index
int64 0
8.02k
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423k
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stringclasses 10
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stringclasses 26
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stringclasses 4
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|
Answer with a number in curly brackets e.g. {3}.
|
How many single-color paths go from C to A?
|
1
|
integer
|
Subway Connections
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1 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from C to A.
|
1
|
integer
|
Subway Connections
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2 |
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|
Answer with a number in curly brackets e.g. {3}.
|
How many single-color paths go from B to D?
|
1
|
integer
|
Subway Connections
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3 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from B to D.
|
1
|
integer
|
Subway Connections
|
4 |
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|
Answer with a number in curly brackets e.g. {3}.
|
How many single-color paths go from C to A?
|
1
|
integer
|
Subway Connections
|
5 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from C to A.
|
1
|
integer
|
Subway Connections
|
6 |
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|
Answer with a number in curly brackets e.g. {3}.
|
How many single-color paths go from B to D?
|
1
|
integer
|
Subway Connections
|
7 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from B to D.
|
1
|
integer
|
Subway Connections
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8 |
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ACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooA/9k=
|
Answer with a number in curly brackets e.g. {3}.
|
How many single-color paths go from C to A?
|
1
|
integer
|
Subway Connections
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9 |
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AKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAPIfix/yMdn/wBeg/8AQ2rovhR/yLd3/wBfbf8AoC1zvxY/5GOz/wCvQf8AobV0Xwo/5Fu6/wCvtv8A0Ba9Sp/uaPJpf77I7yiiivLPWCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooA8h+LH/Ix2f8A16D/ANDaui+FH/It3X/X23/oC1zvxY/5GOz/AOvQf+htXRfCj/kW7r/r7b/0Ba9Sp/uaPJpf77I7yiiivLPWCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooA8h+LH/Ix2f/XoP/Q2rovhR/yLd1/19t/6Atc78WP+Rjs/+vQf+htXRfCj/kW7r/r7b/0Ba9Sp/uaPJpf77I7yiiivLPWCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooA8h+LH/ACMdn/16D/0Nq6L4Uf8AIt3X/X23/oC1zvxY/wCRjs/+vQf+htXRfCj/AJFu6/6+2/8AQFr1Kn+5o8ml/vsjvKKKK8s9YKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigDF1jwppGvXKXGoW7SyomxSJGXAyT2PvVnR9EsNBtXttPiMUTvvYFy3OAO/wBBWjRVupNx5W9CFTgpcyWoUUUVBYUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFeRfGD4sN4UQ6FocinWJUzLN1Fsp6cf3z29Bz6UAdv4p+IHhrwcmNX1FEnIyttEN8rf8BHT6nAryrVP2lYFdl0nw9JIueJLqcKT/wABUH+deAXNzPeXMlzczSTTyMWeSRizMfUk9adZ2V3qN0ltZW01zO/3YoULsfwFAHsZ/aS1/dxommbfTdJn881saZ+0qhcLqvh1lXu9rcZP/fLAfzrzSD4Q+PbiISJ4cuFU9pJI0P5MwNZWreA/FehRmXUtAvoIl6yeUWQfVlyKAPrHwr8SfC/jBli0vUVF2Rn7LOPLl/AH734ZrrK+Ovg5/wAlZ0H/AK6Sf+inr7FoAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAzfEOsQ+H/D2oavPzHaQNKR/eIHA/E4H418O6nqV1rGqXWo3shkubmRpZGPck5r6o+PV69p8LrqNCR9puIoTj0zu/wDZa+TKAL2jaTd69rNnpVim+5upRFGO2T3PsOp+lfZPgnwLpPgfR47SwhVrllH2i7Zfnmbvz2HoO1eCfs8abHd/EC4vJFB+xWbumezMQufyLV9R0AFBGRg9KKKAOVl+Hnh0+K7LxLbWS2epWrs5e3ARZcqVO9eh69etdVRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQB5X+0FC0vwyLqOIr2J2+mGX+bCvlSvtvx/oLeJvAur6VGu6aWAtCPWRfmUfmAK+JWUqxVgQwOCD2oA9l/ZvuUj8ZapbscPLY5Ueu11z/OvpmviPwJ4nfwf4x0/WQGaKJ9s6L1aNhhh9cHI9wK+07C/tdUsIL6ynSe1nQSRyIchlNAFmiiigAoqKW5ggkijlmjjeZtkaswBdsZwB3OAT+FS0AFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFfMvxt+Gc2j6pP4n0mAvpl0++5RB/x7yHqcf3WPOex/CvpqmyxRzRPFKiyRuCrIwyGB6gjvQB8BV2Pgz4meI/A5MWnXCzWTNuazuAWjz3I7qfoa9k8Zfs+adqc0l74aul06Zjk2soLQk/7JHKfqPpXk2p/Brx1pchU6I90g6SWkiyA/gDn9KAPRLf8AaXAiH2nwuTJ3Md5gfqlZWr/tH65cxNHpOkWlkT0klczMPoOB+YNebHwD4wD7f+EY1fP/AF5yf4VsaZ8HvHWqSKq6FLbKer3TrEB+BOf0oA0/hx4i1fxL8ZtBvNY1Ce8m8yXBkbhR5T8KOgH0r6yrxr4c/A9/Cut2mvatqgmvbbJjgtl/dglSpyx5PBPQCvZaACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooA/9k=
|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from C to A.
|
1
|
integer
|
Subway Connections
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10 |
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ACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooA/9k=
|
Answer with a number in curly brackets e.g. {3}.
|
How many single-color paths go from B to D?
|
1
|
integer
|
Subway Connections
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11 |
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
|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from B to D.
|
1
|
integer
|
Subway Connections
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12 |
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|
Answer with a number in curly brackets e.g. {3}.
|
How many single-color paths go from C to A?
|
1
|
integer
|
Subway Connections
|
13 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from C to A.
|
1
|
integer
|
Subway Connections
|
14 |
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|
Answer with a number in curly brackets e.g. {3}.
|
How many single-color paths go from B to D?
|
1
|
integer
|
Subway Connections
|
15 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from B to D.
|
1
|
integer
|
Subway Connections
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16 |
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|
Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from B to D?
|
2
|
integer
|
Subway Connections
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17 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from B to D.
|
2
|
integer
|
Subway Connections
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18 |
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|
Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from C to A?
|
2
|
integer
|
Subway Connections
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19 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from C to A.
|
2
|
integer
|
Subway Connections
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20 |
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AUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQB//Z
|
Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from C to A?
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2
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integer
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Subway Connections
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21 |
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AUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQB//Z
|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from C to A.
|
2
|
integer
|
Subway Connections
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22 |
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xRpGpOcKoAp9FOwnJvdhRRRQIKKKKACiiigAooooAKKKKACiiigAooooAKKKKAPnbxj/AMjlq/8A18tXdaF8TNI0vQbGwmtb1pLeFY2KKuCQO3zVHrvwy1bVdevr+G8sljuJjIquWyAfXC1n/wDCota/5/7D83/+Jrz1GrCTcUfXzrZfiKEKdaeyX5HSf8Lb0P8A587/AP74T/4qj/hbmif8+d//AN8J/wDFVzf/AAqLWf8An/sPzf8A+Jo/4VFrX/P/AGH5v/8AE1fPiOxzfV8o/n/FnSf8Lc0T/nyv/wDvhP8A4qj/AIW3of8Az53/AP3wn/xVc1/wqLWv+f8AsPzf/wCJpf8AhUWs/wDP/Yfm/wD8TRz4jsH1fKP5/wAWdJ/wtvQ/+fO//wC+E/8AiqP+FuaJ/wA+V/8A98J/8VXN/wDCotZ/5/7D83/+JpP+FRa1/wA/9h+b/wDxNHPiOwfV8o/n/FnS/wDC3NE/587/AP74T/4qj/hbeh/8+d//AN8J/wDFVzf/AAqLWv8An/sPzf8A+Jo/4VFrP/P/AGH5v/8AE0c+I7B9Xyj+f8Wa2tfE7R9S0W8sorW9WSeJkUsq4BI7/NXCaLrNvput2d7MkjRwSh2CgZIHpzW5qPwv1bTdOuL2W9smjgQuyqWyQPTiuZ07Rp9S1G3sopI1kncIrNnAJ9a56rm5pz3OWvhMhdSLqVNemrPU/wDhbeh/8+d//wB8J/8AFUf8Lb0P/nzv/wDvhP8A4qub/wCFRaz/AM/9h+b/APxNH/CotZ/5/wCw/N//AImujnxHY6vq+Ufz/izpP+FuaJ/z53//AHwn/wAVR/wtzRP+fO//AO+E/wDiq5v/AIVFrX/P/Yfm/wD8TR/wqLWv+f8AsPzf/wCJo58R2D6vlH8/4s6T/hbeh/8APnf/APfCf/FVFc/FfRZrWaJbS+DOjKMovcf71YH/AAqLWf8An/sPzf8A+Jo/4VFrX/P/AGH5v/8AE0c+I7DWHyhO/P8Aizh9N41Oz9p4/wD0IV9N15Da/CfWYLyCZr6wKxyK5AL5wCD/AHa9eq8NCUU+ZHNnmJo15QdKV7X/AECsvWNdt9F8n7RHK/m5xsA4xj1PvWpXGePulh/wP/2Wpx9adDDyqQ3VvzPMwNGFbERpz2d/yLf/AAnWnf8APvc/98r/AI0v/Cc6d/z73X/fK/41ymj6Dca0JvIliTysZ355zn0HtWp/wguof8/Nt+bf4V4tPGZlVipwjdPyR7FTCZdTk4TlZrzZr/8ACc6d/wA+91/3yv8AjXBXDiWeWQZw7swz7mum/wCEF1D/AJ+bb82/wpD4F1HH/Hza/m3+FYYqnmGJSVSGxvhqmAwzbpz3O6tf+PSH/cX+VS0yFDHBGhwSqgHH0p9fWR0SPlpbs4D4uf8AIs2n/X2v/oDVwXgbxJaeGNWuLu8imkSSDywIgCc7ge5HpXqvjjw3deJ9IgtLSaGJ45xITKTjG0jsD61wf/Cota/5/wCw/N//AImuOtCp7Tmij6XLsRhPqXsK8rXudJ/wtvQ/+fO//wC+E/8AiqP+Ft6H/wA+d/8A98J/8VXN/wDCotZ/5/7D83/+Jo/4VFrP/P8A2H5v/wDE0c+I7B9Xyj+f8WdH/wALc0T/AJ8r/wD74T/4ql/4W5of/Pnf/wDfCf8AxVc1/wAKi1r/AJ/rD83/APiaX/hUWtf8/wDYfm//AMTRz4jsH1fKP5/xZ0n/AAtvQ/8Anzv/APvhP/iqx/FHxG0rW9AnsLe2vElkKkGRVA4YHsfaqf8AwqLWf+f+w/N//iaz9a+HGp6Hpcl/Pd2kkcZUFYy2eTjuPepnKs4vmWhFTDZM4NSnp6sqeFvEVroevw39xFM8SKwIjAJ5GO5rv/8Ahbeh/wDPnf8A/fCf/FV5lovhy51zVI7C3mhjkcMQ0mccDPYV1P8AwqLWf+f+w/N//iazoOoo/u9jPDYXI4wtSnp6s6T/AIW3of8Az53/AP3wn/xVedeLNdtte8QzahbRypFIqKFkAB4GOxNdD/wqLWf+f+w/N/8A4muT1zQbjQNVk0+4likljVWLR5xyM9xXbh6mMU70lqGJwuRyharPT1Z23hT4iaXoXh630+5trt5Yy5LRqpHLE9yPWtr/AIW3of8Az53/AP3wn/xVcVofw61PXtKi1C3u7SOKQsAshbIwSOw9q0f+FRaz/wA/9h+b/wDxNZ1J4pzbktTSnhsmUEoz09Wamu/EzSNU0G+sIbW9WS4haNS6rgEjv81cL4O/5HLSP+vla6b/AIVFrX/P/Yfm/wD8TWhoXwy1bStesb+a8smjt5hIyoWyQPTK1i41ZyTkjshWy/D0J06M90/yPU6KKK9A+QCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAyPFX/Iqap/17P8Ayrx/wp/yNml/9fC17B4q/wCRU1T/AK9n/lXj/hT/AJGzS/8Ar4WvOxf8aP8AXU8nHfx4f11Pd6KKK9E9YKKKKACiiigAooooAK4zx90sPq//ALLXZ1xnj7pYfV//AGWvOzb/AHOfy/NHoZX/AL3D5/kw8A9L/wCqf+zV2dcZ4B6X/wBU/wDZq7OjKf8Ac4fP82Ga/wC9z+X5IKKKK9E88KKKKACiiigAooooAKKKKACuY+IP/Im3f+9H/wChiunrmPiD/wAibd/70f8A6GKyrfw5ehjiP4UvRnn/AMPf+Rytf+ucn/oJr2evGPh7/wAjla/9c5P/AEE17PWGB/hv1OXLf4L9f8grxD4kf8jtdf8AXOP/ANBFe314h8SP+R2uv+ucf/oIr2sv/iv0DMv4K9f8z0T4c/8AIk2f+9J/6Ga6uuU+HP8AyJNn/vSf+hmurrnxH8WXqzqw/wDBj6IKKKKxNgooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigDH8V/8AIqap/wBez/yryDwr/wAjZpf/AF8LXr/ir/kVNU/69n/lXkHhT/kbNL/6+FrzsX/Gj/XU8nHfx4f11Pd6KKK9E9YKKKKACoL1mSxuHQkMsTEEdjip6r33/IPuf+uTfyNNbiex4KPF3iLA/wCJzef9/KX/AIS/xF/0Gbv/AL7rLsEWS+tUdQytKgIPQgkV73/wiPh7/oDWX/foV7eIqUqLV47+h4WHpVa6bUrW82eMf8Jf4i/6DN3/AN91d0/WNR1XzPt97Nc+XjZ5jZ2564/IV61/wiPh7/oDWX/foVzPi7SNO0sWn2CyhtvML7/KQLuxjGfzNeDnmJpTwFSMY2enbuj3skwtWnj6cpSute/ZnF6hrGo6V5f2C9mtvMzv8tsbsdM/mapf8Jf4i/6DN3/33XoPhHSNO1QXf2+yhufLKbPNQNtznOPyFdN/wiPh7/oDWX/foUZHiaUMBTjKN3r27sM7wtWpj6koystO/ZHjH/CX+Iv+gzd/990n/CXeIv8AoM3n/fyvaP8AhEfD3/QGsv8Av0KP+EQ8O/8AQGs/+/Qr1vrtD+T8jyfqNf8An/M8Y/4S/wARf9Bm7/77o/4S/wARf9Bm7/77r2f/AIRHw9/0BrL/AL9Cj/hEfD3/AEBrL/v0KPrtD+T8g+o1/wCf8zxj/hLvEX/QZvP++6P+Eu8Rf9Bm8/7+V7P/AMIj4e/6A1n/AN+hR/wiPh7/AKA1n/36FH12h/J+QfUa/wDP+Z4x/wAJf4i/6DN3/wB90f8ACX+Iv+gzd/8Afdez/wDCI+Hv+gNZf9+hR/wiPh7/AKA1l/36FH12h/J+QfUa/wDP+Z4v/wAJd4i/6DN5/wB/KX/hLvEX/QZu/wDvuvZ/+ER8O/8AQGs/+/Qo/wCER8Pf9Aay/wC/Qo+u0P5PyD6jX/n/ADPGP+Ev8Rf9Bm7/AO+6jm8RazqERtrvUrieBvvI7ZBxyK9r/wCER8Pf9Aay/wC/Qrn/ABr4e0fT/C1zcWmm20EysgV0jAIywBrDFYujKhNKHR9iKmDrRg5Oei9Ty6G9utPlFzZzvBMvAdDgjPWrX/CX+Iv+gzd/991p+CbK21DxTb215BHPCyOSkgyDheK9U/4RHw9/0BrL/v0K48pxFOnQcZRvr/kZYbDVasOaErI8Y/4S/wARf9Bm7/77rMvL261C5a5vJ3nmYAF3OScdK96/4RHw9/0BrL/v0KP+ER8O/wDQGs/+/Qr1FjqUdVH8jeWArS0c7/eZ3w4/5Emz/wB+T/0M11dQWdlbafbLbWcCQQrkhEGAMnJqevNqS55uS6np0oOEFF9EFFFFQaBRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAGR4q/5FTVP+vZ/5V4/4U/5GzS/+vha9f8AFX/Iqap/17P/ACryDwp/yNml/wDXwtedi/40f66nk47+PD+up7vRRRXonrBRRRQAVXvv+Qfc/wDXJv5GrFV7/wD5B1z/ANcm/kaa3E9j5003/kJWf/XaP/0IV9J182ad/wAhGz/67R/+hCvpOvSzLePzPLyvaXyCuM8fdLD6v/7LXZ1xnj7pYf8AA/8A2Wvm82/3Ofy/NH0uV/73D5/kw8A9L/6p/wCzV2dcZ4B6X/8AwD/2auzoyn/c4fP82Ga/73P5fkgooor0TzwooooAKKKKACiiigAornrzxvoNheTWlxdOs0LFHAiY4P1xUP8AwsHw3/z+v/35f/Cs3WprTmRk8RSWjkvvOnrmPiD/AMibd/70f/oYo/4WD4b/AOf1/wDvy/8AhWF4v8X6Lq3hu4s7O5Z53ZCqmJh0YE8kVlVrU3TklJbGNevSdKSUls+pznw9/wCRytf+ucn/AKCa9nrxj4e/8jla/wDXOT/0E17PUYH+G/Uyy3+C/X/IKKKK7D0AooooAKKKKACiiigAooooAKKKKACi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AUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQB//Z
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Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from B to D?
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2
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integer
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Subway Connections
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23 |
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AUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQB//Z
|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from B to D.
|
2
|
integer
|
Subway Connections
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24 |
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Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from B to D?
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2
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integer
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Subway Connections
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25 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from B to D.
|
2
|
integer
|
Subway Connections
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26 |
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Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from C to A?
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2
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integer
|
Subway Connections
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27 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from C to A.
|
2
|
integer
|
Subway Connections
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28 |
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|
Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from C to A?
|
2
|
integer
|
Subway Connections
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29 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from C to A.
|
2
|
integer
|
Subway Connections
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30 |
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|
Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from B to D?
|
2
|
integer
|
Subway Connections
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31 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from B to D.
|
2
|
integer
|
Subway Connections
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32 |
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|
Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from C to A?
|
2
|
integer
|
Subway Connections
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33 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from C to A.
|
2
|
integer
|
Subway Connections
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34 |
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iigAooooAKKKKACiiorm4itLWW5uHEcMKGSRz0VQMk/lQBLRXF/8Lb8B/wDQyWv/AHy//wATU9v8T/BFy4WPxNp4J6eZJs/9CxQB1tFQ211b3tus9rcRTwt92SJwyn6EcVNQBW1BLiTTrlLRtty0TCJs4w2OP1rh/wCzPHv/AD/D/v6v+Feg0VrCq4K1kyoyseff2Z49/wCf4f8Af1f8KP7M8e/8/wAP+/q/4V6DRV/WH/KvuK9o+x41r1vrcGs2EeqzeZevt+ztuB2/NxyOnNdJ/Znj3/n+H/f1f8Kg8e/8jnoX/AP/AEZXpFY08VJzkuVaeRzUazlUmrLTyPPv7M8e/wDP8P8Av6v+FNk03x2I2L3w24Of3q9Pyr0Oo7j/AI9pf9w/yrZYh/yr7jodR9kePeEbfWrqK7Ph6byUVl875guTg46j610n9mePf+f4f9/V/wAKr/CL/j11b/rpH/Jq9JrfE1nCq42X3GGFrOdFSsl6I8+/szx7/wA/w/7+r/hWZrF14u0NImvtRdRKSE2OrdOvb3r1SuC+Jv8Ax76b/vyfyFTRq881FxX3HVCV5WaO6iJaFCTklQTT6ZD/AKiP/dH8qfXEzEK8attS8Z654g1Ky0rVJP8AR5XO13VQFDkDHFey15b8Of8AkevEP1k/9GmsKyvKKuetl0lClWqcqbSVrq/UP7H+Jv8A0Eh/3/T/AAo/sf4m/wDQSH/f9P8ACvUqKPYLu/vJ/tSf/PuH/gJ4l4o07xhbaUr+ILsTWZlAVfMVvnwcHAHpmtXTNL8fSaVaPY34S0aFTCvnKMJjgdPSug+Kn/IqRf8AX2n/AKC1dH4Y/wCRW0r/AK9I/wD0EURppStczrYudSCk0l5JafccN/ZHxJ/6CI/7/L/hR/ZHxJ/6CI/7/L/hXp1Facnmcvtn2X3HnXhXwr4hsfF39rav5b70cSSCUMxJAA4H0r0WiinGKjsRObm7sKKKKogKKKKACiiigAooooAz9dtJb/QNQtIADNPbvGgJwMlSBzXmOneE/H+k2xt7C5jt4Sxcok64ye/I9hXr1FZzpKbu2duGx08PBwjFNPXVXPLf7H+Jv/QSH/f9P8KP7H+Jv/QSH/f9P8K9SoqPYLu/vN/7Un/z7h/4CeWf2P8AE3/oJD/v+n+FL/Y/xN/6CQ/7/p/hXqVFHsF3f3h/ak/+fcP/AAE8t/sf4m/9BIf9/wBP8KQ6N8TGUg6kCCMH9+n+Fep0UewXd/eH9qz/AOfcP/ATifh34Z1Lw3BqCaikamd0KbH3dAc/zrtqKK1hFQjyo4cRXliKrqz3YVxPxE8M6l4kg09NOSNjA7l977eoGP5V21FE4qceVhh68sPVVWG6PLBo3xMVQBqQAAwP36f4Uv8AY/xN/wCgkP8Av+n+FepUVl7Bd3953f2rP/n3D/wE8t/sf4m/9BIf9/0/wpP7H+Jv/QSH/f8AT/CvU6KPYLu/vD+1Z/8APuH/AICeW/2P8Tf+gkP+/wCn+FH9j/E3/oJD/v8Ap/hXqVFHsF3f3h/ak/8An3D/AMBPLP7H+Jv/AEEx/wB/0/wr0jSku4tJtEvn33awqJmznL45P51boq4U1HqzmxOMlXSTjFW7KwUUVzF78RvB+nXs9leeILKG5gcxyxu5yrDqDxWhyHT0VyK/FHwOxwPE2n/jJiug0zWtL1qAzaXqNrexjq1vMrgfXB4oAvUUUUAFZPin/kUNa/68J/8A0W1a1ZPin/kUNa/68J//AEW1AHxV4b0b/hIfEunaOJ/I+2zrD5u3ds3HGcZGa9b1T9m7Vre1eTTNctryZRkQywmHd7A5YZ+uK85+G3/JS/Dn/X/F/wChV9rUAfFvhnxZ4h+G3iVxGZYmhl2XlhKSEkwcEEdj6MK+xNG1a113RbPVbJi1vdxLKmeoBHQ+46H6V8u/H2CCH4oTtCAGltYXlx/ewR/ILXtPwLlkk+FGmiQkhJZlTP8Ad8xv6k0Aej0VFdXMVnay3M77IYkLu2M4AGSa57/hYPhj/oJj/vy//wATSbS3KUZS2R01Fcz/AMLB8Mf9BMf9+X/+Jo/4WD4Y/wCgmP8Avy//AMTS5o9x+zn2Zzvj3/kc9C/4B/6Mr0ivI/FviPStT8TaTd2l15kEG3zG2MNuHz3HpXbf8LB8Mf8AQTH/AH5f/wCJrCk0pzbOajRqKpUbi9Wuh01R3H/HtL/uH+Vc7/wsHwx/0Ex/35f/AOJpk3j/AMMtBIo1IElSB+5f0+ldClHudLpz7M5/4Rf8eurf9dI/5NXpNeRfDnxFpWhW+oLqV15BldCg2M2QAc9AfWu3/wCFg+GP+gmP+/L/APxNdGLqQlWk0zmwdGpGjFOLT9PM6auC+Jv/AB76b/vyfyFa/wDwsHwx/wBBMf8Afl//AImuR8deJ9H1iGyWwu/NMbOX+RhjIGOoqcPUiqqbZ2U6c1JaHqMP+oj/AN0fyp9ctF4/8MrEinUhkKAf3L/4U/8A4WD4Y/6CY/78v/8AE1i5R7kezn2Z01eW/Dn/AJHrxD9ZP/RprrP+Fg+GP+gmP+/L/wDxNcD4L17TdJ8V6ze3tz5Vvcb/ACn2Md2ZMjgDPSsajTnFo9HBpxw9ZPRtK33nslFcz/wsHwx/0Ex/35f/AOJo/wCFg+GP+gmP+/L/APxNa80e553s59mZvxU/5FSL/r7T/wBBauj8Mf8AIraV/wBekf8A6CK4Tx/4p0bWvD8drp9550wuFcr5bLwA3PI9xXd+GP8AkVtK/wCvSP8A9BFSmnN2NJpqkk+5q0UUVoYBRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUVTv8AVbPTFjN5N5YkJC/KTnH0qZzjBc0nZFRhKb5Yq7LlFYv/AAlei/8AP5/5Db/Cl/4SvRf+fz/yG3+FYfXMP/z8X3o2+qYj+R/czZorG/4SvRf+fz/yG3+FJ/wlei/8/n/kNv8ACj65h/8An4vvQfVMR/I/uZtUVjf8JXov/P5/5Db/AAo/4SvRf+fz/wAht/hR9cw//Pxfeg+qYj+R/czZorF/4SvRf+fz/wAht/hWvDNHcQRzRNujkUMpx1BrSnXpVHaEk/RkVKNSmrzi16ofXxR8SP8AkpXiP/sIS/8AoRr7Xr4o+JH/ACUrxH/2EJf/AEI1qZHq9l+zvYal4dtb6DXrmO5ubVJlV4VKBmUHBwc45ryDwrrOoeFfGNnd2UzJNDcrHIqNxKu7DKfUGuyW/wDjI+gxwxJrn9nG3VYzDbAfutvGCq5xiub+Hd14d07xrZ3HimO4+zwygoVxtSQHgyA8lQfT9elAH2jRSKwZQykFSMgjoaWgArJ8U/8AIoa1/wBeE/8A6Lataq2pWSalpd3YyOyJcwvCzL1AZSMj86APibwXqdrovjXRtTvXKWtrdpLKyqWIUHJ4HWvonVf2g/CFpaO+npe39xj5IxF5ak+7N0H0BrM/4Zs0H/oO6l/3wn+FWLb9nDwxG4a41XVZlH8IaNc/+OmgDwXULzWviJ40kuBAbjUtRmASKMcKOgA9FAA5PYZNfYfg/wAPJ4V8JaboqMHNrCFdx0Zzyx/Fiar+F/AnhzwdEw0bTkhlcYedyXlcehY849hgV0dAEV1bRXlrLbTpvhlQo65xkEYIrnv+FfeGP+gYP+/z/wDxVdNRSaT3KUpR2ZzP/CvvDH/QMH/f5/8A4qj/AIV94Y/6Bg/7/P8A/FV01FLlj2H7Sfdnkfi3w5pWmeJtJtLS18uCfb5i72O7L47n0rtv+FfeGP8AoGD/AL/P/wDFVzvj3/kc9C/4B/6Mr0isKSTnNM5qNao6lROT0a6nM/8ACvvDH/QMH/f5/wD4qmTeAPDKwSMNNAIUkfvn9PrXU1Hcf8e0v+4f5V0KMex0upPuzyb4c+HdK1231BtStfPMToEO9lwCDnoR6V2//CvvDH/QMH/f5/8A4quc+EX/AB66t/10j/k1ek10YunCNaSSObB1qkqMW5Nv18zmf+FfeGP+gYP+/wA//wAVXI+OvDGj6PDZNYWnlGRnD/OxzgDHU16pXBfE3/j303/fk/kKnD04uqk0dlOpNyWpqReAPDLRIx00ZKgn98/+NP8A+FfeGP8AoGD/AL/P/wDFV0cP+oj/AN0fyp9YuMexHtJ92cz/AMK+8Mf9Awf9/n/+KrgfBeg6bq3ivWbK9tvNt7ff5Sb2G3EmByDnpXsleW/Dn/kevEP1k/8ARprGokpxSPRwbcsPWb1aSt951n/CvvDH/QMH/f5//iqP+FfeGP8AoGD/AL/P/wDFV01Fa8sex53tJ92cz/wr7wx/0DB/3+f/AOKrobW2is7WK2gTZDEgRFznAAwBzUtFNJLYTlJ7sKKKKZIUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFcd49/1Fj/vP/IV2Ncf49/1Fj/vv/IV5+a/7nP5fmjvyv/e4fP8AJmpH4V0Zo1Js+SAf9Y3+NP8A+EU0X/nz/wDIjf41rRf6lP8AdFPrdYPD2/hr7kYvF4i/xv72Y3/CKaL/AM+f/kRv8aT/AIRTRf8Anz/8iN/jW1RR9Tw//PtfchfW8R/O/vZjf8Ipov8Az5/+RG/xo/4RTRf+fP8A8iN/jWzRR9Tw/wDz7X3IPreI/nf3sxf+EU0X/nz/APIjf41rwwx28EcMS7Y41CqM9AKfRWlOhSpu8IpeiIqVqlRWnJv1YV8UfEj/AJKV4j/7CEv/AKEa+168k174B6Nr+v3+rzaxfxS3k7TMiKmFLHOBkVqZGronxU8EWHhfTYrjxDbLLBZxJJGFdmDBACMAdc18xeL9Uttf8Z6tqdhCyW93dPJEhXBIJ4OPU9fxr3gfs2aDnnXNS/75T/Cun8LfBfwl4Xvor5IZ7+8iO6OS8cMEb1CgAZ9znFAHX+Gbe4tPCuj213kXMVlCkoPUMEAP61q0UUAFFFFABRRRQAUUUUAFFVNVe7i0m7ex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|
Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from B to D?
