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int64 0
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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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201 |
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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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202 |
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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?
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1
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integer
|
Subway Connections
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203 |
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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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204 |
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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?
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1
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integer
|
Subway Connections
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205 |
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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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206 |
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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
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integer
|
Subway Connections
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207 |
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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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208 |
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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?
|
1
|
integer
|
Subway Connections
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209 |
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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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210 |
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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?
|
1
|
integer
|
Subway Connections
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211 |
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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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212 |
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Answer with a number in curly brackets e.g. {3}.
|
How many single-color paths go from C to B?
|
1
|
integer
|
Subway Connections
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213 |
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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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214 |
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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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215 |
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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
|
216 |
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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
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integer
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Subway Connections
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217 |
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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
|
218 |
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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
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integer
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Subway Connections
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219 |
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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
|
220 |
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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
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integer
|
Subway Connections
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221 |
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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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222 |
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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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223 |
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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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224 |
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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
|
Subway Connections
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225 |
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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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226 |
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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
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Subway Connections
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227 |
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CbeHv+ggP+/T/wCFH/CbeHv+ggP+/T/4Vt7Kp/K/uPO5ZdjoKK5//hNvD3/QQH/fp/8ACty3njuraO4hbdFIodGxjIPSplCUfiVhNNbklfFHxI/5KV4j/wCwhL/6Ea+16+KPiR/yUrxH/wBhCX/0I1Ij1ey/Z3sNS8O2t9Br1zHc3Nqkyq8KlAzKDg4Occ15B4V1nUPCvjGzu7KZkmhuVjkVG4lXdhlPqDXZLf8AxkfQY4Yk1z+zjbqsZhtgP3W3jBVc4xXN/Du68O6d41s7jxTHcfZ4ZQUK42pIDwZAeSoPp+vSgD7RopFYMoZSCpGQR0NLQAVk+Kf+RQ1r/rwn/wDRbVrVW1KyTUtLu7GR2RLmF4WZeoDKRkfnQB8TeC9TtdF8a6Nqd65S1tbtJZWVSxCg5PA619E6r+0H4QtLR309L2/uMfJGIvLUn3Zug+gNZn/DNmg/9B3Uv++E/wAKsW37OHhiNw1xquqzKP4Q0a5/8dNAHguoXmtfETxpJcCA3GpajMAkUY4UdAB6KAByewya+w/B/h5PCvhLTdFRg5tYQruOjOeWP4sTVfwv4E8OeDomGjackMrjDzuS8rj0LHnHsMCujoAhuraG9tJrW4TfDMhR1zjKkYI4rnP+FdeFf+gWP+/0n/xVdTRUuMZbo1p4irSVqcmvR2OW/wCFdeFf+gWP+/0n/wAVR/wrrwr/ANAsf9/pP/iq6mil7OHZGv13E/8APyX3s5b/AIV14V/6BY/7/Sf/ABVH/CuvCv8A0Cx/3+k/+KrqaKPZw7IPruJ/5+S+9nLf8K68K/8AQLH/AH+k/wDiqZN8PPC6QSMumAEKSP3z+n+9XWVHcf8AHtL/ALh/lR7OHZDWNxN/4kvvZ5t8Hf8Aj11f/rpF/Jq9NrzL4O/8eur/APXSL+TV6bUYf+GjfOP99n8vyQV5l8Yv+PXSP+ukv8lr02vMvjF/x66R/wBdJf5LRiP4bDJ/99h8/wAmdDD8PPC7wRs2mAkqCf3z+n+9T/8AhXXhX/oFj/v9J/8AFV0tv/x7Rf7g/lUlX7OHZHO8bib/AMSX3s5b/hXXhX/oFj/v9J/8VXJfDOGO38Z67DEu2ONWRBnoBJgCvVq8t+HP/I9eIfrJ/wCjTWU4xjONkd+Gr1auGrqpJvRbu/U9SoooroPGOa8cf8gOP/ruv8jS6Z4a0i40q0mltN0kkSsx3tySPrSeOP8AkBx/9d1/ka19F/5Alj/1wT+QryvZU6mOmpxT91bnqe1nTwUHBte89ip/wimi/wDPn/5Eb/Gj/hFNF/58/wDyI3+NbNFdn1PD/wDPtfcjj+t4j+d/ezxuy0LTb74rX2l3Nvvs13kR72HRQRyDmu7/AOFdeFf+gWP+/wBJ/wDFVy2j/wDJbNQ+kn/oC16lRQpws1bqelmWKrwlTUZte7Hqzlv+FdeFf+gWP+/0n/xVYPjTwXoGk+E729srARXEezY/mucZcA8E46GvR65b4i/8iLqP0j/9DWrqU4KD0OfB4zESxFNOo2m11fcPh1/yIunfST/0Nq6muW+HX/Ii6d9JP/Q2rqaun8C9Dnxv+81P8T/MK8+1P/kqtl/wD/0E16DXn2p/8lVsvon/AKCa68PvL0ZjT3Z6DRRRXOZhRRRQAUUUUAFFFFABRRRQAUUUUAFcF8Tf+PfTf9+T+Qrva4L4m/8AHvpv+/J/IVvhf4qLp/Ejbi8FeH2iRjYDJUE/vX/xp3/CE+Hv+geP+/r/AONbsP8AqI/90fyp9Q6tT+Zi5pdzn/8AhCfD3/QPH/f1/wDGuB8F6ZZ6t4s1myvYfNt7ff5SbiNuJMDkc9K9ery34c/8j14h+sn/AKNNY1K9VTjaT+89HBpSw9ZvVpK33nZf8IT4e/6B4/7+v/jR/wAIT4e/6B4/7+v/AI10FFbe1qfzP7zzuaXc5/8A4Qnw9/0Dx/39f/Gty3gjtbaO3hXbFGoRFznAHSpKKmU5S+J3E23uFfFHxI/5KV4j/wCwhL/6Ea+168k174B6Nr+v3+rzaxfxS3k7TMiKmFLHOBkVIjV0T4qeCLDwvpsVx4htllgs4kkjCuzBggBGAOua+YvF+qW2v+M9W1OwhZLe7unkiQrgkE8HHqev417wP2bNBzzrmpf98p/hXT+Fvgv4S8L30V8kM9/eRHdHJeOGCN6hQAM+5zigDr/DNvcWnhXR7a7yLmKyhSUHqGCAH9a1aKKACiiigAooooAKKKKACiqupPcx6ZdPZLuuliYxLjOWxx+tcD/avxD/AOgeP+/K/wCNZVKqg7NN+hjVrqm7NN+iPSKK83/tX4h/9A8f9+V/xo/tX4h/9A8f9+V/xrP6yv5X9xl9bj/LL7j0iivLz4s8W2WrWVpqUccHnyINrQjJUsAehr1CtKdVVL26GtGvGreyencKjuP+PaX/AHD/ACqSorj/AI9Zf9w/yrU3jueb/B3/AI9dX/66RfyavTa8x+Dv/Hpq/wD10i/k1enVjh/4aPRzj/fZ/L8kFeZfGL/j10j/AK6S/wAlr02vMfjF/wAemkf9dJf5LRiP4bDJ/wDfYfP8melW/wDx7Rf7g/lUlRW//HrF/uD+VS1sjznuFeW/Dn/kevEP1k/9GmvUq8attN8Z6H4g1K90rS5P9IlcbnRWBUuSMc1hWdpRdj1cuip0q1PmSbStd26nstFeW/2x8Tf+gaP+/Cf40f2x8Tf+gaP+/Cf40e3XZ/cT/Zc/+fkP/AjrfHH/ACA4/wDruv8AI1r6L/yBLH/rgn8hXlGt6n48msVXU7ARweYCD5Sj5sHHQ/Wrlnq3xHSygW204NAI1EZ8leVxx3rjhK2LlU7padTsnl8nhYw546N9dD1mivLf7Y+Jv/QNH/fhP8aP7Y+Jv/QNH/fhP8a7Pbrs/uOP+y5/8/If+BBo/wDyWzUPpJ/6AtepV5Z4Q0jxF/wnjaxrGnyQ+bG/mSEALuIAHAPtXqdOhez9QzVx9pBJp2ilprsFct8Rf+RF1H6R/wDoa11Nc944sbrUfCF9a2cLTXEmzbGvU4dSf0FXU+BnJg2liKbe11+ZX+HX/Ii6d9JP/Q2rqa8g0qX4h6NpsVhZ6WVt4s7Q0Sk8kk859TV3+2Pib/0DR/34T/GsYVkopNP7j0cTl0qlac41IWbb+LzPUq8+1P8A5KrZfRP/AEE1nf2x8Tf+gaP+/Cf41jz3niZ9eiubi2264MeVFsHPBxxnHTNdmFqpuWj2ZzvASp6ucXfTR/1oe1UV5b/bHxN/6Bo/78J/jR/bHxN/6Bo/78J/jXL7ddn9xX9lz/5+Q/8AAj1KivKLjxB8SLW3kuJ7BY4YlLu5gXCgck9a67wDrt94g8PyXmoOjTLcNGCibRgBT0/E1Uaqk+WzMq+X1KNP2rlFrbR3OpooorU4AooooAKKKZMxSCRl6qpI/KgFqPorx3TPGXjvWVkbToYrkREBykC/KT06mtD+2Pib/wBA0f8AfhP8awWIi9Un9x6ssoqwfLKcU/8AEepVwXxN/wCPfTf9+T+QrK/tj4m/9A0f9+E/xrJ1y98U3aQjxHa+Sik+SfLC5PfoT7V1YOqpVoqz/pESy+VJc7nF27O7PZYf9RH/ALo/lT68rXV/iWFATTRtxx+4Tp+dO/tj4m/9A0f9+E/xrmddX2f3D/suf/PyH/gR6lXlvw5/5HrxD9ZP/Rpo/tj4m/8AQNH/AH4T/GuY8N3Xia313UZdJtfMvn3faV2A7fmyeCeOaIp1qkVFNeuxt7KODwtZznFtpWSd29ex7zRXmP8Aa/xJ/wCgcP8Avyv+NH9r/En/AKBw/wC/K/416H1SX8y+8+b+uR/ll9x6dRXmP9r/ABJ/6Bw/78r/AI16Hpb3UmlWj3y7LtolMy4xh8c/rWdSi6au2n6M1pV1UdkmvVFuiiisTYKKKKACiiigAooooAKKKKACiiigAooooAKKKKAPN/Hv/I56F/wD/wBGV6RXm/j3/kc9C/4B/wCjK9Irno/xJ+pyUP4tT1X5BUdx/wAe0v8AuH+VSVHcf8e0v+4f5V0HZHc82+Dv/Hrq/wD10i/k1em15l8Hf+PXV/8ArpF/Jq9NrHD/AMNHo5x/vs/l+SCvMvjF/wAeukf9dJf5LXpteZfGL/j10j/rpL/JaMR/DYZP/vsPn+TPSbf/AI9ov9wfyqSo7f8A49ov9wfyqStjznuFFFFAgooooA5rxx/yA4/+u6/yNa+i/wDIEsf+uCfyFZHjj/kBx/8AXdf5GtfRf+QJY/8AXBP5CvOp/wC/z/wo9Cp/uMP8TL1FFFeieeFFFFABRRRQAUUUUAFefan/AMlVsvon/oJr0GvPtT/5KrZfRP8A0E10YfeXozSnuz0GiiiuczMnxT/yKerf9ekv/oJrmvhN/wAijL/19v8A+grXS+Kf+RT1b/r0l/8AQTXNfCb/AJFGX/r7f/0Faxf8Zeh6dP8A5F8/8S/I7uiiitjzAooooAKjuP8Aj2l/3D/KpKjuP+PaX/cP8qBx3PNvg7/x66v/ANdIv5NXpteZfB3/AI9dX/66RfyavTaxw/8ADR6Ocf77P5fkgrgvib/x76b/AL8n8hXe1wXxN/499N/35P5Cu3C/xUcFP4kd1D/qI/8AdH8qfTIf9RH/ALo/lT6wZAV5j8Pf+R31/wD4H/6Nr06vMfh7/wAjvr//AAP/ANG11UP4VT0X5nJX/i0/V/kenUUUVynWFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAea/EB1j8X6I7sFRQhZicAASda7b/AISTRP8AoLWX/f8AX/GquveEdO8RXMVxePcK8SbF8pwBjOe4NZX/AArHQv8Anre/9/V/+Jrl5asZycUtTi5K8KkpQSaZv/8ACSaJ/wBBay/7/r/jUc/iPRDbygatZElD/wAt19PrWJ/wrHQv+et7/wB/V/8AiaZL8M9DWF2Et7kKT/rF/wDiafNX/lX3lqeJTvyr7znPhXq2n6bbaoL6+t7Yu8ZQ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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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228 |
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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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229 |
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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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230 |
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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
|
Subway Connections
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231 |
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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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232 |
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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?
|
1
|
integer
|
Subway Connections
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233 |
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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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234 |
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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?
|
1
|
integer
|
Subway Connections
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235 |
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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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236 |
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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
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integer
|
Subway Connections
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237 |
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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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238 |
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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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239 |
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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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240 |
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|
Answer with a number in curly brackets e.g. {3}.
|
How many single-color paths go from C to A?
