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- [1,2,2,/,2]
- [1,8,3,/,3]
- [2,4,4,/,4]
- [3,0,5,/,5]
- [3,6,6,/,6]
- [4,2,7,/,7]
- [4,8,8,/,8]
- [5,4,9,/,9]
- [7,+,9,*,6]
- [5,+,8,*,7]
- [5,+,7,*,8]
- [7,+,6,*,9]
- [5,1,+,1,0]
- [5,0,+,1,1]
- [4,9,+,1,2]
- [4,8,+,1,3]
- [4,7,+,1,4]
- [4,6,+,1,5]
- [4,5,+,1,6]
- [4,4,+,1,7]
- [4,3,+,1,8]
- [4,2,+,1,9]
- [4,1,+,2,0]
- [4,0,+,2,1]
- [3,9,+,2,2]
- [3,8,+,2,3]
- [3,7,+,2,4]
- [3,6,+,2,5]
- [3,5,+,2,6]
- [3,4,+,2,7]
- [3,3,+,2,8]
- [3,2,+,2,9]
- [3,1,+,3,0]
- [3,0,+,3,1]
- [2,9,+,3,2]
- [2,8,+,3,3]
- [2,7,+,3,4]
- [2,6,+,3,5]
- [2,5,+,3,6]
- [2,4,+,3,7]
- [2,3,+,3,8]
- [2,2,+,3,9]
- [2,1,+,4,0]
- [2,0,+,4,1]
- [1,9,+,4,2]
- [1,8,+,4,3]
- [1,7,+,4,4]
- [1,6,+,4,5]
- [1,5,+,4,6]
- [1,4,+,4,7]
- [1,3,+,4,8]
- [1,2,+,4,9]
- [1,1,+,5,0]
- [1,0,+,5,1]
- [8,*,7,+,5]
- [7,*,8,+,5]
- [9,*,6,+,7]
- [6,*,9,+,7]
- [7,1,-,1,0]
- [7,2,-,1,1]
- [7,3,-,1,2]
- [7,4,-,1,3]
- [7,5,-,1,4]
- [7,6,-,1,5]
- [7,7,-,1,6]
- [7,8,-,1,7]
- [7,9,-,1,8]
- [8,0,-,1,9]
- [8,1,-,2,0]
- [8,2,-,2,1]
- [8,3,-,2,2]
- [8,4,-,2,3]
- [8,5,-,2,4]
- [8,6,-,2,5]
- [8,7,-,2,6]
- [8,8,-,2,7]
- [8,9,-,2,8]
- [9,0,-,2,9]
- [9,1,-,3,0]
- [9,2,-,3,1]
- [9,3,-,3,2]
- [9,4,-,3,3]
- [9,5,-,3,4]
- [9,6,-,3,5]
- [9,7,-,3,6]
- [9,8,-,3,7]
- [9,9,-,3,8]
- [9,*,7,-,2]
- [7,*,9,-,2]
- [8,*,8,-,3]
- [size=90,time=0]
- 90= searching...
- 89-[1,2,2,/,2]=10.4287-max(none,-1)+sec(0)
- 88-[1,8,3,/,3]=6.59461-max([1,2,2,/,2],10.4287)+sec(0)
- 87-[2,4,4,/,4]=10.7119-max([1,2,2,/,2],10.4287)+sec(0)
- 86-[3,0,5,/,5]=5.50067-max([2,4,4,/,4],10.7119)+sec(0)
- 85-[3,6,6,/,6]=6.05748-max([2,4,4,/,4],10.7119)+sec(0)
- 84-[4,2,7,/,7]=6.74504-max([2,4,4,/,4],10.7119)+sec(0)
- 83-[4,8,8,/,8]=8.53621-max([2,4,4,/,4],10.7119)+sec(0)
- 82-[5,4,9,/,9]=5.59709-max([2,4,4,/,4],10.7119)+sec(0)
- 81-[7,+,9,*,6]=4.04389-max([2,4,4,/,4],10.7119)+sec(0)
- 80-[5,+,8,*,7]=4.11917-max([2,4,4,/,4],10.7119)+sec(0)
- 79-[5,+,7,*,8]=4.16906-max([2,4,4,/,4],10.7119)+sec(0)
- 78-[7,+,6,*,9]=4.06747-max([2,4,4,/,4],10.7119)+sec(0)
- 77-[5,1,+,1,0]=6.85984-max([2,4,4,/,4],10.7119)+sec(0)
- 76-[5,0,+,1,1]=7.03651-max([2,4,4,/,4],10.7119)+sec(0)
- 75-[4,9,+,1,2]=4.96353-max([2,4,4,/,4],10.7119)+sec(0)
- 74-[4,8,+,1,3]=4.95153-max([2,4,4,/,4],10.7119)+sec(0)