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2
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integer
|
Subway Connections
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35 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from B to D.
|
2
|
integer
|
Subway Connections
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36 |
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Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from C to A?
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2
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integer
|
Subway Connections
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37 |
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|
Answer with a number in curly brackets e.g. {3}.
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Count the one-colored routes that go from C to A.
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2
|
integer
|
Subway Connections
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38 |
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Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from B to D?
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2
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integer
|
Subway Connections
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39 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from B to D.
|
2
|
integer
|
Subway Connections
|
40 |
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|
Answer with a number in curly brackets e.g. {3}.
|
How many single-color paths go from C to A?
|
2
|
integer
|
Subway Connections
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41 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from C to A.
|
2
|
integer
|
Subway Connections
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42 |
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|
Answer with a number in curly brackets e.g. {3}.
|
How many single-color paths go from D to A?
|
1
|
integer
|
Subway Connections
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43 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from D to A.
|
1
|
integer
|
Subway Connections
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44 |
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AooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAP/9k=
|
Answer with a number in curly brackets e.g. {3}.
|
How many single-color paths go from B to D?
|
2
|
integer
|
Subway Connections
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45 |
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AooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAP/9k=
|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from B to D.
|
2
|
integer
|
Subway Connections
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46 |
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AooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAP/9k=
|
Answer with a number in curly brackets e.g. {3}.
|
How many single-color paths go from C to A?
|
2
|
integer
|
Subway Connections
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47 |
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AooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAP/9k=
|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from C to A.
|
2
|
integer
|
Subway Connections
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48 |
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|
Answer with a number in curly brackets e.g. {3}.
|
How many single-color paths go from B to A?
|
1
|
integer
|
Subway Connections
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49 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from B to A.
|
1
|
integer
|
Subway Connections
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50 |
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|
Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from C to D?
|
1
|
integer
|
Subway Connections
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51 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from C to D.
|
1
|
integer
|
Subway Connections
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52 |
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Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from B to A?
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1
|
integer
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Subway Connections
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53 |
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
|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from B to A.
|
1
|
integer
|
Subway Connections
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54 |
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|
Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from C to D?
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1
|
integer
|
Subway Connections
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55 |
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
|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from C to D.
|
1
|
integer
|
Subway Connections
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56 |
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Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from C to D?
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1
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integer
|
Subway Connections
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57 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from C to D.
|
1
|
integer
|
Subway Connections
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58 |
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Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from B to A?
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1
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integer
|
Subway Connections
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59 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from B to A.
|
1
|
integer
|
Subway Connections
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60 |
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Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from C to D?
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1
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integer
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Subway Connections
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61 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from C to D.
|
1
|
integer
|
Subway Connections
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62 |
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Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from B to A?
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1
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integer
|
Subway Connections
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63 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from B to A.
|
1
|
integer
|
Subway Connections
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64 |
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|
Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from B to D?
|
2
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integer
|
Subway Connections
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65 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from B to D.
|
2
|
integer
|
Subway Connections
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66 |
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|
Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from C to A?
|
2
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integer
