForm[None], 
                GraphicsGroupBox[{PolygonBox[CompressedData["
1:eJwt1kOwGIgSBdC82LZt27ZtWxPbHsS2bdvJTGxrYtvGP6/mL051L3tzq2+S
ph2rdggaJEiQQFsCggQJ+P8ejOCEICShCE0YwhKO8EQgIpGITBSiEo3oxCAm
sYhNHOISj/gkICGJSEwSkpKM5KQgJalITRrSko70ZCAjmchMFrKSjezkICe5
yE0e8pKP/BSgIIUoTBGKUozilKAkpShNGcpSjvJUoCKVqEwVqlKN6tSgJrWo
TR3qUo/6NKAhjWhME5rSjOa0oCWtaE0b2tKO9vxGBzrSic50oSvd6E4PetKL
3vShL/3ozwAGMojBDGEowxjOCH7nD/7kL0YyitGMYSzjGM8EJjKJyUxhKtOY
zgxmMovZzGEu85jPAhayiMUsYSnLWM4KVrKK1axhLetYzwY2sonNbGEr29jO
Dnayi93sYS/72M8BDvI3/3CIwxzhKMc4zglOcorTnOEs5zjPBS5yictc4SrX
uM4N/uUmt7jNHe5yj/s84CGPeMwTnvKM57zgJa94zRve8o73fOAjn/jMF77y
je/84Ce/CAx/AEEJRnBCEJJQhCYMYQlHeCIQkUhEJgpRiUZ0YhCTWMQmDnGJ
R3wSkJBEJCYJSUlGclKQklSkJg1pSUd6MpCRTGQmC1nJRnZykJNc5CYPeclH
fgpQkEIUpghFKUZxSlCSUpSmDGUpR3kqUJFKVKYKValGdWpQk1rUpg51qUd9
GtCQRjSmCU1pRnNa0JJWtKYNbWlHe36jAx3pRGe60JVudKcHPelFb/rQl370
ZwADGcRghjCUYQxnBL/zB3/yFyMZxWjGMJZxjGcCE5nEZKYwlWlMZwYzmcVs
5jCXecxnAQtZxGKWsJRlLGcFK1nFatawlnWsZwMb2cTmgP/+2la2sZ0d7GQX
u9nDXvaxnwMc5G/+4RCHOcJRjnGcE5zkFKc5w1nOcZ4LXOQSl7nCVa5xnRv8
y01ucZs73OUe93nAQx7xmCc85RnPecFLXvGaN7zlHe/5wEc+8ZkvfOUb3/nB
T34R+PgDCEowghOCkIQiNGEISzjCE4GIRCIyUYhKNKITg5jEIjZxiEs84pOA
hCQK+l+OEptJSEoykpOClKQiNWlISzrSk4GMZCIzWchKNrKTg5zkIjd5yEs+
8lOAghSiMEUoSjGKU4KSlKI0ZShLOcpTIfB2KlGZKlSlGtWpQU1qUZs61KUe
9WlAQxrRmCY0pRnNaUFLWtGaNrSlHe35jcAS15FOdKYLXelGd3rQk170pg99
6Ud/BjCQQQxmCEMZxnBG8Dt/8Cd/MZJRjGYMYxnHeCYwkUlMZgpTmcZ0ZjCT
WcxmDnOZx3wWsJBFLGYJS1nGclawklWsZg1rWcd6NrCRTWxmC1vZxnZ2sJNd
7GYPe9nHfg5wkL/5h0Mc5ghHOcZxTnCSU5zmDGc5x3kucJFLXOYKV7nGdW7w
Lze5xW3ucJd73OcBD3nEY57wlGc85wUvecVr3vCWd7znAx/5xGe+8JVvfOcH
P/lFYPEPICjBCE4IQhKK0IQhLOEITwQiEonIRCEq0YhODGISi9jEIS7xiE8C
EpKIxCQhKclITgpSkorUpCEt6UhPBjKSicxkISvZyE4OcpKL3OQhL/nITwEK
UojCFKEoxShOCUpSitKUoSzlKE8FKlKJylShKtWoTg1qUova1KEu9ahPAxrS
iMY0oSnNaE4LWtKK1rShLe34Hw67nCI=
"]], PolygonBox[CompressedData["
1:eJwN02O7EAYAhuGzk13LWG4t13It2y3bLZ+Tbdu2bdu2bdvm7g/3dT0/4H2T
NAiuEBQYEBDwG5NFWdEyREBAK4IIpjVtaEs72tOBjnSiM13oSje604Oe9KI3
fehLP/ozgIEMYjBDGMowhjOCkYxiNGMYyzjGM4GJTGIyU5jKNKYzg5nMYjZz
mMs85rOAhSxiMUtYyjKWs4KVrGI1a1jLOtazgY1sYjNb2Mo2trODnexiN3vY
yz72c4CDHOIwRzjKMY5zgpOc4jRnOMs5znOBi1ziMle4yjWuc4Ob3OI2d7jL
Pe7zgIc84jFPeMoznvOCl7ziNW94yzve84GPfOIzX/jKN77zg5/8IiCkfRFI
CEISitCEISzhCE8EIhKJyEQhKtH4nejEICaxiE0c4hKP+CTgDxKSiMQkISnJ
SE4K/iQlf5GK1KQhLelITwYykom/yUwWspKN7OQgJ7nIzT/kIS/5yE8BClKI
whShKMUoTglKUorSlKEs5SjPv1SgIpWoTBWqUo3q1KAmtahNHepSj/o0oCGN
