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https://github.com/saitohirga/WSJT-X.git
synced 2024-12-24 11:40:31 -05:00
374 lines
8.6 KiB
Fortran
374 lines
8.6 KiB
Fortran
subroutine osdwspr(ss,apmask,ndeep,cw,nhardmin,dmin)
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!
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use iso_c_binding
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parameter (N=162, K=50, L=32)
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!integer*1 p1(L),p2(L),p3(L),p4(L)
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integer*1 gg(64)
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real ss(N)
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integer*1 apmask(N),apmaskr(N)
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integer*1 gen(K,N)
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integer*1 genmrb(K,N),g2(N,K)
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integer*1 temp(K),m0(K),me(K),mi(K),misub(K),e2sub(N-K),e2(N-K),ui(N-K)
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integer*1 r2pat(N-K)
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integer indices(N),nxor(N)
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integer*1 cw(N),ce(N),c0(N),hdec(N)
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integer indx(N),ndeep,nhardmin
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real rx(N),absrx(N),dmin
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logical first,reset
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data first/.true./
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!data p1/1,0,0,0,1,1,0,0,0,0,1,0,0,0,1,0,1,1,0,0,1,1,1,0,1/
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!data p2/1,0,1,0,1,0,1,1,0,0,1,0,0,1,0,1,0,0,1,0,0,1,1,1,1/
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!data p3/1,1,0,1,0,1,0,1,1,0,1,0,0,1,1,0,1,1,1,1,1,1,0,1,1/
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!data p4/1,1,1,0,1,1,1,1,0,1,1,1,0,0,0,1,1,1,1,1,1,0,0,0,1/
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!data p1/1,0,1,0,1,1,0,0,1,1,0,1,1,1,1,1/
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!data p2/1,0,1,1,0,1,0,0,1,1,1,1,1,0,0,1/
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!data p3/1,1,0,0,1,0,1,1,0,1,1,1,0,0,1,1/
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!data p4/1,1,1,0,1,1,0,1,1,1,1,0,0,1,0,1/
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data gg/1,1,0,1,0,1,0,0,1,0,0,0,1,1,0,0,1,0,1,0,0,1,0,1,1,1,0,1,1,0,0,0, &
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0,1,0,0,0,0,0,0,1,0,0,1,1,1,1,0,0,0,1,0,0,1,0,0,1,0,1,1,1,1,1,1/
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save first,gen
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if( first ) then ! fill the generator matrix
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! gg=0
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! gg(1:L)=p1
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! gg(L+1:2*L)=p2
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! gg(2*L+1:3*L)=p3
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! gg(3*L+1:4*L)=p4
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gen=0
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gen(1,1:2*L)=gg(1:2*L)
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do i=2,K
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gen(i,:)=cshift(gen(i-1,:),-2)
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enddo
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first=.false.
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endif
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! Re-order received vector to place systematic msg bits at the end.
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rx=ss/127.0
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apmaskr=apmask
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! Hard decisions on the received word.
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hdec=0
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where(rx .ge. 0) hdec=1
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! Use magnitude of received symbols as a measure of reliability.
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absrx=abs(rx)
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call indexx(absrx,N,indx)
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! Re-order the columns of the generator matrix in order of decreasing reliability.
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do i=1,N
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genmrb(1:K,i)=gen(1:K,indx(N+1-i))
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indices(i)=indx(N+1-i)
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enddo
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! Do gaussian elimination to create a generator matrix with the most reliable
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! received bits in positions 1:K in order of decreasing reliability (more or less).
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do id=1,K ! diagonal element indices
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do icol=id,K+20 ! The 20 is ad hoc - beware
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iflag=0
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if( genmrb(id,icol) .eq. 1 ) then
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iflag=1
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if( icol .ne. id ) then ! reorder column
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temp(1:K)=genmrb(1:K,id)
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genmrb(1:K,id)=genmrb(1:K,icol)
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genmrb(1:K,icol)=temp(1:K)
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itmp=indices(id)
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indices(id)=indices(icol)
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indices(icol)=itmp
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endif
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do ii=1,K
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if( ii .ne. id .and. genmrb(ii,id) .eq. 1 ) then
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genmrb(ii,1:N)=ieor(genmrb(ii,1:N),genmrb(id,1:N))
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endif
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enddo
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exit
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endif
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enddo
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enddo
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g2=transpose(genmrb)
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! The hard decisions for the K MRB bits define the order 0 message, m0.
