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Information about “PASCAL MATH LIBRARY”
File Descriptions
------- --- User-supported complex function library - version 1.2
COMPLEX LIB Function library 1.3
COMPLEX DOC Documentation (32K)
COMPLEXP PAS Pascal sample program
COMPLEXF FOR Fortran sample program
------- --- Pascal programs
LISTING COM Lists Turbo Pascal files with xreference and begin/end
blocks
LISTING DOC Documentation for LISTING.COM
LISTING PAS Source code for LISTING.COM
PRINTER COM Sets Epson printer settings
PRINTER PAS Source code for PRINTER.COM
FUNCTION PAS Additional functions for Turbo Pascal
FUNCTION DOC Documentation for FUNCTION.PAS
COMPLEX.DOC
-----------------------------------------------------------
S R COMPLEX FUNCTION LIBRARY
For the IBM PC and the IBM PC
FORTRAN and Pascal compilers
Version 1.3
(C) Copyrighted by Robert Fruit, 1984,1987
------------------------------------------------------------
GENERAL INFORMATION
With the advent of version 2.0 of IBM Pascal and FORTRAN compilers,
it has become practical to do serious numerical work with them. In
accord with the new capabilities of these two compilers, a library of
functions of complex variables has been developed. The library
includes the arithmetic, trigonometric, and transcendental functions,
in both single and double precision. That library, COMPLEX.LIB is
found on this disk. There are four things that make up the complete
complex function library.
COMPLEX.DOC documentation file for the complex function library
COMPLEX.LIB complex function library
COMPLEXP.PAS example Pascal program using the complex functions
COMPLEXF.FOR example FORTRAN program using the complex functions
The documentation has five parts. The first part is the general
information that introduces you the the complex function library. The
second part is for those who will be using the library with Pascal
programs. The third part is for those who will be using the library
with FORTRAN programs. The fourth part is specific information needed
both Pascal and FORTRAN users. The fifth part contains the information
on how you can be register owner of the complex function library.
It is recommended that everyone who to us the complex function library
print and read the entire documentation file, before starting to use
it.
------------------------------------------------------------
NOTICE - A limited license is granted to all users of this library, to
make copies of this program and distribute them to other
users, on the following conditions:
1- The notices contained on the first two pages of the
documentation, and the copyright notice inside the library,
are not altered or removed.
Documentation for Complex Function Library page 2
2- The library and its documentation are not distributed to
others in modified form.
3- No fee is to be charged for copying or distributing the
library or its documentation without an express written
agreement with Robert Fruit. Computer clubs are allowed to
charge a distribution fee, so long as it does not exceed
$10.00 total.
4- Companies are granted permission by the author to copy the
complex function library and documentation for use on other
computers and at other locations in the company, so long as:
a- The full $25.00 registration fee has been paid for the
original copy of the library.
b- A usage fee of $15.00 is paid for each additional
"building" where the complex function library will be
used. Within any building for which the usage fee has
been paid, the complex function library, may be copied
freely for use on any computers in that building.
DISCLAIMER - However, the author cannot be held liable to you
or anyone to whom you pass part of or all of the complex
library functions, be that as a library or part of any
program that you create with the library. The author will
not be liable for any damages, including any lost profits,
lost savings, or other incidental or consequential damages
arising out of the use of, or inability to use these library
functions, even if the author has been advised of the
possibility of such damages, or any claim by any other party.
(C) Copyright 1984,1987 by Robert Fruit
P.O. Box 295, Clarendon Hills, Ill. 60521
------------------------------------------------------------
PASCAL PROGRAM USERS
All the libraries to be used with Pascal programs were compiled using
IBM's Pascal Compiler 2.0. The changes that went into version 2.0 of
the Pascal compiler are such that programs created using the 2.0
compiler are not compatible with programs using earlier versions of
the Pascal compiler. If you are not using an IBM Pascal compiler of
version 2.0 or greater, then this library will not be of use to you.
If someone wants a library to use with an earlier version of Pascal,
they can request a special service. At this time I have not experi-
mented with using the 2.0 library building program with the earlier
version of IBM's Pascal. It might be possible to build a library
for the earlier version of Pascal. If one cannot be built, your fee
for the extra service would be returned.
