1<?xml version="1.0"?> 2<qmcsystem> 3 <wavefunction id="psi0" target="e"> 4 <determinantset name="LCAOBSet" type="MolecularOrbital" transform="yes" source="ion0"> 5 <basisset name="LCAOBSet"> 6 <atomicBasisSet name="Gaussian-G2" angular="cartesian" type="Gaussian" elementType="O" normalized="no"> 7 <grid type="log" ri="1.e-6" rf="1.e2" npts="1001"/> 8 <!-- Possible substitution O00 by a Slater-type orbital 9 <basisGroup rid="O00" n="0" l="0" type="Slater"> 10 <radfunc exponent="1.13763" contraction="1.0"/> 11 </basisGroup> 12--> 13 <basisGroup rid="O00" n="0" l="0" type="Gaussian"> 14 <radfunc exponent="1.253460000000e-01" contraction="5.574095889400e-02"/> 15 <radfunc exponent="2.680220000000e-01" contraction="3.048477751890e-01"/> 16 <radfunc exponent="5.730980000000e-01" contraction="4.537516653790e-01"/> 17 <radfunc exponent="1.225429000000e+00" contraction="2.959257817680e-01"/> 18 <radfunc exponent="2.620277000000e+00" contraction="1.956698557000e-02"/> 19 <radfunc exponent="5.602818000000e+00" contraction="-1.286269051440e-01"/> 20 <radfunc exponent="1.198024500000e+01" contraction="1.202399113300e-02"/> 21 <radfunc exponent="2.561680100000e+01" contraction="4.069997000000e-04"/> 22 <radfunc exponent="5.477521600000e+01" contraction="-7.599994400000e-05"/> 23 </basisGroup> 24 <basisGroup rid="O10" n="1" l="0" type="Gaussian"> 25 <radfunc exponent="1.686633000000e+00" contraction="1.000000000000e+00"/> 26 </basisGroup> 27 <basisGroup rid="O20" n="2" l="0" type="Gaussian"> 28 <radfunc exponent="2.379970000000e-01" contraction="1.000000000000e+00"/> 29 </basisGroup> 30 <basisGroup rid="O31" n="3" l="1" type="Gaussian"> 31 <radfunc exponent="8.359800000000e-02" contraction="4.495798060300e-02"/> 32 <radfunc exponent="1.670170000000e-01" contraction="1.501749352080e-01"/> 33 <radfunc exponent="3.336730000000e-01" contraction="2.559988895500e-01"/> 34 <radfunc exponent="6.666270000000e-01" contraction="2.818788783850e-01"/> 35 <radfunc exponent="1.331816000000e+00" contraction="2.428348952300e-01"/> 36 <radfunc exponent="2.660761000000e+00" contraction="1.611339304790e-01"/> 37 <radfunc exponent="5.315785000000e+00" contraction="8.230796448900e-02"/> 38 <radfunc exponent="1.062010800000e+01" contraction="3.989898278600e-02"/> 39 <radfunc exponent="2.121731800000e+01" contraction="4.678997981000e-03"/> 40 </basisGroup> 41 <basisGroup rid="O41" n="4" l="1" type="Gaussian"> 42 <radfunc exponent="1.846960000000e-01" contraction="1.000000000000e+00"/> 43 </basisGroup> 44 <basisGroup rid="O51" n="5" l="1" type="Gaussian"> 45 <radfunc exponent="6.006210000000e-01" contraction="1.000000000000e+00"/> 46 </basisGroup> 47 <basisGroup rid="O62" n="6" l="2" type="Gaussian"> 48 <radfunc exponent="6.693400000000e-01" contraction="1.000000000000e+00"/> 49 </basisGroup> 50 <basisGroup rid="O72" n="7" l="2" type="Gaussian"> 51 <radfunc exponent="2.404278000000e+00" contraction="1.000000000000e+00"/> 52 </basisGroup> 53 <basisGroup rid="O83" n="8" l="3" type="Gaussian"> 54 <radfunc exponent="1.423104000000e+00" contraction="1.000000000000e+00"/> 55 </basisGroup> 56 </atomicBasisSet> 57 <atomicBasisSet name="Gaussian-G2" angular="cartesian" type="Gaussian" elementType="H" normalized="no"> 58 <grid type="log" ri="1.e-6" rf="1.e2" npts="1001"/> 59 <!