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\$\begingroup\$ haha, nice one! \$\endgroup\$

Maltysen
– Maltysen

2017-01-18 02:37:08 +00:00
Commented Jan 18, 2017 at 2:37
\$\begingroup\$ also, shorter: lambda n:range(0,(n-8582)*20,n-8582) \$\endgroup\$

Maltysen
– Maltysen

2017-01-18 02:40:16 +00:00
Commented Jan 18, 2017 at 2:40
\$\begingroup\$ @Maltysen Spec said program, so I went with that. I'll ask. \$\endgroup\$

xnor
– xnor

2017-01-18 02:40:59 +00:00
Commented Jan 18, 2017 at 2:40
2

\$\begingroup\$ Good idea, but I don't think the range 21016-21999 consists entirely of reciprocals. For example, A21021 is 1, 33, 727, 13365, 221431, 3428733, ..., not the decimal digits of 1/17. I haven't checked to see which sequences are reciprocals and which ones aren't. \$\endgroup\$

Mitchell Spector
– Mitchell Spector

2017-01-18 08:32:51 +00:00
Commented Jan 18, 2017 at 8:32
1

\$\begingroup\$ @xnor However many matches you get, you can combine it with my answer to add another 252 to the count: if the input is not in the range 21016-21999, output 20 0's. (None of my 252 sequences lie in that range.) \$\endgroup\$

Mitchell Spector
– Mitchell Spector

2017-01-18 08:46:08 +00:00
Commented Jan 18, 2017 at 8:46

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