source: ThirdParty/mpqc_open/src/bin/mpqc/validate/methods/mp2r12ap_abs+.in@ 86fb69

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Last change on this file since 86fb69 was 860145, checked in by Frederik Heber <heber@…>, 8 years ago

Merge commit '0b990dfaa8c6007a996d030163a25f7f5fc8a7e7' as 'ThirdParty/mpqc_open'

  • Property mode set to 100644
File size: 6.6 KB
Line 
1% emacs should use -*- KeyVal -*- mode
2 molecule<Molecule>: (
3 symmetry = auto
4 unit = angstrom
5 { atoms geometry } = {
6 Ne [ 0.00000000 0.00000000 0.00000000 ]
7 }
8 )
9
10 basis<GaussianBasisSet>: (
11 molecule = $:molecule
12 name = "aug-cc-pVDZ"
13 )
14
15 abasis<GaussianBasisSet>: (
16 molecule = $:molecule
17 puream = true
18 name = "K32s15f"
19 )
20
21 mpqc: (
22 checkpoint = no
23 savestate = no
24 mole<MBPT2_R12>: (
25 molecule = $:molecule
26 basis = $:basis
27 aux_basis = $:abasis
28 abs_method = abs+
29 spinadapted = true
30 stdapprox = "a'"
31 ebc = true
32 gebc = true
33 memory = 10000000
34 r12ints = posix
35 nfzc = 1
36 integrals<IntegralCints>: ()
37 reference<CLHF>: (
38 molecule = $:molecule
39 basis = $:basis
40 memory = 24000000
41 integrals<IntegralCints>: ()
42 guess_wavefunction<HCoreWfn>: (
43 molecule = $:molecule
44 basis = $:basis
45 integrals<IntegralCints>: ()
46 )
47 )
48 )
49 )
50
51basis:neon:"K32s15f": [
52 ( type: [am = s]
53 {exp coef:0} = { 0.005 1.0 }
54 )
55 ( type: [am = s]
56 {exp coef:0} = { 0.00866025403784439 1.0 }
57 )
58 ( type: [am = s]
59 {exp coef:0} = { 0.015 1.0 }
60 )
61 ( type: [am = s]
62 {exp coef:0} = { 0.0259807621135332 1.0 }
63 )
64 ( type: [am = s]
65 {exp coef:0} = { 0.045 1.0 }
66 )
67 ( type: [am = s]
68 {exp coef:0} = { 0.0779422863405995 1.0 }
69 )
70 ( type: [am = s]
71 {exp coef:0} = { 0.135 1.0 }
72 )
73 ( type: [am = s]
74 {exp coef:0} = { 0.233826859021798 1.0 }
75 )
76 ( type: [am = s]
77 {exp coef:0} = { 0.405 1.0 }
78 )
79 ( type: [am = s]
80 {exp coef:0} = { 0.701480577065395 1.0 }
81 )
82 ( type: [am = s]
83 {exp coef:0} = { 1.215 1.0 }
84 )
85 ( type: [am = s]
86 {exp coef:0} = { 2.10444173119618 1.0 }
87 )
88 ( type: [am = s]
89 {exp coef:0} = { 3.645 1.0 }
90 )
91 ( type: [am = s]
92 {exp coef:0} = { 6.31332519358855 1.0 }
93 )
94 ( type: [am = s]
95 {exp coef:0} = { 10.935 1.0 }
96 )
97 ( type: [am = s]
98 {exp coef:0} = { 18.9399755807657 1.0 }
99 )
100 ( type: [am = s]
101 {exp coef:0} = { 32.805 1.0 }
102 )
103 ( type: [am = s]
104 {exp coef:0} = { 56.819926742297 1.0 }
105 )
106 ( type: [am = s]
107 {exp coef:0} = { 98.4149999999999 1.0 }
108 )
109 ( type: [am = s]
110 {exp coef:0} = { 170.459780226891 1.0 }
111 )
112 ( type: [am = s]
113 {exp coef:0} = { 295.245 1.0 }
114 )
115 ( type: [am = s]
116 {exp coef:0} = { 511.379340680673 1.0 }
117 )
118 ( type: [am = s]
119 {exp coef:0} = { 885.734999999999 1.0 }
120 )
121 ( type: [am = s]
122 {exp coef:0} = { 1534.13802204202 1.0 }
123 )
124 ( type: [am = s]
125 {exp coef:0} = { 2657.205 1.0 }
126 )
127 ( type: [am = s]
128 {exp coef:0} = { 4602.41406612605 1.0 }
129 )
130 ( type: [am = s]
131 {exp coef:0} = { 7971.61499999999 1.0 }
132 )
133 ( type: [am = s]
134 {exp coef:0} = { 13807.2421983782 1.0 }
135 )
136 ( type: [am = s]
137 {exp coef:0} = { 23914.845 1.0 }
138 )
139 ( type: [am = s]
140 {exp coef:0} = { 41421.7265951345 1.0 }
141 )
142 ( type: [am = s]
143 {exp coef:0} = { 71744.5349999999 1.0 }
144 )
145 ( type: [am = s]
146 {exp coef:0} = { 124265.179785403 1.0 }
147 )
148 ( type: [am = p]
149 {exp coef:0} = { 0.005 1.0 }
150 )
151 ( type: [am = p]
152 {exp coef:0} = { 0.00866025403784439 1.0 }
153 )
154 ( type: [am = p]
155 {exp coef:0} = { 0.015 1.0 }
156 )
157 ( type: [am = p]