|
Subway Connections
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67 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from C to A.
|
2
|
integer
|
Subway Connections
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68 |
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T/8AxVdF/wAKo0X/AJ/L/wD77T/4mj/hVGi/8/l//wB9r/8AE1v7XB9jn9ljf5jnf+Fsaz/z42H5P/8AFV0ngrxrf+JdVntLu3tokjgMgMQbOdwHcn1rmfGvgrT/AA3pEN3aT3MjvOIyJWUjBBPYD0p3wn/5GO8/69D/AOhrVVKdCVBzgiadSvGvGnUkevUUUV5J7B4R4q/5GzVP+vhq9f8ACn/IqaX/ANeyfyryDxX/AMjZqn/Xw1ev+Ff+RU0v/r2T+VedhP40v66nk4H+PP8ArqbFYfi7Wp/D/hyfUbaOOSWNkAWTO05YDsfetyuS+JX/ACI17/vx/wDoYruqNqDaPfwcIzxEIyV02vzOI/4W7rX/AD4WH5P/APFUv/C3dZ/58LD8n/8Aiq5rwhotv4g8RwaddPIkUiOxaMgNwM9wa9J/4VJof/P5f/8Afaf/ABNcUHWmrpn02KjlmGnyVIa79Tm/+Fu6z/z4WH5P/wDFUn/C3da/58LD8n/+Krpf+FSaH/z+X/8A32n/AMTR/wAKj0T/AJ/b/wD77T/4mr5MR3Ob6xlH8n4M5v8A4W7rX/PhYfk//wAVR/wt3Wf+fCw/J/8A4quk/wCFR6J/z+X/AP32n/xNH/CpND/5/L//AL7T/wCJo5MR3D6xlH8n4M5v/hbutf8APhYfk/8A8VWhoXxN1bVdesbCazsljuJhGzIGyAfTLVJrvwz0jS9Bvr+G6vWkt4WkUOy4JA7/AC1wvg7/AJHLSP8Ar5WocqsJJSZ0wo5fiKE6lGGyf5H0TRRRXoHyAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFMkljhXdJIqDOMscVH9ttP+fqH/v4KV0K6J6Kg+22n/P1D/38FH220/5+of8Av4KLoLo8P8V/8jZqn/Xw1eweFf8AkVNL/wCvZP5V494pZX8VamysGUzsQQcg17B4V/5FTS/+vZP5V5+E/iy/rqeVgf48/wCupsUUU2SRIkLyOqKOrMcCvRPWHUVX+32f/P3B/wB/BR9us/8An6g/7+CnZi5kWKKr/brP/n6g/wC/go+32f8Az9wf9/BRZhzIsUVX+32f/P3B/wB/BR9us/8An6g/7+CizDmRYoqv9us/+fuD/v4KPt9n/wA/cH/fwf40WYcyLFFV/t1n/wA/UH/fwUfbrP8A5+oP+/goswujifHX/IWt/wDrh/7Ma1/A3/IHn/67n/0EVi+NpoptVt2ikRwIcEqwP8RrV8FXMEOkTLLNGhM5OGcA/dFfOYdf8Ks/n+R9DXa/suPy/M6yoL3/AI8Lj/rk38jSfbrP/n6g/wC/gqG8vrQ2NwBdQEmNv+Wg9K+iadj51tWPBdP/AOQjaf8AXZP/AEIV9EV876eQNQtCTgCZMk/7wr6A+3Wf/P1B/wB/BXn5em1I8zLGkpfIsV5x8Vvu6V9Zf/Za7/7dZ/8AP1B/38FeefFGeGZdL8qWOTBlzsYHH3a6MWn7F/11OrGtewl/XUk+FP3dV+sX/s1ej15p8Lp4YV1TzZY48mLG9gM/er0P7dZ/8/UH/fwUYRP2K/rqLBNewj/XUsUVX+3Wf/P1B/38FH2+z/5+4P8Av4P8a6bM6+ZFiiq/26z/AOfqD/v4KPt1n/z9Qf8AfwUWYXRxfxX/AORatf8Ar7X/ANBaud+E/wDyMV5/16H/ANDWt74pXME3hy1WKaNyLtThXBP3WrB+E/8AyMV5/wBeh/8AQ1r06f8AubPKqf77E9eoooryz1jwjxX/AMjZqn/Xw1eweFf+RU0v/r2T+VeP+K/+Rs1T/r4avWvC93bJ4W0xWuIlYW6AguMjivOwv8WX9dTycE7V5/11N2uS+JX/ACI17/vx/wDoYrpvttp/z9Q/9/BXKfEe5t5fBF4sc8Ttvj4VwT98V21WuR+h9BgGvrVP/EvzPO/hn/yPNp/1zl/9BNe7V4P8NpEi8bWrSOqKI5OWOB9017j9ttP+fqH/AL+CscK1yfM9HiBr60v8K/Nk9FQfbbT/AJ+of+/go+3Wn/P1B/38FdN0eHzInopqSJKgeN1dT0KnIp1MZieMP+RO1f8A69X/AJV4l4O/5HLSP+vla9t8Yf8AInav/wBer/yrxLwd/wAjlpH/AF8rXFiP4kT6bJ/9yrfP8j6IooortPmQooooAKKKKACiiigAooooAKKKiubiK0tZbm4cRwwoZJHPRVAyT+VAEtFcX/wtvwH/ANDJa/8AfL//ABNT2/xP8EXLhY/E2ngnp5kmz/0LFAHW0VDbXVve26z2txFPC33ZInDKfoRxU1AHF/EyGWfw/bLFE8jC5Bwilj91vSvK/wCz7z/nyuP+/Lf4V9EUVyVsIqsua5w4jAqtPn5rHzv/AGfef8+Vx/35b/Cj+z7z/nyuP+/Lf4V9EUVl9QX8xh/Za/m/A+d/sN4P+XO4/wC/Tf4V7j4WVk8LaYrqVYW6Ahhgjiteit6GGVJt3udOGwioSbvcK5P4kc+Cbz/fj/8AQxXWVynxG/5Em8/3o/8A0MV34f8Aix9UbYj+DL0Z4jHC8zhIomdz0VFyfyFTf2be/wDPjc/9+W/wrpPhv/yO1r/1zk/9BNe316uJxjoz5bXPIw2CVaHNex82f2be/wDPjc/9+W/wpP7OvP8AnxuP+/Lf4V9KUVz/ANpP+X8To/stfzfgfNn9nXn/AD43H/flv8KP7Nvf+fG5/wC/Lf4V9J0Uf2k/5fxD+y1/N+B82f2def8APjcf9+W/wpP7OvP+fG4/78t/hX0pRR/aT/l/EP7LX834HzZ/Zt7/AM+Nz/35b/Cj+zb3/nxuf+/Lf4V9J0Uf2k/5fxD+y1/N+B4No0EtvaussLxMXyA6lSeB61W1m0uJ7pGitpZVCYykZYdT6V6J46/5C1v/ANcP/ZjWv4G/5A8//Xc/+grXyeFxLjnc6tu/5H1eJwqlksKV+35nif8AZt7/AM+Nz/35b/Cj+zrwcmyuAB38lv8ACvpOoL3/AI8Lj/rk38jX1csydn7v4nyjyxJfF+B874LcAZJ4AHeo/wCzb3/nxuf+/Lf4Vc0//kI2n/XZP/QhX0PXj5PiXQjNJXvb9TlwuFVdNt2sfNn9m3v/AD43P/flv8KcttNb586CSLd03oVz+dfSNecfFb7ulfWX/wBlrszHHOrhpQ5d7fmjWvgFSpufNex5q1tNcY8mCSXb12IWx+VN/s29/wCfG5/78t/hXpnwp+7qv1i/9mr0ejLsa6WGjDl2v+bChgFVpqfNa582f2be/wDPjc/9+W/wpP7OvP8AnxuP+/Lf4V9KUV2/2k/5fxNf7LX834HzZ/Zt5/z43P8A35b/AAo/s29/58bn/vy3+FfSdFH9pP8Al/EP7LX834HzZ/Z16P8AlyuR/wBsW/wrufhZbXEPiG7aW3ljU2pALoVH319a9aorOrjnUg4cu5pSy9U5qfNsFFFFcB6J4d4os7p/FOpsltOym4YgiMkH9KyP7PvD/wAuVx/35b/CvoiiuCWBTbfMeZLLVKTfNv5Hzv8A2fef8+Vx/wB+W/wqC9s7mG1Z5LaZFBGWaMgdfXFfR9cl8Sv+RGvf9+P/ANDFTLBKKcr7HZlmXKGNpS5tpLp5niFlE810qRxtIxB+VVyfyrU/s+8/58rj/vy3+FaXwz/5Hm0/65y/+gmvdqinhVVXNex63FGDVfGqTdvdX5s+d/7PvP8AnyuP+/Lf4VFJC8TlJY2Rh1Vlwf1r6Nrxj4hf8jldf9c4/wD0EVNfCqlHmvc+TxOCVGHNe53/AMPePBtp/vyf+hmuormPh9/yJtp/vSf+hmunr0aH8OPoj18P/Bj6Iw/GP/Im6v8A9er/AMq8S8Hf8jlpH/Xyte3eMP8AkTtX/wCvV/5V4l4O/wCRy0j/AK+VrnxH8SJ9bk/+5Vvn+R9EUUUV2nzAUUUUAFFFcxe/Ebwfp17PZXniCyhuYHMcsbucqw6g8UAdPRXIr8UfA7HA8Taf+MmK6DTNa0vWoDNpeo2t7GOrW8yuB9cHigC9RRRQAVk+Kf8AkUNa/wCvCf8A9FtWtWT4p/5FDWv+vCf/ANFtQB8VeG9G/wCEh8S6do4n8j7bOsPm7d2zccZxkZr1vVP2btWt7V5NM1y2vJlGRDLCYd3sDlhn64rzn4bf8lL8Of8AX/F/6FX2tQB8W+GfFniH4beJXEZliaGXZeWEpISTBwQR2Powr7E0bVrXXdFs9VsmLW93EsqZ6gEdD7jofpXy78fYIIfihO0IAaW1heXH97BH8gte0/AuWST4UaaJCSElmVM/3fMb+pNAHo9FFFABRRRQAUUUUAFcp8Rv+RJvP96P/wBDFdXXKfEf/kSbz/fj/wDQxW2H/ix9UY4j+DL0Z538N/8AkdrX/rnJ/wCgmvb68P8Ahx/yO1p/1zk/9BNe4V0Zh/FXocuW/wAF+v8AkFFFFcJ6AUUUUAFFFFABRRRQBwPjr/kLW/8A1w/9mNa/gb/kDz/9dz/6CKyPHX/IXt/+uH/sxrW8C/8AIHn/AOu5/wDQRXztD/kay+f5H0Ff/kVx+X5nUVBe/wDHhcf9cm/kanqC+/48Ln/rk38jX0L2PnnsfP2n/wDIRtP+uyf+hCvoivnO2l8i4hmxny3V8euDmvRf+FrD/oDn/wACP/sa8vCVoU0+ZnjYCvTpKXO7XPR684+K33dK+sv/ALLR/wALWH/QHP8A4Ef/AGNc34r8VjxMLQCzNv8AZ93/AC03bs49h6VtiMRTnTcYvU3xWKo1KLjF6nSfCn7uq/WL/wBmr0evOPhT01X6xf8As1ej1vhP4K/rqdGB/gR/rqFFFFdB1hRRRQAUUUUAFFFFABRXnesfFIaTrN5p/wDZBl+zymPf9oxux3xtql/wuIf9AQ/+BP8A9jWLr007XPSjlGMlFSUNH5r/ADPUa5L4lf8AIjXv+/H/AOhiub/4XEv/AEBD/wCBP/2NZHiX4jjxDoU+mjSzB5pU+Z5+7GGB6bR6VFSvTcWkzpwmVYunXhOUNE09139Sj8M/+R5tP+ucv/oJr3avCfhn/wAjzaf9c5f/AEA17tRhPg+Y8/8A96X+Ffmwrxj4hf8AI5XX/XOP/wBBFez14x8Qv+Ryuv8ArnH/AOgiox38P5nyeZfwV6noHw+/5E20/wB6T/0M109cx8Pv+RNtP96T/wBDNdPW9D+HH0R1Yf8Agx9EYnjD/kTtX/69X/lXiXg7/kctI/6+Vr23xjx4O1f/AK9X/lXgmjaj/ZOs2eoeV5v2eUSbN2N2O2a58S7VIs+uyWLlhKsVu7/kfS1FeXf8LiX/AKAh/wDAn/7Gj/hcS/8AQEP/AIE//Y1v9Yp9zyv7Hxv8n4r/ADPUaK8u/wCFxL/0BD/4E/8A2Ndl4S8TDxTpkt4LX7N5cxi2b9+cAHOcD1qo1oSdkzGvl2JoQ56kbL1X+Zv18UfEj/kpXiP/ALCEv/oRr7Xr4o+JH/JSvEf/AGEJf/QjWhxHq9l+zvYal4dtb6DXrmO5ubVJlV4VKBmUHBwc45ryDwrrOoeFfGNnd2UzJNDcrHIqNxKu7DKfUGuyW/8AjI+gxwxJrn9nG3VYzDbAfutvGCq5xiub+Hd14d07xrZ3HimO4+zwygoVxtSQHgyA8lQfT9elAH2jRSKwZQykFSMgjoaWgArJ8U/8ihrX/XhP/wCi2rWqtqVkmpaXd2MjsiXMLwsy9QGUjI/OgD4m8F6na6L410bU71ylra3aSysqliFByeB1r6J1X9oPwhaWjvp6Xt/cY+SMReWpPuzdB9AazP8AhmzQf+g7qX/fCf4VYtv2cPDEbhrjVdVmUfwho1z/AOOmgDwXULzWviJ40kuBAbjUtRmASKMcKOgA9FAA5PYZNfYfg/w8nhXwlpuiowc2sIV3HRnPLH8WJqv4X8CeHPB0TDRtOSGVxh53JeVx6Fjzj2GBXR0AFFFFABRRRQAUUUUAFcp8R/8AkSbz/fj/APQxXV1ynxG/5Em8/wB6P/0MVth/4sfVGOI/gy9GedfDj/kdrT/rnJ/6Ca9wrxD4b/8AI7Wv/XOT/wBBNe310Zh/FXocuW/wX6/5BRRRXCegFFFFABRRRQAUUUUAcD46/wCQvb/9cP8A2Y1reBf+QPP/ANdz/wCgisnx1/yFrf8A64f+zGtfwN/yB5/+u5/9BFfO0P8Akay+f5H0Ff8A5Fcfl+Z09RzxedbyRZxvQrn0yKkor6I+fPNx8KQBj+2D/wCA/wD9lS/8KpH/AEGD/wCA/wD9lXo9Fc/1Sj2/M5PqND+X8Wecf8KpH/QYP/gP/wDZUf8ACqR/0GD/AOA//wBlXo9FH1Sj2/MPqND+X8Wc54U8Kf8ACM/av9M+0faNv/LPbtxn3PrXR0UVtCCguWOx0QhGnHljsFFFFUWFFFFABRRRQAUUUUAfO3jH/kctX/6+WrqtH+Fo1bRrPUP7XMX2iJZNn2fO3I6Z3Vy3jH/kctX/AOvlq9t8H/8AInaR/wBeqfyrz6UIzqSUj6/MMVWw2EpSpOzdvyOJ/wCFOr/0Gz/4Df8A2VH/AAp0f9Bs/wDgN/8AZV6jRXV9Xp9jw/7Yxv8AP+C/yOE8M/Dj/hHddh1L+1PP8tWXy/I25yMddxru6KK0hCMFaJx4jE1cRLnqu7CvGPiF/wAjldf9c4//AEEV7PXjHxC/5HK6/wCucf8A6CK5cd/D+Z5GZfwV6noHw+/5E20/3pP/AEM109cx8Pv+RNtP96T/ANDNdPW9D+HH0R1Yf+DH0RR1nTv7W0a80/zfK+0RNHv252574rzv/hTo/wCg2f8AwG/+yr1KinOlCbvJHo4fHYjDRcaUrJ+S/U8u/wCFOr/0Gz/4Df8A2VH/AAp1f+g2f/Ab/wCyr1Gip+r0+x0f2xjf5/wX+R5d/wAKdX/oNn/wG/8Asq7Lwl4ZHhbTJbMXX2nzJjLv2bMZAGMZPpW/RVRowi7pGNfMcTXhyVJXXov8gr4o+JH/ACUrxH/2EJf/AEI19r15Jr3wD0bX9fv9Xm1i/ilvJ2mZEVMKWOcDIrQ4jV0T4qeCLDwvpsVx4htllgs4kkjCuzBggBGAOua+YvF+qW2v+M9W1OwhZLe7unkiQrgkE8HHqev417wP2bNBzzrmpf8AfKf4V0/hb4L+EvC99FfJDPf3kR3RyXjhgjeoUADPuc4oA6/wzb3Fp4V0e2u8i5isoUlB6hggB/WtWiigAooooAKKKKACiiigAorg/ivPLb+GrVoZniY3ajKMVP3W9K8g/tO+/wCf+5/7/N/jXPUxChLlsezgsnliqPtVO3yPpuivmT+077/n/uf+/wA3+NH9p33/AD/3P/f5v8az+uLsdn+rkv8An5+H/BPpuivmP+0r3/n+uf8Av83+NL/ad7/z/wBz/wB/m/xo+uLsH+rkv+fn4f8ABPpuuU+I3/Ik3n+9H/6GK8P/ALTvv+f+5/7/ADf40yS+upkKSXc8inqrSkg/hmrp45QmpcuxFThqc4OPtN/L/gnX/Df/AJHa1/65yf8AoJr2+vl6OaSFw8crxsOjKxB/MVN/ad9/z/3P/f5v8a0xOZKtPm5bfMxw3Cs6EOV1b/L/AIJ9N0V8yf2nff8AP/c/9/m/xpP7Svf+f65/7/N/jWH1xdjp/wBXJf8APz8P+CfTlFfMf9p3v/P/AHP/AH+b/Gl/tO+/5/7n/v8AN/jR9cXYP9XJf8/Pw/4J9N0V8yf2nfH/AJf7n/v83+NbPhG+u5PF+ko93cMpuVBVpWIP601i03axFTh+UIOftNlfb/gn0FRRRXWfOnA+Ov8AkLW//XD/ANmNa/gb/kDz/wDXc/8AoK1j+Oj/AMTe3/64D/0I1zSXEsQxHM6DrhXIr5KrilhswnUaufVU8M8TgIU07HslFeO/bLj/AJ+Zv+/h/wAaPtlx/wA/M3/fw/412f2/H+T8f+Acn9hS/n/D/gnsVFeO/a7j/n5l/wC/ho+2XH/PzN/38P8AjR/b8f5Px/4Af2FL+f8AD/gnsVFeO/bLj/n5m/7+H/Gj7Zcf8/Mv/fw0f2/H+T8f+AH9hS/n/D/gnsVFeO/bLj/n5l/7+Gj7Zcf8/M3/AH8P+NH9vx/k/H/gB/YUv5/w/wCCexUV479suP8An5m/7+H/ABo+13H/AD8y/wDfw0f2/H+T8f8AgB/YUv5/w/4J7FRXjv2y4/5+Zv8Av4f8aPtlx/z8zf8Afw/40f2/H+T8f+AH9hS/n/D/AIJ7FRXjv2y4/wCfmb/v4f8AGj7Zcf8APzL/AN/DR/b8f5Px/wCAH9hS/n/D/gnsVFeO/bLj/n5m/wC/h/xo+2XH/PzN/wB/D/jR/b8f5Px/4Af2FL+f8P8AgnM+Mf8AkctX/wCvlq9t8H/8idpH/Xqn8q8B1Ri+q3TMxYmQ5JOSa63S7qdNLtVW4lUCMYAcjFaSzBYdKq435v8Ahz18fgHXw8Kalblt+R7ZRXjv2y4/5+Zv+/h/xo+13J/5eZv+/hrP+34/yfj/AMA8j+wpfz/h/wAE9iorznwlPNJ4igV5pGXa/DOSPumvRq9XBYtYqn7RK2tjy8bhXhanI3fS4V4x8Qv+Ryuv+ucf/oIr2evGPiF/yOV1/uR/+gijHfw16niZl/BXr/megfD7/kTbT/ek/wDQzXT1y/w+/wCRNtP9+T/0M11Fb0P4cfRHVh/4MfRBRWR4pZk8LamyMVYW7kFTgjivDvt14P8Al8uP+/rf41nXxKpNK1zHE4tUJJWvc+iKK+d/7QvP+f24/wC/zf40f2hef8/tx/3+b/GsPr6/lOb+1F/L+J9EUV87/wBoXn/P7cf9/m/xr1T4ZzSz+H7lpZXkYXJGXYsfur61rRxaqy5bG+HxyrT5OWx2lFFFdZ3BRRRQAUUUUAFFFFABRRRQAUUUUAMlhimULLGkig5wygiovsFn/wA+kH/fsVYoosNSa2ZX+wWf/PpB/wB+xR9gs/8An0g/79irFFKyHzy7lb+z7L/n0t/+/Y/wpfsFn/z6Qf8Afsf4VYoosg55dyv9gs/+fSD/AL9iuW+IdpbReC7x47eJGDR8qgB++K7GuU+I3/Ik3n+9H/6GK2oJe1j6oxxE5eylr0Z5x8O4o5fGdqkkaupjk4YZH3TXtX2Cz/59IP8Av2K8Y+G//I7Wv/XOT/0E17fXRmCXtV6HNl05eyevX/Ir/YLP/n0g/wC/Yo/s+y/59Lf/AL9j/CrFFcNkd/PLuV/sFn/z6Qf9+x/hR9gs/wDn0g/79irFFFkHPLuc74us7VPCOrMltCrC2cgiMAjivGfB3/I5aR/18rXtvjD/AJE7V/8Ar1f+VeJeDv8AkctI/wCvla48R/EifS5Q28FWv5/kfRFFFFdp8wMeGKQ5eNGPqyg037Lb/wDPCL/vgVLRS5V2HzPuRfZrf/nhF/3wKPstv/zwi/74FS0UuWPYfNLuRfZbf/nhF/3wKPs1v/zwi/74FS0Ucsewc0u5F9mt/wDnhF/3wKPstv8A88Iv++BUtFHLHsHNLuRfZbf/AJ4Rf98Cj7Nb/wDPCL/vgVLRRyx7BzS7kX2a3/54Rf8AfAo+y2//ADwi/wC+BUtFHLHsHNLuRfZbf/nhF/3wKPs1v/zwi/74FS0Ucsewc0u5F9lt/wDnhF/3wKPstv8A88Iv++BUtFHLHsHNLuRfZrf/AJ4Rf98Cj7Nb/wDPCL/vgVLRRyx7BzS7nzt4wUL4x1ZVAAFy2AK9q8I28LeENJZoYyTapklR6V4t4x/5HLV/+vlq9t8H/wDInaR/16p/KuOgk6kj6XOG1g6Py/I1vs1v/wA8Iv8AvgVieLIIU8O3DJEincnIUD+IV0FYfi//AJFu4/3k/wDQhV42K+rVNOj/ACPCwcn9Yhr1X5nI+D/+Rkg/3H/9Br0qvNfB/wDyMkH+4/8A6DXpVcOR/wC7P1f5I7c6/wB4XovzYV4x8Qv+Ryuv+ucf/oIr2evGPiF/yOV1/wBc4/8A0EV247+H8z5jMv4K9T0D4ff8ibaf70n/AKGa6euY+H3/ACJtp/vSf+hmunreh/Dj6I6sP/Bj6Ix/FX/Iqap/17P/ACrx/wALKr+KtMVlDKZ1BBGQa9h8Vf8AIqap/wBez/yrx/wp/wAjZpf/AF8LXHi/4sf66nn47+PD+up7h9itP+fWH/v2KPsVp/z6w/8AfsVPRXoWR6tkQfYrT/n1h/79ipI4o4V2xxqgznCjFPoosgsgooopjCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAK5T4j/8AIk3n+/H/AOhiurrlPiP/AMiTef78f/oYrbD/AMWPqjHEfwZejPOvhx/yO1p/1zk/9BNe4V4f8OP+R2tP+ucn/oJr3CujMP4q9Dly3+C/X/IKKKK4T0AooooAxPGHHg7V/wDr1f8AlXiPg7/kctI/6+Vr27xjz4O1f/r1f+VeI+Dv+Ry0j/r5WuLEfxIn0+T/AO5Vvn+R9E0UUV2nzBzHiTxxp/hi+itLu3uZHkj8wGJVIxkjuR6Vj/8AC3NE/wCfO/8A++E/+Krm/i7/AMjJZf8AXoP/AENqxvDfgbUPE9hJeWlzbRJHIYyJS2cgA9gfWuKdap7RxifTYfLsF9VjXr6X8zvf+Ft6H/z53/8A3wn/AMVR/wALc0P/AJ87/wD74T/4qub/AOFRaz/z/wBh+b//ABNH/Cota/5/7D83/wDiaOfEdg+r5R/P+LOj/wCFuaJ/z5X/AP3wn/xVL/wtvQ/+fO//AO+E/wDiq5r/AIVFrX/P9Yf99P8A/E0v/CotZ/5/7D83/wDiaOfEdg+r5R/P+LOk/wCFt6H/AM+d/wD98J/8VR/wtzRP+fO//wC+E/8Aiq5v/hUWs/8AP/Yfm/8A8TR/wqLWv+f+w/N//iaOfEdg+r5R/P8AizpP+FuaJ/z53/8A3wn/AMVR/wALb0P/AJ87/wD74T/4qub/AOFRa1/z/wBh+b//ABNH/CotZ/5/7D83/wDiaOfEdg+r5R/P+LOk/wCFt6H/AM+d/wD98J/8VSf8Lc0T/nyv/wDvhP8A4quc/wCFRaz/AM/9h+b/APxNJ/wqLWv+f6w/76f/AOJo58R2D6vlH8/4s6X/AIW5of8Az53/AP3wn/xVH/C29D/587//AL4T/wCKrm/+FRa1/wA/9h+b/wDxNH/CotZ/5/7D83/+Jo58R2D6vlH8/wCLOk/4W5on/Pnf/wDfCf8AxVbHhvxxp/ie+ltLS3uY3jj8wmVVAxkDsT615V4k8Dah4YsI7y7ubaVJJBGBEWzkgnuB6Vs/CL/kZL3/AK9D/wChrRCtU51GQYjLsF9VlXoa28z2Oiiiu0+ZPnbxj/yOWr/9fLV7d4P58HaR/wBeqfyrxHxj/wAjlq//AF8tXt3g7jwdpH/Xqn8q4sP/ABJH0+cf7lR+X5G3WH4v/wCRbuP95P8A0IVuVna7p8uqaTLaQsiu5UgvnHBBrXFxlOhOMd2n+R8/hZKFeEpbJo870LUItL1aO7mV2RVYEJ15GK67/hOdO/597r/vlf8AGsf/AIQXUP8An5tvzb/Cl/4QXUP+fm2/Nv8ACvncNHMcPDkpw036H0GIll+Inz1J6/M1/wDhOdO/597r/vlf8a808YahFqniSe7hV1RkQAOOeFxXaf8ACC6h/wA/Nt+bf4VyGveHrmy1eSB5YmYKpyuccj6VrPEYxL/alaP6ni5tgaFegoYH3p328tf+Ab3hfx1puiaBBYXFvdPLGWJMaqRyxPc+9bH/AAtDR/8An0vf++V/+KrlNM+H2papYpdxXVoiOSAHLZ4OPSrn/CrtW/5/bL83/wAK9GlUxDgnBadD5z/bqX7txtbQ0da+Iel6lot5ZRW12sk8TIpZVwCR35rjfCn/ACNml/8AXwtdB/wq7Vv+f2y/N/8ACr2i/DvU9N1uzvZbu0aOCUOyqWyQPTik4V5zUprYzlTxNWpGU47HpNFFFeqe0FFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABXKfEb/kSbz/ej/wDQxXV1ynxG/wCRJvP96P8A9DFbYf8Aix9UY4j+DL0Z538N/wDkdrX/AK5yf+gmvb68Q+G//I7Wv/XOT/0E17fXRmH8Vehy5b/Bfr/kFFFFcJ6AUUUUAYnjD/kTtX/69X/lXiXg7/kctI/6+Vr23xh/yJ2r/wDXq/8AKvEvB3/I5aR/18rXFiP4kT6bJ/8Acq3z/I+iKKKK7T5k8c+Lv/IyWX/XoP8A0Nq6T4Sf8ixdf9fbf+grXN/F3/kZLL/r0H/obV0nwk/5Fi6/6+2/9BWuKH+8M+mxH/Ioh8vzO/ooortPmQooooAKKKKACiiigAooooAKKKKAOA+Lf/IsWv8A19r/AOgtXN/CL/kZL3/r0P8A6GtdJ8W/+RYtf+vtf/QWrm/hF/yMl7/16H/0Na4p/wC8I+mw/wDyKJ/P8z2Oiiiu0+ZPnfxj/wAjlq//AF8tXtvg/wD5E7SP+vVP5V4l4x/5HLV/+vlq9t8H/wDInaR/16p/KuLD/wASR9PnH+5Ufl+Rt0UUV2nzAUUUUAFea+MP+Rkn/wBxP/Qa9KrzXxh/yMk/+4n/AKDXjZ5/uy9V+TPXyX/eH6P80dd4Q/5Fu3/3n/8AQjW5WH4Q/wCRbt/95/8A0I1uV6GC/wB2p+i/I4cZ/vE/V/mFFFFdJzBRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFcp8R/+RJvP9+P/ANDFdXXKfEb/AJEm8/34/wD0MVth/wCLH1RjiP4MvRnnXw4/5Ha0/wCucn/oJr3CvD/hv/yO1p/1zk/9BNe4V0Zh/FXocuW/wX6/5BRRRXCegFFFFAGJ4x/5E3V/+vV/5V8929xNaXMdxbyNFNGdyOpwVPqK+mri3hu7eS3uI1lhkUq6MMhh6Gsn/hDvDn/QFsv+/QrmrUXUaaZ7WWZnTwlOUJxbuzxL/hMfEn/QavP++6P+Ex8Sf9Bq8/77r23/AIQ/w5/0BbL/AL9Cj/hD/Dn/AEBbL/v0Kz+r1P5jt/tjBf8APn8EeA6hql9qsyzX91LcyKu1WkOSB1xXrPwj/wCRZu/+vtv/AEBa6X/hDvDh/wCYLZf9+hWhp+mWOlQtDYWsVtGzbisa4BPTP6VdKhKE+Zs5sfmtHEYf2NOLX3Fuiiiuo8EKKKKACiiigAooooAKKKKACiiigDz/AOLn/Is2n/X2v/oDV5Np+qX2lTNNYXUttIy7WaM4JHXFfR2oaZY6rCsN/axXMatuCyLkA9M/rWf/AMId4cH/ADBbL/v0K5atCU58yZ72AzWjh8P7GpFv7jxL/hMfEn/QavP++6P+Ex8Sf9Bq8/77r23/AIQ/w5/0BbL/AL9Cj/hD/Dn/AEBbL/v0Kj6vU/mOn+2MF/z5/BHz3cXE13cyXFxI0s0h3O7HJY+pr6E8Hf8AIm6R/wBeqfyo/wCEO8Of9AWy/wC/QrWt7eG0t47e3jWKGNQqIowFHoK0o0XTbbZxZnmdPF04whFqzJax/E9xNa6DPNbytHIGXDKcEfMK2Kw/F/8AyLdx/vJ/6EKMY2sPNrs/yPNwiTxEE+6/M4X+39W/6CNx/wB9Uf2/q/8A0EZ/++qn8L28N1r0MNxEskZViVYZB4rvv7B0n/oH2/8A3wK+bweExOKp+0jUtrbdn0WLxWGw1TklTvpfZHnX9v6v/wBBGf8A76qncXM13MZriVpJDwWY8mvUf7B0n/oH2/8A3wKP7A0n/oHW/wD3wK6JZNiZq0ql/vOeOb4aDvGnb7ip4Q/5Fu3/AN5//QjW5UVvbQ2kIht4ljjHRVGAKlr38PTdKlGm+iSPCr1FUqymurbCiiitjIKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiubvfHnh/T72azubt1mhYo6iFzgj3AqD/hY3hj/n+f8A78P/AIVqqFV6qL+4xeIpLRyX3nV1ynxG/wCRJvP96P8A9DFH/CxvDH/P8/8A34f/AArB8Z+M9D1jwxc2VldNJO7IVUxMucMCeSPataFCoqkW4vddDKvXpOlJKS2fU5n4b/8AI7Wv/XOT/wBBNe314f8ADj/kdrT/AK5yf+gmvcK0zD+KvQyy3+C/X/IKKKK4T0AooooAKKKKACiiigAooooAKKKR2CIzt91Rk0ALRWF/wl+i/wDPy3/fpv8ACl/4S/Rv+flv+/Tf4Vy/XcN/z8X3o6fqeI/59v7mblFYf/CX6N/z8t/36b/Cj/hL9G/5+W/79N/hR9dw3/Pxfeg+p4j/AJ9v7mblFYf/AAl+jf8APy3/AH6b/Cj/AIS/Rv8An5b/AL9N/hR9dw3/AD8X3oPqeI/59v7mblFYf/CX6N/z8t/36b/Cj/hL9G/5+W/79N/hR9dw3/Pxfeg+p4j/AJ9v7mblFYf/AAl+jf8APy3/AH6b/Cj/AIS/Rv8An5b/AL9N/hR9dw3/AD8X3oPqeI/59v7mblFYf/CX6N/z8t/36b/Cj/hL9G/5+W/79N/hR9dw3/Pxfeg+p4j/AJ9v7mblFYf/AAl+jf8APy3/AH6b/Cj/AIS/Rv8An5b/AL9N/hR9dw3/AD8X3oPqeI/59v7mblFYf/CX6N/z8t/36b/Cj/hL9F/5+W/79N/hR9dw3/Pxfeg+p4j/AJ9v7mblYfi//kW7j/eT/wBCFH/CX6N/z8t/36b/AArK8ReItM1DRZra2nZpWKkAoR0IPcVz4vF4eWHnGM020+q7HRhMJXjXg3B2uuj7mN4P/wCRkg/3H/8AQa9KrzXwf/yMkH+4/wD6DXpVYZH/ALs/V/kjbOv94XovzYUUUV7J5AUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQB8/eLv+Rv1b/r5arVl4D8QahZQ3lvaxtDMgdCZlGQfbNVfF/wDyOGrf9fLV7P4R/wCRQ0n/AK9k/lXt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|
Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from B to D?