-- Possible substitution H00 by a Slater-type orbital 60 <basisGroup rid="H00" n="0" l="0" type="Slater"> 61 <radfunc exponent="1.47231" contraction="1.0"/> 62 </basisGroup> 63--> 64 <basisGroup rid="H00" n="0" l="0" type="Gaussian"> 65 <radfunc exponent="8.700887800000e+00" contraction="6.271822462700e-02"/> 66 <radfunc exponent="1.955520500000e+00" contraction="2.619585423470e-01"/> 67 <radfunc exponent="5.590436000000e-01" contraction="7.570104581320e-01"/> 68 </basisGroup> 69 <basisGroup rid="H10" n="1" l="0" type="Gaussian"> 70 <radfunc exponent="1.649254000000e-01" contraction="1.000000000000e+00"/> 71 </basisGroup> 72 <basisGroup rid="H20" n="2" l="0" type="Gaussian"> 73 <radfunc exponent="3.206250000000e-02" contraction="1.000000000000e+00"/> 74 </basisGroup> 75 <basisGroup rid="H31" n="3" l="1" type="Gaussian"> 76 <radfunc exponent="7.900744000000e-01" contraction="1.000000000000e+00"/> 77 </basisGroup> 78 <basisGroup rid="H41" n="4" l="1" type="Gaussian"> 79 <radfunc exponent="1.523514000000e-01" contraction="1.000000000000e+00"/> 80 </basisGroup> 81 <basisGroup rid="H52" n="5" l="2" type="Gaussian"> 82 <radfunc exponent="8.838179000000e-01" contraction="1.000000000000e+00"/> 83 </basisGroup> 84 </atomicBasisSet> 85 </basisset> 86 <sposet basisset="LCAOBSet" name="spo-up" size="8"> 87 <occupation mode="ground"/> 88 <coefficient size="57" id="updetC"> 89 8.57621000000000e-01 -6.90900000000000e-03 -1.05125000000000e-01 0.00000000000000e+00 90 0.00000000000000e+00 1.28904000000000e-01 0.00000000000000e+00 0.00000000000000e+00 91 -4.45290000000000e-02 0.00000000000000e+00 0.00000000000000e+00 -2.15420000000000e-02 92 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0.00000000000000e+00 2.16940000000000e-01 1870 -4.59274000000000e-01 -1.47301000000000e-01 2.42902800000000e+00 0.00000000000000e+00 1871 0.00000000000000e+00 -3.54980000000000e-01 0.00000000000000e+00 0.00000000000000e+00 1872 5.16947000000000e-01 0.00000000000000e+00 0.00000000000000e+00 4.24494000000000e-01 1873 -8.30209000000000e-01 1.52267000000000e+00 -6.92462000000000e-01 0.00000000000000e+00 1874 0.00000000000000e+00 0.00000000000000e+00 7.17388000000000e-01 -1.02961900000000e+00 1875 3.12230000000000e-01 0.00000000000000e+00 0.00000000000000e+00 0.00000000000000e+00 1876 0.00000000000000e+00 0.00000000000000e+00 -5.38257000000000e-01 0.00000000000000e+00 1877 -1.23885000000000e-01 0.00000000000000e+00 8.46032000000000e-01 0.00000000000000e+00 1878 0.00000000000000e+00 0.00000000000000e+00 -8.66665000000000e-01 -5.56588000000000e-01 1879 2.90050000000000e-02 0.00000000000000e+00 2.17140000000000e-02 5.61314000000000e-01 1880 0.00000000000000e+00 -1.23448000000000e-01 1.21589000000000e-01 -5.12890000000000e-02 1881 3.12522000000000e-01 -2.61232000000000e-01 0.00000000000000e+00 0.00000000000000e+00 1882 -5.74890000000000e-02 -8.66665000000000e-01 -5.56588000000000e-01 2.90050000000000e-02 1883 0.00000000000000e+00 -2.17140000000000e-02 5.61314000000000e-01 0.00000000000000e+00 1884 1.23448000000000e-01 1.21589000000000e-01 -5.12890000000000e-02 