Documentation for Complex Function Library page 3
All the usual complex functions have been created for this library.
To use these functions TYPE COMPLEX and DCOMPLEX must be defined,
before the functions are defined in the program. The complex types
are used in defining the complex functions. The complex type
declared are:
TYPE
COMPLEX = ARRAY[1..2] OF REAL4;
DCOMPLEX = ARRAY[1..2] OF REAL8;
The complex functions available are:
SINGLE DOUBLE
PRECISION PRECISION DESCRIPTION
CADD(X,Y) CDADD(X,Y) add the complex values X and Y
CSUB(X,Y) CDSUB(X,Y) subtract (X-Y) the complex values X and Y
CMUL(X,Y) CDMUL(X,Y) multiply the complex values X and Y
CDIV(X,Y) CDDIV(X,Y) divide (X/Y) the complex values X and Y
CINV(X) CDINV(X) 1/X for complex X
CNPOWR(N,X) CDNPOWR(N,X) raise complex X to integer power N
CNROOT(N,X) CDNROOT(N,X) take integer root, N, of complex X
CSQRT(X) CDSQRT(X) take square root of complex X
CEXP(X) CDEXP(X) raise e to complex X
CLN(X) CDLN(X) take log to base e of complex X
CLOGXY(X,Y) CDLOGXY(X,Y) take log of complex base Y of complex X
CYX(X,Y) CDYX(X,Y) raise complex Y to complex power X
CSIN(X) CDSIN(X) sine of complex X
CCOS(X) CDCOS(X) cosine of complex X
CTAN(X) CDTAN(X) tangent of complex X
CARCSIN(X) CDARCSIN(X) arc sine of complex X
CARCCOS(X) CDARCCOS(X) arc cosine of complex X
CARCTAN(X) CDARCTAN(X) arc tangent of complex X
When the single precision functions are used, the X and Y values are of
type COMPLEX. When the double precision functions are used the X and
Y are of type DCOMPLEX. The integer, N, is always of the type INTEGER,
never of the type INTEGER4.
Since no linking is done in the creation of the library, any functions
used from it can be linked with any of the Pascal compiler libraries.
If you use the REGMATH version of the Pascal library, then all the
functions called from the complex function library will have the
REGMATH properties. If you use the 8087ONLY version of the Pascal
library, then all the functions called from the complex function
library will have the 8087ONLY properties. It would be advisable that
no one create a program with the complex library and link with the
EMULATOR version of the Pascal library. The time penality that anyone
without an 8087 co-processor chip would pay, makes the EMULATOR version
a poor choice. It would be better to just use the REGMATH version,
rather than the EMULATOR version, in almost every instance.
Below is an example of the way a Pascal program would define the
EXTERNAL functions in the complex library.
Documentation for Complex Function Library page 4
TYPE
COMPLEX = ARRAY[1..2] OF REAL4;
DCOMPLEX = ARRAY[1..2] OF REAL8;
FUNCTION CADD( X,Y : COMPLEX) : COMPLEX; EXTERN;
FUNCTION CSUB( X,Y : COMPLEX) : COMPLEX; EXTERN;
FUNCTION CMUL( X,Y : COMPLEX) : COMPLEX; EXTERN;
FUNCTION CDIV( X,Y : COMPLEX) : COMPLEX; EXTERN;
FUNCTION CINV( X : COMPLEX): : COMPLEX; EXTERN;
FUNCTION CNPOWR( N : INTEGER; X : COMPLEX) : COMPLEX; EXTERN;
FUNCTION CNROOT( N : INTEGER; X : COMPLEX) : COMPLEX; EXTERN;
FUNCTION CSQRT( X : COMPLEX) : COMPLEX; EXTERN;
FUNCTION CEXP( X : COMPLEX) : COMPLEX; EXTERN;
FUNCTION CLN( X : COMPLEX) : COMPLEX; EXTERN;
FUNCTION CLOGXY( X,Y : COMPLEX) : COMPLEX; EXTERN;
FUNCTION CYX( X,Y : COMPLEX) : COMPLEX; EXTERN;
FUNCTION CSIN( X : COMPLEX) : COMPLEX; EXTERN;
FUNCTION CCOS( X : COMPLEX) : COMPLEX; EXTERN;
FUNCTION CTAN( X : COMPLEX) : COMPLEX; EXTERN;
FUNCTION CARCSIN( X : COMPLEX) : COMPLEX; EXTERN;
FUNCTION CARCCOS( X : COMPLEX) : COMPLEX; EXTERN;
FUNCTION CARCTAN( X : COMPLEX) : COMPLEX; EXTERN;
The definitions shown here are for single precision functions. If
double precision functions are wanted, two things must be done
differently. First, the C at the beginning of each function name
must be changed to CD. Second, DCOMPLEX must be used in place of
COMPLEX every place it appears. If the COMPLEX type were used
with a function that starts with CD, the program would compile and
link. However, there is no telling what the results would be. The
program could mysteriously hang up, making you turn the computer off
to regain control. Strange results, which may or may not be obviously
wrong, could be occurring. Double check all programs to make sure that
the correct definitions are being used when the functions are defined.
