Recorded data and provenance for the associated calculation.
| timestamp | 20260914T065239_077836Z |
|---|---|
| scope | All complex polynomial source directions and the complete translation identity. |
| passed | true |
View complete data
{
"timestamp": "20260914T065239_077836Z",
"scope": "All complex polynomial source directions and the complete translation identity.",
"passed": true,
"checks": [
{
"name": "complete orthogonal kernel derivative n=5,p=0,direction=(1+0j)",
"error": 0.0,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=5,p=0,direction=(1+0j)",
"error": 0.0,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=5,p=0,direction=(1+0j)",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=0,direction=(1+0j),l=0",
"error": 2.390383202616473e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=0,direction=(1+0j),l=1",
"error": 2.988454623058864e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=0,direction=(1+0j),l=2",
"error": 1.968339752841139e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=0,direction=(1+0j),l=3",
"error": 2.995356090924992e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=0,direction=(1+0j),l=4",
"error": 2.3901667037963004e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=5,p=0,direction=1j",
"error": 0.0,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=5,p=0,direction=1j",
"error": 0.0,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=5,p=0,direction=1j",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=0,direction=1j,l=0",
"error": 2.390383202616473e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=0,direction=1j,l=1",
"error": 2.988454623058864e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=0,direction=1j,l=2",
"error": 1.968339752841139e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=0,direction=1j,l=3",
"error": 2.995356090924992e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=0,direction=1j,l=4",
"error": 2.3901667037963004e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=5,p=1,direction=(1+0j)",
"error": 5.944781362479474e-14,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=5,p=1,direction=(1+0j)",
"error": 3.925231146709438e-17,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=5,p=1,direction=(1+0j)",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=1,direction=(1+0j),l=0",
"error": 1.985234821604661e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=1,direction=(1+0j),l=1",
"error": 2.340718692370479e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=1,direction=(1+0j),l=2",
"error": 2.849252146048221e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=1,direction=(1+0j),l=3",
"error": 2.2757942079998956e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=1,direction=(1+0j),l=4",
"error": 1.9818381393505457e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=5,p=1,direction=1j",
"error": 5.944781362479474e-14,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=5,p=1,direction=1j",
"error": 3.925231146709438e-17,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=5,p=1,direction=1j",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=1,direction=1j,l=0",
"error": 1.985234821604661e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=1,direction=1j,l=1",
"error": 2.340718692370479e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=1,direction=1j,l=2",
"error": 2.849252146048221e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=1,direction=1j,l=3",
"error": 2.2757942079998956e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=1,direction=1j,l=4",
"error": 1.9818381393505457e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=5,p=2,direction=(1+0j)",
"error": 3.156786160373125e-14,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=5,p=2,direction=(1+0j)",
"error": 6.775136098739623e-13,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=5,p=2,direction=(1+0j)",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=2,direction=(1+0j),l=0",
"error": 1.8917995662962716e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=2,direction=(1+0j),l=1",
"error": 2.6951231081879363e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=2,direction=(1+0j),l=2",
"error": 2.7876978876376467e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=2,direction=(1+0j),l=3",
"error": 2.7664199884370857e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=2,direction=(1+0j),l=4",
"error": 1.895163367936171e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=5,p=2,direction=1j",
"error": 3.156786160373125e-14,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=5,p=2,direction=1j",
"error": 6.775136098739623e-13,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=5,p=2,direction=1j",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=2,direction=1j,l=0",
"error": 1.8917995662962716e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=2,direction=1j,l=1",
"error": 2.6951231081879363e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=2,direction=1j,l=2",
"error": 2.7876978876376467e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=2,direction=1j,l=3",
"error": 2.7664199884370857e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=2,direction=1j,l=4",
"error": 1.895163367936171e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=5,p=3,direction=(1+0j)",
"error": 9.373799128666727e-14,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=5,p=3,direction=(1+0j)",
"error": 1.6246171082208874e-12,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=5,p=3,direction=(1+0j)",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=3,direction=(1+0j),l=0",
"error": 2.3633786262749654e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=3,direction=(1+0j),l=1",
"error": 2.867898851337264e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=3,direction=(1+0j),l=2",
"error": 3.4928250350385175e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=3,direction=(1+0j),l=3",
"error": 2.91476053801641e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=3,direction=(1+0j),l=4",
"error": 2.346967909770386e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=5,p=3,direction=1j",
"error": 9.373799128666727e-14,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=5,p=3,direction=1j",
"error": 1.6246171082208874e-12,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=5,p=3,direction=1j",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=3,direction=1j,l=0",
"error": 2.3633786262749654e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=3,direction=1j,l=1",
"error": 2.867898851337264e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=3,direction=1j,l=2",
"error": 3.4928250350385175e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=3,direction=1j,l=3",
"error": 2.91476053801641e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=3,direction=1j,l=4",
"error": 2.346967909770386e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=5,p=4,direction=(1+0j)",
"error": 1.7036022245636483e-13,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=5,p=4,direction=(1+0j)",
"error": 3.0558939822015516e-12,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=5,p=4,direction=(1+0j)",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=4,direction=(1+0j),l=0",
"error": 2.7953079923595477e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=5,p=4,direction=(1+0j),l=0",
"error": 1.2576232535550184e-10,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=4,direction=(1+0j),l=1",
"error": 3.49632804972232e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=5,p=4,direction=(1+0j),l=1",
"error": 1.6161635096605835e-10,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=4,direction=(1+0j),l=2",
"error": 3.5796925227964493e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=5,p=4,direction=(1+0j),l=2",
"error": 1.7230434381744567e-10,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=4,direction=(1+0j),l=3",
"error": 3.605579664782226e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=5,p=4,direction=(1+0j),l=3",
"error": 1.6161632725089033e-10,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=4,direction=(1+0j),l=4",
"error": 2.8054156271854083e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=5,p=4,direction=(1+0j),l=4",
"error": 1.257623277760812e-10,
"tolerance": 2e-08,
"passed": true
},
{
"name": "moving all coefficients leaves the projected hopping unchanged n=5,p=4,direction=(1+0j)",
"error": 1.2651663410379672e-13,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=5,p=4,direction=1j",
"error": 1.7036022245636483e-13,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=5,p=4,direction=1j",
"error": 3.0558939822015516e-12,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=5,p=4,direction=1j",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=4,direction=1j,l=0",
"error": 2.7953079923595477e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=5,p=4,direction=1j,l=0",