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! Encode m0 using the modified generator matrix to find the "order 0" codeword.
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! Flip various combinations of bits in m0 and re-encode to generate a list of
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! codewords. Return the member of the list that has the smallest Euclidean
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! distance to the received word.
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hdec=hdec(indices) ! hard decisions from received symbols
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m0=hdec(1:K) ! zero'th order message
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absrx=absrx(indices)
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rx=rx(indices)
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apmaskr=apmaskr(indices)
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call mrbencode(m0,c0,g2,N,K)
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nxor=ieor(c0,hdec)
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nhardmin=sum(nxor)
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dmin=sum(nxor*absrx)
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cw=c0
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ntotal=0
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nrejected=0
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if(ndeep.eq.0) goto 998 ! norder=0
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if(ndeep.gt.5) ndeep=5
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if( ndeep.eq. 1) then
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nord=1
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npre1=0
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npre2=0
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nt=60
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ntheta=12
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elseif(ndeep.eq.2) then
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nord=1
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npre1=1
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npre2=0
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nt=60
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ntheta=12
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elseif(ndeep.eq.3) then
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nord=1
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npre1=1
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npre2=1
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nt=60
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ntheta=22
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ntau=16
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elseif(ndeep.eq.4) then
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nord=2
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npre1=1
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npre2=0
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nt=60
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ntheta=22
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ntau=16
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elseif(ndeep.eq.5) then
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nord=3
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npre1=1
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npre2=1
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nt=60
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ntheta=22
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ntau=16
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endif
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do iorder=1,nord
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misub(1:K-iorder)=0
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misub(K-iorder+1:K)=1
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iflag=K-iorder+1
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do while(iflag .ge.0)
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if(iorder.eq.nord .and. npre1.eq.0) then
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iend=iflag
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else
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iend=1
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endif
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do n1=iflag,iend,-1
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mi=misub
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mi(n1)=1
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if(any(iand(apmaskr(1:K),mi).eq.1)) cycle
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ntotal=ntotal+1
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me=ieor(m0,mi)
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if(n1.eq.iflag) then
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call mrbencode(me,ce,g2,N,K)
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e2sub=ieor(ce(K+1:N),hdec(K+1:N))
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e2=e2sub
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nd1Kpt=sum(e2sub(1:nt))+1
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d1=sum(ieor(me(1:K),hdec(1:K))*absrx(1:K))
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else
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e2=ieor(e2sub,g2(K+1:N,n1))
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nd1Kpt=sum(e2(1:nt))+2
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endif
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if(nd1Kpt .le. ntheta) then
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call mrbencode(me,ce,g2,N,K)
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nxor=ieor(ce,hdec)
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if(n1.eq.iflag) then
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dd=d1+sum(e2sub*absrx(K+1:N))
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else
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dd=d1+ieor(ce(n1),hdec(n1))*absrx(n1)+sum(e2*absrx(K+1:N))
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endif
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if( dd .lt. dmin ) then
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dmin=dd
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cw=ce
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nhardmin=sum(nxor)
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nd1Kptbest=nd1Kpt
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endif
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else
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nrejected=nrejected+1
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endif
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enddo
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! Get the next test error pattern, iflag will go negative
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! when the last pattern with weight iorder has been generated.
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call nextpat(misub,k,iorder,iflag)
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enddo
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enddo
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if(npre2.eq.1) then
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reset=.true.
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ntotal=0
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do i1=K,1,-1
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do i2=i1-1,1,-1
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ntotal=ntotal+1
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mi(1:ntau)=ieor(g2(K+1:K+ntau,i1),g2(K+1:K+ntau,i2))
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call boxit(reset,mi(1:ntau),ntau,ntotal,i1,i2)
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enddo
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enddo
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ncount2=0
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ntotal2=0
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reset=.true.
