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<DIV class=3Dmodbox id=3Dm_blog>
<DIV class=3Dtit>USACO 3.2.2 Stringsobits =CC=E2=BD=E2</DIV>
<DIV class=3Ddate>2008=C4=EA02=D4=C202=C8=D5 =D0=C7=C6=DA=C1=F9 =
13:26</DIV>
<TABLE style=3D"TABLE-LAYOUT: fixed">
  <TBODY>
  <TR>
    <TD>
      <DIV class=3Dcnt>
      <H2>USACO 3.2.2 Stringsobits</H2>
      <DIV class=3Dt_msgfont>Stringsobits<BR>Kim Schrijvers <BR>Consider =
an=20
      ordered set S of strings of N (1 &lt;=3D N &lt;=3D 31) bits. Bits, =
of course,=20
      are either 0 or 1. <BR><BR>This set of strings is interesting =
because it=20
      is ordered and contains all possible strings of length N that have =
L (1=20
      &lt;=3D L &lt;=3D N) or fewer bits that are `1'. <BR><BR>Your task =
is to read=20
      a number I (1 &lt;=3D I &lt;=3D sizeof(S)) from the input and =
print the Ith=20
      element of the ordered set for N bits with no more than L bits =
that are=20
      `1'. <BR><BR>PROGRAM NAME: kimbits<BR>INPUT FORMAT<BR>A single =
line with=20
      three space separated integers: N, L, and I. <BR>SAMPLE INPUT =
(file=20
      kimbits.in) <BR>5 3 19<BR><BR>OUTPUT FORMAT<BR>A single line =
containing=20
      the integer that represents the Ith element from the order set, as =

      described. <BR>SAMPLE OUTPUT (file=20
      =
kimbits.out)<BR>10011<BR><BR><BR><BR>Stringsobits<BR><BR>01=B4=AE<BR>Kim =

      Schrijvers <BR><BR>=D2=EB by=20
      =
!Starliu<BR>=A1=A1<BR><BR>=BF=BC=C2=C7=C5=C5=BA=C3=D0=F2=B5=C4N(N&lt;=3D3=
1)=CE=BB=B6=FE=BD=F8=D6=C6=CA=FD=A1=A3<BR><BR>=C4=E3=BB=E1=B7=A2=CF=D6=A3=
=AC=D5=E2=BA=DC=D3=D0=C8=A4=A1=A3=D2=F2=CE=AA=CB=FB=C3=C7=CA=C7=C5=C5=C1=D0=
=BA=C3=B5=C4=A3=AC=B6=F8=C7=D2=B0=FC=BA=AC=CB=F9=D3=D0=BF=C9=C4=DC=B5=C4=B3=
=A4=B6=C8=CE=AAN=C7=D2=BA=AC=D3=D01=B5=C4=B8=F6=CA=FD=D0=A1=D3=DA=B5=C8=D3=
=DAL(L&lt;=3DN)=B5=C4=CA=FD=A1=A3<BR><BR>=C4=E3=B5=C4=C8=CE=CE=F1=CA=C7=CA=
=E4=B3=F6=B5=DAI=A3=A81&lt;=3DI&lt;=3D=B3=A4=B6=C8=CE=AAN=B5=C4=B6=FE=BD=F8=
=D6=C6=CA=FD=B5=C4=B8=F6=CA=FD=A3=A9=B4=F3=B5=C4=A3=AC=B3=A4=B6=C8=CE=AAN=
=A3=AC=C7=D2=BA=AC=D3=D01=B5=C4=B8=F6=CA=FD=D0=A1=D3=DA=B5=C8=D3=DAL=B5=C4=
=C4=C7=B8=F6=B6=FE=BD=F8=D6=C6=CA=FD=A1=A3<BR><BR>PROGRAM=20
      NAME: kimbits<BR>INPUT =
FORMAT<BR>=B9=B2=D2=BB=D0=D0=A3=AC=D3=C3=BF=D5=B8=F1=B7=D6=BF=AA=B5=C4=C8=
=FD=B8=F6=D5=FB=CA=FDN=A3=ACL=A3=ACI=A1=A3<BR><BR>SAMPLE INPUT=20
      (file kimbits.in) <BR>5&nbsp;&nbsp; 3&nbsp;&nbsp; 19<BR>OUTPUT=20
      =
FORMAT<BR>=B9=B2=D2=BB=D0=D0=A3=AC=CA=E4=B3=F6=C2=FA=D7=E3=CC=F5=BC=FE=B5=
=C4=B5=DAI=B4=F3=B5=C4=B6=FE=BD=F8=D6=C6=CA=FD=A1=A3<BR><BR>SAMPLE =
OUTPUT (file=20
      kimbits.out)<BR>10011</DIV>
      <HR>