"error": 1.2576232564045943e-10,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=4,direction=1j,l=1",
"error": 3.49632804972232e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=5,p=4,direction=1j,l=1",
"error": 1.6161635131193327e-10,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=4,direction=1j,l=2",
"error": 3.5796925227964493e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=5,p=4,direction=1j,l=2",
"error": 1.723043441066988e-10,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=4,direction=1j,l=3",
"error": 3.605579664782226e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=5,p=4,direction=1j,l=3",
"error": 1.6161632720096571e-10,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=5,p=4,direction=1j,l=4",
"error": 2.8054156271854083e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=5,p=4,direction=1j,l=4",
"error": 1.2576232769060828e-10,
"tolerance": 2e-08,
"passed": true
},
{
"name": "moving all coefficients leaves the projected hopping unchanged n=5,p=4,direction=1j",
"error": 1.2651663410379672e-13,
"tolerance": 3e-09,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=5,b=12.0,g=1000.0,p=0",
"error": 1.554312234475219e-14,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=5,b=12.0,g=1000.0,p=1",
"error": 3.750333377183779e-13,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=5,b=12.0,g=1000.0,p=2",
"error": 1.6922019341336636e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=5,b=12.0,g=1000.0,p=3",
"error": 3.956834859764058e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=5,b=12.0,g=1000.0,p=4",
"error": 6.488143355909415e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=5,b=12.0,g=10000.0,p=0",
"error": 1.5432100042289676e-14,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=5,b=12.0,g=10000.0,p=1",
"error": 3.750333377183779e-13,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=5,b=12.0,g=10000.0,p=2",
"error": 1.6924239787385886e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=5,b=12.0,g=10000.0,p=3",
"error": 3.956834859764058e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=5,b=12.0,g=10000.0,p=4",
"error": 6.48836540051434e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=5,b=17.0,g=1000.0,p=0",
"error": 1.554312234475219e-14,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=5,b=17.0,g=1000.0,p=1",
"error": 3.750333377183779e-13,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=5,b=17.0,g=1000.0,p=2",
"error": 1.6939782909730638e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=5,b=17.0,g=1000.0,p=3",
"error": 3.965494599356134e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=5,b=17.0,g=1000.0,p=4",
"error": 6.498579452340891e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=5,b=17.0,g=10000.0,p=0",
"error": 1.5654144647214707e-14,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=5,b=17.0,g=10000.0,p=1",
"error": 3.750333377183779e-13,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=5,b=17.0,g=10000.0,p=2",
"error": 1.6942003355779889e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=5,b=17.0,g=10000.0,p=3",
"error": 3.964828465541359e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=5,b=17.0,g=10000.0,p=4",
"error": 6.498579452340891e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=5,b=24.0,g=1000.0,p=0",
"error": 1.5210055437364645e-14,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=5,b=24.0,g=1000.0,p=1",
"error": 3.750333377183779e-13,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=5,b=24.0,g=1000.0,p=2",
"error": 1.694866469392764e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=5,b=24.0,g=1000.0,p=3",
"error": 3.969491402244785e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=5,b=24.0,g=1000.0,p=4",
"error": 6.503908522859092e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=5,b=24.0,g=10000.0,p=0",
"error": 1.532107773982716e-14,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=5,b=24.0,g=10000.0,p=1",
"error": 3.7481129311345285e-13,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=5,b=24.0,g=10000.0,p=2",
"error": 1.694866469392764e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=5,b=24.0,g=10000.0,p=3",
"error": 3.96926935763986e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=5,b=24.0,g=10000.0,p=4",
"error": 6.503686478254167e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=6,p=0,direction=(1+0j)",
"error": 0.0,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=6,p=0,direction=(1+0j)",
"error": 0.0,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=6,p=0,direction=(1+0j)",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=0,direction=(1+0j),l=0",
"error": 2.5054687770523515e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=0,direction=(1+0j),l=1",
"error": 3.1513631162307367e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=0,direction=(1+0j),l=2",
"error": 1.952203838139534e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=0,direction=(1+0j),l=3",
"error": 1.9592941044779425e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=0,direction=(1+0j),l=4",
"error": 3.134762005126666e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=0,direction=(1+0j),l=5",
"error": 2.4288099229302704e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=6,p=0,direction=1j",
"error": 0.0,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=6,p=0,direction=1j",
"error": 0.0,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=6,p=0,direction=1j",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=0,direction=1j,l=0",
"error": 2.5054687770523515e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=0,direction=1j,l=1",
"error": 3.1513631162307367e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=0,direction=1j,l=2",
"error": 1.952203838139534e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=0,direction=1j,l=3",
"error": 1.9592941044779425e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=0,direction=1j,l=4",
"error": 3.134762005126666e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=0,direction=1j,l=5",
"error": 2.4288099229302704e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=6,p=1,direction=(1+0j)",
"error": 7.663361298775174e-14,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=6,p=1,direction=(1+0j)",
"error": 2.0214940405553605e-15,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=6,p=1,direction=(1+0j)",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=1,direction=(1+0j),l=0",
"error": 2.0370587986005308e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=1,direction=(1+0j),l=1",
"error": 2.406986931143366e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=1,direction=(1+0j),l=2",
"error": 2.6344968389785046e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=1,direction=(1+0j),l=3",
"error": 2.618661700919708e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=1,direction=(1+0j),l=4",
"error": 2.4348803916151496e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=1,direction=(1+0j),l=5",
"error": 2.0142773501063985e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=6,p=1,direction=1j",
"error": 7.663361298775174e-14,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=6,p=1,direction=1j",
"error": 2.0214940405553605e-15,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=6,p=1,direction=1j",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=1,direction=1j,l=0",
"error": 2.0370587986005308e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=1,direction=1j,l=1",
"error": 2.406986931143366e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=1,direction=1j,l=2",
"error": 2.6344968389785046e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=1,direction=1j,l=3",
"error": 2.618661700919708e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=1,direction=1j,l=4",
"error": 2.4348803916151496e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=1,direction=1j,l=5",
"error": 2.0142773501063985e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=6,p=2,direction=(1+0j)",
"error": 5.871469859325589e-14,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=6,p=2,direction=(1+0j)",
"error": 7.167623970773626e-13,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=6,p=2,direction=(1+0j)",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=2,direction=(1+0j),l=0",
"error": 1.8646934904478114e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=2,direction=(1+0j),l=1",
"error": 2.577653749967613e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=2,direction=(1+0j),l=2",
"error": 3.0061731442554856e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=2,direction=(1+0j),l=3",
"error": 3.077506262382665e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=2,direction=(1+0j),l=4",
"error": 2.528316842037748e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=2,direction=(1+0j),l=5",