|
2
|
integer
|
Subway Connections
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69 |
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T/8AxVdF/wAKo0X/AJ/L/wD77T/4mj/hVGi/8/l//wB9r/8AE1v7XB9jn9ljf5jnf+Fsaz/z42H5P/8AFV0ngrxrf+JdVntLu3tokjgMgMQbOdwHcn1rmfGvgrT/AA3pEN3aT3MjvOIyJWUjBBPYD0p3wn/5GO8/69D/AOhrVVKdCVBzgiadSvGvGnUkevUUUV5J7B4R4q/5GzVP+vhq9f8ACn/IqaX/ANeyfyryDxX/AMjZqn/Xw1ev+Ff+RU0v/r2T+VedhP40v66nk4H+PP8ArqbFYfi7Wp/D/hyfUbaOOSWNkAWTO05YDsfetyuS+JX/ACI17/vx/wDoYruqNqDaPfwcIzxEIyV02vzOI/4W7rX/AD4WH5P/APFUv/C3dZ/58LD8n/8Aiq5rwhotv4g8RwaddPIkUiOxaMgNwM9wa9J/4VJof/P5f/8Afaf/ABNcUHWmrpn02KjlmGnyVIa79Tm/+Fu6z/z4WH5P/wDFUn/C3da/58LD8n/+Krpf+FSaH/z+X/8A32n/AMTR/wAKj0T/AJ/b/wD77T/4mr5MR3Ob6xlH8n4M5v8A4W7rX/PhYfk//wAVR/wt3Wf+fCw/J/8A4quk/wCFR6J/z+X/AP32n/xNH/CpND/5/L//AL7T/wCJo5MR3D6xlH8n4M5v/hbutf8APhYfk/8A8VWhoXxN1bVdesbCazsljuJhGzIGyAfTLVJrvwz0jS9Bvr+G6vWkt4WkUOy4JA7/AC1wvg7/AJHLSP8Ar5WocqsJJSZ0wo5fiKE6lGGyf5H0TRRRXoHyAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFMkljhXdJIqDOMscVH9ttP+fqH/v4KV0K6J6Kg+22n/P1D/38FH220/5+of8Av4KLoLo8P8V/8jZqn/Xw1eweFf8AkVNL/wCvZP5V494pZX8VamysGUzsQQcg17B4V/5FTS/+vZP5V5+E/iy/rqeVgf48/wCupsUUU2SRIkLyOqKOrMcCvRPWHUVX+32f/P3B/wB/BR9us/8An6g/7+CnZi5kWKKr/brP/n6g/wC/go+32f8Az9wf9/BRZhzIsUVX+32f/P3B/wB/BR9us/8An6g/7+CizDmRYoqv9us/+fuD/v4KPt9n/wA/cH/fwf40WYcyLFFV/t1n/wA/UH/fwUfbrP8A5+oP+/goswujifHX/IWt/wDrh/7Ma1/A3/IHn/67n/0EVi+NpoptVt2ikRwIcEqwP8RrV8FXMEOkTLLNGhM5OGcA/dFfOYdf8Ks/n+R9DXa/suPy/M6yoL3/AI8Lj/rk38jSfbrP/n6g/wC/gqG8vrQ2NwBdQEmNv+Wg9K+iadj51tWPBdP/AOQjaf8AXZP/AEIV9EV876eQNQtCTgCZMk/7wr6A+3Wf/P1B/wB/BXn5em1I8zLGkpfIsV5x8Vvu6V9Zf/Za7/7dZ/8AP1B/38FeefFGeGZdL8qWOTBlzsYHH3a6MWn7F/11OrGtewl/XUk+FP3dV+sX/s1ej15p8Lp4YV1TzZY48mLG9gM/er0P7dZ/8/UH/fwUYRP2K/rqLBNewj/XUsUVX+3Wf/P1B/38FH2+z/5+4P8Av4P8a6bM6+ZFiiq/26z/AOfqD/v4KPt1n/z9Qf8AfwUWYXRxfxX/AORatf8Ar7X/ANBaud+E/wDyMV5/16H/ANDWt74pXME3hy1WKaNyLtThXBP3WrB+E/8AyMV5/wBeh/8AQ1r06f8AubPKqf77E9eoooryz1jwjxX/AMjZqn/Xw1eweFf+RU0v/r2T+VeP+K/+Rs1T/r4avWvC93bJ4W0xWuIlYW6AguMjivOwv8WX9dTycE7V5/11N2uS+JX/ACI17/vx/wDoYrpvttp/z9Q/9/BXKfEe5t5fBF4sc8Ttvj4VwT98V21WuR+h9BgGvrVP/EvzPO/hn/yPNp/1zl/9BNe7V4P8NpEi8bWrSOqKI5OWOB9017j9ttP+fqH/AL+CscK1yfM9HiBr60v8K/Nk9FQfbbT/AJ+of+/go+3Wn/P1B/38FdN0eHzInopqSJKgeN1dT0KnIp1MZieMP+RO1f8A69X/AJV4l4O/5HLSP+vla9t8Yf8AInav/wBer/yrxLwd/wAjlpH/AF8rXFiP4kT6bJ/9yrfP8j6IooortPmQooooAKKKKACiiigAooooAKKKiubiK0tZbm4cRwwoZJHPRVAyT+VAEtFcX/wtvwH/ANDJa/8AfL//ABNT2/xP8EXLhY/E2ngnp5kmz/0LFAHW0VDbXVve26z2txFPC33ZInDKfoRxU1AHF/EyGWfw/bLFE8jC5Bwilj91vSvK/wCz7z/nyuP+/Lf4V9EUVyVsIqsua5w4jAqtPn5rHzv/AGfef8+Vx/35b/Cj+z7z/nyuP+/Lf4V9EUVl9QX8xh/Za/m/A+d/sN4P+XO4/wC/Tf4V7j4WVk8LaYrqVYW6Ahhgjiteit6GGVJt3udOGwioSbvcK5P4kc+Cbz/fj/8AQxXWVynxG/5Em8/3o/8A0MV34f8Aix9UbYj+DL0Z4jHC8zhIomdz0VFyfyFTf2be/wDPjc/9+W/wrpPhv/yO1r/1zk/9BNe316uJxjoz5bXPIw2CVaHNex82f2be/wDPjc/9+W/wpP7OvP8AnxuP+/Lf4V9KUVz/ANpP+X8To/stfzfgfNn9nXn/AD43H/flv8KP7Nvf+fG5/wC/Lf4V9J0Uf2k/5fxD+y1/N+B82f2def8APjcf9+W/wpP7OvP+fG4/78t/hX0pRR/aT/l/EP7LX834HzZ/Zt7/AM+Nz/35b/Cj+zb3/nxuf+/Lf4V9J0Uf2k/5fxD+y1/N+B4No0EtvaussLxMXyA6lSeB61W1m0uJ7pGitpZVCYykZYdT6V6J46/5C1v/ANcP/ZjWv4G/5A8//Xc/+grXyeFxLjnc6tu/5H1eJwqlksKV+35nif8AZt7/AM+Nz/35b/Cj+zrwcmyuAB38lv8ACvpOoL3/AI8Lj/rk38jX1csydn7v4nyjyxJfF+B874LcAZJ4AHeo/wCzb3/nxuf+/Lf4Vc0//kI2n/XZP/QhX0PXj5PiXQjNJXvb9TlwuFVdNt2sfNn9m3v/AD43P/flv8KcttNb586CSLd03oVz+dfSNecfFb7ulfWX/wBlrszHHOrhpQ5d7fmjWvgFSpufNex5q1tNcY8mCSXb12IWx+VN/s29/wCfG5/78t/hXpnwp+7qv1i/9mr0ejLsa6WGjDl2v+bChgFVpqfNa582f2be/wDPjc/9+W/wpP7OvP8AnxuP+/Lf4V9KUV2/2k/5fxNf7LX834HzZ/Zt5/z43P8A35b/AAo/s29/58bn/vy3+FfSdFH9pP8Al/EP7LX834HzZ/Z16P8AlyuR/wBsW/wrufhZbXEPiG7aW3ljU2pALoVH319a9aorOrjnUg4cu5pSy9U5qfNsFFFFcB6J4d4os7p/FOpsltOym4YgiMkH9KyP7PvD/wAuVx/35b/CvoiiuCWBTbfMeZLLVKTfNv5Hzv8A2fef8+Vx/wB+W/wqC9s7mG1Z5LaZFBGWaMgdfXFfR9cl8Sv+RGvf9+P/ANDFTLBKKcr7HZlmXKGNpS5tpLp5niFlE810qRxtIxB+VVyfyrU/s+8/58rj/vy3+FaXwz/5Hm0/65y/+gmvdqinhVVXNex63FGDVfGqTdvdX5s+d/7PvP8AnyuP+/Lf4VFJC8TlJY2Rh1Vlwf1r6Nrxj4hf8jldf9c4/wD0EVNfCqlHmvc+TxOCVGHNe53/AMPePBtp/vyf+hmuormPh9/yJtp/vSf+hmunr0aH8OPoj18P/Bj6Iw/GP/Im6v8A9er/AMq8S8Hf8jlpH/Xyte3eMP8AkTtX/wCvV/5V4l4O/wCRy0j/AK+VrnxH8SJ9bk/+5Vvn+R9EUUUV2nzAUUUUAFFFcxe/Ebwfp17PZXniCyhuYHMcsbucqw6g8UAdPRXIr8UfA7HA8Taf+MmK6DTNa0vWoDNpeo2t7GOrW8yuB9cHigC9RRRQAVk+Kf8AkUNa/wCvCf8A9FtWtWT4p/5FDWv+vCf/ANFtQB8VeG9G/wCEh8S6do4n8j7bOsPm7d2zccZxkZr1vVP2btWt7V5NM1y2vJlGRDLCYd3sDlhn64rzn4bf8lL8Of8AX/F/6FX2tQB8W+GfFniH4beJXEZliaGXZeWEpISTBwQR2Powr7E0bVrXXdFs9VsmLW93EsqZ6gEdD7jofpXy78fYIIfihO0IAaW1heXH97BH8gte0/AuWST4UaaJCSElmVM/3fMb+pNAHo9FFFABRRRQAUUUUAFcp8Rv+RJvP96P/wBDFdXXKfEf/kSbz/fj/wDQxW2H/ix9UY4j+DL0Z538N/8AkdrX/rnJ/wCgmvb68P8Ahx/yO1p/1zk/9BNe4V0Zh/FXocuW/wAF+v8AkFFFFcJ6AUUUUAFFFFABRRRQBwPjr/kLW/8A1w/9mNa/gb/kDz/9dz/6CKyPHX/IXt/+uH/sxrW8C/8AIHn/AOu5/wDQRXztD/kay+f5H0Ff/kVx+X5nUVBe/wDHhcf9cm/kanqC+/48Ln/rk38jX0L2PnnsfP2n/wDIRtP+uyf+hCvoivnO2l8i4hmxny3V8euDmvRf+FrD/oDn/wACP/sa8vCVoU0+ZnjYCvTpKXO7XPR684+K33dK+sv/ALLR/wALWH/QHP8A4Ef/AGNc34r8VjxMLQCzNv8AZ93/AC03bs49h6VtiMRTnTcYvU3xWKo1KLjF6nSfCn7uq/WL/wBmr0evOPhT01X6xf8As1ej1vhP4K/rqdGB/gR/rqFFFFdB1hRRRQAUUUUAFFFFABRXnesfFIaTrN5p/wDZBl+zymPf9oxux3xtql/wuIf9AQ/+BP8A9jWLr007XPSjlGMlFSUNH5r/ADPUa5L4lf8AIjXv+/H/AOhiub/4XEv/AEBD/wCBP/2NZHiX4jjxDoU+mjSzB5pU+Z5+7GGB6bR6VFSvTcWkzpwmVYunXhOUNE09139Sj8M/+R5tP+ucv/oJr3avCfhn/wAjzaf9c5f/AEA17tRhPg+Y8/8A96X+Ffmwrxj4hf8AI5XX/XOP/wBBFez14x8Qv+Ryuv8ArnH/AOgiox38P5nyeZfwV6noHw+/5E20/wB6T/0M109cx8Pv+RNtP96T/wBDNdPW9D+HH0R1Yf8Agx9EYnjD/kTtX/69X/lXiXg7/kctI/6+Vr23xjx4O1f/AK9X/lXgmjaj/ZOs2eoeV5v2eUSbN2N2O2a58S7VIs+uyWLlhKsVu7/kfS1FeXf8LiX/AKAh/wDAn/7Gj/hcS/8AQEP/AIE//Y1v9Yp9zyv7Hxv8n4r/ADPUaK8u/wCFxL/0BD/4E/8A2Ndl4S8TDxTpkt4LX7N5cxi2b9+cAHOcD1qo1oSdkzGvl2JoQ56kbL1X+Zv18UfEj/kpXiP/ALCEv/oRr7Xr4o+JH/JSvEf/AGEJf/QjWhxHq9l+zvYal4dtb6DXrmO5ubVJlV4VKBmUHBwc45ryDwrrOoeFfGNnd2UzJNDcrHIqNxKu7DKfUGuyW/8AjI+gxwxJrn9nG3VYzDbAfutvGCq5xiub+Hd14d07xrZ3HimO4+zwygoVxtSQHgyA8lQfT9elAH2jRSKwZQykFSMgjoaWgArJ8U/8ihrX/XhP/wCi2rWqtqVkmpaXd2MjsiXMLwsy9QGUjI/OgD4m8F6na6L410bU71ylra3aSysqliFByeB1r6J1X9oPwhaWjvp6Xt/cY+SMReWpPuzdB9AazP8AhmzQf+g7qX/fCf4VYtv2cPDEbhrjVdVmUfwho1z/AOOmgDwXULzWviJ40kuBAbjUtRmASKMcKOgA9FAA5PYZNfYfg/w8nhXwlpuiowc2sIV3HRnPLH8WJqv4X8CeHPB0TDRtOSGVxh53JeVx6Fjzj2GBXR0AFFFFABRRRQAUUUUAFcp8R/8AkSbz/fj/APQxXV1ynxG/5Em8/wB6P/0MVth/4sfVGOI/gy9GedfDj/kdrT/rnJ/6Ca9wrxD4b/8AI7Wv/XOT/wBBNe310Zh/FXocuW/wX6/5BRRRXCegFFFFABRRRQAUUUUAcD46/wCQvb/9cP8A2Y1reBf+QPP/ANdz/wCgisnx1/yFrf8A64f+zGtfwN/yB5/+u5/9BFfO0P8Akay+f5H0Ff8A5Fcfl+Z09RzxedbyRZxvQrn0yKkor6I+fPNx8KQBj+2D/wCA/wD9lS/8KpH/AEGD/wCA/wD9lXo9Fc/1Sj2/M5PqND+X8Wecf8KpH/QYP/gP/wDZUf8ACqR/0GD/AOA//wBlXo9FH1Sj2/MPqND+X8Wc54U8Kf8ACM/av9M+0faNv/LPbtxn3PrXR0UVtCCguWOx0QhGnHljsFFFFUWFFFFABRRRQAUUUUAfO3jH/kctX/6+WrqtH+Fo1bRrPUP7XMX2iJZNn2fO3I6Z3Vy3jH/kctX/AOvlq9t8H/8AInaR/wBeqfyrz6UIzqSUj6/MMVWw2EpSpOzdvyOJ/wCFOr/0Gz/4Df8A2VH/AAp0f9Bs/wDgN/8AZV6jRXV9Xp9jw/7Yxv8AP+C/yOE8M/Dj/hHddh1L+1PP8tWXy/I25yMddxru6KK0hCMFaJx4jE1cRLnqu7CvGPiF/wAjldf9c4//AEEV7PXjHxC/5HK6/wCucf8A6CK5cd/D+Z5GZfwV6noHw+/5E20/3pP/AEM109cx8Pv+RNtP96T/ANDNdPW9D+HH0R1Yf+DH0RR1nTv7W0a80/zfK+0RNHv252574rzv/hTo/wCg2f8AwG/+yr1KinOlCbvJHo4fHYjDRcaUrJ+S/U8u/wCFOr/0Gz/4Df8A2VH/AAp1f+g2f/Ab/wCyr1Gip+r0+x0f2xjf5/wX+R5d/wAKdX/oNn/wG/8Asq7Lwl4ZHhbTJbMXX2nzJjLv2bMZAGMZPpW/RVRowi7pGNfMcTXhyVJXXov8gr4o+JH/ACUrxH/2EJf/AEI19r15Jr3wD0bX9fv9Xm1i/ilvJ2mZEVMKWOcDIrQ4jV0T4qeCLDwvpsVx4htllgs4kkjCuzBggBGAOua+YvF+qW2v+M9W1OwhZLe7unkiQrgkE8HHqev417wP2bNBzzrmpf8AfKf4V0/hb4L+EvC99FfJDPf3kR3RyXjhgjeoUADPuc4oA6/wzb3Fp4V0e2u8i5isoUlB6hggB/WtWiigAooooAKKKKACiiigAorg/ivPLb+GrVoZniY3ajKMVP3W9K8g/tO+/wCf+5/7/N/jXPUxChLlsezgsnliqPtVO3yPpuivmT+077/n/uf+/wA3+NH9p33/AD/3P/f5v8az+uLsdn+rkv8An5+H/BPpuivmP+0r3/n+uf8Av83+NL/ad7/z/wBz/wB/m/xo+uLsH+rkv+fn4f8ABPpuuU+I3/Ik3n+9H/6GK8P/ALTvv+f+5/7/ADf40yS+upkKSXc8inqrSkg/hmrp45QmpcuxFThqc4OPtN/L/gnX/Df/AJHa1/65yf8AoJr2+vl6OaSFw8crxsOjKxB/MVN/ad9/z/3P/f