aMx/NKEpzWhOC1rSiiCCaU0b2tKO9nSgI53oTBe60o3u9KAnvehNH/rSj/4M
YCCDGMwQhjKM4YxgJKMYzRjGMo7xTGAik5jMFKYyjenMYCazmM0c5jKP+Sxg
IYtYzBKWsozlrGAlq1jNGtayjvVsYCOb2MwWtrKN7exgJ7vYzR72so/9HOAg
hzjMEY5yjOOc4CSnOM0ZznKO81zgIpe4zBWuco3r3OAmt7jNHe5yj/s84CGP
eMwTnvKM57zgJa94zRve8o73fOAjn/jMF77yje/84Ce/CAjl/wQSgpCEIjRh
CEs4whOBiEQiMlGISjR+JzoxiEksYhOHuMQjPgn4g4QkIjFJSEoykpOCP0nJ
X6QiNWlISzrSk4GMZOJvMpOFrGQjOznISS5y8w95yEs+8lOAghSiMEUoSjGK
U4KSlKI0ZShLOcrzLxWoSCUqU4WqVKM6NahJLWpTh7rUoz4NaEgjGvMfTWhK
M5rTgpa0IohgWtOGtrSjPR3oSCc604WudKM7PehJL3rTh770oz8DGMggBjOE
oQxjOCMYyShGM4axjGM8E5jIJCYzhalMYzozmMksZjOHucxjPgtYyCIWs4Sl
LGM5K1jJKlazhrWsYz0b2MgmNrOFrWxjOzvYyS52s4e97GM/BzjIIQ5zhKMc
4zgnOMkpTnOGs5zjPBe4yCUuc4WrXOM6N7jJLW5zh7vc4z4PeMgjHvOEpzzj
OS94ySte84a3vOM9H/jIJz7zha984zs/+MkvAkL7P4H8D3SxdW0=
                   "]]}]}, {}, {}, {}, {}}, 
{RGBColor[0.368417, 0.506779, 0.709798], AbsoluteThickness[1.6], 
               LineBox[CompressedData["
1:eJwl1lWQFgQQAOAfjgYDBQUUAUGxEGlBAQEDBenubjg6DjiOrqPvaI7uOLq7
u7u7uxu/Gx++3X3bmd3ZmU1XK7hUs1iBQCAoKBCILcfUS4UlLGYRC1nAfKKZ
x1zmMJtZzGQG05nGVKYwmUlMZALjiWIcYxnDaEYxkhEMJ5IIhjGUIQxmEAMZ
QDj96Udf+tCbXvSkB93pRlfC6EIonelER0LoQHva0ZY2tKYVLWlBc4KJGVhT
mtCYRjSkAfWpR13qUJta1KQG1alGVapQmUpUpALlKUdZylCaUpSkBMUpFtM7
Zl/x7IsA7+IGAm95w2te8ZIXPOcZT3nCYx7xkAfc5x53ucNtbnGTG1znGle5
wmUucZELnOccZznDaU5xkhMc5xhHOcJhDnGQA+xnH3vZw252sZMdbGcbW9nC
ZjaxkQ2sZx1rWcNqVrGSFSxnGUtZwmIWsZAFzCeaecxlDrOZxUxmMJ1pTGUK
k5nERCYwnijGMZYxjGYUIxnBcCKJYBhDGcJgBjGQAYTTn370pQ+96UVPetCd
bnQljC6E0plOdCSEDrSnHW1pQ2ta0ZIWNCeYZjSlCY1pREMaUJ961KUOtalF
TWpQnWpUpQqVqURFKlCecpSlDKUpRUlKUJxi/EtRivAPf1OYv/iTP/idQhSk
AL+Rn3zk5Vd+IQ+5+Zlc5CQH2clGVrLwE5n5kUz8wPd8x7d8Q0a+5isykJ4v
SUda0vAFqfmcz0hFSlLwKZ+QnGR8zEck5UM+4H3eIwmJSURCEhCfeMQlDkHE
JhYB3sVx/7zhNa94yQue84ynPOExj3jIA+5zj7vc4Ta3uMkNrnONq1zhMpe4
yAXOc46znOE0pzjJCY5zjKMc4TCHOMgB9rOPvexhN7vYyQ62s42tbGEzm9jI
BtazjrWsYTWrWMkKlrOMpSxhMYtYyALmE8085jKH2cxiJjOYzjSmMoXJTGIi
ExhPFOMYyxhGM4qRjGA4kUQwjKEMYTCDGMgAwulPP/rSh970oic96E43uhJG
F0LpTCc6EkIH2tOOtrShNa1oSQuaE0wzmtKExjSiIQ2oTz3qUofa1KImNahO
NapShcpUoiIVKE85ylKG0pSiJCUoTjH+pShF+Ie/Kcxf/Mkf/E4hClKA38hP
PvLyK7+Qh9z8TC5ykoPsZCMrWfiJzPxIJn7ge77jW74hI1/zFRlIz5ekIy1p
+ILUfM5npCIlKfiUT0hOMj7mI5LyIR/wPu+RhMQkIiEJiE884hKHIGITiwDv
/ANvecNrXvGSFzznGU95wmMe8ZAH3Oced7nDbW5xkxtc5xpXucJlLnGRC5zn
HGc5w2lOcZITHOcYRznCYQ5xkAPsZx972cNudrGTHWxnG1vZwmY2sZENrGcd
a1nDalaxkhUsZxlLWcJiFrGQBcwnmnnMZQ6zmcVMZjCdaUxlCpOZxEQmMJ4o