3.12522000000000e-01 1885 -2.61232000000000e-01 0.00000000000000e+00 0.00000000000000e+00 5.74890000000000e-02 1886 0.00000000000000e+00 0.00000000000000e+00 0.00000000000000e+00 0.00000000000000e+00 1887 -8.22124000000000e-01 0.00000000000000e+00 0.00000000000000e+00 1.46202200000000e+00 1888 0.00000000000000e+00 0.00000000000000e+00 1.79768800000000e+00 0.00000000000000e+00 1889 0.00000000000000e+00 0.00000000000000e+00 0.00000000000000e+00 0.00000000000000e+00 1890 0.00000000000000e+00 2.09576800000000e+00 0.00000000000000e+00 0.00000000000000e+00 1891 0.00000000000000e+00 0.00000000000000e+00 0.00000000000000e+00 -9.38555000000000e-01 1892 0.00000000000000e+00 -3.46166000000000e-01 0.00000000000000e+00 -4.85860000000000e-01 1893 0.00000000000000e+00 0.00000000000000e+00 0.00000000000000e+00 0.00000000000000e+00 1894 9.50290000000000e-01 0.00000000000000e+00 1.51765300000000e+00 1.20445400000000e+00 1895 3.31530000000000e-02 0.00000000000000e+00 7.14518000000000e-01 -2.47456000000000e-01 1896 0.00000000000000e+00 2.47540000000000e-01 -3.17500000000000e-01 1.12939000000000e-01 1897 1.31381000000000e-01 -2.44321000000000e-01 0.00000000000000e+00 0.00000000000000e+00 1898 1.04320000000000e-01 -1.51765300000000e+00 -1.20445400000000e+00 -3.31530000000000e-02 1899 0.00000000000000e+00 7.14518000000000e-01 2.47456000000000e-01 0.00000000000000e+00 1900 2.47540000000000e-01 3.17500000000000e-01 -1.12939000000000e-01 -1.31381000000000e-01 1901 2.44321000000000e-01 0.00000000000000e+00 0.00000000000000e+00 1.04320000000000e-01 1902 7.68894600000000e+00 -2.45332000000000e+00 -5.37374700000000e+00 0.00000000000000e+00 1903 0.00000000000000e+00 3.79370000000000e-02 0.00000000000000e+00 0.00000000000000e+00 1904 -7.56196000000000e-01 0.00000000000000e+00 0.00000000000000e+00 1.27458500000000e+00 1905 -3.04774000000000e-01 4.10911000000000e-01 -1.06136000000000e-01 0.00000000000000e+00 1906 0.00000000000000e+00 0.00000000000000e+00 -2.55330000000000e-01 1.63503000000000e-01 1907 9.18270000000000e-02 0.00000000000000e+00 0.00000000000000e+00 0.00000000000000e+00 1908 0.00000000000000e+00 0.00000000000000e+00 -1.96993000000000e-01 0.00000000000000e+00 1909 -1.81968000000000e-01 0.00000000000000e+00 4.46262000000000e-01 0.00000000000000e+00 1910 0.00000000000000e+00 0.00000000000000e+00 -9.22835000000000e-01 6.45244000000000e-01 1911 -2.84040000000000e-02 0.00000000000000e+00 -7.98015000000000e-01 7.07574000000000e-01 1912 0.00000000000000e+00 2.76550000000000e-01 -1.09304000000000e-01 2.68266000000000e-01 1913 -1.85944000000000e-01 -8.23230000000000e-02 0.00000000000000e+00 0.00000000000000e+00 1914 4.38294000000000e-01 -9.22835000000000e-01 6.45244000000000e-01 -2.84040000000000e-02 1915 0.00000000000000e+00 7.98015000000000e-01 7.07574000000000e-01 0.00000000000000e+00 1916 -2.76550000000000e-01 -1.09304000000000e-01 2.68266000000000e-01 -1.85944000000000e-01 1917 -8.23230000000000e-02 0.00000000000000e+00 0.00000000000000e+00 -4.38294000000000e-01 1918</coefficient> 1919 </sposet> 1920 <multideterminant optimize="yes" spo_up="spo-up" spo_dn="spo-dn"> 1921 <detlist size="50" type="DETS" nca="0" ncb="0" nea="4" neb="4" nstates="8" cutoff="0.01"> 