Never mix single and double precision types in the function calls. If
a single precision variable, or number, is to be used in a double
precision function, convert it before the call is made. Mixing the
single and double precision types in the other direction is just as
bad.
The steps necessary to link a program using the complex function
library will be covered in the fourth part of this documentation.
With the information provided here, and the example program
COMPLEXP.PAS, there should be no problems with using the portions of
the complex function library needed for your Pascal programs.
FORTRAN PROGRAM USERS
All the libraries to be used with FORTRAN programs were compiled using
IBM's FORTRAN Compiler 2.0. The changes that went into the 2.0 version
of the compiler are such that programs created using the earlier version
of FORTRAN are not compatible. This means that if you are using an
Documentation for Complex Function Library page 5
earlier version of FORTRAN, this library will not be of any use to
you. If someone wants a library to use with an earlier version of
FORTRAN, they should request a special service. I have not experimented
with using the 2.0 library building program with the earlier versions
of FORTRAN. If a library cannot be built, the fee for the extra service
would be returned.
All the usual complex functions have been created for this library.
To use these functions, there are a few things that must be known about
the variables used in the SUBROUTINEs. The X,Y,and Z have the
following definitions:
For single precision SUBROUTINEs REAL*4 X(2),Y(2),Z(2)
For double precision SUBROUTINEs REAL*8 X(2),Y(2),Z(2)
The FORTRAN SUBROUTINEs available are:
SINGLE DOUBLE
PRECISION PRECISION DESCRIPTION
FCADD(X,Y,Z) FCDADD(X,Y,Z) add the complex values X and Y, answer in Z
FCSUB(X,Y,Z) FCDSUB(X,Y,Z) subtract (X-Y) the complex values X and Y,
answer in Z
FCMUL(X,Y,Z) FCDMUL(X,Y,Z) multiply the complex values X and Y, answer
in Z
FCDIV(X,Y,Z) FCDDIV(X,Y,Z) divide (X/Y) the complex values X and Y,
answer in Z
FCINV(X,Z) FCDINV(X,Z) 1/X for complex Z, answer in Z
FCNPR(N,X,Z) FCDNPR(N,X,Z) raise complex X to the integer power N,
answer in Z
FCNRT(N,X,Z) FCDNRT(N,X,Z) take the integer root N of complex X,
answer in Z
FCSQR(X,Z) FCDSQR(X,Z) take the square root of complex X, answer
in Z
FCEXP(X,Z) FCDEXP(X,Z) raise e to the complex X, answer in Z
FCLN(X,Z) FCDLN(X,Z) take log to base e of complex X, answer
in Z
FCLGY(X,Z) FCDLGY(X,Z) take log to complex base Y of complex X,
answer in Z
FCYX(X,Y,Z) FCDYX(X,Y,Z) raise complex Y to complex power X, answer
in Z
FCSIN(X,Z) FCDSIN(X,Z) sine of complex X, answer in Z
FCCOS(X,Z) FCDCOS(X,Z) cosine of complex X, answer in Z
FCTAN(X,Z) FCDTAN(X,Z) tangent of complex X, answer in Z
FCASN(X,Z) FCDASN(X,Z) arc sine of complex X, answer in Z
FCACS(X,Z) FCDACS(X,Z) arc cosine of complex X, answer in Z
FCATN(X,Z) FCDATN(X,Z) arc tangent of complex X, answer in Z
When the SUBROUTINE is single precision (that is the ones that start
with FC) the X,Y, and Z are also single precision. When the SUBROUTINE
is double precision (that is, the ones that start with FCD) the X,Y, and
Z are also double precision. The integer, N, is always INTEGER*2
regardless of whether the SUBROUTINE is single or double precision.