xjGWMYxmFCMZwXAiiWAYQxnCYAYxkAGE059+9KUPvelFT3rQnW50JYwuhNKZ
TnQkhA60px1taUNrWtGSFjQnmGY0Dfr/t/wPoQCqtQ==
"]], 
               LineBox[CompressedData["
1:eJwl1Gl4CAQcBvCtzTDHZmMX22wz505mNnbZia2VRaUUrUvX5igkJUcH3dHh
6CBFjujQgQ5H94kuOiiKTkqlkuO3pw+/9//9fZ73n1TfWNcQGBAQcKo4xQ0i
mGaE0JwWtCSUVrSmDW0JI5x2RBBJezoQRTQxxBJHRzoRTwKJdCaJZFLoQipd
6UZ3etCTXqSRTgaZZJFNb/qQQ19y6Uce+fRnAAUUUkQxJQyklDLKqaCSKgYx
mCFUU9PUF7WcxukMpY4zGMZwzuQszmYE53AuIzmP8xnFaC6gngu5iIu5hEsZ
w2VczhVcyVU00MhYxjGeCVzNNUxkEpO5lilcx1Su5wamcSPTmcFMZnETN3ML
tzKbOdzG7dzBndzF3dzDvcxlHvdxPw/wIPNZwEIW8RAP8wiPspglPMZSHucJ
lrGcJ1nBSlaxmqdYw1qe5hme5TnW8Twv8CIvsZ4NbORlXuFVXmMTm9nCVl7n
Dd7kLd7mHd7lPd7nAz7kI7axnR18zCd8ymd8zk528QVf8hVfs5s9fMO37GUf
3/E9+znAD/zIT/zML/zKQQ7xG79zmD/4k784wt/8w78c5T+OcZwTBNh+YNP+
CSKYZoTQnBa0JJRWtKYNbQkjnHZEEEl7OhBFNDHEEkdHOhFPAol0JolkUuhC
Kl3pRnd60JNepJFOBplkkU1v+pBDX3LpRx759GcABRRSRDElDKSUMsqpoJIq
BjGYIVRTE/j/v6zlJNWCjdk=
"]], LineBox[CompressedData["
1:eJwV1GeADwQAxuG/MyKSaJCMw9njnHF72NzhOHvfcPaOjEIpKiuzMspeLRQ5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"]], LineBox[CompressedData["
1:eJwV0DVSA1AARdGfBAjursOGKFhCOhqyPdzdIRDc3d31UJyZW755zYlka3sk
hNBGh+iki2566KWPfgYYZIhhRhhljHEmmGSKaWaYZY55FlhkiRTLrJBmlTXW
2WCTLbbZYZc99jngkCOOOeGUM8654JIrrrnhljvueeCRJ5554ZU33vngky++
+eH3/6RoCBGixMggkyziZJNDLnnkU0AhRRRTQilllFNBJVVUU0MtddTTQCNN
tNjwB3EXQqA=
"]]}}],
AspectRatio->1,
Axes->{False, False},
AxesLabel->{None, None},
AxesOrigin->{Automatic, Automatic},
DisplayFunction->Identity,
Frame->{{None, None}, {None, None}},
FrameLabel->{{None, None}, {None, None}},
FrameTicks->{{None, None}, {None, None}},
GridLinesStyle->Directive[
GrayLevel[0.5, 0.4]],
ImageSize->100,
Method->{"ScalingFunctions" -> None, "TransparentPolygonMesh" -> True,
               "AxesInFront" -> True},
PlotRange->{{-1.1, 1.1}, {-1.1, 1.1}},
PlotRangeClipping->True,
PlotRangePadding->{{0, 0}, {0, 0}},
Ticks->{Automatic, Automatic}]}
},
AutoDelete->False,
BaseStyle->{
GrayLevel[0.5], FontFamily -> "Helvetica"},
GridBoxAlignment->{
          "Columns" -> {}, "ColumnsIndexed" -> {}, "Rows" -> {{Top}}, 
           "RowsIndexed" -> {}, "Items" -> {}, "ItemsIndexed" -> {}},
GridBoxItemSize->{
          "Columns" -> {{12}}, "ColumnsIndexed" -> {}, 
           "Rows" -> {{Automatic}}, "RowsIndexed" -> {}, 
           "Items" -> {}, "ItemsIndexed" -> {}}],
"Grid"],
FrameStyle->Directive[
Thickness[4], 