"error": 1.8670406149454576e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=6,p=2,direction=1j",
"error": 5.871469859325589e-14,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=6,p=2,direction=1j",
"error": 7.167623970773626e-13,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=6,p=2,direction=1j",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=2,direction=1j,l=0",
"error": 1.8646934904478114e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=2,direction=1j,l=1",
"error": 2.577653749967613e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=2,direction=1j,l=2",
"error": 3.0061731442554856e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=2,direction=1j,l=3",
"error": 3.077506262382665e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=2,direction=1j,l=4",
"error": 2.528316842037748e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=2,direction=1j,l=5",
"error": 1.8670406149454576e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=6,p=3,direction=(1+0j)",
"error": 1.4201594460905518e-13,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=6,p=3,direction=(1+0j)",
"error": 1.7490052921394367e-12,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=6,p=3,direction=(1+0j)",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=3,direction=(1+0j),l=0",
"error": 2.0810804663959967e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=3,direction=(1+0j),l=1",
"error": 3.106028319791221e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=3,direction=(1+0j),l=2",
"error": 3.305577265992937e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=3,direction=(1+0j),l=3",
"error": 3.248896801023428e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=3,direction=(1+0j),l=4",
"error": 3.170878754510261e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=3,direction=(1+0j),l=5",
"error": 2.111882036753264e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=6,p=3,direction=1j",
"error": 1.4201594460905518e-13,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=6,p=3,direction=1j",
"error": 1.7490052921394367e-12,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=6,p=3,direction=1j",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=3,direction=1j,l=0",
"error": 2.0810804663959967e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=3,direction=1j,l=1",
"error": 3.106028319791221e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=3,direction=1j,l=2",
"error": 3.305577265992937e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=3,direction=1j,l=3",
"error": 3.248896801023428e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=3,direction=1j,l=4",
"error": 3.170878754510261e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=3,direction=1j,l=5",
"error": 2.111882036753264e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=6,p=4,direction=(1+0j)",
"error": 2.365657165396322e-13,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=6,p=4,direction=(1+0j)",
"error": 3.387993741297354e-12,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=6,p=4,direction=(1+0j)",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=4,direction=(1+0j),l=0",
"error": 2.762450209760667e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=4,direction=(1+0j),l=1",
"error": 3.4192201192454276e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=4,direction=(1+0j),l=2",
"error": 3.693541214495303e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=4,direction=(1+0j),l=3",
"error": 3.6751169058405913e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=4,direction=(1+0j),l=4",
"error": 3.3152211665332513e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=4,direction=(1+0j),l=5",
"error": 2.7914004675318225e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=6,p=4,direction=1j",
"error": 2.365657165396322e-13,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=6,p=4,direction=1j",
"error": 3.387993741297354e-12,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=6,p=4,direction=1j",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=4,direction=1j,l=0",
"error": 2.762450209760667e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=4,direction=1j,l=1",
"error": 3.4192201192454276e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=4,direction=1j,l=2",
"error": 3.693541214495303e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=4,direction=1j,l=3",
"error": 3.6751169058405913e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=4,direction=1j,l=4",
"error": 3.3152211665332513e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=4,direction=1j,l=5",
"error": 2.7914004675318225e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=6,p=5,direction=(1+0j)",
"error": 6.184820567683374e-13,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=6,p=5,direction=(1+0j)",
"error": 5.768964254708553e-12,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=6,p=5,direction=(1+0j)",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=5,direction=(1+0j),l=0",
"error": 3.18129831567693e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=6,p=5,direction=(1+0j),l=0",
"error": 2.1828849501935126e-10,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=5,direction=(1+0j),l=1",
"error": 4.113030646968104e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=6,p=5,direction=(1+0j),l=1",
"error": 2.8635031354858155e-10,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=5,direction=(1+0j),l=2",
"error": 4.638279320474514e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=6,p=5,direction=(1+0j),l=2",
"error": 3.161287429077228e-10,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=5,direction=(1+0j),l=3",
"error": 4.535462889424467e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=6,p=5,direction=(1+0j),l=3",
"error": 3.161287418074868e-10,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=5,direction=(1+0j),l=4",
"error": 4.1785589435150826e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=6,p=5,direction=(1+0j),l=4",
"error": 2.8635031301536893e-10,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=5,direction=(1+0j),l=5",
"error": 3.1418969994834503e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=6,p=5,direction=(1+0j),l=5",
"error": 2.1828854801221502e-10,
"tolerance": 2e-08,
"passed": true
},
{
"name": "moving all coefficients leaves the projected hopping unchanged n=6,p=5,direction=(1+0j)",
"error": 6.843721322576624e-13,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=6,p=5,direction=1j",
"error": 6.184820567683374e-13,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=6,p=5,direction=1j",
"error": 5.768964254708553e-12,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=6,p=5,direction=1j",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=5,direction=1j,l=0",
"error": 3.18129831567693e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=6,p=5,direction=1j,l=0",
"error": 2.182884947852768e-10,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=5,direction=1j,l=1",
"error": 4.113030646968104e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=6,p=5,direction=1j,l=1",
"error": 2.863503131047363e-10,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=5,direction=1j,l=2",
"error": 4.638279320474514e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=6,p=5,direction=1j,l=2",
"error": 3.1612874271594796e-10,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=5,direction=1j,l=3",
"error": 4.535462889424467e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=6,p=5,direction=1j,l=3",
"error": 3.1612874188079736e-10,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=5,direction=1j,l=4",
"error": 4.1785589435150826e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=6,p=5,direction=1j,l=4",
"error": 2.86350313027948e-10,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=6,p=5,direction=1j,l=5",
"error": 3.1418969994834503e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=6,p=5,direction=1j,l=5",
"error": 2.1828854829047287e-10,
"tolerance": 2e-08,
"passed": true
},
{
"name": "moving all coefficients leaves the projected hopping unchanged n=6,p=5,direction=1j",
"error": 6.843721322576624e-13,
"tolerance": 3e-09,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=6,b=15.5,g=1000.0,p=0",
"error": 6.461498003318411e-14,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=6,b=15.5,g=1000.0,p=1",
"error": 2.5934809855243657e-13,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=6,b=15.5,g=1000.0,p=2",
"error": 1.6211476605576536e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=6,b=15.5,g=1000.0,p=3",
"error": 4.161559985504937e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=6,b=15.5,g=1000.0,p=4",
"error": 7.26907423143075e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=6,b=15.5,g=1000.0,p=5",
"error": 9.43467526326458e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=6,b=15.5,g=10000.0,p=0",
