/usr/share/singular/LIB/inout.lib is in singular-data 4.0.3+ds-1.
This file is owned by root:root, with mode 0o644.
The actual contents of the file can be viewed below.
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version="version inout.lib 4.0.0.0 Jun_2013 "; // $Id: f30ec30553869bbe596da3bd3649a0494e59cc09 $
category="General purpose";
info="
LIBRARY: inout.lib Printing and Manipulating In- and Output
PROCEDURES:
allprint(list); print list if ALLprint is defined, with pause if >0
lprint(poly/...[,n]); display poly/... fitting to pagewidth [size n]
pmat(matrix[,n]); print form-matrix [first n chars of each colum]
rMacaulay(string); read Macaulay_1 output and return its @sc{Singular} format
show(any); display any object in a compact format
showrecursive(id,p); display id recursively with respect to variables in p
split(string,n); split given string into lines of length n
tab(n); string of n space tabs
pause([prompt]); stop the computation until user input
(parameters in square brackets [] are optional)
";
///////////////////////////////////////////////////////////////////////////////
proc allprint (list #)
"USAGE: allprint(L); L list
DISPLAY: prints L[1], L[2], ... if an integer with name ALLprint is defined.
@* makes \"pause\", if ALLprint > 0
RETURN: no return value
EXAMPLE: example allprint; shows an example
"
{
if( defined(ALLprint) )
{
int i;
for( i=1; i<=size(#); i=i+1 ) { print(#[i]); }
if( ALLprint >0 ) { pause(); }
}
return();
}
example
{ "EXAMPLE:"; echo = 2;
ring S;
matrix M=matrix(freemodule(2),3,3);
int ALLprint; export ALLprint;
allprint("M =",M);
kill ALLprint;
}
///////////////////////////////////////////////////////////////////////////////
proc lprint
"USAGE: lprint(id[,n]); id poly/ideal/vector/module/matrix, n integer
RETURN: string of id in a format fitting into lines of size n, such that no
monomial gets destroyed, i.e. the new line starts with + or -;
(default: n = pagewidth).
NOTE: id is printed columnwise, each column separated by a blank line;
hence lprint(transpose(id)); displays a matrix id in a format which
can be used as input.
EXAMPLE: example lprint; shows an example
"
{
if (size(#)==1) { int n = pagewidth-3; }
else {int n = #[2]-3; }
matrix M = matrix(#[1]);
poly p,h,L; string s1,s,S; int jj,ii,a;
for (jj=1; jj<=ncols(M); jj=jj+1)
{
for (ii=1; ii<=nrows(M); ii=ii+1)
{
a=2;
if (a+size(string(M[ii,jj])) <= n) {s = " "+string(M[ii,jj]);}
else
{
h = lead(M[ii,jj]); p = M[ii,jj] - h; L = lead(p);
while (p != 0)
{
if (a+size(string(h+L)) > n)
{
s = string(h);
if (a != 0) { s = " "+s; }
if (a == 0 and s[1] != "-") { s = "+" + s; }
a=0; h=0; S=S+newline+s;
}
h = h + L; p = p - L; L = lead(p);
}
s = string(h);
if (a == 0 and s[1] != "-") { s = "+" + s; }
}
if (ii != nrows(M)) { s = s+","; S=S+newline+s; }
else
{
if (jj != ncols(M)) { s = s+","; S=S+newline+s+newline;}
else { S=S+newline+s; }
}
}
}
return(S[2,size(S)-1]);
}
example
{ "EXAMPLE:"; echo = 2;
ring r= 0,(x,y,z),ds;
poly f=((x+y)*(x-y)*(x+z)*(y+z)^2);
lprint(f,40);
module m = [f*(x-y)],[0,f*(x-y)];