1922 <ci id="CIcoeff_0" coeff="0.984378" qc_coeff="0.984378" alpha="11110000" beta="11110000"/> 1923 <ci id="CIcoeff_1" coeff="-3.2711872529791290e-02" qc_coeff="-0.0689313" alpha="10110100" beta="10110100"/> 1924 <ci id="CIcoeff_2" coeff="-1.9576244756492205e-02" qc_coeff="-0.042097" alpha="11010010" beta="11010010"/> 1925 <ci id="CIcoeff_3" coeff="-2.4293191009386393e-02" qc_coeff="-0.040542" alpha="11011000" beta="11011000"/> 1926 <ci id="CIcoeff_4" coeff="1.6664205119143329e-02" qc_coeff="0.0399245" alpha="11011000" beta="10110100"/> 1927 <ci id="CIcoeff_5" coeff="1.7783048055452465e-02" qc_coeff="0.0399245" alpha="10110100" beta="11011000"/> 1928 <ci id="CIcoeff_6" coeff="-1.4203969629777867e-02" qc_coeff="-0.0334861" alpha="01111000" beta="01111000"/> 1929 <ci id="CIcoeff_7" coeff="-5.6706724272339130e-03" qc_coeff="-0.0316485" alpha="11011000" beta="01111000"/> 1930 <ci id="CIcoeff_8" coeff="-1.4652121715218800e-02" qc_coeff="-0.0316485" alpha="01111000" beta="11011000"/> 1931 <ci id="CIcoeff_9" coeff="1.3838798502610071e-02" qc_coeff="0.0300407" alpha="10110100" beta="01111000"/> 1932 <ci id="CIcoeff_10" coeff="8.8998452880076368e-03" qc_coeff="0.0300407" alpha="01111000" beta="10110100"/> 1933 <ci id="CIcoeff_11" coeff="-2.0816688696861485e-02" qc_coeff="-0.0295474" alpha="11010100" beta="11010100"/> 1934 <ci id="CIcoeff_12" coeff="-1.6295047694839762e-02" qc_coeff="-0.0288488" alpha="10111000" beta="10111000"/> 1935 <ci id="CIcoeff_13" coeff="1.0944764700323694e-02" qc_coeff="0.0266979" alpha="11010010" beta="10110100"/> 1936 <ci id="CIcoeff_14" coeff="1.6085652925485833e-02" qc_coeff="0.0266979" alpha="10110100" beta="11010010"/> 1937 <ci id="CIcoeff_15" coeff="-7.9992475004718663e-03" qc_coeff="-0.0225216" alpha="11110000" beta="10010110"/> 1938 <ci id="CIcoeff_16" coeff="-3.4005038486838498e-03" qc_coeff="-0.0225216" alpha="10010110" beta="11110000"/> 1939 <ci id="CIcoeff_17" coeff="-1.5677127078954019e-02" qc_coeff="-0.0213908" alpha="11011000" beta="11010010"/> 1940 <ci id="CIcoeff_18" coeff="-2.1561886423346506e-02" qc_coeff="-0.0213908" alpha="11010010" beta="11011000"/> 1941 <ci id="CIcoeff_19" coeff="8.4110177391745668e-03" qc_coeff="0.020973" alpha="11010100" beta="10111000"/> 1942 <ci id="CIcoeff_20" coeff="3.9283675689993792e-03" qc_coeff="0.020973" alpha="10111000" beta="11010100"/> 1943 <ci id="CIcoeff_21" coeff="7.6629257450490200e-03" qc_coeff="0.0209362" alpha="11010010" beta="01110010"/> 1944 <ci id="CIcoeff_22" coeff="1.4819176727835157e-02" qc_coeff="0.0209362" alpha="01110010" beta="11010010"/> 1945 <ci id="CIcoeff_23" coeff="-1.0354392058763665e-02" qc_coeff="-0.0200183" alpha="10110100" beta="01110010"/> 1946 <ci id="CIcoeff_24" coeff="-9.3042324037576046e-03" qc_coeff="-0.0200183" alpha="01110010" beta="10110100"/> 1947 <ci id="CIcoeff_25" coeff="1.2652724235984424e-02" qc_coeff="0.0200091" alpha="10111000" beta="01110100"/> 1948 <ci id="CIcoeff_26" coeff="5.0407752591494675e-03" qc_coeff="0.0200091" alpha="01110100" beta="10111000"/> 1949 <ci id="CIcoeff_27" coeff="-1.0964749643918416e-02" qc_coeff="-0.0191176" alpha="01110100" beta="01110100"/> 1950 <ci