"error": 6.461498003318411e-14,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=6,b=15.5,g=10000.0,p=1",
"error": 2.5979218776228663e-13,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=6,b=15.5,g=10000.0,p=2",
"error": 1.6211476605576536e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=6,b=15.5,g=10000.0,p=3",
"error": 4.161782030109862e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=6,b=15.5,g=10000.0,p=4",
"error": 7.2686301422209e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=6,b=15.5,g=10000.0,p=5",
"error": 9.43511935247443e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=6,b=37.5,g=1000.0,p=0",
"error": 6.45039577307216e-14,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=6,b=37.5,g=1000.0,p=1",
"error": 2.5979218776228663e-13,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=6,b=37.5,g=1000.0,p=2",
"error": 1.6233681066069039e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=6,b=37.5,g=1000.0,p=3",
"error": 4.177769241664464e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=6,b=37.5,g=1000.0,p=4",
"error": 7.30215887756458e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=6,b=37.5,g=1000.0,p=5",
"error": 9.455769500732458e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=6,b=37.5,g=10000.0,p=0",
"error": 6.483702463810914e-14,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=6,b=37.5,g=10000.0,p=1",
"error": 2.595701431573616e-13,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=6,b=37.5,g=10000.0,p=2",
"error": 1.623590151211829e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=6,b=37.5,g=10000.0,p=3",
"error": 4.177769241664464e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=6,b=37.5,g=10000.0,p=4",
"error": 7.30171478835473e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=6,b=37.5,g=10000.0,p=5",
"error": 9.461542660460509e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=10,p=0,direction=(1+0j)",
"error": 0.0,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=10,p=0,direction=(1+0j)",
"error": 0.0,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=10,p=0,direction=(1+0j)",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=0,direction=(1+0j),l=0",
"error": 3.288524002419049e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=0,direction=(1+0j),l=1",
"error": 3.353482106668297e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=0,direction=(1+0j),l=2",
"error": 2.2916816238426806e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=0,direction=(1+0j),l=3",
"error": 2.0726949670633915e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=0,direction=(1+0j),l=4",
"error": 1.9485307900728426e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=0,direction=(1+0j),l=5",
"error": 1.920033579310388e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=0,direction=(1+0j),l=6",
"error": 2.0365893973722487e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=0,direction=(1+0j),l=7",
"error": 2.2916816238426806e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=0,direction=(1+0j),l=8",
"error": 3.471674496982913e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=0,direction=(1+0j),l=9",
"error": 3.163266413405697e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=10,p=0,direction=1j",
"error": 0.0,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=10,p=0,direction=1j",
"error": 0.0,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=10,p=0,direction=1j",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=0,direction=1j,l=0",
"error": 3.288524002419049e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=0,direction=1j,l=1",
"error": 3.353482106668297e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=0,direction=1j,l=2",
"error": 2.2916816238426806e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=0,direction=1j,l=3",
"error": 2.0726949670633915e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=0,direction=1j,l=4",
"error": 1.9485307900728426e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=0,direction=1j,l=5",
"error": 1.920033579310388e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=0,direction=1j,l=6",
"error": 2.0365893973722487e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=0,direction=1j,l=7",
"error": 2.2916816238426806e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=0,direction=1j,l=8",
"error": 3.471674496982913e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=0,direction=1j,l=9",
"error": 3.163266413405697e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=10,p=1,direction=(1+0j)",
"error": 1.4564861483570604e-13,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=10,p=1,direction=(1+0j)",
"error": 3.925231146709438e-17,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=10,p=1,direction=(1+0j)",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=1,direction=(1+0j),l=0",
"error": 2.2447287048482617e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=1,direction=(1+0j),l=1",
"error": 2.6928369513745594e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=1,direction=(1+0j),l=2",
"error": 2.8855294088919345e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=1,direction=(1+0j),l=3",
"error": 2.445554556336366e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=1,direction=(1+0j),l=4",
"error": 2.337846865078073e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=1,direction=(1+0j),l=5",
"error": 2.38701185371266e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=1,direction=(1+0j),l=6",
"error": 2.4966390876166615e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=1,direction=(1+0j),l=7",
"error": 2.8855294088919345e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=1,direction=(1+0j),l=8",
"error": 2.683997508390005e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=1,direction=(1+0j),l=9",
"error": 2.2541007977730983e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=10,p=1,direction=1j",
"error": 1.4564861483570604e-13,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=10,p=1,direction=1j",
"error": 3.925231146709438e-17,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=10,p=1,direction=1j",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=1,direction=1j,l=0",
"error": 2.2447287048482617e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=1,direction=1j,l=1",
"error": 2.6928369513745594e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=1,direction=1j,l=2",
"error": 2.8855294088919345e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=1,direction=1j,l=3",
"error": 2.445554556336366e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=1,direction=1j,l=4",
"error": 2.337846865078073e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=1,direction=1j,l=5",
"error": 2.38701185371266e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=1,direction=1j,l=6",
"error": 2.4966390876166615e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=1,direction=1j,l=7",
"error": 2.8855294088919345e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=1,direction=1j,l=8",
"error": 2.683997508390005e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=1,direction=1j,l=9",
"error": 2.2541007977730983e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=10,p=2,direction=(1+0j)",
"error": 1.6482779095916585e-13,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=10,p=2,direction=(1+0j)",
"error": 8.502088574969553e-13,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=10,p=2,direction=(1+0j)",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=2,direction=(1+0j),l=0",
"error": 1.9035324211376183e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=2,direction=(1+0j),l=1",
"error": 2.5200814974847033e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=2,direction=(1+0j),l=2",
"error": 2.8469987032169225e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=2,direction=(1+0j),l=3",
"error": 3.0082975732377616e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=2,direction=(1+0j),l=4",
"error": 2.6503829035456204e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=2,direction=(1+0j),l=5",
"error": 2.778028268294464e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=2,direction=(1+0j),l=6",
"error": 3.110880499490747e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=2,direction=(1+0j),l=7",
"error": 2.8469987032169225e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=2,direction=(1+0j),l=8",
"error": 2.4860568184855363e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=2,direction=(1+0j),l=9",
"error": 1.918354754300239e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=10,p=2,direction=1j",
"error": 1.6482779095916585e-13,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=10,p=2,direction=1j",
"error": 8.502088574969553e-13,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=10,p=2,direction=1j",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=2,direction=1j,l=0",