- 73-[4,7,+,1,4]=6.52336-max([2,4,4,/,4],10.7119)+sec(0)
- 72-[4,6,+,1,5]=4.54454-max([2,4,4,/,4],10.7119)+sec(0)
- 71-[4,5,+,1,6]=4.53615-max([2,4,4,/,4],10.7119)+sec(0)
- 70-[4,4,+,1,7]=6.56123-max([2,4,4,/,4],10.7119)+sec(0)
- 69-[4,3,+,1,8]=5.00547-max([2,4,4,/,4],10.7119)+sec(0)
- 68-[4,2,+,1,9]=4.92203-max([2,4,4,/,4],10.7119)+sec(0)
- 67-[4,1,+,2,0]=4.64977-max([2,4,4,/,4],10.7119)+sec(0)
- 66-[4,0,+,2,1]=4.69421-max([2,4,4,/,4],10.7119)+sec(0)
- 65-[3,9,+,2,2]=7.44574-max([2,4,4,/,4],10.7119)+sec(0)
- 64-[3,8,+,2,3]=7.31532-max([2,4,4,/,4],10.7119)+sec(0)
- 63-[3,7,+,2,4]=4.88626-max([2,4,4,/,4],10.7119)+sec(0)
- 62-[3,6,+,2,5]=4.74002-max([2,4,4,/,4],10.7119)+sec(0)
- 61-[3,5,+,2,6]=4.75386-max([2,4,4,/,4],10.7119)+sec(0)
- 60-[3,4,+,2,7]=4.99332-max([2,4,4,/,4],10.7119)+sec(0)
- 59-[3,3,+,2,8]=7.31745-max([2,4,4,/,4],10.7119)+sec(0)
- 58-[3,2,+,2,9]=7.59024-max([2,4,4,/,4],10.7119)+sec(0)
- 57-[3,1,+,3,0]=6.00611-max([2,4,4,/,4],10.7119)+sec(0)
- 56-[3,0,+,3,1]=6.07822-max([2,4,4,/,4],10.7119)+sec(0)
- 55-[2,9,+,3,2]=7.67858-max([2,4,4,/,4],10.7119)+sec(0)
- 54-[2,8,+,3,3]=7.03557-max([2,4,4,/,4],10.7119)+sec(0)
- 53-[2,7,+,3,4]=4.81636-max([2,4,4,/,4],10.7119)+sec(0)
- 52-[2,6,+,3,5]=4.74888-max([2,4,4,/,4],10.7119)+sec(0)
- 51-[2,5,+,3,6]=4.76271-max([2,4,4,/,4],10.7119)+sec(1)
- 50-[2,4,+,3,7]=4.92343-max([2,4,4,/,4],10.7119)+sec(0)
- 49-[2,3,+,3,8]=7.11164-max([2,4,4,/,4],10.7119)+sec(0)
- 48-[2,2,+,3,9]=7.79232-max([2,4,4,/,4],10.7119)+sec(0)
- 47-[2,1,+,4,0]=4.45816-max([2,4,4,/,4],10.7119)+sec(0)
- 46-[2,0,+,4,1]=4.5121-max([2,4,4,/,4],10.7119)+sec(0)
- 45-[1,9,+,4,2]=4.87464-max([2,4,4,/,4],10.7119)+sec(0)
- 44-[1,8,+,4,3]=4.84586-max([2,4,4,/,4],10.7119)+sec(0)
- 43-[1,7,+,4,4]=6.58057-max([2,4,4,/,4],10.7119)+sec(0)
- 42-[1,6,+,4,5]=4.44393-max([2,4,4,/,4],10.7119)+sec(0)
- 41-[1,5,+,4,6]=4.43554-max([2,4,4,/,4],10.7119)+sec(0)
- 40-[1,4,+,4,7]=6.63478-max([2,4,4,/,4],10.7119)+sec(0)
- 39-[1,3,+,4,8]=4.93042-max([2,4,4,/,4],10.7119)+sec(0)
- 38-[1,2,+,4,9]=4.87758-max([2,4,4,/,4],10.7119)+sec(0)
- 37-[1,1,+,5,0]=7.02306-max([2,4,4,/,4],10.7119)+sec(0)
- 36-[1,0,+,5,1]=7.27758-max([2,4,4,/,4],10.7119)+sec(0)
- 35-[8,*,7,+,5]=4.18261-max([2,4,4,/,4],10.7119)+sec(0)