That means the integer, N, is never an INTEGER*4.
Documentation for Complex Function Library page 6
Since no linking is done in the creation of the library, any functions
used from it can be linked with any of the FORTRAN compiler libraries.
If you use the REGMATH version of the FORTRAN library, then all the
functions called from the complex function library will have the
REGMATH properties. If you use the 8087ONLY version of the FORTRAN
library, then all the functions called from the complex function
library will have the 8087ONLY properties. It would be advisable that
no one create a program with the complex library and link with the
EMULATOR version of the FORTRAN library. The time penality that anyone
without an 8087 co-processor chip would pay, makes the EMULATOR version
a poor choice. It would be better to just use the REGMATH version,
rather than the EMULATOR version, in almost every instance.
The FORTRAN compiler expects calls for the complex function to look
like:
REAL*4 X(2),Y(2),Z(2)
CALL FCADD(X,Y,Z)
CALL FCSUB(X,Y,Z)
CALL FCMUL(X,Y,Z)
CALL FCDIV(X,Y,Z)
CALL FCINV(X,Z)
CALL FCNPR(N,X,Z)
CALL FCNRT(N,X,Z)
CALL FCSQR(X,Z)
CALL FCEXP(X,Z)
CALL FCLN(X,Z)
CALL FCLGY(X,Y,Z)
CALL FCYX(X,Y,Z)
CALL FCSIN(X,Z)
CALL FCCOS(X,Z)
CALL FCTAN(X,Z)
CALL FCASN(X,Z)
CALL FCACS(X,Z)
CALL FCATN(X,Z)
FORTRAN assumes that all CALLs are for external subroutines, so the
link step will look for the names in the libraries.
The definitions shown here are for single precision functions. If
double precision functions are wanted, two things must be done
differently. First, the FC at the beginning of each subroutine name
must be changed to FCD. Second, the REAL*4 must be a REAL*8. If
the REAL*4 number type was used with the double precision functions,
the program would compile and link. However, there is no telling what
the results would be. The program could mysteriously hang up, making
you turn off the computer to regain control. Strange results, which may
or may not be obviously wrong, could be occurring. Double check all
programs to make sure that the correct definitions are being used when
the functions are called. Never mix single and double precision
definitions in the functions calls. If a single precision variable
is to be used in a double precision function, convert the variable
Documentation for Complex Function Library page 7
before the call is made. Mixing the single and double precision
definitions in the other direction is just as bad.
The steps necessary to link a program using the complex function
library will be covered in the fourth part of this documentation.
With the information provided here, and the example program
COMPLEXF.FOR, there should be no problem using the portions of the
library needed for your FORTRAN programs.
EVERYONE USING THE COMPLEX FUNCTION LIBRARY
Due to the differences in the FORTRAN and Pascal compilers, there are
two sets of the complex functions in the library, one for Pascal
programs, and one for FORTRAN programs. It was easier to write them
twice than it was to make one set work with both compilers. This
means that the FORTRAN subroutines should never be called by a
Pascal program, and the Pascal functions should never be called by a
FORTRAN program. Creating two sets of all the functions makes the
complex function library about 75% larger than it would otherwise be,
if one set of the functions could be made available to both languages.
