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Search: id:A156954
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| A156954 |
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Integers N such that by inserting + or - or * or / or ^ between each of their digits, without any grouping parentheses, you can get N (the ambiguous a^b^c is avoided) |
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+0
2
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| 736, 2592, 11664, 15617, 15618, 15622, 15624, 15632, 15642, 15645, 15656, 15662, 15667, 15698, 17536, 27639, 32785, 39363, 39369, 45947, 46633, 46644, 46648, 46655, 46660, 46663, 117635, 117638, 117639, 117642, 117643, 117647, 117650
(list; graph; listen)
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OFFSET
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1,1
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COMMENT
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736 = 7+3^6
2592 = 2^5*9^2
11664 = 1*1*6^6/4
15617 = 1*5^6-1-7
15618 = 1*5^6+1-8
15622 = 1+5^6-2*2
15624 = 1+5^6+2-4
15632 = 1+5^6+3*2
15642 = 1+5^6+4^2
15645 = 1*5^6+4*5
15656 = 1+5*6+5^6
15662 = 1+5^6+6^2
15667 = 1*5^6+6*7
15698 = 1+5^6+9*8
17536 = 1*7^5+3^6
27639 = 2^7*6^3-9
32785 = 3+2*7+8^5
39363 = 3^9/3*6-3
39369 = 3+9^3*6*9
45947 = 4*5+9^4*7
46633 = 4+6^6-3^3
46644 = 4+6^6-4*4
46648 = 4*6^6/4-8
46655 = 4+6*6^5-5
46660 = 4+6^6*6^0
46663 = 4+6+6^6-3
117635 = 1*1+7^6-3*5
117638 = 1*1*7^6-3-8
117639 = 1+1+7^6-3-9
117642 = 1*1+7^6-4*2
117643 = 1*1+7^6-4-3
117647 = 1*1+7^6+4-7
117650 = 1*1*7^6+5^0
117652 = 1*1*7^6+5-2
117653 = 1+1+7^6+5-3
117662 = 1*1+7^6+6*2
117695 = 1*1+7^6+9*5
156250 = 1*5^6*2*5+0
156251 = 1*5^6*2*5+1
156252 = 1*5^6*2*5+2
156253 = 1*5^6*2*5+3
156254 = 1*5^6*2*5+4
156255 = 1*5^6*2*5+5
156256 = 1*5^6*2*5+6
156257 = 1*5^6*2*5+7
156258 = 1*5^6*2*5+8
156259 = 1*5^6*2*5+9
186622 = 1*8*6^6/2-2
186624 = 1*8*6^6*2/4
262149 = 2*6/2-1+4^9
279867 = 2-7*9-8+6^7
295245 = 2*9^5*2/4*5
390658 = 3*9+0+6+5^8
437564 = 4^3+7*5^6*4
589864 = 5*8+9*8^6/4
824577 = 8+2+4^5+7^7
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CROSSREFS
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Adjacent sequences: A156951 A156952 A156953 this_sequence A156955 A156956 A156957
Sequence in context: A121342 A067866 A157198 this_sequence A004078 A043633 A077723
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KEYWORD
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base,nonn
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AUTHOR
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Jean-Marc Falcoz (jeanmarcfalcoz(AT)vtxnet.ch), Feb 19 2009
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