5v8a0xOZKtPm5bfMxw3Cs6EOV1b/L/AIJ9N0V8yf2nff8AP/c/9/m/xpP7Svf+f65/7/N/jWH1xdjp/wBXJf8APz8P+CfTlFfMf9p3v/P/AHP/AH+b/Gl/tO+/5/7n/v8AN/jR9cXYP9XJf8/Pw/4J9N0V8yf2nfH/AJf7n/v83+NbPhG+u5PF+ko93cMpuVBVpWIP601i03axFTh+UIOftNlfb/gn0FRRRXWfOnA+Ov8AkLW//XD/ANmNa/gb/kDz/wDXc/8AoK1j+Oj/AMTe3/64D/0I1zSXEsQxHM6DrhXIr5KrilhswnUaufVU8M8TgIU07HslFeO/bLj/AJ+Zv+/h/wAaPtlx/wA/M3/fw/412f2/H+T8f+Acn9hS/n/D/gnsVFeO/a7j/n5l/wC/ho+2XH/PzN/38P8AjR/b8f5Px/4Af2FL+f8AD/gnsVFeO/bLj/n5m/7+H/Gj7Zcf8/Mv/fw0f2/H+T8f+AH9hS/n/D/gnsVFeO/bLj/n5l/7+Gj7Zcf8/M3/AH8P+NH9vx/k/H/gB/YUv5/w/wCCexUV479suP8An5m/7+H/ABo+13H/AD8y/wDfw0f2/H+T8f8AgB/YUv5/w/4J7FRXjv2y4/5+Zv8Av4f8aPtlx/z8zf8Afw/40f2/H+T8f+AH9hS/n/D/AIJ7FRXjv2y4/wCfmb/v4f8AGj7Zcf8APzL/AN/DR/b8f5Px/wCAH9hS/n/D/gnsVFeO/bLj/n5m/wC/h/xo+2XH/PzN/wB/D/jR/b8f5Px/4Af2FL+f8P8AgnM+Mf8AkctX/wCvlq9t8H/8idpH/Xqn8q8B1Ri+q3TMxYmQ5JOSa63S7qdNLtVW4lUCMYAcjFaSzBYdKq435v8Ahz18fgHXw8Kalblt+R7ZRXjv2y4/5+Zv+/h/xo+13J/5eZv+/hrP+34/yfj/AMA8j+wpfz/h/wAE9iorznwlPNJ4igV5pGXa/DOSPumvRq9XBYtYqn7RK2tjy8bhXhanI3fS4V4x8Qv+Ryuv+ucf/oIr2evGPiF/yOV1/uR/+gijHfw16niZl/BXr/megfD7/kTbT/ek/wDQzXT1y/w+/wCRNtP9+T/0M11Fb0P4cfRHVh/4MfRBRWR4pZk8LamyMVYW7kFTgjivDvt14P8Al8uP+/rf41nXxKpNK1zHE4tUJJWvc+iKK+d/7QvP+f24/wC/zf40f2hef8/tx/3+b/GsPr6/lOb+1F/L+J9EUV87/wBoXn/P7cf9/m/xr1T4ZzSz+H7lpZXkYXJGXYsfur61rRxaqy5bG+HxyrT5OWx2lFFFdZ3BRRRQAUUUUAFFFFABRRRQAUUUUAMlhimULLGkig5wygiovsFn/wA+kH/fsVYoosNSa2ZX+wWf/PpB/wB+xR9gs/8An0g/79irFFKyHzy7lb+z7L/n0t/+/Y/wpfsFn/z6Qf8Afsf4VYoosg55dyv9gs/+fSD/AL9iuW+IdpbReC7x47eJGDR8qgB++K7GuU+I3/Ik3n+9H/6GK2oJe1j6oxxE5eylr0Z5x8O4o5fGdqkkaupjk4YZH3TXtX2Cz/59IP8Av2K8Y+G//I7Wv/XOT/0E17fXRmCXtV6HNl05eyevX/Ir/YLP/n0g/wC/Yo/s+y/59Lf/AL9j/CrFFcNkd/PLuV/sFn/z6Qf9+x/hR9gs/wDn0g/79irFFFkHPLuc74us7VPCOrMltCrC2cgiMAjivGfB3/I5aR/18rXtvjD/AJE7V/8Ar1f+VeJeDv8AkctI/wCvla48R/EifS5Q28FWv5/kfRFFFFdp8wMeGKQ5eNGPqyg037Lb/wDPCL/vgVLRS5V2HzPuRfZrf/nhF/3wKPstv/zwi/74FS0UuWPYfNLuRfZbf/nhF/3wKPs1v/zwi/74FS0Ucsewc0u5F9mt/wDnhF/3wKPstv8A88Iv++BUtFHLHsHNLuRfZbf/AJ4Rf98Cj7Nb/wDPCL/vgVLRRyx7BzS7kX2a3/54Rf8AfAo+y2//ADwi/wC+BUtFHLHsHNLuRfZbf/nhF/3wKPs1v/zwi/74FS0Ucsewc0u5F9lt/wDnhF/3wKPstv8A88Iv++BUtFHLHsHNLuRfZrf/AJ4Rf98Cj7Nb/wDPCL/vgVLRRyx7BzS7nzt4wUL4x1ZVAAFy2AK9q8I28LeENJZoYyTapklR6V4t4x/5HLV/+vlq9t8H/wDInaR/16p/KuOgk6kj6XOG1g6Py/I1vs1v/wA8Iv8AvgVieLIIU8O3DJEincnIUD+IV0FYfi//AJFu4/3k/wDQhV42K+rVNOj/ACPCwcn9Yhr1X5nI+D/+Rkg/3H/9Br0qvNfB/wDyMkH+4/8A6DXpVcOR/wC7P1f5I7c6/wB4XovzYV4x8Qv+Ryuv+ucf/oIr2evGPiF/yOV1/wBc4/8A0EV247+H8z5jMv4K9T0D4ff8ibaf70n/AKGa6euY+H3/ACJtp/vSf+hmunreh/Dj6I6sP/Bj6Ix/FX/Iqap/17P/ACrx/wALKr+KtMVlDKZ1BBGQa9h8Vf8AIqap/wBez/yrx/wp/wAjZpf/AF8LXHi/4sf66nn47+PD+up7h9itP+fWH/v2KPsVp/z6w/8AfsVPRXoWR6tkQfYrT/n1h/79ipI4o4V2xxqgznCjFPoosgsgooopjCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAK5T4j/8AIk3n+/H/AOhiurrlPiP/AMiTef78f/oYrbD/AMWPqjHEfwZejPOvhx/yO1p/1zk/9BNe4V4f8OP+R2tP+ucn/oJr3CujMP4q9Dly3+C/X/IKKKK4T0AooooAxPGHHg7V/wDr1f8AlXiPg7/kctI/6+Vr27xjz4O1f/r1f+VeI+Dv+Ry0j/r5WuLEfxIn0+T/AO5Vvn+R9E0UUV2nzBzHiTxxp/hi+itLu3uZHkj8wGJVIxkjuR6Vj/8AC3NE/wCfO/8A++E/+Krm/i7/AMjJZf8AXoP/AENqxvDfgbUPE9hJeWlzbRJHIYyJS2cgA9gfWuKdap7RxifTYfLsF9VjXr6X8zvf+Ft6H/z53/8A3wn/AMVR/wALc0P/AJ87/wD74T/4qub/AOFRaz/z/wBh+b//ABNH/Cota/5/7D83/wDiaOfEdg+r5R/P+LOj/wCFuaJ/z5X/AP3wn/xVL/wtvQ/+fO//AO+E/wDiq5r/AIVFrX/P9Yf99P8A/E0v/CotZ/5/7D83/wDiaOfEdg+r5R/P+LOk/wCFt6H/AM+d/wD98J/8VR/wtzRP+fO//wC+E/8Aiq5v/hUWs/8AP/Yfm/8A8TR/wqLWv+f+w/N//iaOfEdg+r5R/P8AizpP+FuaJ/z53/8A3wn/AMVR/wALb0P/AJ87/wD74T/4qub/AOFRa1/z/wBh+b//ABNH/CotZ/5/7D83/wDiaOfEdg+r5R/P+LOk/wCFt6H/AM+d/wD98J/8VSf8Lc0T/nyv/wDvhP8A4quc/wCFRaz/AM/9h+b/APxNJ/wqLWv+f6w/76f/AOJo58R2D6vlH8/4s6X/AIW5of8Az53/AP3wn/xVH/C29D/587//AL4T/wCKrm/+FRa1/wA/9h+b/wDxNH/CotZ/5/7D83/+Jo58R2D6vlH8/wCLOk/4W5on/Pnf/wDfCf8AxVbHhvxxp/ie+ltLS3uY3jj8wmVVAxkDsT615V4k8Dah4YsI7y7ubaVJJBGBEWzkgnuB6Vs/CL/kZL3/AK9D/wChrRCtU51GQYjLsF9VlXoa28z2Oiiiu0+ZPnbxj/yOWr/9fLV7d4P58HaR/wBeqfyrxHxj/wAjlq//AF8tXt3g7jwdpH/Xqn8q4sP/ABJH0+cf7lR+X5G3WH4v/wCRbuP95P8A0IVuVna7p8uqaTLaQsiu5UgvnHBBrXFxlOhOMd2n+R8/hZKFeEpbJo870LUItL1aO7mV2RVYEJ15GK67/hOdO/597r/vlf8AGsf/AIQXUP8An5tvzb/Cl/4QXUP+fm2/Nv8ACvncNHMcPDkpw036H0GIll+Inz1J6/M1/wDhOdO/597r/vlf8a808YahFqniSe7hV1RkQAOOeFxXaf8ACC6h/wA/Nt+bf4VyGveHrmy1eSB5YmYKpyuccj6VrPEYxL/alaP6ni5tgaFegoYH3p328tf+Ab3hfx1puiaBBYXFvdPLGWJMaqRyxPc+9bH/AAtDR/8An0vf++V/+KrlNM+H2papYpdxXVoiOSAHLZ4OPSrn/CrtW/5/bL83/wAK9GlUxDgnBadD5z/bqX7txtbQ0da+Iel6lot5ZRW12sk8TIpZVwCR35rjfCn/ACNml/8AXwtdB/wq7Vv+f2y/N/8ACr2i/DvU9N1uzvZbu0aOCUOyqWyQPTik4V5zUprYzlTxNWpGU47HpNFFFeqe0FFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABXKfEb/kSbz/ej/wDQxXV1ynxG/wCRJvP96P8A9DFbYf8Aix9UY4j+DL0Z538N/wDkdrX/AK5yf+gmvb68Q+G//I7Wv/XOT/0E17fXRmH8Vehy5b/Bfr/kFFFFcJ6AUUUUAYnjD/kTtX/69X/lXiXg7/kctI/6+Vr23xh/yJ2r/wDXq/8AKvEvB3/I5aR/18rXFiP4kT6bJ/8Acq3z/I+iKKKK7T5k8c+Lv/IyWX/XoP8A0Nq6T4Sf8ixdf9fbf+grXN/F3/kZLL/r0H/obV0nwk/5Fi6/6+2/9BWuKH+8M+mxH/Ioh8vzO/ooortPmQooooAKKKKACiiigAooooAKKKKAOA+Lf/IsWv8A19r/AOgtXN/CL/kZL3/r0P8A6GtdJ8W/+RYtf+vtf/QWrm/hF/yMl7/16H/0Na4p/wC8I+mw/wDyKJ/P8z2Oiiiu0+ZPnfxj/wAjlq//AF8tXtvg/wD5E7SP+vVP5V4l4x/5HLV/+vlq9t8H/wDInaR/16p/KuLD/wASR9PnH+5Ufl+Rt0UUV2nzAUUUUAFea+MP+Rkn/wBxP/Qa9KrzXxh/yMk/+4n/AKDXjZ5/uy9V+TPXyX/eH6P80dd4Q/5Fu3/3n/8AQjW5WH4Q/wCRbt/95/8A0I1uV6GC/wB2p+i/I4cZ/vE/V/mFFFFdJzBRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFcp8R/+RJvP9+P/ANDFdXXKfEb/AJEm8/34/wD0MVth/wCLH1RjiP4MvRnnXw4/5Ha0/wCucn/oJr3CvD/hv/yO1p/1zk/9BNe4V0Zh/FXocuW/wX6/5BRRRXCegFFFFAGJ4x/5E3V/+vV/5V8929xNaXMdxbyNFNGdyOpwVPqK+mri3hu7eS3uI1lhkUq6MMhh6Gsn/hDvDn/QFsv+/QrmrUXUaaZ7WWZnTwlOUJxbuzxL/hMfEn/QavP++6P+Ex8Sf9Bq8/77r23/AIQ/w5/0BbL/AL9Cj/hD/Dn/AEBbL/v0Kz+r1P5jt/tjBf8APn8EeA6hql9qsyzX91LcyKu1WkOSB1xXrPwj/wCRZu/+vtv/AEBa6X/hDvDh/wCYLZf9+hWhp+mWOlQtDYWsVtGzbisa4BPTP6VdKhKE+Zs5sfmtHEYf2NOLX3Fuiiiuo8EKKKKACiiigAooooAKKKKACiiigDz/AOLn/Is2n/X2v/oDV5Np+qX2lTNNYXUttIy7WaM4JHXFfR2oaZY6rCsN/axXMatuCyLkA9M/rWf/AMId4cH/ADBbL/v0K5atCU58yZ72AzWjh8P7GpFv7jxL/hMfEn/QavP++6P+Ex8Sf9Bq8/77r23/AIQ/w5/0BbL/AL9Cj/hD/Dn/AEBbL/v0Kj6vU/mOn+2MF/z5/BHz3cXE13cyXFxI0s0h3O7HJY+pr6E8Hf8AIm6R/wBeqfyo/wCEO8Of9AWy/wC/QrWt7eG0t47e3jWKGNQqIowFHoK0o0XTbbZxZnmdPF04whFqzJax/E9xNa6DPNbytHIGXDKcEfMK2Kw/F/8AyLdx/vJ/6EKMY2sPNrs/yPNwiTxEE+6/M4X+39W/6CNx/wB9Uf2/q/8A0EZ/++qn8L28N1r0MNxEskZViVYZB4rvv7B0n/oH2/8A3wK+bweExOKp+0jUtrbdn0WLxWGw1TklTvpfZHnX9v6v/wBBGf8A76qncXM13MZriVpJDwWY8mvUf7B0n/oH2/8A3wKP7A0n/oHW/wD3wK6JZNiZq0ql/vOeOb4aDvGnb7ip4Q/5Fu3/AN5//QjW5UVvbQ2kIht4ljjHRVGAKlr38PTdKlGm+iSPCr1FUqymurbCiiitjIKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiubvfHnh/T72azubt1mhYo6iFzgj3AqD/hY3hj/n+f8A78P/AIVqqFV6qL+4xeIpLRyX3nV1ynxG/wCRJvP96P8A9DFH/CxvDH/P8/8A34f/AArB8Z+M9D1jwxc2VldNJO7IVUxMucMCeSPataFCoqkW4vddDKvXpOlJKS2fU5n4b/8AI7Wv/XOT/wBBNe314f8ADj/kdrT/AK5yf+gmvcK0zD+KvQyy3+C/X/IKKKK4T0AooooAKKKKACiiigAooooAKKKR2CIzt91Rk0ALRWF/wl+i/wDPy3/fpv8ACl/4S/Rv+flv+/Tf4Vy/XcN/z8X3o6fqeI/59v7mblFYf/CX6N/z8t/36b/Cj/hL9G/5+W/79N/hR9dw3/Pxfeg+p4j/AJ9v7mblFYf/AAl+jf8APy3/AH6b/Cj/AIS/Rv8An5b/AL9N/hR9dw3/AD8X3oPqeI/59v7mblFYf/CX6N/z8t/36b/Cj/hL9G/5+W/79N/hR9dw3/Pxfeg+p4j/AJ9v7mblFYf/AAl+jf8APy3/AH6b/Cj/AIS/Rv8An5b/AL9N/hR9dw3/AD8X3oPqeI/59v7mblFYf/CX6N/z8t/36b/Cj/hL9G/5+W/79N/hR9dw3/Pxfeg+p4j/AJ9v7mblFYf/AAl+jf8APy3/AH6b/Cj/AIS/Rv8An5b/AL9N/hR9dw3/AD8X3oPqeI/59v7mblFYf/CX6N/z8t/36b/Cj/hL9F/5+W/79N/hR9dw3/Pxfeg+p4j/AJ9v7mblYfi//kW7j/eT/wBCFH/CX6N/z8t/36b/AArK8ReItM1DRZra2nZpWKkAoR0IPcVz4vF4eWHnGM020+q7HRhMJXjXg3B2uuj7mN4P/wCRkg/3H/8AQa9KrzXwf/yMkH+4/wD6DXpVYZH/ALs/V/kjbOv94XovzYUUUV7J5AUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQB8/eLv+Rv1b/r5arVl4D8QahZQ3lvaxtDMgdCZlGQfbNVfF/wDyOGrf9fLV7P4R/wCRQ0n/AK9k/lXt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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from B to D.
|
2
|
integer
|
Subway Connections
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70 |
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|
Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from C to A?
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2
|
integer
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Subway Connections
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71 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from C to A.
|
2
|
integer
|
Subway Connections
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72 |
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Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from B to D?
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2
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integer
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Subway Connections
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73 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from B to D.
|
2
|
integer
|
Subway Connections
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74 |
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Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from C to A?
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2
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integer
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Subway Connections
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75 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from C to A.
|
2
|
integer
|
Subway Connections
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76 |
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Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from C to A?
|
2
|
integer
|
Subway Connections
|
77 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from C to A.
|
2
|
integer
|
Subway Connections
|
78 |
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Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from B to D?
|
2
|
integer
|
Subway Connections
|
79 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from B to D.
|
2
|
integer
|
Subway Connections
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80 |
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Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from B to D?
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1
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integer
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Subway Connections
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81 |
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
|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from B to D.
|
1
|
integer
|
Subway Connections
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82 |
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|
Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from C to D?
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2
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integer
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Subway Connections
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83 |
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
|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from C to D.
|
2
|
integer
|
Subway Connections
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84 |
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FFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAf/2Q==
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Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from B to A?
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2
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integer
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Subway Connections
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85 |
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FFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAf/2Q==
|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from B to A.
|
2
|
integer
|
Subway Connections
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86 |
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FFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAf/2Q==
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Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from C to D?
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2
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integer
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Subway Connections
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87 |
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FFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAf/2Q==
|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from C to D.
|
2
|
integer
|
Subway Connections
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88 |
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Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from B to A?
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2
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integer
|
Subway Connections
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89 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from B to A.
|
2
|
integer
|
Subway Connections
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90 |
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Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from C to D?
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2
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integer
|
Subway Connections
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91 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from C to D.
|
2
|
integer
|
Subway Connections
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92 |
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|
Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from C to A?
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1
|
integer
|
Subway Connections
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93 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from C to A.
|
1
|
integer
|
Subway Connections
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94 |
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|
Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from C to D?
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2
|
integer
|
Subway Connections
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95 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from C to D.
|
2
|
integer
|
Subway Connections
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96 |
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|
Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from C to B?
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1
|
integer
|
Subway Connections
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97 |
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|
Answer with a number in curly brackets e.g. {3}.
|
Count the one-colored routes that go from C to B.
|
1
|
integer
|
Subway Connections
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98 |
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|
Answer with a number in curly brackets e.g. {3}.
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How many single-color paths go from D to A?
|
1
|
integer
|
Subway Connections
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99 |
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Answer with a number in curly brackets e.g. {3}.
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Count the one-colored routes that go from D to A.
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1
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integer
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