string s=lprint(m); s;"";
execute("matrix M[2][2]="+s+";"); //use the string s as input
module m1 = transpose(M); //should be the same as m
print(matrix(m)-matrix(m1));
}
///////////////////////////////////////////////////////////////////////////////
proc pmat (matrix m, list #)
"USAGE: pmat(M[,n]); M matrix, n integer
RETURN: A string representing M in array format if it fits into
pagewidth; if n is given, only the first n characters of
each column are shown (n>1 required), where a truncation
of a column is indicated by two dots (\'..\')
EXAMPLE: example pmat; shows an example
"
{
//------------- main case: input is a matrix, no second argument---------------
string OUT = "";
if ( size(#)==0)
{
int elems,mlen,slen,c,r;
//-------------- count maximal size of each column, and sum up -------------
for ( c=1; c<=ncols(m); c=c+1)
{ int len(c);
for (r=1; r<=nrows(m); r=r+1)
{
elems = elems+1;
string s(elems) = string(m[r,c])+",";
slen = size(s(elems));
if ( slen>len(c) ) { len(c) = slen; }
}
mlen = mlen+len(c);
}
//---------------------- print all - except last - rows --------------------
string aus; string sep = " ";
if (mlen >= pagewidth) { sep = newline; }
for (r=1; r<nrows(m); r=r+1)
{ elems = r; aus = "";
for (c=1; c<=ncols(m); c=c+1)
{
aus = aus + s(elems)[1,len(c)] + sep;
elems = elems + nrows(m);
}
OUT=OUT+aus+newline;
}
//--------------- print last row (no comma after last entry) ---------------
aus = ""; elems = nrows(m);
for (c=1; c<ncols(m); c=c+1)
{
aus = aus + s(elems)[1,len(c)] + sep;
elems = elems + nrows(m);
}
aus = aus + string(m[nrows(m),ncols(m)]);
OUT=OUT+aus; return(OUT);
}
//---------- second case: second argument is given and of type int ------------
if ( typeof(#[1])=="int" and #[1]>1)
{ string aus,tmp; int c,r;
//---------------------- print all - except last - rows --------------------
for ( r=1; r<nrows(m); r=r+1)
{ aus = "";
for (c=1; c<=ncols(m); c=c+1)
{
tmp=string(m[r,c]);
if (size(tmp)>#[1])
{ tmp[#[1]-1]=".";
tmp[#[1]] =".";
aus=aus+tmp[1,#[1]]+", ";
}
else
{ tmp=tmp+",";
aus=aus+tmp[1,#[1]+1]+" ";
}
}
OUT=OUT+aus+newline;
}
//--------------- print last row (no comma after last entry) ---------------
aus = "";
for (c=1; c<ncols(m); c=c+1)
{ tmp=string(m[r,c]);
if (size(tmp)>#[1])
{ tmp[#[1]-1]=".";
tmp[#[1]] =".";
aus=aus+tmp[1,#[1]]+", ";
}
else
{ tmp=tmp+",";
aus=aus+tmp[1,#[1]+1]+" ";
}
}
tmp=string(m[nrows(m),ncols(m)]);
if (size(tmp)>#[1])
{ tmp[#[1]-1]=".";
tmp[#[1]] =".";
}
aus = aus + tmp[1,#[1]];
OUT=OUT+aus; return(OUT);
}
}
example
{ "EXAMPLE:"; echo = 2;
ring r=0,(x,y,z),ls;
ideal i= x,z+3y,x+y,z;
matrix m[3][3]=i^2;
pmat(m);
pmat(m,5);
}
///////////////////////////////////////////////////////////////////////////////
proc rMacaulay
"USAGE: rMacaulay(s[,n]); s string, n integer
RETURN: A string denoting a file which should be readable by Singular
and it should be produced by Macaulay Classic.
If a second argument is present the first
n lines of the file are deleted (which is useful if the file was
produced e.g. by the putstd command of Macaulay).
