MediaWiki API result
This is the HTML representation of the JSON format. HTML is good for debugging, but is unsuitable for application use.
Specify the format parameter to change the output format. To see the non-HTML representation of the JSON format, set format=json.
See the complete documentation, or the API help for more information.
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"logevents": [
{
"logid": 101,
"ns": 0,
"title": "Spherical harmonics",
"pageid": 99,
"logpage": 99,
"params": {},
"type": "create",
"action": "create",
"user": "Arithy",
"timestamp": "2021-10-24T13:41:29Z",
"comment": "Created page with \"= Real spherical harmonics = == Definition == {{Under construction}} == Properties == {{Under construction}} == Computation == {{Under construction}}\""
},
{
"logid": 100,
"ns": 0,
"title": "Obara\u2013Saika scheme",
"pageid": 98,
"logpage": 98,
"params": {},
"type": "create",
"action": "create",
"user": "Arithy",
"timestamp": "2021-10-24T13:33:21Z",
"comment": "Created page with \"Obara\u2013Saika scheme <ref>S. Obara and A. Saika, \"Efficient recursive computation of molecular integrals over Cartesian Gaussian functions\", J. Chem. Phys. 84, 3963 (1986)</re...\""
},
{
"logid": 99,
"ns": 0,
"title": "List of integrals",
"pageid": 97,
"logpage": 97,
"params": {},
"type": "create",
"action": "create",
"user": "Arithy",
"timestamp": "2021-10-24T13:21:57Z",
"comment": "Created page with \"Frequently used integrals are listed below. The GTO is denoted by <math display=\"inline\">\\varphi</math>. The GTO whose center coordinates are <math display=\"inline\">\\boldsymb...\""
},
{
"logid": 98,
"ns": 0,
"title": "Hypergeometric function",
"pageid": 96,
"logpage": 96,
"params": {},
"type": "create",
"action": "create",
"user": "Arithy",
"timestamp": "2021-10-24T13:21:29Z",
"comment": "Created page with \"= Confluent hypergeometric function of the first kind = == Definition == {{Under construction}} == Properties == {{Under construction}} == Computation == {{Under constructi...\""
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{
"logid": 97,
"ns": 0,
"title": "Gaussian type orbital",
"pageid": 95,
"logpage": 95,
"params": {},
"type": "create",
"action": "create",
"user": "Arithy",
"timestamp": "2021-10-24T13:20:55Z",
"comment": "Created page with \"__TOC__ = Cartesian GTO = The unnormalized Cartesian GTO (Gaussian type orbital) can be written as :<math> \\varphi(\\boldsymbol{r};\\zeta,\\boldsymbol{n},\\boldsymbol{R})=(r_\\tex...\""
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{
"logid": 96,
"ns": 0,
"title": "Effective core potential",
"pageid": 94,
"logpage": 94,
"params": {},
"type": "create",
"action": "create",
"user": "Arithy",
"timestamp": "2021-10-24T13:20:04Z",
"comment": "Created page with \"__TOC__ = Definition = The ECP (effective core potential) represents the interaction of the core electrons with the valence electrons by a potential operator of the following...\""
},
{
"logid": 95,
"ns": 0,
"title": "ECP type 2 radial quadrature",
"pageid": 93,
"logpage": 93,
"params": {},
"type": "create",
"action": "create",
"user": "Arithy",
"timestamp": "2021-10-24T13:19:27Z",
"comment": "Created page with \"= Using infinite series = {{Under construction}} = Using Log3 scheme = {{Under construction}}\""
},
{
"logid": 94,
"ns": 0,
"title": "ECP integral",
"pageid": 92,
"logpage": 92,
"params": {},
"type": "create",
"action": "create",
"user": "Arithy",
"timestamp": "2021-10-24T13:18:04Z",
"comment": "Created page with \"The [[Gaussian type orbital#Cartesian GTO|unnormalized Cartesian GTO]] with the partial derivative operators of the center coordinates is defined as follows: :<math> \\varphi(\\...\""
},
{
"logid": 93,
"ns": 0,
"title": "Boys function",
"pageid": 91,
"logpage": 91,
"params": {},
"type": "create",
"action": "create",
"user": "Arithy",
"timestamp": "2021-10-24T11:56:30Z",
"comment": "Created page with \"= Definition = {{Under construction}} = Properties = {{Under construction}} = Computation = {{Under construction}}\""
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{
"logid": 92,
"ns": 0,
"title": "Bessel function",
"pageid": 90,
"logpage": 90,
"params": {},
"type": "create",
"action": "create",
"user": "Arithy",
"timestamp": "2021-10-24T11:55:45Z",
"comment": "Created page with \"= Modified spherical Bessel function of the first kind = == Definition == {{Under construction}} == Properties == {{Under construction}} == Computation == {{Under construct...\""
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]
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}