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1
|
integer
|
Subway Connections
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241 |
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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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242 |
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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?
|
1
|
integer
|
Subway Connections
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243 |
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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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244 |
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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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245 |
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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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246 |
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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
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Subway Connections
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247 |
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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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248 |
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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
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integer
|
Subway Connections
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249 |
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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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250 |
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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
|
Subway Connections
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251 |
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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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252 |
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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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253 |
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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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254 |
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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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255 |
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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
|
256 |
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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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257 |
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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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258 |
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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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259 |
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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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260 |
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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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261 |
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AGNH/C1h/wBAc/8AgR/9jU/W6Pf8zP69Q/m/M8+8Y/8AI5av/wBfLV7b4P8A+RO0j/r1T+VeDa5ff2nrt7feX5fnyl9mc7c9s12uj/FIaTo1np/9kGX7PEse/wC0Y3YHXG2uejUjGbbe59zj8NVxWDpKir6J/h5nr9FeXf8AC4l/6Ah/8Cf/ALGj/hcQ/wCgIf8AwJ/+xrq+sU+54n9j43+T8V/meo0Vwnhn4j/8JFrsOm/2X5HmKzeZ5+7GBnptFd3WkJxmrxOPEYarh5clVWYUUUVRgFFFFABRVLV9Q/srSLu/8vzfs8Rk2Zxux2zXn/8Awt0f9AU/+BP/ANjW1OhUqK8Fcxq4inSdpux6bRXmX/C3R/0BT/4E/wD2NH/C3R/0BT/4E/8A2NafUq/8v5GX16h/N+DL/jr/AJC1v/1w/wDZjWv4G/5A8/8A13P/AKCK4m/8SjxRMt2LX7N5a+Xt37s989B61NY+OR4YhNmdPNx5jebu83bjtjGD6V8xhqM3nE6aWuv5H02Ir01lEKjemn5nq9V77/kH3P8A1yb+Rrzr/hbo/wCgKf8AwJ/+xqOf4sCe3kh/sYjzFK5+0dMjH92vp/qdZauP5HzDxtC3xfgzz3Tf+QlZ/wDXaP8A9CFfSdfN1sn2e5hmzu8t1fHrg5r0r/haw/6A5/8AAj/7Gs8bmOGquPJK/wAn/kcOAr06Slzu1z0eivOP+FrD/oDn/wACP/saP+FrD/oDn/wI/wDsa4frdHv+Z3/XqH834M9HornPCniv/hJvtX+h/Z/s+3/lpu3Zz7D0ro62hNTXNHY6ITjUjzR2CvnfUP8AkI3f/XZ//QjX0RXzvqH/ACELs/8ATZ//AEI1w4/aJ5uabR+Z9A2X/Hhb/wDXJf5Cp6gsf+PC2/65L/IVPXetj1I7I4j4of8AIu23/X0P/QWrA+F3/Ifu/wDr1P8A6Etb/wAUP+Retv8Ar6H/AKC1cJ4W8Rf8I3qE10bb7R5kXl7d+3HIOeh9K86tJRxKkzyK81DGKUtj3KivOP8Ahaw/6A5/8CP/ALGj/haw/wCgOf8AwI/+xrq+t0e/5nb9eofzfmej0V5x/wALWH/QHP8A4Ef/AGNH/C1h/wBAc/8AgR/9jR9bo9/zD69Q/m/Bno9Fecf8LWH/AEBz/wCBH/2NH/C1h/0Bz/4Ef/Y0fW6Pf8w+vUP5vzPR6K84/wCFrD/oDn/wI/8AsaP+FrD/AKA5/wDAj/7Gj63R7/mH16h/N+DPR6K84/4WsP8AoDn/AMCP/saP+FrD/oDn/wACP/saPrdHv+YfXqH834M9Horzj/haw/6A5/8AAj/7Gj/haw/6A5/8CP8A7Gj63R7/AJh9eofzfgz0eivOP+FrD/oDn/wI/wDsaP8Ahaw/6A5/8CP/ALGj63R7/mH16h/N+DPR6K84/wCFrD/oDn/wI/8AsaP+FrD/AKA5/wDAj/7Gj63R7/mH16h/N+Z6PRXnH/C1h/0Bz/4Ef/Y11nhfxD/wkmnS3Ytvs+yUx7d+7PAOc4HrVQr05vli9TSniaVSXLF6m3XxR8SP+SleI/8AsIS/+hGvtevij4kf8lK8R/8AYQl/9CNbG56vZfs72GpeHbW+g165jubm1SZVeFSgZlBwcHOOa8g8K6zqHhXxjZ3dlMyTQ3KxyKjcSruwyn1Brslv/jI+gxwxJrn9nG3VYzDbAfutvGCq5xiub+Hd14d07xrZ3HimO4+zwygoVxtSQHgyA8lQfT9elAH2jRSKwZQykFSMgjoaWgArJ8U/8ihrX/XhP/6Lataq2pWSalpd3YyOyJcwvCzL1AZSMj86APibwXqdrovjXRtTvXKWtrdpLKyqWIUHJ4HWvonVf2g/CFpaO+npe39xj5IxF5ak+7N0H0BrM/4Zs0H/AKDupf8AfCf4VYtv2cPDEbhrjVdVmUfwho1z/wCOmgDwXULzWviJ40kuBAbjUtRmASKMcKOgA9FAA5PYZNfYfg/w8nhXwlpuiowc2sIV3HRnPLH8WJqv4X8CeHPB0TDRtOSGVxh53JeVx6Fjzj2GBXR0AYnijw9/wkmnRWhufs+yUSbtm7PBGMZHrXJ/8KpH/QYP/gP/APZV6PRWM6FObvJGFTDUqkuaS1POP+FUj/oMH/wH/wDsqP8AhVI/6DB/8B//ALKvR6Kn6pR7fmZ/UaH8v5nznrOjf2frN5Z+f5nkylN23GfwzXX6V8Kxqek2t9/a5j8+MSbPs+due2d1Yviv/kbNU/6+Gr2Dwr/yKml/9eyfyrkw8IyqSjLZHXgc8x/O6XtPdjotF007HC/8KdX/AKDZ/wDAb/7KsjxL8OB4e0KfUhqhn8oqPL8jbnLAddx9a9orkviV/wAiNe/78f8A6GK6qlCmotpHt4TNcXUrwhKejaWy7+h5t8M/+R5tP+ucv/oBr3avCfhn/wAjzaf9c5f/AEE17tRhPg+Y8/8A96X+FfmwooorpPDCiiigDF8Xf8ihq3/Xs/8AKvC9H0/+1dYtLDzPK+0SCPfjO3PfFe6eLv8AkUNW/wCvZ/5V4x4Q/wCRw0n/AK+Vr1cC2qM2v60PIx6TrQT/AK1O0/4VEP8AoNH/AMBv/sqP+FRD/oNH/wABv/sq9Nork+u1/wCb8js+o0P5fxZ5Ff8AhoeF5ltBdfafMXzN2zbjtjqfSprHwMPE8JvDqBt/Lbytvlbs985yPWtnx1/yFrf/AK4f+zGtfwN/yB5/+u5/9BFfMYatNZxOonrr+R9NiKFN5RCm1pp+ZzP/AAqIf9Bo/wDgN/8AZUyb4TiGCSX+2SdilsfZ+uBn+9XqFQXv/Hhcf9cm/ka+meMr2+L8j5h4Khb4fxZ8928fn3EMWdvmOq59MnFeif8ACqR/0GD/AOA//wBlXn2n/wDIRtP+uyf+hCvoivBwdGFRPmRw4ChTqqXOr2POP+FUj/oMH/wH/wDsq5vxX4UHhkWhF4bj7Ru/5Z7duMe59a9rrzj4rfd0r6y/+y1tiMPThTcorU3xWFo06LlFah8Kemq/WL/2avR684+FP3dV+sX/ALNXo9b4T+Cv66nRgf4Ef66hXzvqH/IQux/02f8A9CNfRFfO+of8hG7/AOuz/wDoRrnx+0TlzTaPzPoGx/48Lb/rkv8AIVPUFl/x4W//AFyX+Qqeu9bHqR2Rh+KPD3/CSadFafafs/lyiTds3Z4IxjI9a5T/AIVSP+gwf/Af/wCyr0eisp0Kc3zSRjUwtKpLmktTzj/hVI/6DB/8B/8A7Kj/AIVSP+gwf/Af/wCyr0eip+qUe35mf1Gh/L+Z5x/wqkf9Bg/+A/8A9lR/wqkf9Bg/+A//ANlXo9FH1Sj2/MPqND+X8Wecf8KpH/QYP/gP/wDZUf8ACqR/0GD/AOA//wBlXo9FH1Sj2/MPqND+X8zzj/hVI/6DB/8AAf8A+yo/4VSP+gwf/Af/AOyr0eij6pR7fmH1Gh/L+LPOP+FUj/oMH/wH/wDsqP8AhVI/6DB/8B//ALKvR6KPqlHt+YfUaH8v4s84/wCFUj/oMH/wH/8AsqP+FUj/AKDB/wDAf/7KvR6KPqlHt+YfUaH8v4s84/4VSP8AoMH/AMB//sqP+FUj/oMH/wAB/