- 34-[7,*,8,+,5]=4.16221-max([2,4,4,/,4],10.7119)+sec(0)
- 33-[9,*,6,+,7]=4.04959-max([2,4,4,/,4],10.7119)+sec(0)
- 32-[6,*,9,+,7]=3.98156-max([2,4,4,/,4],10.7119)+sec(0)
- 31-[7,1,-,1,0]=6.46351-max([2,4,4,/,4],10.7119)+sec(0)
- 30-[7,2,-,1,1]=7.4475-max([2,4,4,/,4],10.7119)+sec(0)
- 29-[7,3,-,1,2]=4.96425-max([2,4,4,/,4],10.7119)+sec(0)
- 28-[7,4,-,1,3]=4.86515-max([2,4,4,/,4],10.7119)+sec(0)
- 27-[7,5,-,1,4]=4.89282-max([2,4,4,/,4],10.7119)+sec(0)
- 26-[7,6,-,1,5]=4.65841-max([2,4,4,/,4],10.7119)+sec(0)
- 25-[7,7,-,1,6]=6.71788-max([2,4,4,/,4],10.7119)+sec(0)
- 24-[7,8,-,1,7]=6.77419-max([2,4,4,/,4],10.7119)+sec(0)
- 23-[7,9,-,1,8]=4.82423-max([2,4,4,/,4],10.7119)+sec(0)
- 22-[8,0,-,1,9]=4.59566-max([2,4,4,/,4],10.7119)+sec(0)
- 21-[8,1,-,2,0]=4.57902-max([2,4,4,/,4],10.7119)+sec(1)
- 20-[8,2,-,2,1]=7.49373-max([2,4,4,/,4],10.7119)+sec(0)
- 19-[8,3,-,2,2]=7.1912-max([2,4,4,/,4],10.7119)+sec(0)
- 18-[8,4,-,2,3]=4.97579-max([2,4,4,/,4],10.7119)+sec(0)
- 17-[8,5,-,2,4]=4.85407-max([2,4,4,/,4],10.7119)+sec(0)
- 16-[8,6,-,2,5]=4.58347-max([2,4,4,/,4],10.7119)+sec(0)
- 15-[8,7,-,2,6]=4.88332-max([2,4,4,/,4],10.7119)+sec(0)
- 14-[8,8,-,2,7]=6.52143-max([2,4,4,/,4],10.7119)+sec(0)
- 13-[8,9,-,2,8]=6.12641-max([2,4,4,/,4],10.7119)+sec(0)
- 12-[9,0,-,2,9]=6.34811-max([2,4,4,/,4],10.7119)+sec(0)
- 11-[9,1,-,3,0]=4.4906-max([2,4,4,/,4],10.7119)+sec(0)
- 10-[9,2,-,3,1]=4.84099-max([2,4,4,/,4],10.7119)+sec(0)
- 9-[9,3,-,3,2]=6.94108-max([2,4,4,/,4],10.7119)+sec(0)
- 8-[9,4,-,3,3]=6.85568-max([2,4,4,/,4],10.7119)+sec(0)
- 7-[9,5,-,3,4]=4.76536-max([2,4,4,/,4],10.7119)+sec(0)
- 6-[9,6,-,3,5]=4.54632-max([2,4,4,/,4],10.7119)+sec(0)
- 5-[9,7,-,3,6]=4.76753-max([2,4,4,/,4],10.7119)+sec(0)
- 4-[9,8,-,3,7]=4.77745-max([2,4,4,/,4],10.7119)+sec(0)
- 3-[9,9,-,3,8]=6.196-max([2,4,4,/,4],10.7119)+sec(0)
- 2-[9,*,7,-,2]=4.21798-max([2,4,4,/,4],10.7119)+sec(0)
- 1-[7,*,9,-,2]=4.13454-max([2,4,4,/,4],10.7119)+sec(0)
- 0-[8,*,8,-,3]=5.66567-max([2,4,4,/,4],10.7119)+sec(0)
- Play: 244/4
- Answ: !---!
- state([],[[2],[0,1,2,3,5,6,7,8,9,+,-,*,(,)],[0,1,2,3,5,6,7,8,9,+,-,*,(,)],[0,1,2,3,5,6,7,8,9,+,-,*,(,)],[4]])
- reduced=1
- Solved: 27+34
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