Problem C: Bitset I - Bit Mask

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Time Limit $5$ 秒/Second(s) Memory Limit $512$ 兆字节/Megabyte(s)
提交总数 $38$ 正确数量 $22$
裁判形式 标准裁判/Standard Judge 我的状态 尚未尝试
难度 分类标签 STL

Bit Mask

A state with nn flags of ON or OFF can be represented by a sequence of bits where 0,1,...,n10,1,...,n−1 th flag corresponds to 1 (ON) or 0 (OFF). The state can be managed by the corresponding decimal integer, because the sequence of bits is a binary representation where each bit is 0 or 1.

On the other hand, a mask is a special bit sequence which can be used to set specified bits of a given bit sequence to ON/OFF. It can also be used to extract/exclude a bit sequence based on a specified pattern.

Given a sequence of bits with 64 flags which represent a state, perform the following operations using a set of pre-defined masks. Note that each flag of the bits is initialized by OFF.

  • test(i): Print 1 if ii-th flag is ON, otherwise 0
  • set(m): Set flags specified by mask mm to ON
  • clear(m): Set flags specified by mask mm to OFF
  • flip(m): Inverse flags specified by mask mm
  • all(m): Print 1 if all flags specified by mask mm are ON, otherwise 0
  • any(m): Print 1 if at least one flag specified by mask mm is ON, otherwise 0
  • none(m): Print 1 if all flags specified by mask mm are OFF, otherwise 0
  • count(m): Print the number of flags specifed by mask mm with ON
  • val(m): Print the decimal value of the state specified by mask m


The input is given in the following format.

nn mask0mask0 mask1mask1 : maskn1maskn−1 qq query1query1 query2query2 : queryqqueryq 

nn represents the number of masks. maskimaski represents state of ii-th mask and is given in the following format:

kk b0b0 b1b1 ... bkbk 

kk is the number of ON in the bits. The following kk integers bjbj show that bjbj-th bit is ON.

queryiqueryi represents ii-th query and is given in the following format:

0 ii 

or

1 mm 

or

2 mm 

or

3 mm 

or

4 mm 

or

5 mm 

or

6 mm 

or

7 mm 

or

8 mm 

The first digit 01,...,8 represents the operation test(i), set(m), clear(m), flip(m), all(m), any(m), none(m), count(m) or val(m) respectively.


Output

Print the result in a line for each test, all, any, none, count and val operation.


3
3 0 1 3
1 3
3 0 1 2
8
1 0
2 1
3 1
4 2
5 2
6 2
7 2
8 2
0
1
0
2
3

  • 1n101≤n≤10
  • 1k641≤k≤64
  • 1q200,0001≤q≤200,000
  • 0i<640≤i<64
  • 0m<n0≤m<n



AOJ