The link step must be changed slightly to call in the complex function
library. For this example it will be assumed that the Pascal example
program was used on a computer with two disk drives. The linker disk
will be in drive A:, and the program object file, COMPLEXP.OBJ, and
the complex function library, COMPLEX.LIB, will be in drive B:. Call
up the linker as you normally would, then:
Object Modules [.OBJ]: COMPLEXP
Run File [COMPLEXP.EXE]:
List File [NUL.MAP]:
Libraries [.LIB]: B:COMPLEX.LIB,A:PASCAL.LIB
Notice the only thing that you are doing differently is on the
libraries line. Then, not only is the location of the libraries given,
but its full name is given also. If you follow this step exactly, then
you will have no problem in compiling the example program. If you
want to compile the FORTRAN library, then its link step would look
like:
Object Modules [.OBJ]: COMPLEXF
Run File [COMPLEXF.EXE]:
List File [NUL.MAP]:
Libraries [.LIB]: B:COMPLEX,A:FORTRAN.LIB
There are six reserved words in the library. If they are used in such a
way that the complier will check for them in the library then unpredict-
able things may happen. Those reserved word are:
ACOPYRIGHT FARSN FDRC2P
COMPLEXS FDARSN FRC2P
Documentation for Complex Function Library page 8
The best advice is not to use the reserve words anywhere in programs
that will be linked using the complex function library.
Should there be any difficulty with using the complex function library
or the example program, contact me, Robert Fruit, at:
Robert Fruit
Simulation Rule
P.O. Box 295
Clarendon Hills, Ill. 60514
Below is an sample of the program COMPLEXP.PAS, using a complex X of
1.25 1.5, and a complex Y of 0.75 1.4, and an integer N of 8. This
sample will let you compare the results you get with the correct values.
COMPLEXP
What is the complex X? 1.25 1.5
What is the complex Y? .75 1.4
What is the integer N? 8
COMPLEX FUNCTION TEST
X REAL X COMPLEX Y REAL Y COMPLEX N
1.25000 1.5000 0.75000 1.40000 8
X + Y = 2.00000 2.90000
X - Y = 0.50000 0.10000
X * Y = -1.16250 2.87500
X / Y = 1.20416 -0.24777
X TO THE N POWER = 158.09690 140.14530 0.00354 -0.00314
N ROOT OF X = 1.94454 0.17678 1.94454 0.17678
SQUARE ROOT OF X = 1.26542 0.59269 1.25000 1.50000
E TO THE X POWER = 0.24690 3.48160 1.25000 1.50000
E TO THE -X POWER = 0.02027 -0.28579 1.25000 1.50000
COMPLEX LN(X) = 0.66914 0.87606 1.25000 1.50000
LOG OF X BASE Y = 0.91045 -0.22979 1.25000 1.50000
Y TO THE X POWER = -0.16063 0.31477 1.25000 1.50000
COMPLEX SIN(X) = 2.23240 0.67141 1.25000 1.50000
COMPLEX COS(X) = 0.74177 -2.02065 1.25000 -1.50000
COMPLEX TAN(X) = 0.06458 1.08108 1.25000 1.50000
COMPLEX ARCSIN(X) = 0.63321 1.37956 1.25000 1.50000
COMPLEX ARCCOS(X) = 0.93759 -1.37956 1.25000 1.50000
COMPLEX ARCTAN(X) = 1.20748 0.36525 1.25000 1.50000
For the four arithmetic operations (+,-,*,/) it is easy to check that
that the real and complex parts of the results shown are correct.
However, for the other functions, it is not obvious what the correct
results should be. To help with seeing that a function is working,
the function and its inverse are shown on the same line. The first
two numbers are the real and complex parts of applying the function.
The third and fourth column are the real and complex parts after
applying the function's inverse to the values in columns one and
two.
Documentation for Complex Function Library page 9
There is one exception to this display of a function and its inverse.
That occurs on the lines 'X to the N power' and 'N root of X'. Since
the inverse function is on the line below, the inverse of X to the N
power, is found on the line below. The values in columns three and
four are the negative powers of N used on the same X. As in columns
one and two, the inverse is on the line below.