id="CIcoeff_28" coeff="1.3419163435529902e-02" qc_coeff="0.0189518" alpha="11110000" beta="10011100"/> 1951 <ci id="CIcoeff_29" coeff="2.0558884420055452e-02" qc_coeff="0.0189518" alpha="10011100" beta="11110000"/> 1952 <ci id="CIcoeff_30" coeff="-2.9941676372652916e-03" qc_coeff="-0.0179628" alpha="10110001" beta="10110001"/> 1953 <ci id="CIcoeff_31" coeff="-2.0454356075460039e-03" qc_coeff="-0.0160815" alpha="11010001" beta="11010001"/> 1954 <ci id="CIcoeff_32" coeff="6.1479158625288586e-03" qc_coeff="0.015559" alpha="11010100" beta="11010001"/> 1955 <ci id="CIcoeff_33" coeff="4.5387024134755623e-03" qc_coeff="0.015559" alpha="11010001" beta="11010100"/> 1956 <ci id="CIcoeff_34" coeff="7.1739431794575707e-03" qc_coeff="0.0152652" alpha="10110001" beta="01111000"/> 1957 <ci id="CIcoeff_35" coeff="9.5094598381805211e-03" qc_coeff="0.0152652" alpha="01111000" beta="10110001"/> 1958 <ci id="CIcoeff_36" coeff="3.7046239783746897e-04" qc_coeff="0.015252" alpha="11110000" beta="01011010"/> 1959 <ci id="CIcoeff_37" coeff="3.9079417713138245e-04" qc_coeff="0.015252" alpha="01011010" beta="11110000"/> 1960 <ci id="CIcoeff_38" coeff="-2.0919040285110671e-02" qc_coeff="-0.0147148" alpha="11101000" beta="11101000"/> 1961 <ci id="CIcoeff_39" coeff="-3.5019170470295849e-03" qc_coeff="-0.0120041" alpha="01110010" beta="01110010"/> 1962 <ci id="CIcoeff_40" coeff="-4.3378980846986472e-03" qc_coeff="0.0118163" alpha="11011000" beta="01110010"/> 1963 <ci id="CIcoeff_41" coeff="9.2503706814767144e-03" qc_coeff="0.0118163" alpha="01110010" beta="11011000"/> 1964 <ci id="CIcoeff_42" coeff="-6.5106269877565079e-03" qc_coeff="-0.010861" alpha="10110010" beta="01110100"/> 1965 <ci id="CIcoeff_43" coeff="-1.8721802307954010e-03" qc_coeff="-0.010861" alpha="01110100" beta="10110010"/> 1966 <ci id="CIcoeff_44" coeff="-6.9488932382032083e-03" qc_coeff="-0.0108273" alpha="01110001" beta="01110001"/> 1967 <ci id="CIcoeff_45" coeff="-3.7974879577379549e-03" qc_coeff="-0.0104903" alpha="11110000" beta="00111001"/> 1968 <ci id="CIcoeff_46" coeff="-4.8988997617956795e-03" qc_coeff="-0.0104903" alpha="00111001" beta="11110000"/> 1969 <ci id="CIcoeff_47" coeff="-1.7344909260930443e-02" qc_coeff="-0.0104433" alpha="11100010" beta="11100010"/> 1970 <ci id="CIcoeff_48" coeff="-4.4411146040335588e-03" qc_coeff="-0.0100318" alpha="11110000" beta="00111100"/> 1971 <ci id="CIcoeff_49" coeff="1.7192313823850135e-03" qc_coeff="-0.0100318" alpha="00111100" beta="11110000"/> 1972 </detlist> 1973 </multideterminant> 1974 </determinantset> 1975 <jastrow name="J2" type="Two-Body" function="Bspline" print="yes"> 1976 <correlation rcut="10" size="10" speciesA="u" speciesB="u"> 1977 <coefficients id="uu" type="Array"> 0.1431677982 0.01178261909 -0.04359469649 -0.07175279139 -0.09943635229 -0.1297434933 -0.147993573 -0.1211935926 -0.1394054092 -0.1523817827</coefficients> 1978 </correlation> 1979 <correlation rcut="10" size="10" speciesA="u" speciesB="d"> 1980 <coefficients id="ud" type="Array"> 0.7029220941 0.3936352533 0.2501703035 0.1942723861 0.1744684544 0.1587143764 0.1357563388 0.0730776413 0.05370899462 -0.007244155201</coefficients> 1981 </correlation> 1982 </jastrow> 1983 <jastrow