"error": 1.9035324211376183e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=2,direction=1j,l=1",
"error": 2.5200814974847033e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=2,direction=1j,l=2",
"error": 2.8469987032169225e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=2,direction=1j,l=3",
"error": 3.0082975732377616e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=2,direction=1j,l=4",
"error": 2.6503829035456204e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=2,direction=1j,l=5",
"error": 2.778028268294464e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=2,direction=1j,l=6",
"error": 3.110880499490747e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=2,direction=1j,l=7",
"error": 2.8469987032169225e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=2,direction=1j,l=8",
"error": 2.4860568184855363e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=2,direction=1j,l=9",
"error": 1.918354754300239e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=10,p=3,direction=(1+0j)",
"error": 3.3980237574806524e-13,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=10,p=3,direction=(1+0j)",
"error": 2.1222052657260575e-12,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=10,p=3,direction=(1+0j)",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=3,direction=(1+0j),l=0",
"error": 1.859603174066755e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=3,direction=(1+0j),l=1",
"error": 2.6661827033036563e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=3,direction=(1+0j),l=2",
"error": 3.152648617809933e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=3,direction=(1+0j),l=3",
"error": 3.3733340958206675e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=3,direction=(1+0j),l=4",
"error": 3.549146654309929e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=3,direction=(1+0j),l=5",
"error": 3.5889624964489713e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=3,direction=(1+0j),l=6",
"error": 3.453184669145626e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=3,direction=(1+0j),l=7",
"error": 3.152648617809933e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=3,direction=(1+0j),l=8",
"error": 2.6725046443372406e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=3,direction=(1+0j),l=9",
"error": 1.9214154588208644e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=10,p=3,direction=1j",
"error": 3.3980237574806524e-13,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=10,p=3,direction=1j",
"error": 2.1222052657260575e-12,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=10,p=3,direction=1j",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=3,direction=1j,l=0",
"error": 1.859603174066755e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=3,direction=1j,l=1",
"error": 2.6661827033036563e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=3,direction=1j,l=2",
"error": 3.152648617809933e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=3,direction=1j,l=3",
"error": 3.3733340958206675e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=3,direction=1j,l=4",
"error": 3.549146654309929e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=3,direction=1j,l=5",
"error": 3.5889624964489713e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=3,direction=1j,l=6",
"error": 3.453184669145626e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=3,direction=1j,l=7",
"error": 3.152648617809933e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=3,direction=1j,l=8",
"error": 2.6725046443372406e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=3,direction=1j,l=9",
"error": 1.9214154588208644e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=10,p=4,direction=(1+0j)",
"error": 7.167152688025824e-13,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=10,p=4,direction=(1+0j)",
"error": 4.171128313086417e-12,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=10,p=4,direction=(1+0j)",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=4,direction=(1+0j),l=0",
"error": 2.0072050168080682e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=4,direction=(1+0j),l=1",
"error": 2.808421461078784e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=4,direction=(1+0j),l=2",
"error": 3.162036318610754e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=4,direction=(1+0j),l=3",
"error": 3.8024915320331207e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=4,direction=(1+0j),l=4",
"error": 4.110611146444065e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=4,direction=(1+0j),l=5",
"error": 4.041524626340394e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=4,direction=(1+0j),l=6",
"error": 3.714730814895791e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=4,direction=(1+0j),l=7",
"error": 3.162036318610754e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=4,direction=(1+0j),l=8",
"error": 2.712668412539043e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=4,direction=(1+0j),l=9",
"error": 2.050407783408529e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=10,p=4,direction=1j",
"error": 7.167152688025824e-13,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=10,p=4,direction=1j",
"error": 4.171128313086417e-12,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=10,p=4,direction=1j",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=4,direction=1j,l=0",
"error": 2.0072050168080682e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=4,direction=1j,l=1",
"error": 2.808421461078784e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=4,direction=1j,l=2",
"error": 3.162036318610754e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=4,direction=1j,l=3",
"error": 3.8024915320331207e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=4,direction=1j,l=4",
"error": 4.110611146444065e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=4,direction=1j,l=5",
"error": 4.041524626340394e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=4,direction=1j,l=6",
"error": 3.714730814895791e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=4,direction=1j,l=7",
"error": 3.162036318610754e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=4,direction=1j,l=8",
"error": 2.712668412539043e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=4,direction=1j,l=9",
"error": 2.050407783408529e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=10,p=5,direction=(1+0j)",
"error": 1.0981068252114265e-12,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=10,p=5,direction=(1+0j)",
"error": 7.304013790022328e-12,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=10,p=5,direction=(1+0j)",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=5,direction=(1+0j),l=0",
"error": 2.386972695709479e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=5,direction=(1+0j),l=1",
"error": 3.2070832292149947e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=5,direction=(1+0j),l=2",
"error": 3.706059319670433e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=5,direction=(1+0j),l=3",
"error": 4.619666002872222e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=5,direction=(1+0j),l=4",
"error": 4.3688292657723417e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=5,direction=(1+0j),l=5",
"error": 4.386624498771943e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=5,direction=(1+0j),l=6",
"error": 4.57679997868903e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=5,direction=(1+0j),l=7",
"error": 3.706059319670433e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=5,direction=(1+0j),l=8",
"error": 3.07914891677548e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=5,direction=(1+0j),l=9",
"error": 2.316231515059881e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=10,p=5,direction=1j",
"error": 1.0981068252114265e-12,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=10,p=5,direction=1j",
"error": 7.304013790022328e-12,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=10,p=5,direction=1j",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=5,direction=1j,l=0",
"error": 2.386972695709479e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=5,direction=1j,l=1",
"error": 3.2070832292149947e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=5,direction=1j,l=2",
"error": 3.706059319670433e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=5,direction=1j,l=3",
"error": 4.619666002872222e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=5,direction=1j,l=4",
"error": 4.3688292657723417e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=5,direction=1j,l=5",
"error": 4.386624498771943e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=5,direction=1j,l=6",
"error": 4.57679997868903e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=5,direction=1j,l=7",
"error": 3.706059319670433e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=5,direction=1j,l=8",