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! Now run through again and do the second pre-processing rule
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misub(1:K-nord)=0
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misub(K-nord+1:K)=1
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iflag=K-nord+1
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do while(iflag .ge.0)
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me=ieor(m0,misub)
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call mrbencode(me,ce,g2,N,K)
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e2sub=ieor(ce(K+1:N),hdec(K+1:N))
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do i2=0,ntau
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ntotal2=ntotal2+1
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ui=0
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if(i2.gt.0) ui(i2)=1
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r2pat=ieor(e2sub,ui)
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778 continue
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call fetchit(reset,r2pat(1:ntau),ntau,in1,in2)
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if(in1.gt.0.and.in2.gt.0) then
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ncount2=ncount2+1
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mi=misub
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mi(in1)=1
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mi(in2)=1
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if(sum(mi).lt.nord+npre1+npre2.or.any(iand(apmaskr(1:K),mi).eq.1)) cycle
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me=ieor(m0,mi)
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call mrbencode(me,ce,g2,N,K)
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nxor=ieor(ce,hdec)
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dd=sum(nxor*absrx)
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if( dd .lt. dmin ) then
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dmin=dd
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cw=ce
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nhardmin=sum(nxor)
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endif
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goto 778
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endif
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enddo
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call nextpat(misub,K,nord,iflag)
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enddo
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endif
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998 continue
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! Re-order the codeword to as-received order.
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cw(indices)=cw
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hdec(indices)=hdec
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return
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end subroutine osdwspr
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subroutine mrbencode(me,codeword,g2,N,K)
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integer*1 me(K),codeword(N),g2(N,K)
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! fast encoding for low-weight test patterns
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codeword=0
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do i=1,K
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if( me(i) .eq. 1 ) then
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codeword=ieor(codeword,g2(1:N,i))
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endif
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enddo
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return
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end subroutine mrbencode
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subroutine nextpat(mi,k,iorder,iflag)
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integer*1 mi(k),ms(k)
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! generate the next test error pattern
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ind=-1
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do i=1,k-1
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if( mi(i).eq.0 .and. mi(i+1).eq.1) ind=i
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enddo
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if( ind .lt. 0 ) then ! no more patterns of this order
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iflag=ind
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return
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endif
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ms=0
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ms(1:ind-1)=mi(1:ind-1)
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ms(ind)=1
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ms(ind+1)=0
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if( ind+1 .lt. k ) then
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nz=iorder-sum(ms)
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ms(k-nz+1:k)=1
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endif
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mi=ms
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do i=1,k ! iflag will point to the lowest-index 1 in mi
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if(mi(i).eq.1) then
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iflag=i
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exit
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endif
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enddo
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return
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end subroutine nextpat
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subroutine boxit(reset,e2,ntau,npindex,i1,i2)
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integer*1 e2(1:ntau)
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integer indexes(4000,2),fp(0:525000),np(4000)
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logical reset
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common/boxes/indexes,fp,np
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if(reset) then
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patterns=-1
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fp=-1
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np=-1
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sc=-1
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indexes=-1
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reset=.false.
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endif
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indexes(npindex,1)=i1
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indexes(npindex,2)=i2
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ipat=0
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do i=1,ntau
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if(e2(i).eq.1) then
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ipat=ipat+ishft(1,ntau-i)
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endif
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enddo
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ip=fp(ipat) ! see what's currently stored in fp(ipat)
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if(ip.eq.-1) then
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fp(ipat)=npindex
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else
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do while (np(ip).ne.-1)
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ip=np(ip)
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enddo
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np(ip)=npindex
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endif
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return
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end subroutine boxit
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subroutine fetchit(reset,e2,ntau,i1,i2)
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integer indexes(4000,2),fp(0:525000),np(4000)
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integer lastpat
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integer*1 e2(ntau)
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logical reset
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common/boxes/indexes,fp,np
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save lastpat,inext
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if(reset) then
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lastpat=-1
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reset=.false.
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endif
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ipat=0
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do i=1,ntau
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if(e2(i).eq.1) then
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ipat=ipat+ishft(1,ntau-i)
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endif
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enddo
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index=fp(ipat)
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if(lastpat.ne.ipat .and. index.gt.0) then ! return first set of indices
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i1=indexes(index,1)
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i2=indexes(index,2)
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inext=np(index)
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elseif(lastpat.eq.ipat .and. inext.gt.0) then
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i1=indexes(inext,1)
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i2=indexes(inext,2)
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inext=np(inext)
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else
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i1=-1
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i2=-1
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inext=-1
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endif
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lastpat=ipat
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return
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end subroutine fetchit
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