name="J1" type="One-Body" function="Bspline" source="ion0" print="yes"> 1984 <correlation rcut="10" size="10" cusp="0" elementType="O"> 1985 <coefficients id="eO" type="Array"> -2.705718799 -2.403972466 -1.687040708 -1.022155514 -0.6101675981 -0.4164119353 -0.2911819475 -0.5026404032 -0.02096463259 5.924431181</coefficients> 1986 </correlation> 1987 <correlation rcut="10" size="10" cusp="0" elementType="H"> 1988 <coefficients id="eH" type="Array"> -0.4309122314 -0.4074229192 -0.3971136036 -0.3363576851 -0.3057513364 -0.2965770956 -0.2970455694 -0.2956668775 -0.09494508787 -0.02331559822</coefficients> 1989 </correlation> 1990 </jastrow> 1991 <jastrow name="J3" type="eeI" function="polynomial" source="ion0" print="yes"> 1992 <correlation ispecies="O" especies="u" isize="3" esize="3" rcut="10"> 1993 <coefficients id="uuO" type="Array" optimize="yes"> 4.191947498e-06 -7.068462842e-07 -4.744209889e-06 -1.992620328e-06 -2.300401345e-07 5.952967857e-06 -1.740077394e-06 1.494950782e-06 -4.760429813e-06 -6.077272528e-06 -4.163133761e-06 1.327662354e-06 2.194244837e-06 1.538338506e-06 -2.657977001e-06 6.285211323e-08 2.103994547e-05 -9.024266862e-06 3.707386666e-06 -1.659671452e-06 -4.377631939e-06 1.594212328e-08 1.4307031e-07 2.766172353e-06 2.185180689e-08 -2.286050747e-08</coefficients> 1994 </correlation> 1995 <correlation ispecies="O" especies1="u" especies2="d" isize="3" esize="3" rcut="10"> 1996 <coefficients id="udO" type="Array" optimize="yes"> 2.732064175e-06 2.33222565e-05 1.457210849e-05 -1.524828262e-05 -4.896636777e-06 2.056088648e-06 3.384762641e-05 -1.040632415e-05 1.798328884e-05 -2.042478856e-05 -8.508229389e-06 -5.535618039e-06 -6.089381676e-06 1.122536896e-05 3.808656427e-06 2.380198936e-07 3.395387853e-05 7.781856208e-06 -1.056072119e-06 3.248864959e-06 -1.075024094e-05 1.164152514e-07 -3.771194269e-07 3.221918264e-06 -3.993758976e-07 8.941138608e-08</coefficients> 1997 </correlation> 1998 <correlation ispecies="H" especies="u" isize="3" esize="3" rcut="10"> 1999 <coefficients id="uuH" type="Array" optimize="yes"> 3.180029465e-06 5.761719427e-06 5.469809371e-06 4.448104766e-06 1.492491061e-06 -1.021607778e-07 9.744892126e-06 3.981617094e-07 -1.361827658e-06 -1.373330531e-05 7.337648286e-06 -1.293481288e-05 3.105820131e-06 -5.308172187e-06 -2.972012062e-06 8.119728303e-09 3.273492521e-05 -2.629494696e-05 1.865052977e-05 -3.545247037e-06 -4.859722008e-06 -1.382650169e-06 4.261088457e-07 1.619807948e-06 1.452201937e-07 -6.477162389e-08</coefficients> 2000 </correlation> 2001 <correlation ispecies="H" especies1="u" especies2="d" isize="3" esize="3" rcut="10"> 2002 <coefficients id="udH" type="Array" optimize="yes"> -3.140377523e-06 -1.085322384e-05 7.878752552e-06 1.811981766e-06 -1.909998249e-06 1.041084754e-06 -2.056438202e-06 -1.334555829e-06 6.752556043e-06 1.553939633e-06 1.046901499e-06 -5.605842708e-06 -1.912861318e-06 7.578652183e-07 6.150972258e-07 1.576245866e-07 8.736472909e-06 -4.00529092e-06 3.777311353e-06 7.083080358e-07 -3.313039256e-06 -1.322145107e-07 -1.345358553e-07 1.048581954e-06 -1.01800448e-07 4.100422289e-08</coefficients> 2003 </correlation> 2004 </jastrow> 2005 </wavefunction> 2006</qmcsystem> 2007