      <P><STRONG>USACO 3.2.2 =
Stringsobits<BR>=CC=E1=BD=BB=B4=CE=CA=FD:1=B4=CE</STRONG></P>
      =
<P><STRONG>=D3=C3=BF=B5=CD=D0=D5=B9=BF=AA=D7=F6,=CD=A8=B9=FD=C5=D0=B6=C1=D2=
=BB=B8=F6=CA=FD=CA=C7=B5=DA=BC=B8=B4=F3=B5=C4=C4=E6=D4=CB=CB=E3=BF=C9=D2=D4=
=B5=C3=B3=F6<BR>=C8=E7=B9=FB=CA=FD=B5=C4=B3=A4=B6=C8=CA=C7=D2=D4=D5=E2=D2=
=BB=CE=BB=B5=BD=C4=A9=CE=B2,=C9=E8=D2=AA=C7=F3=B5=DAx=B4=F3=B5=C4=CA=FD,<=
BR>1,=C8=E7=B9=FB=BA=F3=C3=E6=B5=C4=CA=FD=B1=C8x=B6=E0,=B8=C3=CE=BB=CE=AA=
0<BR>2,=C8=E7=B9=FB=BA=F3=C3=E6=B5=C4=CA=FD=B1=C8x=C9=D9,=B8=C3=CE=BB=CE=AA=
1<BR>3.=C8=E7=B9=FB=BA=F3=C3=E6=B5=C4=CA=FD=D3=EBx=CF=E0=B5=C8,=B8=C3=CE=BB=
=CE=AA1,=BA=F3=C3=E6=CE=BB=B6=BC=CE=AA0.</STRONG></P>
      <P><STRONG>{<BR>TASK:kimbits<BR>LANG:PASCAL<BR>}<BR>program=20
      kimbits;<BR>var<BR>&nbsp;&nbsp;&nbsp; cantor:array[0..31,0..31] of =

      qword;<BR>&nbsp;&nbsp;&nbsp; n,l:integer;<BR>&nbsp;&nbsp;&nbsp;=20
      r:qword;<BR>procedure init;<BR>var<BR>&nbsp;&nbsp;&nbsp;=20
      i,j:integer;<BR>begin<BR>&nbsp;&nbsp;&nbsp;=20
      assign(input,'kimbits.in');reset(input);<BR>&nbsp;&nbsp;&nbsp;=20
      readln(n,l,r);<BR>&nbsp;&nbsp;&nbsp;=20
      fillchar(cantor,sizeof(cantor),0);<BR>&nbsp;&nbsp;&nbsp; for =
i:=3D0 to 31=20
      do<BR>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;=20
      =
begin<BR>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbs=
p;=20
      =
cantor[i,0]:=3D1;<BR>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbs=
p;&nbsp;&nbsp;=20
      cantor[i,i]:=3D1;<BR>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;=20
      end;<BR>&nbsp;&nbsp;&nbsp; for i:=3D1 to 31=20
      do<BR>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; for j:=3D1 to 31=20
      =
do<BR>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; =