"error": 3.07914891677548e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=5,direction=1j,l=9",
"error": 2.316231515059881e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=10,p=6,direction=(1+0j)",
"error": 1.3904385711448154e-12,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=10,p=6,direction=(1+0j)",
"error": 1.1941403295010854e-11,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=10,p=6,direction=(1+0j)",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=6,direction=(1+0j),l=0",
"error": 2.708181042019975e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=6,direction=(1+0j),l=1",
"error": 3.785552600137476e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=6,direction=(1+0j),l=2",
"error": 4.740251106296647e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=6,direction=(1+0j),l=3",
"error": 4.793991870119779e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=6,direction=(1+0j),l=4",
"error": 5.291054567282605e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=6,direction=(1+0j),l=5",
"error": 5.186072045363096e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=6,direction=(1+0j),l=6",
"error": 4.846638107818077e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=6,direction=(1+0j),l=7",
"error": 4.740251106296647e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=6,direction=(1+0j),l=8",
"error": 4.023868445470935e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=6,direction=(1+0j),l=9",
"error": 2.708403111101639e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=10,p=6,direction=1j",
"error": 1.3904385711448154e-12,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=10,p=6,direction=1j",
"error": 1.1941403295010854e-11,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=10,p=6,direction=1j",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=6,direction=1j,l=0",
"error": 2.708181042019975e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=6,direction=1j,l=1",
"error": 3.785552600137476e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=6,direction=1j,l=2",
"error": 4.740251106296647e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=6,direction=1j,l=3",
"error": 4.793991870119779e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=6,direction=1j,l=4",
"error": 5.291054567282605e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=6,direction=1j,l=5",
"error": 5.186072045363096e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=6,direction=1j,l=6",
"error": 4.846638107818077e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=6,direction=1j,l=7",
"error": 4.740251106296647e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=6,direction=1j,l=8",
"error": 4.023868445470935e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=6,direction=1j,l=9",
"error": 2.708403111101639e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=10,p=7,direction=(1+0j)",
"error": 2.474013811213105e-12,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=10,p=7,direction=(1+0j)",
"error": 1.857225403476048e-11,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=10,p=7,direction=(1+0j)",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=7,direction=(1+0j),l=0",
"error": 3.239259606105722e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=7,direction=(1+0j),l=1",
"error": 4.633605094733077e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=7,direction=(1+0j),l=2",
"error": 5.042673231443867e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=7,direction=(1+0j),l=3",
"error": 5.657188000150729e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=7,direction=(1+0j),l=4",
"error": 5.6284705961173e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=7,direction=(1+0j),l=5",
"error": 5.618168782061916e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=7,direction=(1+0j),l=6",
"error": 5.550277742361209e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=7,direction=(1+0j),l=7",
"error": 5.042673231443867e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=7,direction=(1+0j),l=8",
"error": 4.57894943115268e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=7,direction=(1+0j),l=9",
"error": 3.1757196090499794e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=10,p=7,direction=1j",
"error": 2.474013811213105e-12,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=10,p=7,direction=1j",
"error": 1.857225403476048e-11,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=10,p=7,direction=1j",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=7,direction=1j,l=0",
"error": 3.239259606105722e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=7,direction=1j,l=1",
"error": 4.633605094733077e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=7,direction=1j,l=2",
"error": 5.042673231443867e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=7,direction=1j,l=3",
"error": 5.657188000150729e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=7,direction=1j,l=4",
"error": 5.6284705961173e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=7,direction=1j,l=5",
"error": 5.618168782061916e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=7,direction=1j,l=6",
"error": 5.550277742361209e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=7,direction=1j,l=7",
"error": 5.042673231443867e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=7,direction=1j,l=8",
"error": 4.57894943115268e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=7,direction=1j,l=9",
"error": 3.1757196090499794e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=10,p=8,direction=(1+0j)",
"error": 6.221978514669573e-12,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=10,p=8,direction=(1+0j)",
"error": 2.7704531284461652e-11,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=10,p=8,direction=(1+0j)",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=8,direction=(1+0j),l=0",
"error": 4.0997267808778765e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=8,direction=(1+0j),l=1",
"error": 5.031932181814689e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=8,direction=(1+0j),l=2",
"error": 6.189014561440515e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=8,direction=(1+0j),l=3",
"error": 7.034733328213869e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=8,direction=(1+0j),l=4",
"error": 7.06130685018846e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=8,direction=(1+0j),l=5",
"error": 6.988818039209521e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=8,direction=(1+0j),l=6",
"error": 6.85096041909304e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=8,direction=(1+0j),l=7",
"error": 6.189014561440515e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=8,direction=(1+0j),l=8",
"error": 5.084809022497767e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=8,direction=(1+0j),l=9",
"error": 4.0127253197937132e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=10,p=8,direction=1j",
"error": 6.221978514669573e-12,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=10,p=8,direction=1j",
"error": 2.7704531284461652e-11,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=10,p=8,direction=1j",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=8,direction=1j,l=0",
"error": 4.0997267808778765e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=8,direction=1j,l=1",
"error": 5.031932181814689e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=8,direction=1j,l=2",
"error": 6.189014561440515e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=8,direction=1j,l=3",
"error": 7.034733328213869e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=8,direction=1j,l=4",
"error": 7.06130685018846e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=8,direction=1j,l=5",
"error": 6.988818039209521e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=8,direction=1j,l=6",
"error": 6.85096041909304e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=8,direction=1j,l=7",
"error": 6.189014561440515e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=8,direction=1j,l=8",
"error": 5.084809022497767e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=8,direction=1j,l=9",
"error": 4.0127253197937132e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=10,p=9,direction=(1+0j)",
"error": 1.4055455732689685e-11,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=10,p=9,direction=(1+0j)",
"error": 3.955573477793767e-11,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=10,p=9,direction=(1+0j)",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=9,direction=(1+0j),l=0",
"error": 4.581535315513708e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=10,p=9,direction=(1+0j),l=0",
"error": 1.1014453493987134e-09,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=9,direction=(1+0j),l=1",
"error": 6.577226878964074e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=10,p=9,direction=(1+0j),l=1",