wD7KvR6KPqlHt+YfUaH8v4s84/4VSP+gwf/AAH/APsqP+FUj/oMH/wH/wDsq9Hoo+qUe35h9Rofy/mecf8ACqR/0GD/AOA//wBlXWeF/D3/AAjenS2guftG+Uybtm3HAGMZPpW3RVQoU4PmitTSnhqVOXNFahXxR8SP+SleI/8AsIS/+hGvtevJNe+Aeja/r9/q82sX8Ut5O0zIiphSxzgZFbG5q6J8VPBFh4X02K48Q2yywWcSSRhXZgwQAjAHXNfMXi/VLbX/ABnq2p2ELJb3d08kSFcEgng49T1/GveB+zZoOedc1L/vlP8ACun8LfBfwl4Xvor5IZ7+8iO6OS8cMEb1CgAZ9znFAHX+Gbe4tPCuj213kXMVlCkoPUMEAP61q0UUAFFFFABRRRQAUUUUAFFFFABRRRQB4R4r/wCRs1T/AK+Gr2Dwr/yKml/9eyfyrx/xV/yNmqf9fDV6/wCFP+RU0v8A69k/lXnYT+NL+up5OB/jz/rqbFcl8Sv+RGvf9+P/ANDFdbXI/Ev/AJEa8/34/wD0MV21fgfofQ4D/eqf+Jfmeb/DP/kebT/rnL/6Ca92rwn4af8AI82f/XOX/wBANe7VlhPg+Z6Of/70v8K/NhRRXnPi2eaPxFOqTSKu1OFcgfdFRjcWsLTVRq+tjzsFhXiqnInbS56NRXjv2u5H/LzN/wB/DR9suP8An5m/7+H/ABryv7fj/J+P/APU/sKX8/4f8E9I8Xf8ihq3/Xs/8q8Y8IH/AIrDSf8Ar5Wt5rmaRCjzyMpGCrOSDUKosbh0UKw5DKMEV10OKIUoSh7K9/P/AIBx1+GJ1akZ+0tby/4J7TRXjv2y4/5+Zv8Av4f8aPtlx/z8zf8Afw/41yf2/H+T8f8AgHZ/YUv5/wAP+CdJ46/5C1v/ANcP/ZjWv4G/5A8//Xc/+giuBeV5TmSRnI4yzZrvfAv/ACB5/wDruf8A0EVz5fWVfMHUSte5vj6PscAqd72sdRUF7/x4XH/XJv5Gp6gvv+Qfc/8AXJv5GvqHsfMPY+ftP/5CNp/12T/0IV9EV876f/x/2n/XZP8A0IV9EVwYDaR5eV7S+QV5x8Vvu6V9Zf8A2WvR683+KxAGlZPeX/2WujF/wX/XU6sd/Al8vzF+FP3dV+sX/s1ej185xXMsGfJnkjz12OVz+VSf2hef8/tx/wB/m/xrio4xU4KNjgoY9Uqahy3sfRFfPGof8hG7/wCuz/8AoRo/tC8/5/bj/v8AN/jWK7sXYliSSec1Nat7e1lax6uAwDztyjGXJyfO9/u7H01Zf8eFv/1yX+QqevmMalegYF9cgDt5zf40v9p33/P/AHP/AH+b/GupYtdj6lcOSS/ifh/wT6bor5k/tK+P/L9cn/ts3+Nd78J7q4n8R3izXE0ii0JAdywzvX1q4YlSko2McTkcqFGVVzvby/4J69RRRXUeCFFFFABRRRQAUUUUAFFFFABRRRQAUVi+L3aPwhqzozKwtnIZTgjivn7+0b4f8vtz/wB/m/xrCrX9m7WPVy/K3jIOalaztsfTdFfMn9p33/P/AHP/AH+b/Gj+077/AJ/7n/v83+NZfXF2PQ/1cl/z8/D/AIJ9N0V8yf2nff8AP/c/9/m/xr1/4UTy3Hhq6aaZ5WF2wy7Fj91fWtKeIU5ctjjxuTywtH2rnf5HeUUUV0HjBRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQB4R4r/5GzVP+vhq9f8ACv8AyKml/wDXsn8q8g8V/wDI2ap/18NXsHhX/kVNL/69k/lXnYT+NL+up5OB/jz/AK6mvXJfEr/kRr3/AH4//QxXW1yXxK/5Ea9/34//AEMV21fgfofQ4D/eqf8AiX5nm3wz/wCR5tP+ucv/AKCa92rwn4Z/8jzaf9c5f/QTXu1ZYT4Pmejn/wDvS/wr82Fea+MP+Rkn/wBxP/Qa9KrzXxh/yMk/+4n/AKDXn55/uy9V+TMsl/3h+j/NHVeE4IX8O27PEjHc/JUH+I1t/Zrf/nhF/wB8Csjwh/yLdv8A7z/+hGtyu7BRX1anp0X5HFjJP6xPXq/zMLxXBCnhPVWSJFYWzkEKARxXjnhNmfxbpSuxZTcKCCcg17N4u/5FDVv+vZ/5V4x4Q/5HDSf+vla93Bwj7Gen9WPBxs5e3hr/AFc98+zW/wDzwi/74FH2a3/54Rf98CpaK8vlj2PW5pdyL7Lb/wDPCL/vgU9I0jGERVHooxTqKailshOTe7CoL3/jwuP+uTfyNT1Be/8AHhcf9cm/kaHsS9j5+0//AJCNp/12T/0IV9EV876f/wAhG0/67J/6EK+iK4MBtI8vK9pfIKjlghmx5sSSY6blBxUlFegeqQfYbT/n1g/79ij7Faf8+sP/AH7FT0UrIXKiD7Faf8+sP/fsV81akANSvABgCaTGP9419OV8yan/AMhO9/67yf8AoRrjxa0R9Lw4kpVPl+p9F2NjZnT7Ym1gJMS/8sx6CrH2Cz/59IP+/YosP+Qda/8AXJP5CrFdiSsfPznLmep538V7aCHw1atFBFGxu1GVQA/dasD4Rf8AIyXv/Xof/Q1rpPi3/wAixa/9fa/+gtXN/CL/AJGS9/69D/6Gtccv94R9Hh23lE7+f5nsdFFFdp8wFFFFABRRRQAUUUUAFFFFABRRRQBieMP+RO1f/r1f+VeIeEEV/GGkq6hlNwoIIyDXt/jD/kTtX/69X/lXiXg7/kctI/6+VrixH8SJ9Pk/+5Vvn+R9AfYLP/n0g/79ij7BZ/8APpB/37FWKK7LI+a55dyv9gs/+fSD/v2KlihihUrFGkak5wqgCn0U7Ccm92FFFFAgooooAKKKKACiiigAooooAKKKKACiiigAooooA8I8V/8AI2ap/wBfDV2Wi/EPS9N0Wzspba7aSCJUYqq4JA7c1HrXw71PUtbvL2K7tFjnlLqrFsgH14qj/wAKu1b/AJ/bL83/AMK8pQrwm5QW54saeJp1JShHc6D/AIWho/8Az6Xv/fK//FVg+MfHWm634ZuLC3t7pJZGQgyKoHDA9j7Un/CrtW/5/bL83/wrJ8R+BNQ0PRJr+4urV44yoKxls8kDuPerlPEte8tD0ssqYt42kpLTmX5mN4N1aDQ/E0F/cJI8SI4IjAJ5UjvXp3/C0NH/AOfS9/75X/4qvKPDekTa5rcVhbyRxyOrMGkzjgZ7V3H/AAq7Vv8An9svzf8Awqacq6X7taHrcUTxEcalSWnKvzZv/wDC0NH/AOfS9/75X/4quR13xPZ6pq0l3DFOqMqgBwM8DHrV/wD4Vdq3/P7Zfm/+FctrWkTaHqklhcSRySIFJaPOORnvWGLjVq0+WstLngUsxx2DftErdNj0Lw34wsbPRIYJIbgspbJUDH3j71rf8Jzp3/Pvdf8AfK/41yPhrwpeapocN3FPAqOWAD5zwxHpWv8A8ILqH/Pzbfm3+Fc0auYwSjSj7q20W3Q+rw6wFelGrWl78km/V7k+ueK7LU9CvbGGGdZJ4WjUuBgEjvzXnmk2r6Lq9pqdwyvDayCR1j+8QPTNdreeDr2ys5rmS4t2SJSxCk5IH4Vzy2EmqOLCFlSSf5FZ+gJ9a2o5vmFCrGjVslJq+nRuzHXynAV6cq1K7cU7a9VqdV/wtfRf+fO//wC+F/8AiqP+Fr6L/wA+d/8A98L/APFVzv8AwqfWf+f6x/N//iaP+FT6z/z/AFj+b/8AxNfZezwfc+O9rjf5Tov+Fr6L/wA+d/8A98J/8VR/wtfRf+fO/wD++E/+Krnf+FT6z/z/AFh+b/8AxNH/AAqfWf8An+sPzf8A+Jo9ng+4e1xv8p0X/C19F/587/8A74X/AOKqO4+KejTW0sS2l8C6FRlF7j/erB/4VPrP/P8AWP5v/wDE02X4V6vDE8rXtiQiliAX7f8AAaUqeDs9QdXG2+E5S1kEF1BKwJWORXIHoDmvT/8Aha+i/wDPpf8A/fC//FV5fDEbiaOJSA0jBAT2JOK67/hU+s/8/wBY/m//AMTXjZPGjKM/avt+py4WVeKfslc6L/ha+i/8+d//AN8L/wDFUf8AC19F/wCfO/8A++E/+Krnf+FT6z/z/WP5v/8AE1g+JfCd54YFsbueCX7Ru2+UTxtx1yB617kKGEm+WL1OidfGQXNJaHr3hvxZZeJ/tP2SGeP7Pt3eaAM7s4xgn0rerzL4RdNX+sX/ALNXptcGJpxp1XGOx6GFqSqUlKW4V8x6l/yEr3/rvJ/6Ea+nK+Y9S/5CV7/13k/9CNeZjNkfW8OfFU+X6n0pYf8AIOtf+uKfyFWKr6f/AMg21/64p/IVYrrWx85P4mcB8XP+RZtP+vtf/QGrgvA3iS08MatcXd5FNIkkHlgRAE53A9yPSvVfHHhu68T6RBaWk0MTxziQmUnGNpHYH1rg/wDhUWtf8/8AYfm//wATXHWhU9pzRR9Jl2Iwn1L2FeVr3Ok/4W3of/Pnf/8AfCf/ABVH/C29D/587/8A74T/AOKrm/8AhUWs/wDP/Yfm/wD8TR/wqLWf+f8AsPzf/wCJo58R2D6vlH8/4s6P/hbmif8APlf/APfCf/FUv/C3ND/587//AL4T/wCKrmv+FRa1/wA/1h+b/wDxNL/wqLWv+f8AsPzf/wCJo58R2D6vlH8/4s6T/hbeh/8APnf/APfCf/FUf8Lc0T/nzv8A/vhP/iq5v/hUWs/8/wDYfm//AMTWbrvw81Lw/pEuo3N3aSRRlQVjLbjkgdx70nUrpXaKhhMpnJRjK7fmz0fQviFpfiDVotOtra7SWRWYNIqheBnsTXXV4T8NP+R5tP8ArnL/AOgGvdq6KE3ON2eVm2Fp4auoU9rX/MKKKK2PMCiiigDE8YceDtX/AOvV/wCVeI+Dv+Ry0j/r5WvbvGPPg7V/+vV/5V4j4O/5HLSP+vla4sR/EifT5P8A7lW+f5H0TRRRXafMBRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAVyXxK/5Ea9/wB+P/0MV1tcl8Sv+RGvf9+P/wBDFZ1fgfodeA/3qn/iX5nm3wz/AOR5tP8ArnL/AOgmvdq8J+Gf/I82n/XOX/0E17tWWE+D5no5/wD70v8ACvzYV4x8Qv8Akcrr/rnH/wCgivZ68Y+IX/I5XX/XOP8A9BFRjv4fzPk8y/gr1PQPh9/yJtp/vSf+hmunrmPh9/yJtp/vSf8AoZrp63ofw4+iOrD/AMGPojO17/kAX3/XFv5V51oH/IwWP/XYV6Lr3/IAvv8Ari38q860D/kYLH/rsK8HNv8Ae6Xy/M+myv8A3Sr8/wAj1aiiivoz58KKKKACoL3/AI8Lj/rk38jU9QXv/Hhcf9cm/kaT2E9j5+0//kI2n/XZP/QhX0RXzvp//IRtP+uyf+hCvoiuDAbSPLyvaXyCvMvi793SPrL/AOy16bXmXxd+7pH1l/8AZa9rBfx4/wBdDqx38CXy/MPhF93V/rF/7NXpteZfCL7ur/WL/wBmr02jG/x5f10DA/wI/P8AMK+ZNT/5Cd7/ANd5P/QjX03XzJqf/ITvf+u8n/oRrycZsj7Dhz4qny/U+k7D/kHWv/XJP5CrFV7D/kHWv/XJP5CrFda2PnJ/EwooopkhRRRQAUUUUAFcl8Sv+RGvf9+P/wBDFdbXJfEr/kRr3/fj/wDQxWdX4H6HXgP96p/4l+Z5t8M/+R5tP+ucv/oJr3avCfhn/wAjzaf9c5f/AEE17tWWE+D5no5//vS/wr82FFFFdJ4YUUUUAYnjD/kTtX/69X/lXiXg7/kctI/6+Vr23xh/yJ2r/wDXq/8AKvEvB3/I5aR/18rXFiP4kT6bJ/8Acq3z/I+iKKKK7T5kKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACuR+Jf/ACI15/vx/wDoYrrq5L4lf8iNe/78f/oYrOr8D9DrwH+9U/8AEvzPNvhp/wAjzZ/9c5f/AEA17tXhPwz/AOR5tP8ArnL/AOgmvdqywnwfM9HP/wDel/hX5sK8Y+IX/I5XX+5H/wCgivZ6zrvQNJv7hri7063mmYAF3QEnHSqxFJ1YcqPmsVQdaHKn1PErTX9Xsbdbe01G4hhXO1EbAGeTU/8Awlev/wDQXu/++69f/wCEV0D/AKBFn/36FL/wiugf9Aiz/wC/QrlWEqr7X5nEsDXWin+Z45L4m1yeJopdUuXjcYZS/BFQ2F/dxahA6XEisrggg9K9V8R+HNFtvDeozwaZaxyxwMyOsYBU46ivMPDMUc/ifTYpUDxvOoZWGQRXJiMPJSUZO7ezJjKvha8E5u11dJvudJ/b+r/9BGf/AL6o/t/V/wDoIz/99V6L/YOk/wDQPt/++BR/YOk/9A+3/wC+BWH9k4v/AJ+/iz7j+1MJ/wA+vwR51/b+rf8AQRuP++q7XwfeXN7pc0lzM8riYgM5yQMCub8Y2dtZanBHbQJEhhyQgwCcmt3wN/yB5/8Aruf/AEEVGX+1p450pybtfqzTH+yqYJVYRSvbojqKgvv+Qfc/9cm/kanqC9/48Lj/AK5N/I19K9j5p7Hz9p//AB/2n/XZP/QhX0RXzvp//IQtP+uyf+hCvoiuDAbSPLyvaXyCvMvi700j6y/+y16bVLUNI07VfL+32cNz5ednmrnbnrj8hXrUKip1FNnfiKTq03BdT5+0/WNR0rzPsF7NbeZjf5bY3Y6Z/M1d/wCEv8Rf9Bm7/wC+69n/AOER8Pf9Aaz/AO/Qo/4RHw9/0BrL/v0K73jqLd3D8jzlgKyVlP8AM8Y/4S/xF/0Gbv8A77rnpHaSR3clmYksT3Jr6I/4RHw9/wBAay/79CvnzUFWPULtEAVVmcKB2AY15Ga14VVHkjbc+w4SoVKU6vPK97fqbSeLPECRqq6xdhVAAAfoKd/wl/iL/oM3f/fdew2XhTw+9jbu2j2ZZolJJiHJxU3/AAiPh7/oDWX/AH6FerHGUbfB+R8nPBV+Z+/+Z4x/wl3iL/oM3n/fddl8Ntc1TU9duob6/nuI1tiyrI2QDuUZqT4kaHpemaBbzWNhb28jXIUtGgBI2tx+lZnwn/5GO8/69D/6GtazlTqYeU4xsc9ONSliYwlK569RRRXjnthRRRQAVyPxL/5Ea8/34/8A0MV11V72xtdRtWtryCOeBiC0cgyDg5FTOPNFo2w1VUq0aj6NM+a7K+utOulubOd4J1BAkQ4Iz1rU/wCEx8Sf9Bq8/wC+69