NOTE: This does not always work with 'cut and paste' since the character
\ is treated differently
EXAMPLE: example rMacaulay; shows an example
"
{
int n;
if( size(#)==2 ) { n=#[2]; }
string s0 = #[1];
//------------------------ delete first n=#[2] lines --------------------------
int ii=find(s0,newline); int jj;
for ( jj=1; jj<=n; jj=jj+1)
{
s0 = s0[ii+1,size(s0)-ii];
ii = find(s0,newline);
}
//--------------- delete blanks and 'newline' at start and end ----------------
ii = 1;
while( s0[ii]==" " or s0[ii]==newline ) { ii=ii+1; }
s0 = s0[ii,size(s0)-ii+1]; ii = size(s0);
while ( s0[ii]==" " or s0[ii]==newline) { ii=ii-1; }
s0 = s0[1,ii];
//------------------------- make each line a string ---------------------------
ii = find(s0,newline); jj=0; int kk;
while( ii!=0 )
{ jj = jj+1; kk = ii+1;
while( s0[kk]==" " or s0[kk]==newline ) { kk=kk+1; }
string s(jj) = s0[1,ii-1];
s0 = s0[kk,size(s0)-kk+1];
ii = find(s0,newline);
}
jj=jj+1;
string s(jj) = s0;
//------------ delete blanks and \ at end of each string and add , ------------
for( ii=1; ii<=jj; ii=ii+1 )
{ kk = 1;
while( s(ii)[kk]==" " ) { kk=kk+1; }
s(ii) = s(ii)[kk,size(s(ii))-kk+1];
kk = size(s(ii));
while( s(ii)[kk]==" " or s(ii)[kk]=="\\" or s(ii)[kk]==newline )
{ kk = kk-1; }
s(ii) = s(ii)[1,kk]+","+newline;
}
//------------------------ replace blanks by , and add up ---------------------
int ll; s0 = ""; string s1,s2;
for( ii=1; ii<=jj; ii=ii+1 )
{
s1 = ""; s2 = s(ii);
kk = find(s(ii)," "); ll=kk+1;
while( kk!=0 )
{
while( s2[ll]==" ") { ll=ll+1; }
if( kk!=1 ) { s1=s1+s2[1,kk-1]+","+s2[kk+1,ll-kk]; }
if( kk==1 ) { s1 = s1+","+s2[kk+1,ll-kk]; }
s2 = s2[ll+1,size(s2)-ll];
kk = find(s2," "); ll=kk+1;
}
s(ii) = s1+s2; s0 = s0+s(ii);
}
//---------------------------- replace [] by () -------------------------------
s1 = ""; s2 = s0;
ii = find(s2,"[");
while( ii!=0 )
{
s0 = s0[1,ii-1]+"("+s0[ii+1,size(s0)-ii];
if( ii>2 )
{
if(s0[ii-2]!="+" and s0[ii-2]!="-" and s0[ii-2]!="," and s0[ii-2]!=newline)
{
s0 = s0[1,ii-2]+"*"+s0[ii-1,size(s0)-ii+2];
}
}
ii = find(s0,"[");
}
jj = find(s0,"]");
while ( jj!=0 )
{
s0 = s0[1,jj-1]+")"+s0[jj+1,size(s0)-jj];
if(s0[jj+1]!="+"and s0[jj+1]!="-" and s0[jj+1]!="," and s0[jj+1]!="*")
{ s0 = s0[1,jj] + "^" + s0[jj+1,size(s0)-jj]; }
jj = find(s0,"]");
}
s0 = s0[1,size(s0)-2];
return(s0);
}
example
{ "EXAMPLE:"; echo = 2;
// Assume there exists a file 'Macid' with the following ideal in
// Macaulay format:"
// x[0]3-101/74x[0]2x[1]+7371x[0]x[1]2-13/83x[1]3-x[0]2x[2] \
// -4/71x[0]x[1]x[2]
// Read this file into Singular and assign it to the string s1 by:
// string s1 = read("Macid");
// This is equivalent to";
string s1 =
"x[0]3-101/74x[0]2x[1]+7371x[0]x[1]2-13/83x[1]3-x[0]2x[2]-4/71x[0]x[1]x[2]";
rMacaulay(s1);
// You may wish to assign s1 to a Singular ideal id:
string sid = "ideal id =",rMacaulay(s1),";";
ring r = 0,x(0..3),dp;
execute(sid);
id; "";
// Now treat a matrix in Macaulay format. Using the execute
// command, this could be assinged to a Singular matrix as above.