One thing that should be remembered in complex functions is that
applying a function, and then applying the function's inverse to
the results, may not return you to the original value. Usually, the
difference is either a multiple of Pi, or a half integer multiple of
Pi. So don't assume that different results automatically mean that
something is wrong.
The minus sign on the 1.5 on the COS(X) might surprise you, but it is
correct. Remember that COS(X) = COS(-X), so when the inverse of the
function is run, it cannot know what the sign should be. This is just
as it is with the square root function. The sign on the square root
of a number can be either + or -. The + sign is usually shown, just
because that is the convention, but it doesn't need to be that way.
This is another way answers can be different, and still be correct.
There is another line that may appear wrong because the inverse does
not return the original values. That is the N root of X line. This
is another example of how the trigonometric nature of complex functions
does not always act in a manner we would expect from past experience.
The values shown above, 1.94454 0.17678, are correct.
Below is a sample using the COMPLEXF.FOR program, using a complex X of
1.41421 0, and a complex Y of 1.73205 0, and an integer N of 2. This
sample will let you compare your results and see that you are getting
the correct answers.
COMPLEXF
What is the complex X?
1.41421 0.00000
What is the complex Y?
1.73205 0.00000
What is the integer N?
2
COMPLEX FUNCTION TEST
X REAL X COMPLEX Y REAL Y COMPLEX N
1.41421 0.00000 1.73205 0.00000 2
X + Y = 3.14626 0.00000
X - Y = -0.31784 0.00000
X * Y = 2.44949 0.00000
X / Y = 0.81650 0.00000
X TO THE N POWER = 1.99999 0.00000 0.50000 0.00000
N ROOT OF X = 1.41421 0.00000 1.41421 0.00000
SQUARE ROOT OF X = 1.18921 0.00000 1.41421 0.00000
Documentation for Complex Function Library page 10
E TO THE X POWER = 4.11325 0.00000 1.41421 0.00000
E TO THE -X POWER = 0.24312 0.00000 1.41421 0.00000
COMPLEX LN(X) = 0.34657 0.00000 1.41421 0.00000
LOG OF X BASE Y = 0.63093 0.00000 1.41421 0.00000
Y TO THE X POWER = 2.17458 0.00000 1.41421 0.00000
COMPLEX SIN(X) = 0.98777 0.00000 1.41421 0.00000
COMPLEX COS(X) = 0.15594 0.00000 1.41421 0.00000
COMPLEX TAN(X) = 6.33412 0.00000 1.41421 0.00000
COMPLEX ARCSIN(X) = 0.00000 0.00000 0.00000 0.00000
COMPLEX ARCCOS(X) = 1.57080 0.00000 0.00000 0.00000
COMPLEX ARCTAN(X) = 0.95532 0.00000 1.41421 0.00000
The zeros in the arcsin and arccos lines occur because their is a
special arcsin function internal to the library, that sets the arcsin
value to zero when its argument exceeds 1.
BECOMING A REGISTERED OWNER
The four points listed on the first two pages in the general infor-
mation section covers the main points of becoming a registered
owner of the complex function library.
The cost of becoming a registered owner of the complex function
library is $25.00. The benefits of being a registered owner are:
You will receive free one up-date of the complex function library,
should one be necessary, up to one year after you are register. If
a company with multiple locations is the registered owner, the
alternate locations will receive a notice about the up-date.
You will receive any notices that are sent out about the complex
function library, and other products that Simulation Rule has
developed. This should be of particular value to people who are
not using the IBM compilers. Simulation Rule will act as a
clearing house of other compilers which can be linked with the
complex library. As information warrants notices will be sent
to registered owners.
The last page of this documentation can be used as a bill for regis-
tering, and for requesting special services. If the last page is not
used make sure that all the information requested is included in your
mailing to become registered.
This is part of the experiment in distributing computer programs by
user-support. This is based on the beliefs that:
1- The value and utility of the library is best assessed by the
user in their own system.
2- The creation of personal computer programs can and should be
supported by the computing community.
Documentation for Complex Function Library page 11
3- The copying of programs should be encouraged, rather than
restricted.