158 {exp coef:0} = { 0.0259807621135332 1.0 }
159 )
160 ( type: [am = p]
161 {exp coef:0} = { 0.045 1.0 }
162 )
163 ( type: [am = p]
164 {exp coef:0} = { 0.0779422863405995 1.0 }
165 )
166 ( type: [am = p]
167 {exp coef:0} = { 0.135 1.0 }
168 )
169 ( type: [am = p]
170 {exp coef:0} = { 0.233826859021798 1.0 }
171 )
172 ( type: [am = p]
173 {exp coef:0} = { 0.405 1.0 }
174 )
175 ( type: [am = p]
176 {exp coef:0} = { 0.701480577065395 1.0 }
177 )
178 ( type: [am = p]
179 {exp coef:0} = { 1.215 1.0 }
180 )
181 ( type: [am = p]
182 {exp coef:0} = { 2.10444173119618 1.0 }
183 )
184 ( type: [am = p]
185 {exp coef:0} = { 3.645 1.0 }
186 )
187 ( type: [am = p]
188 {exp coef:0} = { 6.31332519358855 1.0 }
189 )
190 ( type: [am = p]
191 {exp coef:0} = { 10.935 1.0 }
192 )
193 ( type: [am = p]
194 {exp coef:0} = { 18.9399755807657 1.0 }
195 )
196 ( type: [am = p]
197 {exp coef:0} = { 32.805 1.0 }
198 )
199 ( type: [am = p]
200 {exp coef:0} = { 56.819926742297 1.0 }
201 )
202 ( type: [am = p]
203 {exp coef:0} = { 98.4149999999999 1.0 }
204 )
205 ( type: [am = p]
206 {exp coef:0} = { 170.459780226891 1.0 }
207 )
208 ( type: [am = p]
209 {exp coef:0} = { 295.245 1.0 }
210 )
211 ( type: [am = p]
212 {exp coef:0} = { 511.379340680673 1.0 }
213 )
214 ( type: [am = p]
215 {exp coef:0} = { 885.734999999999 1.0 }
216 )
217 ( type: [am = p]
218 {exp coef:0} = { 1534.13802204202 1.0 }
219 )
220 ( type: [am = d]
221 {exp coef:0} = { 0.021 1.0 }
222 )
223 ( type: [am = d]
224 {exp coef:0} = { 0.0363730669589464 1.0 }
225 )
226 ( type: [am = d]
227 {exp coef:0} = { 0.063 1.0 }
228 )
229 ( type: [am = d]
230 {exp coef:0} = { 0.109119200876839 1.0 }
231 )
232 ( type: [am = d]
233 {exp coef:0} = { 0.189 1.0 }
234 )
235 ( type: [am = d]
236 {exp coef:0} = { 0.327357602630518 1.0 }
237 )
238 ( type: [am = d]
239 {exp coef:0} = { 0.567 1.0 }
240 )
241 ( type: [am = d]
242 {exp coef:0} = { 0.982072807891553 1.0 }
243 )
244 ( type: [am = d]
245 {exp coef:0} = { 1.701 1.0 }
246 )
247 ( type: [am = d]
248 {exp coef:0} = { 2.94621842367466 1.0 }
249 )
250 ( type: [am = d]
251 {exp coef:0} = { 5.103 1.0 }
252 )
253 ( type: [am = d]
254 {exp coef:0} = { 8.83865527102397 1.0 }
255 )
256 ( type: [am = d]
257 {exp coef:0} = { 15.309 1.0 }
258 )
259 ( type: [am = d]
260 {exp coef:0} = { 26.5159658130719 1.0 }
261 )
262 ( type: [am = d]
263 {exp coef:0} = { 45.927 1.0 }
264 )
265 ( type: [am = d]
266 {exp coef:0} = { 79.5478974392158 1.0 }
267 )
268 ( type: [am = d]
269 {exp coef:0} = { 137.781 1.0 }
270 )
271 ( type: [am = d]
272 {exp coef:0} = { 238.643692317647 1.0 }
273 )
274 ( type: [am = f]
275 {exp coef:0} = { 0.0467653718043597 1.0 }
276 )
277 ( type: [am = f]
278 {exp coef:0} = { 0.081 1.0 }
279 )
280 ( type: [am = f]
281 {exp coef:0} = { 0.140296115413079 1.0 }
282 )
283 ( type: [am = f]
284 {exp coef:0} = { 0.243 1.0 }
285 )
286 ( type: [am = f]
287 {exp coef:0} = { 0.420888346239237 1.0 }
288 )
289 ( type: [am = f]
290 {exp coef:0} = { 0.729 1.0 }
291 )
292 ( type: [am = f]
293 {exp coef:0} = { 1.26266503871771 1.0 }
294 )
295 ( type: [am = f]
296 {exp coef:0} = { 2.187 1.0 }
297 )
298 ( type: [am = f]
299 {exp coef:0} = { 3.78799511615313 1.0 }
300 )
301 ( type: [am = f]
302 {exp coef:0} = { 6.561 1.0 }
303 )
304 ( type: [am = f]
305 {exp coef:0} = { 11.3639853484594 1.0 }
306 )
307 ( type: [am = f]
308 {exp coef:0} = { 19.683 1.0 }
309 )
310 ( type: [am = f]
311 {exp coef:0} = { 34.0919560453782 1.0 }
312 )
313 ( type: [am = f]
314 {exp coef:0} = { 59.0489999999999 1.0 }
315 )
316 ( type: [am = f]
317 {exp coef:0} = { 102.275868136135 1.0 }
318 )
319]
320
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