t/4Q7w5/0BbL/v0KP+EP8ADn/QFsv+/QrjWGqLaR9HPO8LN3lSv6pHiX/CY+JP+g1ef990n/CY+JP+g1ef9/K9u/4Q/wAOf9AWy/79Cj/hDvDn/QFsv+/Qp/V6n8xP9sYL/nz+CPEf+Ex8Sf8AQavP++6X/hMfEn/QavP++69t/wCEP8Of9AWy/wC/Qo/4Q/w5/wBAWy/79Cj6vU/mD+2MF/z5/BHhtx4q167t5Le41a6khkUq6M/DA9jUng7/AJHLSP8Ar5Wvbv8AhD/Dn/QFsv8Av0Kkt/C2g2lxHcW+k2kU0bbkdYwCp9RQsNO6bYSzvD+zlCFNq6fY16KKK7T5gKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACuS+JX/IjXv+/H/wChiutrkviV/wAiNe/78f8A6GKzq/A/Q68B/vVP/EvzPNvhn/yPNp/1zl/9BNe7V4T8M/8AkebT/rnL/wCgmvdqywnwfM9HP/8Ael/hX5sKKK57VfG2haLqD2N9dPHcIAWURM3BGRyBXQ5KOrZ49OlUqvlpxbfkdDRXJf8ACyvC3/P9J/34f/Cj/hZXhb/n/k/78P8A4VHtYd0b/UMV/wA+5fczW8Vf8ipqn/Xs/wDKvH/Cn/I2aX/18LXc698QPDl9oF/a2967TSwsiKYXGSR64rzvw9qVrZ+IrC5nkKxRTBmO0nArhxMk6sWmeXjsuxftYz9lKy3dnofQVFcx/wALB8N/8/r/APfl/wDCj/hYPhv/AJ/X/wC/L/4V2+2p/wAyL+sUf5l95keOv+Qtb/8AXD/2Y1r+Bv8AkDz/APXc/wDoIrkfFfiXS9U1CGW0nZ0WLaSY2HOSe4rR8K+L9F0zTZYbu5ZHaUsAImPGB6D2rwqOmZSqP4ddemx7lbHYV5dGCqRvppdX3PRKgvf+PC4/65N/I1z/APwsHw3/AM/r/wDfl/8ACorrx74dktJo1vHLMjADyX6kfSvddanb4keE8RSt8S+88j0//kI2n/XZP/QhX0RXzvp/Go2n/XZP/QhX0RXJgNpHDle0vkFFFZGt+JdL8O+R/aU7Refu2YjZs4xnoPcV3tpK7PYhTlUlywV2a9Fcl/wsvwt/z/Sf9+H/AMKP+FleFv8An/k/78P/AIVHtYd0dH1DFf8APuX3M62vmTU/+Qne/wDXeT/0I17d/wALK8Lf8/8AJ/34f/CvDr6RZr65ljOUkldlPqCSRXLipxklZnv5Dh6tKU/aRavbdW7n0tYf8g61/wCuSfyFWK460+IfhqKygje9cMsaqR5D9QPpU3/CxvDH/P8AP/34f/CvTVCrb4X9x8jPEUuZ+8vvM74r/wDItWv/AF9r/wCgtXO/Cf8A5GK8/wCvQ/8Aoa1Y8f8AivR9e0SC20+5aWVLgOQY2Xjaw7j3FV/hP/yMd5/16H/0Na9GMZRwklJWPMnKMsZFxdz16iiivJPXCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAK5L4l/wDIjXn+/H/6GK62uS+JX/IjXv8Avx/+his6vwP0OvAf71T/AMS/M82+Gn/I82f/AFzl/wDQDXu1eE/DP/kebT/rnL/6Ca92rLCfB8z0c/8A96X+Ffmwrwn4l/8AI83n/XOL/wBAFe7V4T8TP+R5u/8ArnF/6CKMV8HzDh//AHp/4X+aKeleCNe1rT476xto3t5CQrNMqng4PB9xVz/hWfin/nyh/wDAhP8AGvSfhr/yI1l/vyf+hmutqIYaEops3xOd4mlWnTilZNrZ/wCZ4Fe/D/xFp1jNeXNrEsEKF3ImU4A9s1haZaTX+p21pbqGmmcKgJxk/Wvf/GH/ACJ2r/8AXq/8q8S8Hf8AI5aR/wBfK1jWoxjJRXU7sLjKmNwdV1bbNaeh0P8Awr3xJ/z6Rf8Af9f8aP8AhXviT/n0i/7/AK/417PRW31Gn3Z+ff2bR7v+vkeD6h4a1TS5lhu4UR2XcAJAeOnaptP8H61qkDTWlvG6K20kyqOf8mu08df8ha3/AOuH/sxrX8Df8gef/ruf/QRXk0vex0sO/hX3nq1MgwscEq6crvzVvyPP/wDhXviT/n0i/wC/6/40f8K98Sf8+kX/AH/X/GvZ6K9b6jT7s8r+zaPd/wBfI8dtfAPiKK8gke0jCpIrE+cvQEe9exUUVtSoRpX5ep00MPCjfl6hXlvxi6aP9Zf/AGSvUq8u+MX3dH+sv/slGI/hs9rJ/wDfYfP8mcHofhnVfEQnOmwpJ5G3fukC4znHX6Gtf/hWfin/AJ8of/AhP8a6X4O/d1j6xf8As9eo1hSw8JwUmermGcV8PiJUoJWVu/ZeZ4T/AMKz8U/8+UP/AIEJ/jXLS28kMskbjDIxVhnuDg19P182al/yErz/AK7Sf+hGvQwmW0azak3p/XY8bGcUY2gk4xjr5P8AzOhi+HfiWWJJFtIirKGH79eh/Gn/APCt/E//AD5xf9/1/wAa9nsf+Qfbf9cl/kKsV2fX6q0sjwf7PpS1bep4f/wrjxP/AM+cX/f9f8a6zwB4U1jQdZubnULdI4ntzGpWRW53A9vpXolFRUxtScXFpalU8DTpyUk3oFFFFcZ2hRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFcl8Sv+RGvf8Afj/9DFdbXJfEv/kRrz/fj/8AQxWdX4H6HXgP96p/4l+Z5t8M/wDkebT/AK5y/wDoJr3avmjStVu9F1BL6xkVLhAQrMoYYIweDXQ/8LM8U/8AP7D/AOA6f4VyUK8acbM+jzTK62KrKpTata2vz8j3avCfiZ/yPN3/ANc4v/QRR/wszxT/AM/sP/gOn+Fc9quq3etag99fSK9w4AZlUKMAYHAor14zjZBleV1sLWdSo1a1tPl5HtXw1/5Eay/35P8A0M11tcl8NP8AkRrP/fk/9DNdbXXS+Beh85j/APeqn+J/mYnjD/kTtX/69X/lXiXg7/kctI/6+Vr23xj/AMibq/8A16v/ACr5+sb2fTr6G8tmCzwsHRiMgH6Vy4l2nFnvZJBzwtWK66fgfTlFeE/8LM8U/wDP7D/4Dp/hR/wszxT/AM/sP/gOn+Fa/WoeZxf2Biu8fvf+R3Hjr/kLW/8A1w/9mNa/gb/kDz/9dz/6CK8f1DxfrOqTLNd3Ebuq7QREo461Np/jrX9LgaG0uo0Rm3EGFTz09PavJpU3HHSxD+F/eepUy2tLBKgmrr7vyPoGivCf+FmeKf8An9h/8B0/wo/4WZ4p/wCf2H/wHT/CvW+tQ8zy/wCwMV3j97/yPdqK8Ps/iP4nmvreJ72Io8qqw8hOhIB7V7hWtOrGpscGMwFXBtKo1r2CvLvjF93R/rL/AOyV6jXlvxi6aP8AWX/2SpxH8Nm2T/77D5/kxfg793WPrF/7PXqNeW/B3prH1i/9nr1KjD/w0Gcf77P5fkgr5s1L/kJXn/XaT/0I19J1816j/wAhG8/67Sf+hGvZy3eXyPl802j8z6Msf+Qfbf8AXJf5CrFV7D/kHWv/AFyT+QqxXmvc9SOyCiiikMKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKparpVprWnvY30Zkt3ILKGK9Dkcj6VdopNX0ZUZOLUouzRyX/CtPC3/PjJ/wB/3/xo/wCFa+Fv+fCT/v8Av/jXW0VHsodkdP1/Ff8APyX3s5L/AIVr4W/58JP+/wC/+NH/AArTwt/z4yf9/wB/8a62ij2UOyD6/iv+fkvvZS0rSrTRdPSxsYzHboSVUsW6nJ5P1q7RRVpW0RzSk5Nyk7tle+soNRsZrO5UtBMhR1BIyD7iuZ/4Vp4W/wCfGT/v+/8AjXXUUpQjLdGlLE1qStTk16M5L/hWvhb/AJ8JP+/7/wCNH/CtfC3/AD4Sf9/3/wAa62ip9lDsjX6/iv8An5L72eS+KvCOjaXqEMVpbMiNFuIMrHnJ9TWh4V8D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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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262 |
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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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263 |
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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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264 |
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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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265 |
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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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266 |
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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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267 |
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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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268 |
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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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269 |
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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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270 |
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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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271 |
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p/hXT9ep9mfnf9pUuz/r5nt1FeI/8Jz4k/6Cbf8AftP8KP8AhOfEn/QTb/v2n+FH16n2Yf2lS7P+vmeg+PP+PGz/AOup/lXC1nX3ifWNSREu71pFQ5UFFGD+Aqj/AGhdf89j+QrwMfQliK7qR2dj3cDxNhcPRVOUZXXp/meneAv+Pq9/3F/ma7ivEvD+t6jaTTmC5KFlGflBz+lb3/CU61/z/N/3wv8AhXVhcxpYOkqFRNtdvPU7FQlmn+10dIy776adLnp9FeYf8JTrX/P83/fC/wCFH/CU61/z/N/3wv8AhW/9u4f+V/h/mP8AsSv/ADL8f8j0+uM+J/8AyJ5/6+I/61h/8JTrX/P83/fC/wCFU9S1W91i0+y385mg3BthUDkdOgrSlxBhoTUnGWnp/mZ1shxE6bipLX1/yPP67X4Xf8jc3/Xq/wDNapf2VZf88B+Z/wAaa08vh4fbdKb7NcH92XA3fKeo5yOwr2KfEeGxk1h6cZJy0V7W/M8afDmJwcXiKkotR1dr3/I91orwj/hPfE//AEFX/wC/Sf8AxNH/AAnvif8A6Cr/APfpP/ia7/7Oqd1/XyOL+0qXZ/18z3eivCP+E98T/wDQVf8A79J/8TR/wnvif/oKv/36T/4mj+zqndf18g/tKl2f9fM93orwf/hPfE//AEFX/wC/Sf8AxNH/AAnnif8A6C0n/ftP/iaP7Oqd1/XyD+0qXZ/18z3iivB/+E88T/8AQWf/AL9p/wDE0v8Awnvif/oKv/36T/4ml/Z1Tug/tKl2f9fM93orwj/hPfE//QVf/v0n/wATR/wnvif/AKCr/wDfpP8A4mn/AGdU7r+vkH9pUuz/AK+Z7vVHWv8AkBah/wBe0n/oJrxb/hPfE/8A0FX/AO/Sf/E0yTxv4juIngl1NmjkBR18tOQeCOlRPL6ii3dClmNJpqz/AK+ZlDpWj4f/AORj0z/r6j/9CFZ1PinltZkuIH2SxMHRsZwRyDXydNXml5njxdpJn0ZRXhH/AAnvif8A6Cr/APfpP/iaP+E98T/9BV/+/Sf/ABNfX/2dU7r+vkez/aVLs/6+Z7vRXhH/AAnvif8A6Cr/APfpP/iaP+E98T/9BV/+/Sf/ABNH9nVO6/r5B/aVLs/6+Z7vRXhH/Ce+J/8AoKv/AN+k/wDiaT/hPPE//QWk/wC/af8AxNH9nVO6/r5B/aVLs/6+Z7xRXhC+O/E5ZR/a0nUf8s0/+Jr3YdBXPXw8qNuZ7nTh8TGvflWwtFFFc50BRRRQB83+Jf8AkaNW/wCvyX/0I1lHoa1PEfPifVf+vyX/ANDNZh6V48t2fpND+HH0R9KaF/yL2mf9ekX/AKAK0KztA58OaX/16Rf+gCtGvXjsj86q/wASXqwooopmYV4D8Qf+R51P/eT/ANAWvfq8A+IBz451T/fT/wBAWuXF/AvU97h7/eZf4f1RzVfQPgL/AJEfSv8Arkf/AEI18/VvWPjPxBptlFZ2motFbxDCII0OB17iuWhUVOV2e7mmCni6ShBpNO+vzPoaivAf+Fg+Kf8AoKv/AN+k/wDiaP8AhYPin/oKv/36T/4mur63Dszwv9XsT/NH8f8AI9+orwH/AIWD4p/6Cr/9+k/+Jo/4WD4p/wCgq/8A36T/AOJo+tw7MP8AV7E/zR/H/I9+orwA/EDxSf8AmLP/AN+o/wD4mj/hYHin/oLyf9+o/wD4mj63Dsw/1exP80fx/wAj3+ivAR8QfFI/5iz/APfpP/iaP+Fg+Kf+gq//AH6T/wCJo+tw7MP9XsT/ADR/H/I9+orwH/hYPin/AKCr/wDfpP8A4mj/AIWD4p/6Cr/9+k/+Jo+tw7MP9XsT/NH8f8j36ivAf+Fg+Kf+gq//AH6T/wCJpD8QPFJ/5izj/tkn/wATR9bh2Yf6vYn+aP4/5Hv9FeAf8LA8U/8AQXk/79R//E16N8NNc1LXLC/k1K6a4eKZVQlVGBt9gKuGIjOXKkc+KyethqTqzkml2v8A5Hc0UUVueSFFFFABRRRQAUUUUAFFFFABXE/FT/kTG/6+I/6121cT8Vf+RNP/AF8x/wBazrfw2duXf73T9UeI13Hwp/5HB/8Ar1f+a1w9dv8ACr/kcW/69ZP5rXnUf4iPs8x/3Sp6HttFFFeqfn4UUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAeQfEr/kax/17J/Nq4+vetR8NaPqt19pvrFJptoXcWYcDtwfeqn/CEeG/+gVF/wB9t/jXnVcHOc3JNank1sBUnUck1qeIUV7gPBPhwf8AMKi/76b/ABo/4Qrw5/0Cof8Avpv8az+o1O6M/wCzavdHh9Fe4f8ACFeHP+gVD/303+NH/CFeHP8AoFQ/99N/jR9Rqd0H9m1e6PD6p3v3k+hr3z/hCvDn/QKh/wC+m/xrzb4n6Pp+j3unJp9qkCyRuXCk8kEetKWFnTXM2e5w5gp0sxhNtdfyZwdXLP7jfWqdel/DHQdL1fTb+S/s0neOZVUsTwNvsamNN1Hyo+u4kpOrl04LuvzRxNFe4f8ACFeHP+gVD/303+NH/CFeHP8AoFQ/99N/jV/UandH5r/ZtXujw+ivcP8AhCvDn/QKh/76b/Gj/hCvDn/QKh/76b/Gj6jU7oP7Nq90eH0V3/xC0HS9IsLKSws0geSUqxUnkY9zXAVzVabpy5WcVak6U+Rmlo/+tl/3RWtV/wCHGnWeo3l+t3AsoSNCuSeOTXoX/CM6N/z4R/mf8a5Z5VVxD9pFqz9f8j7jI80pYfAxpyTur/m/M8uor1H/AIRnRv8Anwj/ADP+NH/CM6N/z4R/mf8AGp/sKv8AzL8f8j1v7bofyv8AD/M8uor1H/hGdG/58I/zP+NYvinRdOsNGM1rapHJ5ijcCelZVsmrUqbqOSsvX/I1o5vRq1FTUXd+n+ZxFZuuf8eA/wB8f1rSrY8NaXZavqhtr+3WeERltjEgZBHPH1rHKpqGNpSfRo1zWDngqsV1TPM6K96/4QXwz/0CIf8Avpv8aP8AhBfDP/QIh/76b/Gv03+0afZn5p/ZtXujwWivev8AhBfDP/QIh/76b/Gj/hBfDP8A0CIf++m/xo/tGn2Yf2bV7o8For3n/hBfDJ/5hEP/AH03+NH/AAgfhj/oERf99v8A40f2jT7MX9m1e6PBqK95/wCEE8MD/mERf99t/jS/8IL4Z/6BEP8A303+NH9o0+zD+zavdHgtFe9f8IL4Z/6BEP8A303+NH/CC+Gf+gRD/wB9N/jR/aNPsx/2bV7o8FpV++PrXvP/AAgvhn/oEQ/99N/jVTVPBfh230m9mi0qJZI4HdGDNwQpIPWoqZhTcGrPYTy2ole6PHKR/uN9KUdKu6PBFc63YwTIHiluER1PcFgCK+LpO04vzR58Vd2Maivev+EF8M/9AiH/AL6b/Gj/AIQXwz/0CIf++m/xr7f+0afZno/2bV7o8For3r/hBfDP/QIh/wC+m/xo/wCEF8M/9AiH/vpv8aP7Rp9mH9m1e6PBaK95PgXwzj/kEQ/99N/jXhEgAkcDoGIFdFDExrX5Vsc2Iw0qFuZ7iL99fqK+mV+6PpXzPHzKn+8P519MDoK48y+z8/0O3K/tfL9RaKKK8s9YKKKKAPm7xH/yM+q/9fkv/oZrMPStTxJx4o1b/r8l/wDQzWWehrx5bs/SaP8ADj6I+k9A/wCRb0v/AK9Iv/QBWjWfoPHh3TP+vSL/ANAFaFevHZH51V/iS9WFFFFMzCvAPiB/yPWqf76f+gLXv9Yd94O8P6leyXl5psctxKQXcswJwMdj6Csa9N1I2R6WV42GEquc02mraeqPneivoD/hAPC3/QHi/wC+3/xpf+EC8Lj/AJg8P/fTf41y/VJ90e7/AKw4f+WX4f5nz9RX0D/wgXhf/oDw/wDfTf40f8IF4X/6A8P/AH03+NH1SfdB/rDh/wCWX4f5nz9RX0D/AMIF4X/6A8P/AH03+NH/AAgXhf8A6A8P/fTf40fVJ90H+sOH/ll+H+Z8/UV9AHwD4WP/ADB4f++3/wAaP+EA8Lf9AeL/AL7f/Gj6pPug/wBYcP8Ayy/D/M+f6K+gB4B8Lj/mDw/99N/jS/8ACBeF/wDoDw/99N/jR9Un3Qf6w4f+WX4f5nz9RX0D/wAIF4X/AOgPD/303+NH/CBeF/8AoDw/99N/jR9Un3Qf6w4f+WX4f5nz9RX0D/wgXhf/AKA8P/fTf415z8TND03RLzT0020S3WWNy4Uk5IIx1NTPDyhHmbOjC5xRxNVUoRab72/zOEr1v4P/APIL1T/ruv8A6DXkleufB/8A5BOp/wDXwv8A6DSw38RDzv8A3KXy/M9Iooor0z4cKKKKACiiigAooooAKKKKACuI+Kv/ACJv/bzH/Wu3rifip/yJh/6+Y/61nW/hs7cu/wB7p+qPEa7f4Vf8jkf+vWT+a1xFdx8Kf+Rwb/r1f+a151H+Ij7PMf8AdKnoz2yiiivVPz8KKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACvJfjD/yENK/65SfzFetV5L8Yf8AkIaV/wBcpP5isMT/AA2erkv++x+f5M81r1z4P/8AIJ1L/r4X/wBBryOvXPg//wAgnUv+vhf/AEGuPDfxEfR53/ucvl+Z6RRRRXpnw4UUUUAcB8VP+QZp/wD13b/0GvL69Q+Kn/IM0/8A67t/6DXl9ePjP4rPAx/8d/I9B+Ff/H9qX/XJP5mvTq8x+Ff/AB/al/1yT+Zr06u/B/wUengP4C+f5hRRRXSdgVzvjT/kXz/11X+tdFXO+NP+RfP/AF1X+tcmP/3Wp6M68D/vMPVHnVdH4J/5Dzf9cW/mK5yuj8E/8h5v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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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272 |
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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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273 |
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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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274 |
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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?
|
1
|
integer
|
Subway Connections
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275 |
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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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276 |
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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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277 |
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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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278 |
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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?
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1
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integer
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Subway Connections
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279 |
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AP77X/4mj/hVGi/8/l//AN9p/wDE1PtcH2K9ljf5jyjT+NStPadP/QhX0nXDQ/CzR4Z45VvL4tG4cAsuMg5/u13NYYyvCq1y9DowOHnRUufqFFFFcR3BRRRQAV5rcfEXVIrmWJbS0IR2UEhuxx616VXgt9xf3X/XV/5muzCU4zb5ka0op3udZ/wsnVP+fOz/ACb/ABo/4WTqn/PnZ/k3+NbEHw70qW3ikNzeAugY4Ze4+lSf8K30n/n6vP8Avpf/AImtOfDdir0+xh/8LJ1T/nzs/wAm/wAaP+Fk6r/z6Wf5N/jW5/wrfSf+fq8/76X/AOJo/wCFb6T/AM/V5/30v/xNHPhuwc1PsYf/AAsnVP8Anzs/yb/Gj/hZOqf8+dn+Tf41uf8ACt9J/wCfq8/76X/4mj/hW+k/8/V5/wB9L/8AE0ufDdg5qfY801GY6lqNxeygLJO5dlXoCfSt+x+IWpaXYwWMVpaPHboI1Zw2SB681k6xZx6frF3ZxMzRwyFFLdSPeux0n4eaXqWk2t7Lc3ayTxB2CsuASO3FcePwqhBTw6s2zhxeGcYqWHVm9zM/4Wjq3/PlZfk/+NJ/wtHVv+fKy/J/8a6D/hV+j/8AP3e/99L/APE0f8Kv0f8A5+73/vpf/ia8v2eK7nB7LG/zHP8A/C0dX/58rL8n/wDiqX/haOrf8+Vl+T/41v8A/Cr9H/5+73/vpf8A4mj/AIVfo/8Az93v/fS//E0ezxXcPZY3+YwP+Fo6t/z5WX5P/jSf8LR1f/nysvyf/wCKroP+FX6P/wA/d7/30v8A8TR/wq/R/wDn7vf++l/+Jo9niu4eyxv8xz//AAtHVv8Anysvyf8Axpf+Fo6t/wA+Vl+T/wCNb/8Awq/R/wDn7vf++l/+Jo/4Vfo//P3e/wDfS/8AxNHs8V3D2WN/mOf/AOFo6t/z5WX5P/jV7RfiJqepa3Z2UtpaLHPKEZlDZAPpzUmtfDzS9N0W8vYrm7aSCJnUMy4JA78VxvhT/kbNL/6+FrNzrwmoze5nKpiaVSMZy3Pd6KKK9U9oKKKKACiiigAooooAKKKKACiiigAooooAKKKKACimSSxwrulkRATjLMBUX260/wCfqD/v4KAsWKKr/brT/n6g/wC/go+3Wn/P1B/38FA7M8H8Xf8AI36t/wBfLV7P4R/5FHSf+vZP5V4v4sZX8W6qyMGU3DEEHINew+FLy1TwnpSvcwqwtkBBkAI4rCn8TOyum6cbHQUVX+32f/P3B/38FH2+z/5+4P8Av4P8a2ujk5JdixRUMd5bSuEjuIXc9FVwTU1MTTW4UUVDJeW0TlJLiFHHVWcA0Ak3sTUVX+32f/P3B/38H+NH2+z/AOfuD/v4KV0Pkl2LFFV/t9n/AM/cH/fwf40qXtpI4RLqFmJwAJASaLoOSXYnooopknkPxY/5GKz/AOvQf+htXRfCj/kWrr/r7b/0Fa534sf8jFZ/9eg/9Dat74W3MEPhy6WWaNCbtjhnAP3Vr1Kn+5o8mn/vsj0Ciq/26z/5+oP+/go+3Wf/AD9Qf9/BXmWZ6t0WKKri+syQBdwEnoPMFWKLWBNMKKKKQwooooAK8Fv/APj/ALr/AK6v/M171Xgt/wD8f91/11f+ZrvwO8jej1PdLP8A48bf/rmv8qmqCz/48bf/AK5r/Kp64XuYBRRRSAKKKKAPFPE//I0al/13avVvDP8AyLGm/wDXun8q8p8T/wDI0al/13avVvDP/Isab/17p/KvQxX8KP8AXQ3qfCjVooorzzAKKKKACiio2nhRtryorehYA0m0txpN7ElFRfarf/nvF/32KPtNv/z3i/77FLmj3Hyy7Gb4q/5FTVP+vZ/5V4/4U/5GzS/+vha9b8UXELeFtTVZoyTbvgBh6V5H4WYL4q0xmIAFwuSa8/FNOrG39ankY5NV4fL8z3iiovtNv/z3i/77FH2m3/57xf8AfYr0OaPc9fll2JaKi+02/wDz3i/77FPSRJBlHVh6qc01JPZicWtx1FFFMQUUUUAFFFFABRRUVzcRWlrLc3DiOGFDJI56KoGSfyoAlori/wDhbfgP/oZLX/vl/wD4mp7f4n+CLlwsfibTwT08yTZ/6FigDraKhtrq3vbdZ7W4inhb7skThlP0I4qagDh/ilBLP4ctliieVhdKSEUsfut6V5L/AGdef8+Nx/35b/CvpKis5U+Z3OiniHCPLY+bf7OvP+fG4/78t/hR/Z15/wA+Nx/35b/CvpKip9j5mn1t9j5mdTG5R1KMvBVhgj8Kb/Z93J86Wc7q3IZYmIP44rT8Zf8AI5av/wBfLV7b4P8A+RO0j/r