This means anyone may legally obtain an evaluation copy of the program
from a friend or computer club. After you have had a chance to use
and evaluate the library in your own environment, you are trusted to
either forward the registration fee to the author, or to discontinue
using the library. In any case, you are encouraged to copy the
library for evaluation by others.
The free distribution of the library and the voluntary payment for its
use eliminates the cost for advertising and distributing the library.
You obtain quality programs at a greatly reduced cost, get the
opportunity to try it before buying it, and you get to do so at your
own pace, in the convenience of your own home or office. In this
environment only the best programs will survive.
Join the experiment, support user supported programs.
COMPLEX FUNCTION LIBRARY 1.3
Robert Fruit
Simulation Rule
P.O. Box 295
Clarendon Hills, Ill. 60514
Complex Function Library $25.00 ___________
1.0 compiler versions of library 12.00 ___________
(specify if it is to be Pascal or FORTRAN)
Other services $12.00 additional each (specify)
_____________________ 12.00 ___________
_____________________ 12.00 ___________
Other buildings where the complex function
library will be used (give addresses on back
if they are to receive notice of updates).
number of buildings ____ @ $15.00 each ___________
Total ___________
You can purchase a copy of the source code that was used to create
the complex function library. The source code version of the library
costs $750.00 and requires that you sign a non-disclosure form. Both
the money and the non-disclosure form must be sent to Simulation Rule
before the source code version of the library will be sent. Write
to Simulation Rule to get the bill and the non-disclosure form.
Registration information registration date ___/___/___
Company _____________________________
Contact person _____________________________
Address _____________________________
City, State _____________________________ Zip _________
Have you had any difficulty with the complex function library or its
documentation? If so, please use this space to comment.
Are there any other services that Simulation Rule could be providing
for you? If so, please state what they may be. Simulation Rule
specializes in creating simulations and making complicated
mathematical functions easy for others to use.
FILES248.TXT
---------------------------------------------------------------------------
Disk No 248 Math Library v1.2
---------------------------------------------------------------------------
------------ User-supported complex function library - version 1.2
COMPLEX LIB Function library
COMPLEX DOC Documentation (32K)
COMPLEXP PAS Pascal sample program
COMPLEXF FOR Fortran sample program
------------ Pascal programs
LISTING COM Lists Turbo Pascal files with xreference, begin/end blocks...
LISTING DOC Instructions for above
LISTING PAS Source code for above
PRINTER COM Sets Epson printer for condensed, double, wide, normal print
PRINTER PAS Source code for above
FUNCTION PAS Additional functions for Turbo Pascal (time, date, min, max...)
FUNCTION DOC Documentation for above
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FUNCTION.DOC
PROGRAM FUNCTION
(* THIS FILE CONTAINS OF LIST OF THE TURBO PASCAL FUNCTIONS CONTAINED
IN FUNCTION.PAS ALONG WITH THEIR CALLING PARAMETERS AND A BRIEF
EXPLANATION OF EACH. *)
FUNCTION TAB(TABSPACE:INTEGER): ZZZZZ1;
(* THIS FUNCTION TABS THE SCREEN TO TABSPACE *)
FUNCTION SPC(SPCE:INTEGER): ZZZZZ2;
(* THIS FUNCTION RETURNS A STRING OF 0 TO 80 SPACES *)
FUNCTION MIN(INT1, INT2:INTEGER):INTEGER;
(* THIS FUNCTION RETURNS THE MINIMUM OF 2 INTEGERS *)
FUNCTION MAX(INT1, INT2:INTEGER):INTEGER;
(* THIS FUNCTION RETURNS THE MAXIMUM OF 2 INTEGERS *)
FUNCTION MINR(REAL1, REAL2:REAL):REAL;
(* THIS FUNCTION RETURNS THE MINIMUM OF 2 REAL NUMBERS *)
FUNCTION MAXR(REAL1, REAL2:REAL):REAL;
(* THIS FUNCTION RETURNS THE MAXIMUM OF 2 REAL NUMBERS *)
PROCEDURE SWITCH(VAR INT1, INT2:INTEGER);
(* THIS PROCEDURE EXCHANGES THE VALUE OF 2 INTEGERS *)
PROCEDURE SWITCHR(VAR REAL1, REAL2:REAL);
(* THIS PROCEDURE EXCHANGES THE VALUE OF 2 REAL NUMBERS *)
FUNCTION DATE:ZZZZZ5;
(* THIS FUNCTION RETURNS AN 11 CHARACTER STRING WITH THE DATE AS MM-DD-YYYY *)
FUNCTION TIME: ZZZZZ5;
(* THIS FUNCTION RETURNS AN 11 CHARACTER STRING WITH THE TIME AS HH:MM:SS:HH *)
FUNCTION FLOAT(INT1: INTEGER): REAL;
(* THIS FUNCTION RETURNS THE REAL EQUIVALENT OF AN INTEGER NUMBER*)
LISTING.DOC
***** LISTING.COM *****
THIS PROGRAM WILL PRODUCE A SOURCE CODE LISTING OF TURBO PASCAL FILES.