"error": 1.4983411830871635e-09,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=9,direction=(1+0j),l=2",
"error": 7.623737799799045e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=10,p=9,direction=(1+0j),l=2",
"error": 1.7477086655473798e-09,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=9,direction=(1+0j),l=3",
"error": 8.079767516316966e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=10,p=9,direction=(1+0j),l=3",
"error": 1.9002632214860888e-09,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=9,direction=(1+0j),l=4",
"error": 8.291354095224435e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=10,p=9,direction=(1+0j),l=4",
"error": 1.9734001567828672e-09,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=9,direction=(1+0j),l=5",
"error": 8.149216259915817e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=10,p=9,direction=(1+0j),l=5",
"error": 1.9734001577933577e-09,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=9,direction=(1+0j),l=6",
"error": 7.906329001804868e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=10,p=9,direction=(1+0j),l=6",
"error": 1.9002632204990973e-09,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=9,direction=(1+0j),l=7",
"error": 7.623737799799045e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=10,p=9,direction=(1+0j),l=7",
"error": 1.7477086659610779e-09,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=9,direction=(1+0j),l=8",
"error": 6.360834491934683e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=10,p=9,direction=(1+0j),l=8",
"error": 1.4983411682845427e-09,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=9,direction=(1+0j),l=9",
"error": 4.673516540858382e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=10,p=9,direction=(1+0j),l=9",
"error": 1.1014453496455414e-09,
"tolerance": 2e-08,
"passed": true
},
{
"name": "moving all coefficients leaves the projected hopping unchanged n=10,p=9,direction=(1+0j)",
"error": 1.987877231740988e-11,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete orthogonal kernel derivative n=10,p=9,direction=1j",
"error": 1.4055455732689685e-11,
"tolerance": 3e-09,
"passed": true
},
{
"name": "unchanged projected polarization at first order n=10,p=9,direction=1j",
"error": 3.955573477793767e-11,
"tolerance": 3e-09,
"passed": true
},
{
"name": "complete angular selection of the hopping derivative n=10,p=9,direction=1j",
"error": 0.0,
"tolerance": 3e-10,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=9,direction=1j,l=0",
"error": 4.581535315513708e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=10,p=9,direction=1j,l=0",
"error": 1.1014453496084656e-09,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=9,direction=1j,l=1",
"error": 6.577226878964074e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=10,p=9,direction=1j,l=1",
"error": 1.498341183303602e-09,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=9,direction=1j,l=2",
"error": 7.623737799799045e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=10,p=9,direction=1j,l=2",
"error": 1.7477086658935518e-09,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=9,direction=1j,l=3",
"error": 8.079767516316966e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=10,p=9,direction=1j,l=3",
"error": 1.900263221551179e-09,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=9,direction=1j,l=4",
"error": 8.291354095224435e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=10,p=9,direction=1j,l=4",
"error": 1.9734001565888942e-09,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=9,direction=1j,l=5",
"error": 8.149216259915817e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=10,p=9,direction=1j,l=5",
"error": 1.9734001575851125e-09,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=9,direction=1j,l=6",
"error": 7.906329001804868e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=10,p=9,direction=1j,l=6",
"error": 1.900263220670259e-09,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=9,direction=1j,l=7",
"error": 7.623737799799045e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=10,p=9,direction=1j,l=7",
"error": 1.7477086658935518e-09,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=9,direction=1j,l=8",
"error": 6.360834491934683e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=10,p=9,direction=1j,l=8",
"error": 1.498341168147642e-09,
"tolerance": 2e-08,
"passed": true
},
{
"name": "complete first normal derivative equation n=10,p=9,direction=1j,l=9",
"error": 4.673516540858382e-16,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent full coordinate translation n=10,p=9,direction=1j,l=9",
"error": 1.1014453497765507e-09,
"tolerance": 2e-08,
"passed": true
},
{
"name": "moving all coefficients leaves the projected hopping unchanged n=10,p=9,direction=1j",
"error": 1.987877231740988e-11,
"tolerance": 3e-09,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=10,b=27.5,g=1000.0,p=0",
"error": 2.9332092310596636e-13,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=10,b=27.5,g=1000.0,p=1",
"error": 3.12194714524594e-13,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=10,b=27.5,g=1000.0,p=2",
"error": 1.0651479698253752e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=10,b=27.5,g=1000.0,p=3",
"error": 4.591216296034872e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=10,b=27.5,g=1000.0,p=4",
"error": 1.0164757924258083e-11,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=10,b=27.5,g=1000.0,p=5",
"error": 1.6588730389344164e-11,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=10,b=27.5,g=1000.0,p=6",
"error": 2.1406654227007493e-11,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=10,b=27.5,g=1000.0,p=7",
"error": 2.071365301503647e-11,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=10,b=27.5,g=1000.0,p=8",
"error": 8.895106873296754e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=10,b=27.5,g=1000.0,p=9",
"error": 2.191624659531044e-11,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=10,b=27.5,g=10000.0,p=0",
"error": 2.9343194540842887e-13,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=10,b=27.5,g=10000.0,p=1",
"error": 3.120836922221315e-13,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=10,b=27.5,g=10000.0,p=2",
"error": 1.0651479698253752e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=10,b=27.5,g=10000.0,p=3",
"error": 4.590994251429947e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=10,b=27.5,g=10000.0,p=4",
"error": 1.0164979968863008e-11,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=10,b=27.5,g=10000.0,p=5",
"error": 1.6588730389344164e-11,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=10,b=27.5,g=10000.0,p=6",
"error": 2.1406876271612418e-11,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=10,b=27.5,g=10000.0,p=7",
"error": 2.0713430970431546e-11,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=10,b=27.5,g=10000.0,p=8",
"error": 8.895550962506604e-12,
"tolerance": 2e-08,
"passed": true
},
{
"name": "independent complete source and kernel susceptibility n=10,b=27.5,g=10000.0,p=9",
"error": 2.176347990712202e-11,
"tolerance": 2e-08,
"passed": true
}
],
"results": [
{
"n": 5,
"beta": 12.0,
"coupling": 1000.0,
"frequency": 1.1201636736823711e-06,
"deformations": [
{
"power": 0,
"frequency_derivative_from_kernel": -634.9867899876966,
"frequency_derivative_from_current": -634.9867899877065,
"coefficient_for_order_one_frequency_change": 1.7640739797186296e-09,
"zero_splitting_radius": 0.017754292020388293
},
{
"power": 1,
"frequency_derivative_from_kernel": 10.293391958201333,
"frequency_derivative_from_current": 10.293391958197473,
"coefficient_for_order_one_frequency_change": 1.088235713000604e-07,
"zero_splitting_radius": 0.018162713966099447
},
{
"power": 2,
"frequency_derivative_from_kernel": -0.17481113575993706,
"frequency_derivative_from_current": -0.17481113575964125,
"coefficient_for_order_one_frequency_change": 6.407850786019457e-06,
"zero_splitting_radius": 0.01857394392417655
},
{
"power": 3,
"frequency_derivative_from_kernel": 0.0030038151810747715,
"frequency_derivative_from_current": 0.0030038151810628856,
"coefficient_for_order_one_frequency_change": 0.0003729136468662518,
"zero_splitting_radius": 0.01931097218853188
},
{
"power": 4,
"frequency_derivative_from_kernel": -5.1099084031797755e-05,
"frequency_derivative_from_current": -5.109908403146621e-05,
"coefficient_for_order_one_frequency_change": 0.021921404168274084,
"zero_splitting_radius": 0.021921404168274084
}
]
},
{
"n": 5,
"beta": 12.0,
"coupling": 10000.0,
"frequency": 1.1205503610386716e-10,
"deformations": [
{
"power": 0,
"frequency_derivative_from_kernel": -6352.059913141413,
"frequency_derivative_from_current": -6352.059913141511,
"coefficient_for_order_one_frequency_change": 1.764073979718629e-14,
"zero_splitting_radius": 0.0017754292020388288
},
{
"power": 1,