GrayLevel[0.5]],
RoundingRadius->5,
StripOnInput->False], 
FrameBox[
TagBox[GridBox[{
{"\"\<Smiley\>\""},
{
GraphicsBox[GraphicsComplexBox[CompressedData["
1:eJw1Vgs0lGkYRrqphMplKJRLVipNF5d4KeneUm6lkERRUglRErI2ojYRtppQ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"], {{
{RGBColor[0.368417, 0.506779, 0.709798], AbsoluteThickness[1.6], 
                Opacity[0.3], EdgeForm[None], 
                GraphicsGroupBox[PolygonBox[CompressedData["
1:eJwNw2VX6mAAAGDPvb/kfrQxsBO7HdjMQrHFwsbu7u5EHS8jFuSI0YyNn3R9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                  "]]]}, {}, {}, {}, {}}, {
{RGBColor[0.368417, 0.506779, 0.709798], AbsoluteThickness[1.6], 
                LineBox[{118, 117, 116, 115, 114, 113, 112, 111, 110, 
                 109, 108, 107, 106, 105, 104, 103, 102, 101, 100, 99,
                  98, 97, 96, 95, 94, 93, 132, 131, 130, 129, 128, 
                 127, 126, 125, 124, 123, 122, 121, 120, 119, 118}], 
                LineBox[{74, 75, 76, 77, 78, 79, 80, 61, 62, 63, 64, 
                 65, 66, 67, 68, 69, 70, 71, 72, 73, 74}], 
                LineBox[{81, 82, 83, 84, 85, 86, 87, 88, 89, 90, 91, 
                 92, 140, 139, 138, 137, 136, 135, 134, 133, 81}], 
                LineBox[{60, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 
                 51, 52, 53, 54, 55, 56, 57, 58, 59, 60}], 
                LineBox[{169, 168, 167, 166, 165, 164, 163, 162, 161, 
                 160, 159, 158, 157, 156, 170, 169}], 
                LineBox[{144, 143, 142, 141, 155, 154, 153, 152, 151, 
                 150, 149, 148, 147, 146, 145, 144}]}, 
{RGBColor[0.368417, 0.506779, 0.709798], AbsoluteThickness[1.6], 
                LineBox[{12, 36, 35, 34, 33, 32, 31, 30, 29, 28, 27, 
                 40, 39, 38, 37, 12}], 
                LineBox[{1, 22, 21, 20, 19, 18, 17, 16, 15, 14, 13, 
                 26, 25, 24, 23, 1}], LineBox[{12, 11, 10, 9, 8, 7}], 
                LineBox[{1, 2, 3, 4, 5, 6}]}}}],
AspectRatio->1,
Axes->{False, False},
AxesLabel->{None, None},
AxesOrigin->{Automatic, Automatic},
DisplayFunction->Identity,
Frame->{{None, None}, {None, None}},
FrameLabel->{{None, None}, {None, None}},
FrameTicks->{{None, None}, {None, None}},
GridLinesStyle->Directive[
GrayLevel[0.5, 0.4]],
ImageSize->100,
Method->{"ScalingFunctions" -> None, "TransparentPolygonMesh" -> True,
               "AxesInFront" -> True},