TO RUN THIS PROGRAM:
1. TYPE 'LISTING'
2. ENTER THE SOURCE CODE FILE NAME WHEN PROMPTED. INCLUDE DISK AND
FILE EXTENSION (.PAS WILL BE ASSUMED IF NO EXTENSION IS GIVEN).
3. ENTER THE OUTPUT DESTINATION WHEN PROMPTED. OPTIONS ARE:
- A FILE NAME WILL SEND THE OUTPUT TO A DISK FILE OF THE SAME NAME
- 'RETURN' WILL PRODUCE A LISTING WITH THE SAME NAME AS THE SOURCE CODE
BUT WITH THE EXTENSION '.LST'
- 'PRN' WILL SEND THE OUTPUT TO THE PRINTER
- 'NUL' WILL PRODUCE NO OUTPUT EXCEPT FOR THE SCREEN OUTPUT
A LISTING WILL ALWAYS BE SENT TO THE SCREEN IN ADDITION TO THE ABOVE
4. ENTER 'Y' OR 'N' TO THE PROMPT 'DO YOU WANT A CROSS REFERENCE'.
IF YES, A CROSS REFERENCE WILL BE PRODUCED WHICH WILL LIST EACH
VARIABLE BY NAME, VARIABLE TYPE, PROCEDURE IN WHICH IT IS FOUND, AND
ALL LINE NUMBERS IN WHICH IT OCCURS.
5. IF A CROSS REFERENCE IS DESIRED, THE PROGRAM WILL PROMPT FOR THE
CROSS REFERENCE OUTPUT FILE NAME. THIS USES THE SAME OPTIONS AS
FOR THE LIST OUTPUT FILE EXCEPT THAT 'RETURN' USES THE SAME FILE NAME
WITH THE EXTENTION 'REF'. IF YOU USE THE SAME NAME AS THE LISTING
FILE, THEN THE LISTING AND CROSS REFERENCE FILES WILL BE CONCATENATED
INTO ONE FILE. IF A CROSS REFERENCE IS DESIRED, A COPY WILL ALWAYS
GO TO THE SCREEN REGARDLESS OF THE OUTPUT FILE SPECIFIED. THE
CROSS REFERENCE FILE IS ALPHABETIZED BY PROCEDURE NAME, AND THEN
BY VARIABLE NAME.
Directory of PC-SIG Library Disk #0248
Volume in drive A has no label
Directory of A:\
COMPLEX DOC 31729 1-15-87 10:25p
COMPLEX LIB 43520 1-15-87 7:36p
COMPLEXF FOR 3103 1-16-87 11:09p
COMPLEXP PAS 3655 1-16-87 11:09p
FILES248 TXT 954 2-02-87 5:21p
FUNCTION DOC 1323 11-09-84 9:54p
FUNCTION PAS 3442 11-11-84 9:54p
LISTING COM 22210 11-11-84 9:53p
LISTING DOC 1699 11-10-84 9:53p
LISTING PAS 21175 11-11-84 9:53p
PRINTER COM 12663 11-11-84 9:53p
PRINTER PAS 2077 11-11-84 9:54p
12 file(s) 147550 bytes
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