string s2 = "
0 0 0 0 0
a3 0 0 0 0
0 b3 0 0 0
0 0 c3 0 0
0 0 0 d3 0
0 0 0 0 e3 ";
rMacaulay(s2);
}
///////////////////////////////////////////////////////////////////////////////
proc show (def @@id, list #)
"USAGE: show(id); id any object of basering or of type ring/qring
@* show(R,s); R=ring, s=string (s = name of an object belonging to R)
DISPLAY: display id/s in a compact format together with some information
RETURN: no return value
NOTE: objects of type string, int, intvec, intmat belong to any ring.
id may be a ring or a qring. In this case the minimal polynomial is
displayed, and, for a qring, also the defining ideal.
id may be of type list but the list must not contain a ring.
@* show(R,s) does not work inside a procedure!
EXAMPLE: example show; shows an example
"
{
//------------- use funny names in order to avoid name conflicts --------------
int @li@, @ii;
string @s@,@@s;
int @short@=short; short=1;
//----------------------------- check syntax ----------------------------------
if( size(#)!= 0 )
{
if( typeof(#[1])=="int" ) { @li@=#[1]; }
}
if ( typeof(@@id)!="list" )
{
if( size(#)==0 )
{
def @id@ = @@id;
}
if( size(#)==1 )
{
if( typeof(#[1])=="int" )
{
def @id@ = @@id;
}
if( typeof(#[1])=="string" )
{
if( typeof(@@id)=="ring")
{
def @R@ = @@id;
setring @R@;
def @id@=`#[1]`;
}
}
}
}
//----------------------- case: @@id is of type list ----------------------------
if ( typeof(@@id)=="list" )
{
// @@s = tab(@li@)+"// list, "+string(size(@@id))+" element(s):";
@@s = tab((3*(voice-2)))+"// list, "+string(size(@@id))+" element(s):";
@@s;
for ( @ii=1; @ii<=size(@@id); @ii++ )
{
if( typeof(@@id[@ii])!="none" )
{
def @id(@ii) = @@id[@ii];
tab(3*(voice-2))+"["+string(@ii)+"]:";
// show(@id(@ii),@li@+3*(voice-1));
show(@id(@ii),3*(voice-1));
}
else
{
"["+string(@ii)+"]:";
tab(@li@+2),"//",@@id[@ii];
}
}
short=@short@; return();
}
if( defined(@id@)!=voice ) { "// wrong syntax, type help show;"; return();}
//-------------------- case: @id@ belongs to any ring -------------------------
if( typeof(@id@)=="string" or typeof(@id@)=="int" or typeof(@id@)=="intvec"
or typeof(@id@)=="intmat" or typeof(@id@)=="list" )
{
if( typeof(@id@)!="intmat" )
{
@@s = tab(@li@)+"// "+typeof(@id@)+", size "+string(size(@id@));
@@s;
}
if( typeof(@id@)=="intmat" )
{
@@s = tab(@li@)+"// "+typeof(@id@)+", "+string(nrows(@id@))+" rows, "
+ string(ncols(@id@))+" columns";
@@s;
}
@id@;
short=@short@; return();
}
//-------------------- case: @id@ belongs to basering -------------------------
if( typeof(@id@)=="poly" or typeof(@id@)=="ideal" or typeof(@id@)=="matrix" )
{
@@s = tab(@li@)+"// "+ typeof(@id@);
if( typeof(@id@)=="ideal" )
{
@@s=@@s + ", "+string(ncols(@id@))+" generator(s)";
@@s;
print(ideal(@id@));
}
if( typeof(@id@)=="poly" )
{
@@s=@@s + ", "+string(size(@id@))+" monomial(s)";
@@s;
print(poly(@id@));
}
if( typeof(@id@)=="matrix")
{
@@s=@@s + ", "+string(nrows(@id@))+"x"+string(ncols(@id@));
@@s;