PlotRange->{{-1.1, 1.1}, {-1.1, 1.1}},
PlotRangeClipping->True,
PlotRangePadding->{{0, 0}, {0, 0}},
Ticks->{Automatic, Automatic}]}
},
AutoDelete->False,
BaseStyle->{
GrayLevel[0.5], FontFamily -> "Helvetica"},
GridBoxAlignment->{
          "Columns" -> {}, "ColumnsIndexed" -> {}, "Rows" -> {{Top}}, 
           "RowsIndexed" -> {}, "Items" -> {}, "ItemsIndexed" -> {}},
GridBoxItemSize->{
          "Columns" -> {{12}}, "ColumnsIndexed" -> {}, 
           "Rows" -> {{Automatic}}, "RowsIndexed" -> {}, 
           "Items" -> {}, "ItemsIndexed" -> {}}],
"Grid"],
FrameStyle->Directive[
Thickness[4], 
GrayLevel[0.5]],
RoundingRadius->5,
StripOnInput->False], 
FrameBox[
TagBox[GridBox[{
{"\"\<Conchoid\>\""},
{
GraphicsBox[GraphicsComplexBox[CompressedData["
1:eJxdk2tME1YUgAubU4gyXwhCRfA1hzoeRYRhOQ4R8RGFQisO1A20M8omEHEB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"], {{
{RGBColor[0.368417, 0.506779, 0.709798], AbsoluteThickness[1.6], 
                Opacity[0.3], EdgeForm[None], 
                GraphicsGroupBox[
                 PolygonBox[{{54, 22, 21}, {72, 22, 55}, {77, 68, 
                  69}, {84, 18, 82}, {62, 74, 72}, {52, 84, 51}, {21, 
                  20, 84}, {84, 82, 80}, {24, 23, 71}, {71, 58, 24}, {
                  3, 14, 2}, {18, 84, 19}, {72, 71, 22}, {70, 6, 7}, {
                  84, 80, 51}, {70, 7, 8}, {19, 84, 20}, {73, 49, 
                  48}, {34, 75, 33}, {56, 57, 72}, {13, 3, 4}, {16, 
                  26, 79}, {5, 70, 4}, {78, 81, 41}, {51, 80, 35}, {
                  74, 61, 60}, {80, 36, 35}, {79, 18, 17}, {71, 59, 
                  58}, {59, 71, 74}, {82, 18, 79}, {63, 72, 57}, {63, 
                  62, 72}, {59, 74, 60}, {5, 6, 70}, {55, 56, 72}, {
                  55, 22, 54}, {83, 79, 27}, {53, 84, 52}, {53, 21, 
                  84}, {50, 77, 69}, {78, 38, 37}, {36, 80, 37}, {80, 
                  78, 37}, {38, 78, 39}, {17, 16, 79}, {21, 53, 54}, {
                  70, 8, 9}, {11, 70, 10}, {81, 82, 83}, {3, 13, 
                  14}, {12, 70, 11}, {4, 12, 13}, {10, 70, 9}, {71, 
                  23, 22}, {2, 15, 1}, {79, 26, 25}, {74, 62, 61}, {
                  14, 15, 2}, {71, 72, 74}, {78, 82, 81}, {45, 44, 
                  83}, {73, 33, 75}, {67, 68, 76}, {33, 73, 32}, {75, 
                  76, 73}, {73, 77, 49}, {81, 44, 43}, {28, 83, 27}, {
                  29, 30, 46}, {70, 12, 4}, {31, 32, 48}, {46, 83, 
