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1.1 root 1: .so tmac.ilib
2: .TH COMPLEX 2 "The University of Arizona \- 7/27/83"
3: .SH NAME
4: complex \- arithmetic on complex numbers
5: .SH DESCRIPTION
6: These procedures perform operations on complex numbers.
7: .SH SYNOPSIS
8: .nf
9: .ta 1.5i
10: \*Mcomplex(r,\*bi)\fR create complex number with real part \*Mr\fR and imaginary part \*Mi\fR
11: \*Mcpxadd(x1,\*bx2)\fR add complex numbers \*Mx1\fR and \*Mx2\fR
12: \*Mcpxdiv(x1,\*bx2)\fR divide complex number \*Mx1\fR by complex number \*Mx2\fR
13: \*Mcpxmul(x1,\*bx2)\fR multiply complex number \*Mx1\fR by complex number \*Mx2\fR
14: \*Mcpxsub(x1,\*bx2)\fR subtract complex number \*Mx2\fR from complex number \*Mx1\fR
15: \*Mcpxstr(x)\fR convert complex number \*Mx\fR to string representation
16: \*Mstrcpx(s)\fR convert string representation \*Ms\fR of complex number
17: to complex number
18: .SH SEE ALSO
19: .Ib
20: pp. 60, 285-286.
21: .SH AUTHOR
22: Ralph E. Griswold
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