1T+VcsYe1k49j35VP7OpRrr3ubptbqfP/APZl9/z4XP8A35b/AApkljdQoXltJo0HVniIA/Eivp6uS+JX/IjXv+/H/wChiqnhVGLdxYfPpVasafJa7S37/I81+GYH/CdWfH/LOX/0A17vXhPwz/5Hm0/65y/+gmvdq1wnwfM4eIP96X+Ffmwrwj4mAf8ACdXnH/LOL/0AV7vXhPxM/wCR5u/+ucX/AKCKMX8HzDh//en/AIX+aOXjsbqZA8VpNIh6MkRIP4gU/wDsy+/58Ln/AL8t/hXt3w1/5Eay/wB+T/0M11tZQwqlFO53YjPpUqsqfJeza37fI+Yn0+7jQu9lOqgZLNEwA/StPwcB/wAJlpHA/wCPla9v8Yf8idq//Xq/8q8S8Hf8jlpH/XytZzpezmlc7MNj3jMLUm42smvwPoiiiivSPiTyX4p21xN4htGit5ZFFqASiFh99vSuG/s69P8Ay5XJ/wC2Lf4V9J0V30sc6cFHl2POq5eqk3Pm3Pmz+zb3/nxuf+/Lf4Uh068AJNlcADuYW/wr6Uqvff8AIPuf+uTfyNarMm38P4mbyxJfF+B856eo/tK04H+vT/0IV9KV82ab/wAhKz/67R/+hCvpOlmW8fmGV7S+QUUUV5h6oUUUUAFeCX3/AB/XX/XV/wCZr3uvBb//AI/7r/rq/wDM134HeRvR6nudl/x42/8A1yX+VT1DZ/8AHjb/APXNf5VNXC9zAKKKKQBRRRQB4n4m/wCRn1L/AK7tXq3hj/kWNN/691/lXlXif/kaNS/67tXq3hn/AJFjTf8Ar3T+Vehiv4Uf66G9T4UatFFFeeYBRRRQAV5p4wA/4SSfj+FP/QRXpdea+MP+Rkn/ANxP/Qa8bPP92XqvyZ7GSf7w/R/mjGS2mkXckEjKe6oSKX7Hcf8APtN/37P+FejeEf8AkW7f/ef/ANCNblcVDJI1aUanPuk9v+CdlbOZU6kocmztv/wDxa+tZ0sZma3lUBDklCMVgWSl76FVUsS4wAMk17j4q/5FTVP+vZ/5V4/4U/5GzS/+vha1/s9Yf90pX5v+GPlc3x7r4ylUcbctvzNX7Hcf8+03/fs/4UfY7j/n2m/79n/CvYqKP7Aj/P8Ah/wT6X+3Zfyfj/wDx37Hcf8APtN/37P+Fd74JjeLSJleNkPnk4ZcfwiulorqweUrDVfaKV/kcuLzR4ml7Nxt8woormL34jeD9OvZ7K88QWUNzA5jljdzlWHUHivXPKOnorkV+KPgdjgeJtP/ABkxXQaZrWl61AZtL1G1vYx1a3mVwPrg8UAXqKKKACsnxT/yKGtf9eE//otq1qyfFP8AyKGtf9eE/wD6LagD4q8N6N/wkPiXTtHE/kfbZ1h83bu2bjjOMjNet6p+zdq1vavJpmuW15MoyIZYTDu9gcsM/XFec/Db/kpfhz/r/i/9Cr7WoA+LfDPizxD8NvEriMyxNDLsvLCUkJJg4II7H0YV9iaNq1rrui2eq2TFre7iWVM9QCOh9x0P0r5d+PsEEPxQnaEANLawvLj+9gj+QWvafgXLJJ8KNNEhJCSzKmf7vmN/UmgD0eisDxb4mHhbTIrw2v2nzJhFs37MZBOc4PpXG/8AC4l/6Ah/8Cf/ALGs5VoRdmztoZdia8OenG69V/meo0V5d/wuJf8AoCH/AMCf/saP+FxL/wBAQ/8AgT/9jU/WKfc2/sfG/wAn4r/M4jxj/wAjlq//AF8tXtvg/wD5E7SP+vVP5V4JrOo/2trN5qHleV9olMmzdnbntmve/B3Pg7SP+vVP5VhhnepJnq53FxwlKL3VvyNuuS+JX/IjXv8Avx/+hiutrkviX/yI15/vx/8AoYrpq/A/Q8LAf71T/wAS/M82+Gf/ACPNp/1zl/8AQTXu1fOXhnXP+Ed12HUjb+f5asvl79ucjHXBrvP+FxL/ANAQ/wDgT/8AY1zYerCEbSZ7ucZfiMRiFOlG6t3XdnqNeE/Ez/kebv8A65xf+giul/4XEv8A0BD/AOBP/wBjXB+Jtc/4SLXZtSFv5HmKq+Xv3YwMdcCjEVYThaLDJ8vxGHrudWNlbuu6PYPhr/yI1l/vyf8AoZrra5L4af8AIjWf+/J/6Ga62uml8C9Dwsf/AL1U/wAT/MxPGH/Inav/ANer/wAq8S8Hf8jlpH/Xyte2+MePB2r/APXq/wDKvBNG1H+ydZs9Q8rzfs8ok2bsbsds1zYl2qRZ7uSxcsJVit3f8j6Wory7/hcS/wDQEP8A4E//AGNH/C4l/wCgIf8AwJ/+xrf6xT7nlf2Pjf5PxX+Z6jRXl3/C4h/0BD/4E/8A2Ndj4R8Tf8JTpk159k+zeXMYtnmb88A5zgetVGtCTsmY18uxNCHPUjZeq/zOgqvff8g+5/65N/I1Yqvf/wDIOuf+uT/yNarc4XsfOmm/8hKz/wCu0f8A6EK+k6+bNO/5CNn/ANdo/wD0IV9J16WZbx+Z5eV7S+QUUVznivxX/wAIz9l/0P7R9o3f8tNu3GPY+teVOaguaWx6U5xpx5pbHR0V5x/wtYf9Ac/+BH/2NH/C1h/0Bz/4Ef8A2NY/W6Pf8zn+vUP5vwZ6PXgt/wD8f91/11f+Zrs/+FrD/oDn/wACP/sa4ieTz55ZcbfMYtj0yc16WW1oVHLlfY7MJXp1W+R3se8Wf/Hjb/8AXNf5VNXmsXxREMKRf2QTsULn7R1x/wABp/8AwtYf9Ac/+BH/ANjXnPFUb7/mcjxtC/xfmej0V5x/wtYf9Ac/+BH/ANjR/wALWH/QHP8A4Ef/AGNL63R7/mL69Q/m/Bno9Fecf8LWH/QHP/gR/wDY0f8AC1h/0Bz/AOBH/wBjR9bo9/zD69Q/m/M5vxP/AMjRqX/Xdq9W8M/8ixpv/Xun8q8d1K+/tPUri+8vy/Pcvsznbntmun074jjTNOt7H+yzJ5EYj3+fjdjvjbXp4yrCFGEpPR/5HbiK9OnTjKT0Z6hRXnH/AAtYf9Ac/wDgR/8AY0f8LWH/AEBz/wCBH/2NeZ9bo9/zOL69Q/m/M9Horzj/AIWsP+gOf/Aj/wCxo/4WsP8AoDn/AMCP/saPrdHv+YfXqH834M9HrzXxh/yMk/8AuJ/6DT/+FrD/AKA5/wDAj/7Gua1jxT/aupSXf2PytwA2+ZnGBjrivMzWca9BQp6u/wDmellea4ShWcqk7K3Z+XkeoeEP+Rbt/wDef/0I1uV5Vo/xFGlabHaf2YZdhJ3edjOTnptq9/wtYf8AQHP/AIEf/Y114XEU4UIQk9UkcmJzHDTrTlGWjb6P/I7DxV/yKmqf9ez/AMq8f8Kf8jZpf/XwtdHrHxKGoaNeWf8AZRTzomTd5+cZHXG2uG0nW/7M1a1vvI8zyJA+zfjdjtnFZ16kalSMovRGMMBiMxmquFjzRi7PVLz62Po2ivLv+FxL/wBAQ/8AgT/9jR/wuJf+gIf/AAJ/+xru+sU+57v9j43+T8V/meo0V5d/wuJf+gIf/An/AOxrsvCXiYeKdMlvBa/ZvLmMWzfvzgA5zgetVGtCTsmY18uxNCHPUjZeq/zN+vij4kf8lK8R/wDYQl/9CNfa9fFHxI/5KV4j/wCwhL/6Ea0OI9Xsv2d7DUvDtrfQa9cx3NzapMqvCpQMyg4ODnHNeQeFdZ1Dwr4xs7uymZJoblY5FRuJV3YZT6g12S3/AMZH0GOGJNc/s426rGYbYD91t4wVXOMVzfw7uvDuneNbO48Ux3H2eGUFCuNqSA8GQHkqD6fr0oA+0aKRWDKGUgqRkEdDS0AFZPin/kUNa/68J/8A0W1a1VtSsk1LS7uxkdkS5heFmXqAykZH50AfE3gvU7XRfGujaneuUtbW7SWVlUsQoOTwOtfROq/tB+ELS0d9PS9v7jHyRiLy1J92boPoDWZ/wzZoP/Qd1L/vhP8ACrFt+zh4YjcNcarqsyj+ENGuf/HTQB4LqF5rXxE8aSXAgNxqWozAJFGOFHQAeigAcnsMmvsPwf4eTwr4S03RUYObWEK7joznlj+LE1X8L+BPDng6Jho2nJDK4w87kvK49Cx5x7DAro6AMDxb4ZHinTIrM3X2by5hLv2b84BGMZHrXG/8KdX/AKDZ/wDAb/7KvUaKzlRhJ3aO2hmOJoQ5KcrL0X+R5d/wp1f+g2f/AAG/+yo/4U6v/QbP/gN/9lXqNFT9Xp9jb+2Mb/P+C/yPLf8AhTo/6DZ/8Bv/ALKvRNG07+ydGs9P83zfs8Sx79uN2O+KvUVUKUIO8Uc+Ix2IxMVGrK6Xkv0CsjxLon/CRaHNpv2jyPMZT5mzdjDA9Mj0rXoq2k1ZnPTnKnNTjutTy3/hTo/6DZ/8Bv8A7Kl/4U6v/QbP/gN/9lXqNFZfV6fY9D+2Mb/P+C/yPLv+FOr/ANBs/wDgN/8AZUn/AAp0f9Bs/wDgN/8AZV6lRR9Xp9g/tjG/z/gv8jI8NaJ/wjuhw6b9o8/y2Y+Zs25yxPTJ9a16KK1SSVkefUnKpJzluyjrOnf2to15p/m+V9oiaPftztz3xXnf/CnR/wBBs/8AgN/9lXqVFROlCbvJHRh8diMNFxpSsn5L9Ty7/hTq/wDQbP8A4Df/AGVH/CnV/wCg2f8AwG/+yr1Gip+r0+x0f2xjf5/wX+R8+eL/AAwPCupQWgu/tPmw+bu8vZjkjGMn0r0T4R/8izd/9fbf+gLXN/F3/kZLL/r0H/obV0nwk/5Fi6/6+2/9BWuenFRrtI9fG1Z1cqjObu3b8zv6r3//ACDrn/rk/wDI1Yqvff8AIPuf+uTfyNd63PlHsfOmnf8AIRs/+u0f/oQr6Tr5s03/AJCVn/12j/8AQhX0nXpZlvH5nl5XtL5BXnHxW6aV9Zf/AGWvR684+K33dK+sv/steJi/4L/rqdWO/gS+X5nN+FPCg8TC7JvDb/Z9v/LPduzn3HpXSf8ACqR/0GD/AOA//wBlR8Kfu6r9Yv8A2avR6ww+HpzpqUlqc+FwtGpRUpLU84/4VSP+gwf/AAH/APsq4iePyJ5Ys7vLYrn1wcV79Xgt/wD8f91/11f+Zr2ctowpuXKux6mEoU6TfIrXOwi+FwmhSX+1yN6hsfZ+mf8AgVP/AOFUj/oMH/wH/wDsq9Bs/wDjxt/+ua/yqavOeFo32/M5HgqF/h/M84/4VSP+gwf/AAH/APsqP+FUj/oMH/wH/wDsq9HopfVKPb8xfUaH8v4s84/4VSP+gwf/AAH/APsqP+FUj/oMH/wH/wDsq9Hoo+qUe35h9Rofy/meEalY/wBmalcWPmeZ5DlN+Mbsd8V0+nfDganp1vff2oY/PjEmzyM7c9s7qxPE/wDyNGpf9d2r1bwz/wAixpv/AF7p/KvTxlKE6MIyWi/yO3EUKdSnGMlojjf+FUj/AKDB/wDAf/7Kj/hVI/6DB/8AAf8A+yr0eivM+qUe35nF9Rofy/mecf8ACqR/0GD/AOA//wBlR/wqkf8AQYP/AID/AP2Vej0UfVKPb8w+o0P5fxZ5x/wqkf8AQYP/AID/AP2Vc1rHhb+ytSktPtnm7QDu8vGcjPTNe2V5r4w/5GSf/cT/ANBrzM1hGhQU6ejv/melleVYSvWcakLq3d+XmVNH+HQ1XTY7v+0zFvJG3yc4wcdd1Xv+FUj/AKDB/wDAf/7Kur8If8i3b/7z/wDoRrcrrwuHpzoQnJatI5MTl2GhWnGMdE31f+Z5Trfw4GmaHe339qGTyIWk2eRjdgdM7q8/0bTv7W1mz0/zfK+0SiPftztz3xXvfjD/AJE7V/8Ar1f+VeJeDv8AkctI/wCvlaVWlCE0orc+oyCnGhg6rp6bv8Dt/wDhTq/9Bs/+A3/2VH/CnV/6DZ/8Bv8A7KvUaK6/q9Psed/bGN/n/Bf5Hl3/AAp1f+g2f/Ab/wCyrsvCXhkeFtMlsxdfafMmMu/ZsxkAYxk+lb9FVGjCLukY18xxNeHJUldei/yCvij4kf8AJSvEf/YQl/8AQjX2vXkmvfAPRtf1+/1ebWL+KW8naZkRUwpY5wMitDiNXRPip4IsPC+mxXHiG2WWCziSSMK7MGCAEYA65r5i8X6pba/4z1bU7CFkt7u6eSJCuCQTwcep6/jXvA/Zs0HPOual/wB8p/hXT+Fvgv4S8L30V8kM9/eRHdHJeOGCN6hQAM+5zigDr/DNvcWnhXR7a7yLmKyhSUHqGCAH9a1aKKACiiigAooooAKKKKACiuQ+Ik0kOhW7RyPGTcgZViP4W9K80+33X/P5P/39b/GuqlhXUjzXNY0+ZXPeqK8F+33X/P5P/wB/W/xo+33X/P5P/wB/W/xrX6i/5ivY+Z71RXgv227/AOfuf/v63+Ney+GmZ/DWnMzFmMCkknJPFY1sO6STuROnyo1aKK5b4iSSReDLt43ZGDx4ZWIP3x3FY04c8lHuYVJ8kHLsdTRXzZ/aF6P+X25/7/N/jR/aV7/z/XP/AH+b/GvQ/s1/zfgeb/ai/l/E+k6K+bP7Svf+f65/7/N/jSf2jef8/wBcf9/m/wAaP7Nf834B/ai/l/E+lKK+bP7RvP8An+uP+/zf40f2le/8/wBc/wDf5v8AGj+zX/N+Af2ov5fxPpOivmz+0bz/AJ/rj/v83+NJ/aN5/wA/1x/3+b/Gj+zX/N+Af2ov5fxPpSivmz+0r3/n+uf+/wA3+NH9pXv/AD/XP/f5v8aP7Nf834B/ai/l/E7D4u/8jJZf9eg/9Dauk+En/IsXX/X23/oC15Dczy3DhpZnlYDALsWI/On2t3cQRlYrmWJSc4SQqP0ryaWGcsdKlc+xxeKUchhWt2/M+mqr33/IPuf+uTfyNfOn9pXv/P8AXP8A3+b/ABo/tG8PBvbgg9jM3+Net/ZzWvN+B8c8zTXw/iGm/wDISs/+u0f/AKEK+k6+cB8pBHBHII7VP/aF5/z+3H/f5v8AGvGxOcRrtPktbz/4ByYXFKgmmr3PoivOPit93SvrL/7LXn39oXn/AD+3H/f5v8ajluZZ8edPJJjpvctj864K2LVSDjY2r49Vabhy2uei/Cn7uq/WL/2avR683+FJBGq4PeL/ANmr0iu3CfwV/XU78D/Aj/XUK8Fv/wDj/uv+ur/zNe9V4Jff8f11/wBdX/ma9fA7yPSo9T3Wz/48bf8A65r/ACqaoLL/AI8bf/rkv8qnrhe5gFFFFIAooooA8U8T/wDI0al/13avVvDP/Isab/17p/KvKPE3/Iz6l/13avVvDH/Isab/ANe6/wAq9DFfwo/10N6nwo1qKK53xxI8fhW5aN2RgycqcH7wrhhHmko9zFK