                  29}, {81, 43, 42}, {79, 25, 27}, {82, 79, 83}, {45, 
                  83, 46}, {82, 78, 80}, {47, 31, 48}, {30, 47, 46}, {
                  39, 78, 40}, {41, 40, 78}, {41, 81, 42}, {83, 28, 
                  29}, {30, 31, 47}, {66, 76, 75}, {67, 76, 66}, {73, 
                  48, 32}, {83, 44, 81}, {49, 77, 50}, {73, 76, 77}, {
                  64, 65, 75}, {66, 75, 65}, {68, 77, 76}, {64, 75, 
                  34}, {26, 16, 1}}]]}, {}, {}, {}, {}}, 
{RGBColor[0.368417, 0.506779, 0.709798], AbsoluteThickness[1.6], 
               LineBox[{21, 22, 23, 24, 58, 59, 60, 61, 62, 63, 57, 
                56, 55, 54, 53, 52, 51, 35, 36, 37, 38, 39, 40, 41, 
                42, 43, 44, 45, 46, 47, 48, 49, 50, 69, 68, 67, 66, 
                65, 64, 34, 33, 32, 31, 30, 29, 28, 27, 25, 26, 1, 16,
                 17, 18, 19, 20, 21}], LineBox[{7, 6, 5, 4, 3, 2, 1}],
                LineBox[{7, 8, 9, 10, 11, 12, 13, 14, 15, 1}]}}],
AspectRatio->1,
Axes->{False, False},
AxesLabel->{None, None},
AxesOrigin->{Automatic, Automatic},
DisplayFunction->Identity,
Frame->{{None, None}, {None, None}},
FrameLabel->{{None, None}, {None, None}},
FrameTicks->{{None, None}, {None, None}},
GridLinesStyle->Directive[
GrayLevel[0.5, 0.4]],
ImageSize->100,
Method->{"ScalingFunctions" -> None, "TransparentPolygonMesh" -> True,
               "AxesInFront" -> True},
PlotRange->{{-1.1, 1.1}, {-1.1, 1.1}},
PlotRangeClipping->True,
PlotRangePadding->{{0, 0}, {0, 0}},
Ticks->{Automatic, Automatic}]}
},
AutoDelete->False,
BaseStyle->{
GrayLevel[0.5], FontFamily -> "Helvetica"},
GridBoxAlignment->{
          "Columns" -> {}, "ColumnsIndexed" -> {}, "Rows" -> {{Top}}, 
           "RowsIndexed" -> {}, "Items" -> {}, "ItemsIndexed" -> {}},
GridBoxItemSize->{
          "Columns" -> {{12}}, "ColumnsIndexed" -> {}, 
           "Rows" -> {{Automatic}}, "RowsIndexed" -> {}, 
           "Items" -> {}, "ItemsIndexed" -> {}}],
"Grid"],
FrameStyle->Directive[
Thickness[4], 
GrayLevel[0.5]],
RoundingRadius->5,
StripOnInput->False]}
},
AutoDelete->False,
GridBoxItemSize->{
     "Columns" -> {{Automatic}}, "ColumnsIndexed" -> {}, 
      "Rows" -> {{Automatic}}, "RowsIndexed" -> {}, "Items" -> {}, 
      "ItemsIndexed" -> {}}],
"Grid"]\)

Wolfram Mathematica

陰的に定義された2Dの領域

Mathematica

Wolfram Mathematica

陰的に定義された2Dの領域

Related Examples

Mathematica