print(matrix(@id@));
}
short=@short@; return();
}
if( typeof(@id@)=="vector" )
{
@@s = tab(@li@)+"// "+typeof(@id@);
@@s;
print(@id@);
short=@short@; return();
}
if( typeof(@id@)=="module" )
{
@s@=", "+string(ncols(@id@))+" generator(s)";
@@s = tab(@li@)+"// "+ typeof(@id@)+ @s@;
@@s;
int @n@;
for( @n@=1; @n@<=ncols(@id@); @n@=@n@+1 ) { print(@id@[@n@]); }
short=@short@; return();
}
if( typeof(@id@)=="number" or typeof(@id@)=="resolution" )
{
@@s = tab(@li@)+"// ", typeof(@id@);
@@s;
@id@; short=@short@; return();
}
if( typeof(@id@)=="map" )
{
def @map = @id@;
@@s = tab(@li@)+"// i-th variable of preimage ring is mapped to @map[i]";
@@s;
if( size(#)==0 ) { type @map; }
if( size(#)==1 )
{
if( typeof(#[1])=="int" ) { type @map; }
if( typeof(#[1])=="string" ) { type `#[1]`; }
}
short=@short@; return();
}
//---------------------- case: @id@ is a ring/qring ---------------------------
if( typeof(@id@)=="ring" )
{
setring @id@;
string s="("+charstr(@id@)+"),("+varstr(@id@)+"),("+ordstr(@id@)+");";
if( typeof(@id@)=="ring" )
{
list na@me@s=names(@id@);
@@s = tab(@li@)+"// ring:"; @@s,s;
@@s = tab(@li@)+"// minpoly ="; @@s,minpoly;
if (size(ideal(@id@))>0)
{
@@s = tab(@li@)+"// quotient ring from ideal:"; @@s;ideal(@id@);
}
kill @id@;
"// objects belonging to this ring:";
listvar(poly);listvar(ideal);
listvar(vector);listvar(module);
listvar(map);listvar(matrix);
listvar(number);listvar(resolution);
for(int names@i=1;names@i<=size(na@me@s);names@i++)
{
def @hi@lf@=`na@me@s[names@i]`;
if ((typeof(@hi@lf@)!="poly") and
(typeof(@hi@lf@)!="ideal") and
(typeof(@hi@lf@)!="vector") and
(typeof(@hi@lf@)!="module") and
(typeof(@hi@lf@)!="map") and
(typeof(@hi@lf@)!="matrix") and
(typeof(@hi@lf@)!="number") and
(typeof(@hi@lf@)!="resolution"))
{
listvar(`na@me@s[names@i]`);
}
kill @hi@lf@;
}
}
short=@short@; //return();
}
}
example
{ "EXAMPLE:"; echo = 2;
ring r;
show(r);
ideal i=x^3+y^5-6*z^3,xy,x3-y2;
show(i,3); // introduce 3 space tabs before information
vector v=x*gen(1)+y*gen(3);
module m=v,2*v+gen(4);
list L = i,v,m;
show(L);
ring S=(0,T),(a,b,c,d),ws(1,2,3,4);
minpoly = T^2+1;
ideal i=a2+b,c2+T^2*d2; i=std(i);
qring Q=i;
show(Q);
map F=r,a2,b^2,3*c3;
show(F);
// Apply 'show' to i (which does not belong to the basering) by typing
// ring r; ideal i=xy,x3-y2; ring Q; show(r,"i");
}
///////////////////////////////////////////////////////////////////////////////
proc showrecursive (def @@id,poly p,list #)
"USAGE: showrecursive(id,p[,ord]); id any object of basering, p= product of
variables and ord=string (any allowed ordstr)
DISPLAY: display 'id' in a recursive format as a polynomial in the variables
occuring in p with coefficients in the remaining variables. This is
done by mapping to a ring with parameters [and ordering 'ord',
if a 3rd argument is present (default: ord=\"dp\")] and applying
procedure 'show'
RETURN: no return value
EXAMPLE: example showrecursive; shows an example
"
{
def P = basering;
int ii;