7sdFRXgv227H/AC9z/wDf1v8AGj7fdf8AP5P/AN/W/wAa7fqL/mNvY+Z71XmvjD/kZJ/9xP8A0GuP+33X/P5P/wB/W/xqN5pJG3PK7t6sxJrix+TSxVJU1O2t9v8AgnZgan1Wo5vXSx7F4Q/5Fu3/AN5//QjW5Xga3lxGu1LmVVHZZCBTvt91/wA/k/8A39b/ABrooZa6VKNPm2SWxz1o+1qSn3dz1/xh/wAidq//AF6v/KvEvBv/ACOWkf8AXytXGvLiRSj3MzqwwVaQkH8KiUeW4dBsZeQy8EfjU1Mrc5KXNt5HoYLFrDUJ0mr83+Vj6BorwX7fdf8AP5P/AN/W/wAaPt91/wA/k/8A39b/ABrf6i/5jy/Y+Z71RXgv2+6/5/J/+/rf416X8O5pJtCuGkkeQi5IyzE/wr61lVwrpx5rkyp8qvc6+iiiuUyCiiigAooooAKKKKACiiigAooooAbJFHKu2RFcdcMM1H9jtf8An2h/74FTUU7sCH7Ha/8APtD/AN8Cj7Ha/wDPtD/3wKmoouwPE/EqqnibUVUBVE7YAGAK9X8M/wDIsab/ANe6fyrynxP/AMjRqX/Xdq9W8M/8ixpv/Xun8q78V/Cj/XQ3qfCjVrlPiN/yJN5/vR/+hiurrlPiN/yJN5/vR/8AoYrlw/8AFj6o4sR/Bl6M84+HcaS+M7VJEV1McnDDI+6a9q+w2f8Az6wf9+xXjHw3/wCR2tf+ucn/AKCa9vrpzBv2q9Dly5J0n6/5Ff7DZ/8APrB/37FH2Cz/AOfSD/v2KsUVw3Z38qK/2Cz/AOfSD/v2KPsNn/z6wf8AfsVYoouw5UV/sNn/AM+kH/fsUfYLP/n0g/79j/CrFFF2HKiv9hs/+fWD/v2KPsNn/wA+sH/fsVYoouwsjxn4swxQ+IrJYo0QG0BIVQP42rovhRbQTeGrppYY3Iu2GWQE/dWsD4u/8jJZf9eg/wDQ2rpPhJ/yLF1/19t/6CtcUH/tDPp8Ql/Y8Pl+Z2/2Gz/59YP+/YqG8sbQWNwRawAiNv8AlmPSr1QXv/Hhcf8AXJv5Guxt2Pl2lY+ftPAOoWgIyDMn/oQr6B+xWn/PrD/37FfP2n/8hG0/67J/6EK+iK87ALSR5mWJNS+RB9itP+fWH/v2KPsNp/z6wf8AfsVPRXoWR6nKiOKCGHPlRJHnrtUDNSUUUxhXgt//AMf91/11f+Zr3qvBb/8A4/7r/rq/8zXfgd5G9Hqe52f/AB42/wD1zX+VT1DZ/wDHjb/9c1/lU1cL3MAooopAFFFFAHinif8A5GjUv+u7V6t4Z/5FjTf+vdP5V5T4n/5GjUv+u7V6t4Z/5FjTf+vdP5V6GK/hR/rob1PhRq1znjr/AJFK6/3k/wDQhXR1znjr/kUrr/eT/wBCFcdH+JH1MofEjg/AyJJ4rt1dVZSj8MMj7pr1n7Ha/wDPtD/3wK8o8B/8jbbf7kn/AKCa9droxj/efIut8RD9jtf+faH/AL4FeceLYo08RTqkaqNicAY7V6bXmvjD/kZJ/wDcT/0Gvm87k1hlZ9V+TPSyXXEO/Z/mjqfCdtbv4dt2eCJjufkoD/Ea2/sdr/z7Q/8AfArJ8If8i3b/AO8//oRrcr0ME39Wp+i/I4cZ/vE/V/mc/wCLra3TwjqzJBErC2cghACOK8X8IEv4w0lXO5TcKCDyDXtvjD/kTtX/AOvV/wCVeJeDv+Ry0j/r5Ws8Q37SJ7uTpPB1r+f5H0F9jtf+faH/AL4FH2O1/wCfaH/vgVNRXbdnzJD9jtf+faH/AL4FSRxRxLtjRUHXCjFOoouwCiiikAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAeJ+J/+Rn1L/ru1er+Gf8AkWNN/wCvdf5V5R4m/wCRn1L/AK7tXq3hn/kWNN/691/lXoYr+FH+uhvU+FGtXKfEf/kSbz/fj/8AQxXV1i+K9Gn17w9Pp9tJHHLIyENJnHDA9vpXJRajUi33OOvFypSS7HjPhPWINB8Qw6hcpI8UaupWMAtyMdyK9E/4Wvov/Pnf/wDfC/8AxVc7/wAKn1n/AJ/rD83/APiaP+FT6z/z/WP5v/8AE16dV4WrLmlI8qksXSjyxidF/wALX0X/AJ87/wD74X/4qj/ha+i/8+d//wB8J/8AFVzv/Cp9Z/5/rH83/wDia5PXNGn0HVZNPuZI5JY1Vi0eccjPelDD4WbtF3HPE4umryVj3nQ9Yg17SotQtkkSKQsAsgAPBI7E+laNcp8OP+RJs/8Afk/9DNdXXmVYqNSUV0Z6tGTlTjJ9UFFFFZmgUUUUAeOfF3/kZLL/AK9B/wChtTPA/jjTvDOjzWd5BcySPOZAYlUjG0DuR6V1PjjwPqHifVre7tLm2iSOARESlsk7iewPrXM/8Ki1r/n/ALD83/8Aia4ZQqKo5RR9XQr4KpgoUK8zpP8Ahbeh/wDPnf8A/fCf/FVHcfFjRJbaWNbS+BdCoyi9x/vVz/8AwqLWf+f+w/N//iaZL8JtYhheVr6xIRSxAL9v+A03PEdjJ4fJ7fH+LOTtdQiguoJWVysciscegINep/8AC29D/wCfO/8A++E/+KryWHT5J544ldAZGCgnPUnFdt/wqLWf+f8AsPzf/wCJrnw7mr+zOXC4TIYp+yqfizpP+Ft6H/z53/8A3wn/AMVR/wALc0T/AJ87/wD74T/4qub/AOFRaz/z/wBh+b//ABNc/wCJ/CF74VFsbu4t5ftG7b5JPG3Gc5A9a3lUrxV2jupYLKqs1CErt+bPY/DPi6y8U/afscNxH9n27vOAGd2cYwT6V0FeXfB3prH1i/8AZ69RrqoycoJs8LMaEKGJlThsrfkgrwS+/wCP66/66v8AzNe914Jff8f11/11f+Zr08DvIxo9T3Sz/wCPG3/65r/Kp6gs/wDjxt/+ua/yqeuF7mAUUUUgCiiigDxPxP8A8jPqX/Xdq63SPHmm6fo9pZy2900kMSoxVVwSB25pmr+AtR1DWLu8iubVUmkLqGLZAPrxVP8A4Vtqn/P5Z/m3+Fem50ZwSk9jpbg0k2bn/CyNJ/59bz/vlf8A4qsrxJ400/WNDmsoILlZHKkF1UDhgex9qg/4Vtqn/P5Z/m3+FH/CttU/5/LP82/wqYxw0WmmJKmne5Q8Cf8AI223+5J/6Ca9drhvDfgq/wBG1yG+nuLZ40VgVQtnkY7iu5rnxU4zneL6GdVpvQK818Yf8jJP/uJ/6CK9KrzXxf8A8jJP/uJ/6CK+dzz/AHZeq/Jnp5L/ALw/R/mjrvCH/It2/wDvP/6Ea3Kw/CH/ACLdv/vP/wChGtyu/Bf7tT9F+Rw4z/eJ+r/MxPGHHg7V/wDr1f8AlXiPg7/kctI/6+Vr27xjz4O1f/r1f+VeI+Dv+Ry0j/r5WoxH8SJ72T/7lW+f5H0TRRRXafMBRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAHinif/kaNS/67tXq3hn/kWNN/690/lXlPif8A5GjUv+u7V6t4Z/5FjTf+vdP5V6GK/hR/rob1PhRq0UUV55gFFFFABXiHxI/5Ha6/65x/+givb68Q+JH/ACO11/1zj/8AQRXdl/8AFfoefmX8Fev+Z6J8Of8AkSbP/ek/9DNdXXKfDn/kSbP/AHpP/QzXV1z4j+LL1Z1Yf+DH0QUUUVibBRRRQAUUUUAFQXv/AB4XH/XJv5Gp6gvf+PC4/wCuTfyNJ7Cex8/af/yEbT/rsn/oQr6Ir530/wD5CNp/12T/ANCFfRFcGA2keXle0vkFeXfGL7uj/WX/ANkr1GvLvjF93R/rL/7JXViP4bPqMn/32Hz/ACYfB37usfWL/wBnr1GvLvg793WPrF/7PXqNGH/hoM4/32fy/JBXgt//AMf91/11f+Zr3qvBb/8A4/7r/rq/8zXq4HeRx0ep7pZ/8eNv/wBc1/lU1Q2f/Hjb/wDXNf5VNXC9zAKKKKQBRRRQAUUUUAFFFFABRRRQAV5r4w/5GSf/AHE/9Br0qvNfGH/IyT/7if8AoNeNnn+7L1X5M9fJf94fo/zR13hD/kW7f/ef/wBCNblYfhD/AJFu3/3n/wDQjW5XoYL/AHan6L8jhxn+8T9X+ZieMP8AkTtX/wCvV/5V4l4O/wCRy0j/AK+Vr23xh/yJ2r/9er/yrxLwd/yOWkf9fK1niP4kT3cn/wByrfP8j6IooortPmQooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigDxPxN/yM+pf9d2pkPiHWLeFIYdRuEiQbVVW4A9K9dm8P6RczvNNp1tJK53M7ICSaZ/wjOh/wDQKtf+/Yr0Fi4cqTRv7WNrNHlP/CT65/0Fbn/vuj/hJ9c/6Ct1/wB916t/wjOh/wDQKtf+/YrB8Y6Hpdl4ZuZ7awt4pVZMOiAEZYU44ilKSjy7+g1Ui3axieDtc1S98TW8F1fzzRMjko7ZBwpr06vIvAf/ACNtt/uSf+gmvXawxiSqadiKqtIK8P8AiP8A8jtd/wDXOP8A9BFe4VmXnh3R9QuWubzTbaeZgAZHQEnHSpwtZUZ8zRw4qg60OVPqeFWfiLWdPtltrTUriCBc7URsAZOTU/8Awl/iL/oM3f8A33Xs/wDwiPh7/oDWX/foUf8ACI+Hv+gNZf8AfoV2PG0Xq4fkcSwNdaKf5njH/CXeIv8AoM3f/fdJ/wAJd4i/6DN5/wB/K9o/4RHw9/0BrL/v0KP+ER8O/wDQGs/+/Qo+u0P5PyD6jX/n/M8Y/wCEv8Rf9Bm7/wC+6P8AhL/EX/QZu/8AvuvZ/wDhEfD3/QGsv+/Qo/4RHw9/0BrL/v0KPrtD+T8g+o1/5/zPGP8AhLvEX/QZvP8Av5Xp3w21K91PQbma+upbiRbkqGkOSBtXj9a4r4k6bZaZrtrFY2sVvG1sGZY1wCdzDNdZ8KP+Rauv+vtv/QVqsTySw/PFWuTheeOJ5JO9jvKgvv8AkH3P/XJv5Gp6gvf+PC4/65N/I15D2PXex8/af/x/2n/XZP8A0IV9EV876f8A8hC0/wCuyf8AoQr6IrgwG0jy8r2l8gry34xdNH+sv/slepV5d8Yvu6P9Zf8A2SurEfw2fUZN/vsPn+TE+DvTWPrF/wCz16lXl3wd+7rH1i/9nr1GjD/w0Gcf77P5fkgrwS+/4/rr/rq/8zXvdeC3/wDx/wB1/wBdX/ma9XA7yOOj1Pc7L/jxt/8Arkv8qnqCz/48bf8A65r/ACqeuF7mAUUUUgCiiigDzfWdZ1ODWryKK+nSNJSFUNwBVH+39X/6CNx/31Rr/wDyMF9/12Ndvo2jabPotnLLYwPI8SlmKAknFfI0qWIxWInCE2rN9X3Pq6tWhhqEJzgndLouxxH9v6v/ANBGf/vqj+39X/6CNx/31Xov9g6T/wBA+3/74FH9g6T/ANA+3/74Fdf9k4v/AJ+/izk/tTCf8+vwR51/b+rf9BG4/wC+qP7f1f8A6CM//fVei/2BpP8A0Drf/vgUf2DpP/QPt/8AvgUf2Ti/+fv4sP7Uwn/Pr8Eedf2/q/8A0EZ/++q47X9W1CTWJWe8mZtq8lvavdv7B0n/AKB9v/3wK8V+IltDa+M7qG3iWOMRxkKowPuiqjl9ai+atPmXbV/mehluMoV6zhThZ27LyM238U69awiG31a6jjXoqvwKl/4THxJ/0Grz/vuvSPAPhzRtQ8H2lzeaZazzs0gaSSMEnDkDmul/4Q/w5/0BbL/v0K9KGHnyqz0M6+a4SnVlCVK7Ta2R4bceKteu7eS3uNWupIZFKujPwwPY1J4O/wCRy0j/AK+Vr27/AIQ/w5/0BbL/AL9CpLfwtoNpcR3FvpNpFNG25HWMAqfUVSw07ptmUs7w/s5QhTaun2Neiiiu0+YCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigArnPHX/IpXX+8n/oQro65zx1/wAildf7yf8AoQrSj/Ej6lQ+JHC+A/8Akbbb/ck/9BNeu15F4E/5G22/3JP/AEE167W+N/ifIut8QUUUVyGQUUUUAFFQXt5Dp9lNeXLFYYULuwBOAPYVzf8Awsfwx/z+yf8Afh/8KuNKc9Yq5nOrCDtJpHV0Vyn/AAsbwx/z/P8A9+H/AMKP+FjeGP8An+f/AL8P/hV/V6v8r+4n6xR/mX3nGfFj/kYrP/r0H/obV0Xwo/5Fq6/6+2/9BWuM+IGuWGvazbXGnzGWJLfYxKFcHcT3+tdn8KP+Rbuv+vtv/QVrvrRccIkzzqMlLGNo7yoL3/jwuP8Ark38jU9QXv8Ax4XH/XJv5GvJex6z2Pn7T/8AkI2n/XZP/QhX0RXzvp//ACELT/rsn/oQr6IrgwG0jy8r2l8gry74xfd0f6y/+yV6jXl3xi+7o/1l/wDZK6sR/DZ9Rk/++w+f5MPg793WPrF/7PXqNeL/AA48S6V4eXUf7SnaLzjHsxGzZxuz0HuK7v8A4WV4W/5/5P8Avw/+FRQqRVNJs6M1wlepi5yhBtadH2R1teC3/wDx/wB1/wBdX/ma9N/4WV4W/wCf+T/vw/8AhXl91Is11PJGco7syn1BORXrZfOMnKzOCOHq0v4kWr91Y93s/wDjxt/+ua/yqauOt/iN4Yitoo3vnDIgUjyH6gfSpP8AhZXhb/n/AJP+/D/4V57qwvuhfUcV/wA+5fczraK5L/hZXhb/AJ/pP+/D/wCFH/Cy/C3/AD/Sf9+H/wAKXtYd0H1DFf8APuX3M62iuS/4WV4W/wCf+T/vw/8AhR/wsrwt/wA/8n/fh/8ACj2sO6D6hiv+fcvuZy2v/wDIwX3/AF2Nei6D/wAgCx/64r/KvJdX8SaXd6vd3EM7NHJIWU+WwyPyrstJ+Ifhq10m1gmvXWSOJVYeQ5wcfSvCyyLhiqkp6J3/ADPczLD1p4anGMW2rdPI7miuS/4WV4W/5/5P+/D/AOFH/CyvC3/P9J/34f8Awr3faw7o8P6hiv8An3L7mdbRXPaV420LWtQSxsbp5LhwSqmJl4AyeSK6GrUlLVMwqUqlJ8tSLT8wrwn4mf8AI83f/XOL/wBBFe7V4T8TP+R5u/8ArnF/6CK58V8HzPY4f/3p/wCF/mj0n4a/8iNZf78n/oZrra5L4a/8iNZf78n/AKGa62taXwL0POx/+9VP8T/MKKKK0OQKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigArm/Hf/ACKV1/vR/wDoQrpK5zx1/wAildf7yf8AoQrSj/Ej6lQ+JHC+BP8Akbbb/ck/9BNeu15F4D/5G22/3JP/AEE167W+N/ifIut8QUUUVyGQUUUUAYvi7/kUNW/69n/lXgtlZz6hew2dsoaaZgiAnGT9a968Xf8AIoat/wBez/yrxjwh/wAjhpP/AF8rXq4F8tKTX9aHkY+PNWgn1/zNL/hW/if/AJ84v+/6/wCNH/Ct/E//AD5xf9/1/wAa9vorD+0KvZG/9m0e7/r5Hh//AArjxP8A8+cX/f8AT/GvRPAGh3+g6LcW2oRLHK9wZFCuG42qO30NdZRWdXF1KseWVjWjg6dKXNG4VBff8g+5/wCuTfyNT1Be/wDHhcf9cm/ka5HsdT2Pn7T/APkIWn/XZP8A0IV9EV876f8A8hG0/wCuyf8AoQr6IrgwG0jy8r2l8grhPiP4Z1TxENO/s2BJfI8zfukC4ztx1+hru6K7pwU48rPcw2Ilh6qqw3R4T/wrPxT/AM+UX/gQn+NH/Cs/FP8Az5Q/+BCf417tRWH1SHmer/b+K7R+5/5nhP8AwrPxT/z5Q/8AgQn+NVTG0LGJxh4ztYe44NfQFeC3/wDx/wB1/wBdX/ma9PLaUablbyMK2Y1cZZVEtOxIPhv4nlHmJZxFX+YHz16H8aP+FZ+Kf+fKH/wIT/GvcLP/AI8bf/rmv8qmrzXhYXN/7fxS0svuf+Z4T/wrPxT/AM+UX/gQn+NH/CtPFP8Az5Rf+BCf417tRS+qQ8w/1gxXaP3P/M8J/wCFZ+Kf+fKH/wACE/xo/wCFZ+Kf+fKH/wACE/xr3aij6rDzD+38V2j9z/zPnG58N6paXMlvNCgkjbawEgODWnb/AA78S3VtHcQ2kRjkUMpM6jg/jXS6/wD8jBff9djXoug/8gCx/wCuK/yrycDUdevOnPaP+Z6uNzKtQoQqRSu/8vU8a/4Vn4p/58of/AhP8ap6r4I17RdPkvr62jS3jIDMsyseTgcD3NfQVcl8Sv8AkRr3/fj/APQxXpzw0IxbRw4bO8TVrQpySs2ls/8AM82+Gn/I82f/AFzl/wDQDXu1eE/DP/kebT/rnL/6Ca92q8J8HzMM/wD96X+Ffmwrwn4l/wDI83n/AFzi/wDQBXu1eE/Ez/kebv8A65xf+gijFfB8w4f/AN6f+F/mj0n4af8AIjWf+/J/6Ga62uS+Gv8AyI1l/vyf+hmutrWl8C9Dzsf/AL1U/wAT/MKKKK0OQKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigArnPHX/IpXX+8n/oQro65vx3/AMildf70f/oQrSj/ABI+pUPiRw3gP/kbbb/ck/8AQTXrteEadqNzpV6t3aOEmUEAlQeoweDW1/wnniD/AJ+o/wDvytd2Iw86k+aJtUpuTuj12ivIv+E88Qf8/Uf/AH5Wj/hO/EH/AD9R/wDflf8ACsPqVTyI9jI9doryL/hO/EH/AD9R/wDflf8ACj/hPPEH/P1H/wB+Vo+pVPIPYyPQ/F3/ACKGrf8AXs/8q8Y8If8AI4aT/wBfK1u3vjDWtQsprO5uI2hmQo4ESjIPvXPwMdMuEvrX5biA742PIBHsa7cPSlTpyg92efi8FUlNVVa0f+HPoSivEP8AhZHif/n8i/78L/hR/wALI8T/APP5F/34X/CuX+z6vdGX9pUez/r5nt9FeH/8LH8T/wDP5F/34T/Cj/hY/if/AJ/Iv+/C/wCFH9n1e6D+0qPZ/wBfM9wqC9/48Lj/AK5N/I14v/wsjxP/AM/kX/fhf8Ka/wARPEsqNG93EVcbT+4XofwpSy+rZ6oHmNK2z/r5mRp//IRtP+uyf+hCvoivnKORoZFkQ4ZCGU+45Fbv/CyPE/8Az+Rf9+F/wrycpw06yly9LHFg8TCgnzdT3CivEP8AhZHif/n8i/78L/hSf8LH8T/8/kX/AH4T/CvX/s+r3R2/2lR7P+vme4UVw/w88San4g/tH+0Zlk8ny9m2MLjO7PT6Cu4rlq03Tk4S3OylUVWCnHZhXgt//wAf91/11f8Ama96rwS+/wCP66/66v8AzNdeB3kddHqe62f/AB42/wD1zX+VTVBZf8eNv/1yX+VT1wvcwCisLxVqV1penRTWjhHaUKSVB4wT3+lcl/wl+tf8/Cf9+lrzcTmlHD1PZzTv5f8ADnoYbLa2Ip+0g1b+vI9KorzX/hMNa/5+I/8Av0tH/CYa1/z8R/8Afpa5/wC3MN2f3L/M3/sXEd197/yKev8A/IwX3/XY16LoP/IAsf8Ariv8q8uubiS7uZLiYgySNuYgYya9R0D/AJAFj/1xX+VceTSU8TUkuv8AmdebxcMNTi+n+Ro1yXxK/wCRGvf9+P8A9DFdbXJfEv8A5Ea8/wB+P/0MV9DV+B+h5GA/3qn/AIl+Z5t8M/8AkebT/rnL/wCgmvdq+aNK1W70XUEvrGRUuEBCsyhhgjB4NdD/AMLM8U/8/sP/AIDp/hXJQrxpxsz6PNMrrYqsqlNq1ra/PyPdq8J+Jn/I83f/AFzi/wDQRR/wszxT/wA/sP8A4Dp/hXParqt3rWoPfX0ivcOAGZVCjAGBwKK9eM42QZXldbC1nUqNWtbT5eR7V8Nf+RGsv9+T/wBDNdbXJfDT/kRrP/fk/wDQzXW110vgXofOY/8A3qp/if5hRRRWhyBRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFVdQ0+21Sze0u0LwuQSoYjocjkVaopptO6A5v8A4QTw/wD8+j/9/n/xpf8AhBfD/wDz5v8A9/n/AMa6Oir9tU/mZXPLuc5/wgvh/wD583/7/P8A40n/AAgnh/8A59H/AO/z/wCNdJRR7ap/Mw55dznP+EF8P/8APo//AH+f/Gj/AIQXw/8A8+b/APf5/wDGujoo9tU/mYc8u5xmueDtEstDvbmC1ZZYoWZD5rHBA+tcBotnBqGtWdncqXgmlCOoJGR9RXrvib/kWNS/693/AJV5T4Y/5GjTf+u613YacnTk2zWHvQdz0D/hXPhj/nxf/v8Av/jR/wAK58Mf8+L/APf9/wDGurorj+sVf5n9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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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280 |
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|
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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281 |
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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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282 |
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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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283 |
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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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284 |
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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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285 |
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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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286 |
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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?
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1
|
integer
|
Subway Connections
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287 |
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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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288 |
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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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289 |
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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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290 |
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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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291 |
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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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292 |
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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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293 |
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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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294 |
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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
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integer
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Subway Connections
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295 |
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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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296 |
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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
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integer
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Subway Connections
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297 |
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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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298 |
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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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299 |
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UAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQB//Z
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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 B to D.
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1
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integer
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Subway Connections
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