      =
cantor[i,j]:=3Dcantor[i-1,j]+cantor[i-1,j-1];<BR>&nbsp;&nbsp;&nbsp;=20
      close(input);<BR>end;<BR>procedure =
work;<BR>var<BR>&nbsp;&nbsp;&nbsp;=20
      i,j:integer;<BR>&nbsp;&nbsp;&nbsp; =
sum:qword;<BR>&nbsp;&nbsp;&nbsp;=20
      ans:array[0..31] of integer;<BR>begin<BR>&nbsp;&nbsp;&nbsp;=20
      =
assign(output,'kimbits.out');rewrite(output);<BR>&nbsp;&nbsp;&nbsp;=20
      fillchar(ans,sizeof(ans),0);<BR>&nbsp;&nbsp;&nbsp;=20
      dec(r);<BR>&nbsp;&nbsp;&nbsp; while ans[0]&lt; n=20
      do<BR>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;=20
      =
begin<BR>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbs=
p;=20
      =
sum:=3D0;<BR>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;=
&nbsp;=20
      for i:=3D0 to l do=20
      =
inc(sum,cantor[n-ans[0]-1,i]);<BR>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nb=
sp;&nbsp;&nbsp;&nbsp;&nbsp;=20
      if sum&gt;r=20
      =
then<BR>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp=
;&nbsp;&nbsp;&nbsp;&nbsp;=20
      =
begin<BR>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbs=
p;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;=20
      =
inc(ans[0]);<BR>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nb=
sp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;=20
      =
ans[ans[0]]:=3D0;<BR>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbs=
p;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;=20
      =
end;<BR>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp=
;=20
      if sum&lt;r=20
      =
then<BR>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp=
;&nbsp;&nbsp;&nbsp;&nbsp;=20
      =
begin<BR>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbs=
p;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;=20
      =
inc(ans[0]);<BR>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nb=
sp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;=20
      =
ans[ans[0]]:=3D1;<BR>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbs=
p;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;=20
      =
dec(l);<BR>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&n=
bsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;=20
      =
dec(r,sum);<BR>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbs=
p;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;=20
      =
end;<BR>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp=
;=20
      if sum=3Dr=20
      =
then<BR>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp=
;&nbsp;&nbsp;&nbsp;&nbsp;=20
      =
begin<BR>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbs=
p;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;=20
      =
inc(ans[0]);<BR>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nb=
sp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;=20
      =
ans[ans[0]]:=3D1;<BR>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbs=
p;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;=20
      =
dec(r,sum);<BR>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbs=
p;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;=20
      =
break;<BR>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nb=
sp;&nbsp;&nbsp;&nbsp;&nbsp;=20
      end;<BR>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;=20
      end;<BR>&nbsp;&nbsp;&nbsp; for i:=3D1 to n=20
      do<BR>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;=20
      write(ans[i]);<BR>&nbsp;&nbsp;&nbsp; =
writeln;<BR>&nbsp;&nbsp;&nbsp;=20
      close(output);<BR>end;<BR>begin<BR>&nbsp;&nbsp;&nbsp;=20
      init;<BR>&nbsp;&nbsp;&nbsp; work;<BR>end.<BR></STRONG>
      <P></P>
      <P><STRONG>USACO=B5=C4=B7=D6=CE=F6</STRONG></P>
      <P><STRONG>Suppose we knew how to calculate the size of the set of =
binary=20
      numbers for a given nbits and nones. That is, suppose we have a =
function=20
      sizeofset(n, m) that returns the number of n-bit binary numbers =
that have=20
      at most m ones in them. </STRONG></P>
      <P><STRONG>Then we can solve the problem as follows. We're looking =
for the=20
      ith element in the set of size n with m bits. This set has two =
parts: the=20
      numbers the start with zero, and the numbers that start with one. =
There=20
      are sizeofset(n-1, m) numbers that start with zero and have at =
most m one=20
      bits, and there are sizeofset(n-1, m-1) numbers that start with =
one and=20
      have at most m one bits. </STRONG></P>
      <P><STRONG>So if the index is less than sizeofset(n-1, m), the =
number in=20
      question occurs in the part of the set that is numbers that start =
with=20
      zero. Otherwise, it starts with a one. </STRONG></P>
      <P><STRONG>This lends itself to a nice recursive solution, =
implemented by=20
      "printbits". </STRONG></P>
      <P><STRONG>The only difficult part left is calculating =
"sizeofset". We can=20
      do this by dynamic programming using the property described above: =

      </STRONG></P><PRE><STRONG> sizeofset(n, m) =3D sizeofset(n-1, m) + =
sizeofset(n-1, m-1)
</STRONG></PRE>
      <P><STRONG>and sizeofset(0, m) =3D 1 for all m. We use double's =
throughout=20
      for bits, but that's overkill given the rewritten problem that =
requires=20
      only 31 bits intead of 32. </STRONG></P><PRE><STRONG>/*
PROG: kimbits
ID: rsc001
*/

#include &lt;stdio.h&gt;
#include &lt;stdlib.h&gt;
#include &lt;string.h&gt;
#include &lt;assert.h&gt;

FILE *fout;

/* calculate binomial coefficient (n choose k) */
double sizeofset[33][33];

void
initsizeofset(void)
{
 int i, j;

 for(j=3D0; j&lt;=3D32; j++)
  sizeofset[0][j] =3D 1;

 for(i=3D1; i&lt;=3D32; i++)
 for(j=3D0; j&lt;=3D32; j++)
  if(j =3D=3D 0)
   sizeofset[i][j] =3D 1;
  else
   sizeofset[i][j] =3D sizeofset[i-1][j-1] + sizeofset[i-1][j];
}

void
printbits(int nbits, int nones, double index)
{
 double s;

 if(nbits =3D=3D 0)
  return;

 s =3D sizeofset[nbits-1][nones];
 if(s &lt;=3D index) {
  fprintf(fout, "1");
  printbits(nbits-1, nones-1, index-s);
 } else {
  fprintf(fout, "0");
  printbits(nbits-1, nones, index);
 }
}

void
main(void)
{
 FILE *fin;
 int nbits, nones;
 double index;

 fin =3D fopen("kimbits.in", "r");
 fout =3D fopen("kimbits.out", "w");
 assert(fin !=3D NULL &amp;&amp; fout !=3D NULL);

 initsizeofset();
 fscanf(fin, "%d %d %lf", &amp;nbits, &amp;nones, &amp;index);
 printbits(nbits, nones, index-1);
 fprintf(fout, "\n");

 exit(0);
}</STRONG></PRE>
      <P></P>
      <HR>
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