string newchar = charstr(P);
string neword = "dp";
if( size(#) == 1 ) { neword = #[1]; }
string newvar;
for( ii=1; ii <= nvars(P); ii++ )
{
if( p/var(ii) == 0 )
{
newchar = newchar + ","+varstr(ii);
}
else
{
newvar = newvar + ","+varstr(ii);
}
}
newvar = newvar[2,size(newvar)-1];
execute("ring newP=("+newchar+"),("+newvar+"),("+neword+");");
def @@id = imap(P,@@id);
show(@@id);
return();
}
example
{ "EXAMPLE:"; echo=2;
ring r=2,(a,b,c,d,x,y),ds;
poly f=y+ax2+bx3+cx2y2+dxy3;
showrecursive(f,x);
showrecursive(f,xy,"lp");
}
///////////////////////////////////////////////////////////////////////////////
proc split (string s, list #)
"USAGE: split(s[,n]); s string, n integer
RETURN: same string, split into lines of length n separated by \
(default: n=pagewidth)
NOTE: may be used in connection with lprint
EXAMPLE: example split; shows an example
"
{
string line,re; int p,l;
if( size(#)==0 ) { int n=pagewidth; }
else { int n=#[1]; }
if( s[size(s),1] != newline ) { s=s+newline; }
l=size(s);
while( 1 )
{
p=1;
l=find(s,newline); line=s[1,l];
while( l>=n )
{
re=re+line[p,n-2]+"\\"+newline;
p=p+n-2; l=l-n+2;
}
re=re+line[p,l-1]+"\\"+newline;
l=size(line);
if( l>=size(s) ) break;
s=s[l+1,size(s)-l];
}
return (re[1,size(re)-2]);
}
example
{ "EXAMPLE:"; echo = 2;
ring r= 0,(x,y,z),ds;
poly f = (x+y+z)^4;
split(string(f),50);
split(lprint(f));
}
///////////////////////////////////////////////////////////////////////////////
proc tab (int n)
"USAGE: tab(n); n integer
RETURN: string of n space tabs
EXAMPLE: example tab; shows an example
"
{
if( n==0 ) { return(""); }
string s=" ";
return(s[1,n]);
}
example
{ "EXAMPLE:"; echo = 2;
for(int n=0; n<=5; n=n+1)
{ tab(5-n)+"*"+tab(n)+"+"+tab(n)+"*"; }
}
///////////////////////////////////////////////////////////////////////////////
proc pause(list #)
"USAGE: pause([ prompt ]) prompt string
RETURN: none
PURPOSE: interrupt the execution of commands, displays prompt or pause
and waits for user input
NOTE: pause is useful in procedures in connection with printlevel to
interrupt the computation and to display intermediate results.
SEE ALSO: read, printlevel
EXAMPLE : example pause; shows an example
"
{
string pr="pause>";
if (size(#)!=0)
{
pr=#[1];
}
pr=read("",pr);
}
example
{ "EXAMPLE:"; echo=2;
// can only be shown interactively, try the following commands:
// pause("press <return> to continue");
// pause();
// In the following pocedure TTT, xxx is printed and the execution of
// TTT is stopped until the return-key is pressed, if printlevel>0.
// xxx may be any result of a previous computation or a comment, etc:
//
// proc TTT
// { int pp = printlevel-voice+2; //pp=0 if printlevel=0 and if TTT is
// .... //not called from another procedure
// if( pp>0 )
// {
// print( xxx );
// pause("press <return> to continue");
// }
// ....
// }
}
///////////////////////////////////////////////////////////////////////////////
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