"frequency_derivative_from_kernel": 10.296945300107788,
"frequency_derivative_from_current": 10.296945300103927,
"coefficient_for_order_one_frequency_change": 1.0882357130005944e-11,
"zero_splitting_radius": 0.0018162713966099408
},
{
"power": 2,
"frequency_derivative_from_kernel": -0.017487148163752943,
"frequency_derivative_from_current": -0.01748714816372335,
"coefficient_for_order_one_frequency_change": 6.407850785888721e-09,
"zero_splitting_radius": 0.0018573943924050232
},
{
"power": 3,
"frequency_derivative_from_kernel": 3.0048523014552885e-05,
"frequency_derivative_from_current": 3.0048523014433985e-05,
"coefficient_for_order_one_frequency_change": 3.729136239077071e-06,
"zero_splitting_radius": 0.0019310971594088866
},
{
"power": 4,
"frequency_derivative_from_kernel": -5.1126700638813226e-08,
"frequency_derivative_from_current": -5.11267006384815e-08,
"coefficient_for_order_one_frequency_change": 0.002191712641428044,
"zero_splitting_radius": 0.002191712641428044
}
]
},
{
"n": 5,
"beta": 17.0,
"coupling": 1000.0,
"frequency": 6.503903061535725e-06,
"deformations": [
{
"power": 0,
"frequency_derivative_from_kernel": -634.7698863746067,
"frequency_derivative_from_current": -634.7698863746166,
"coefficient_for_order_one_frequency_change": 1.024608003804606e-08,
"zero_splitting_radius": 0.025241290133794073
},
{
"power": 1,
"frequency_derivative_from_kernel": 14.577324139467718,
"frequency_derivative_from_current": 14.577324139462252,
"coefficient_for_order_one_frequency_change": 4.461657708446654e-07,
"zero_splitting_radius": 0.025844852754096412
},
{
"power": 2,
"frequency_derivative_from_kernel": -0.3505178611298339,
"frequency_derivative_from_current": -0.3505178611292401,
"coefficient_for_order_one_frequency_change": 1.8555125951592117e-05,
"zero_splitting_radius": 0.02647410592807347
},
{
"power": 3,
"frequency_derivative_from_kernel": 0.008560233500031206,
"frequency_derivative_from_current": 0.008560233499997261,
"coefficient_for_order_one_frequency_change": 0.000759781034189991,
"zero_splitting_radius": 0.027564125855720347
},
{
"power": 4,
"frequency_derivative_from_kernel": -0.00020779818717671646,
"frequency_derivative_from_current": -0.00020779818717536606,
"coefficient_for_order_one_frequency_change": 0.03129913282663491,
"zero_splitting_radius": 0.03129913282663491
}
]
},
{
"n": 5,
"beta": 17.0,
"coupling": 10000.0,
"frequency": 6.508349199696972e-10,
"deformations": [
{
"power": 0,
"frequency_derivative_from_kernel": -6352.038219035832,
"frequency_derivative_from_current": -6352.038219035931,
"coefficient_for_order_one_frequency_change": 1.0246080038046063e-13,
"zero_splitting_radius": 0.002524129013379407
},
{
"power": 1,
"frequency_derivative_from_kernel": 14.587289355207588,
"frequency_derivative_from_current": 14.587289355202117,
"coefficient_for_order_one_frequency_change": 4.461657708445994e-11,
"zero_splitting_radius": 0.0025844852754095455
},
{
"power": 2,
"frequency_derivative_from_kernel": -0.035075747897235,
"frequency_derivative_from_current": -0.035075747897175574,
"coefficient_for_order_one_frequency_change": 1.8555125948493452e-08,
"zero_splitting_radius": 0.002647410592659977
},
{
"power": 3,
"frequency_derivative_from_kernel": 8.566087512097051e-05,
"frequency_derivative_from_current": 8.566087512063087e-05,
"coefficient_for_order_one_frequency_change": 7.597808440004458e-06,
"zero_splitting_radius": 0.0027564122405773156
},
{
"power": 4,
"frequency_derivative_from_kernel": -2.0802233962586576e-07,
"frequency_derivative_from_current": -2.0802233962451392e-07,
"coefficient_for_order_one_frequency_change": 0.0031286780119119525,
"zero_splitting_radius": 0.0031286780119119525
}
]
},
{
"n": 5,
"beta": 24.0,
"coupling": 1000.0,
"frequency": 3.676792521478601e-05,
"deformations": [
{
"power": 0,
"frequency_derivative_from_kernel": -634.3406363622416,
"frequency_derivative_from_current": -634.3406363622513,
"coefficient_for_order_one_frequency_change": 5.796243076218287e-08,
"zero_splitting_radius": 0.03569680263145936
},
{
"power": 1,
"frequency_derivative_from_kernel": 20.56583509462473,
"frequency_derivative_from_current": 20.565835094617018,
"coefficient_for_order_one_frequency_change": 1.787815814219467e-06,
"zero_splitting_radius": 0.03656627268833002
},
{
"power": 2,
"frequency_derivative_from_kernel": -0.6979419025752593,
"frequency_derivative_from_current": -0.6979419025740764,
"coefficient_for_order_one_frequency_change": 5.2680495438348655e-05,
"zero_splitting_radius": 0.03748722419627932
},
{
"power": 3,
"frequency_derivative_from_kernel": 0.02410184303452182,
"frequency_derivative_from_current": 0.02410184303442615,
"coefficient_for_order_one_frequency_change": 0.0015255233868326217,
"zero_splitting_radius": 0.03905794908635912
},
{
"power": 4,
"frequency_derivative_from_kernel": -0.0008286757187931053,
"frequency_derivative_from_current": -0.0008286757187877157,
"coefficient_for_order_one_frequency_change": 0.04436949747794524,
"zero_splitting_radius": 0.04436949747794524
}
]
},
{
"n": 5,
"beta": 24.0,
"coupling": 10000.0,
"frequency": 3.6817708660352503e-09,
"deformations": [
{
"power": 0,
"frequency_derivative_from_kernel": -6351.99527973781,
"frequency_derivative_from_current": -6351.995279737907,
"coefficient_for_order_one_frequency_change": 5.796243076218353e-13,
"zero_splitting_radius": 0.0035696802631459434
},
{
"power": 1,
"frequency_derivative_from_kernel": 20.593681053507716,
"frequency_derivative_from_current": 20.593681053499996,
"coefficient_for_order_one_frequency_change": 1.7878158142152618e-10,
"zero_splitting_radius": 0.003656627268830852
},
{
"power": 2,
"frequency_derivative_from_kernel": -0.06988869106687433,
"frequency_derivative_from_current": -0.06988869106675588,
"coefficient_for_order_one_frequency_change": 5.2680495368249455e-08,
"zero_splitting_radius": 0.0037487224179651893
},
{
"power": 3,
"frequency_derivative_from_kernel": 0.0002413450082907614,
"frequency_derivative_from_current": 0.00024134500828980343,
"coefficient_for_order_one_frequency_change": 1.5255218627162305e-05,
"zero_splitting_radius": 0.003905792957539135
},
{
"power": 4,
"frequency_derivative_from_kernel": -8.304535246599142e-07,
"frequency_derivative_from_current": -8.304535246545132e-07,
"coefficient_for_order_one_frequency_change": 0.004433446010801083,
"zero_splitting_radius": 0.004433446010801083
}
]
},
{
"n": 6,
"beta": 15.5,
"coupling": 1000.0,
"frequency": 8.722602725053707e-08,
"deformations": [
{
"power": 0,
"frequency_derivative_from_kernel": 614.5691049834012,
"frequency_derivative_from_current": 614.5691049834409,
"coefficient_for_order_one_frequency_change": 1.419303810478519e-10,
"zero_splitting_radius": 0.02283911273007176
},
{
"power": 1,
"frequency_derivative_from_kernel": -12.769360557795068,
"frequency_derivative_from_current": -12.769360557791755,
"coefficient_for_order_one_frequency_change": 6.830884511073853e-09,
"zero_splitting_radius": 0.023275305421972186
},
{
"power": 2,
"frequency_derivative_from_kernel": 0.27891671956019465,
"frequency_derivative_from_current": 0.2789167195597425,
"coefficient_for_order_one_frequency_change": 3.127314396505861e-07,
"zero_splitting_radius": 0.02364791665196306
},
{
"power": 3,
"frequency_derivative_from_kernel": -0.006212573068054621,
"frequency_derivative_from_current": -0.0062125730680287665,
"coefficient_for_order_one_frequency_change": 1.4040241667244272e-05,
"zero_splitting_radius": 0.024124492966368972
},
{
"power": 4,
"frequency_derivative_from_kernel": 0.00013854153652833223,
"frequency_derivative_from_current": 0.00013854153652732517,
"coefficient_for_order_one_frequency_change": 0.0006296019911207863,
"zero_splitting_radius": 0.025091871016741384
},
{
"power": 5,
"frequency_derivative_from_kernel": -3.0536195504107892e-06,
"frequency_derivative_from_current": -3.0536195503819795e-06,
"coefficient_for_order_one_frequency_change": 0.028564798532163545,
"zero_splitting_radius": 0.028564798532163545
}
]
},
{
"n": 6,
"beta": 15.5,
"coupling": 10000.0,
"frequency": 8.727696045119033e-13,
"deformations": [
{
"power": 0,
"frequency_derivative_from_kernel": 6149.279654351045,
"frequency_derivative_from_current": 6149.279654351442,
"coefficient_for_order_one_frequency_change": 1.419303810478519e-16,
"zero_splitting_radius": 0.0022839112730071768
},
{
"power": 1,
"frequency_derivative_from_kernel": -12.776816868990302,
"frequency_derivative_from_current": -12.776816868986984,
"coefficient_for_order_one_frequency_change": 6.830884511073854e-14,
"zero_splitting_radius": 0.0023275305421972185
},
{
"power": 2,
"frequency_derivative_from_kernel": 0.027907958518289658,
"frequency_derivative_from_current": 0.027907958518244413,
"coefficient_for_order_one_frequency_change": 3.1273143965057246e-11,
"zero_splitting_radius": 0.00236479166519628
},
{
"power": 3,
"frequency_derivative_from_kernel": -6.216200726946712e-05,
"frequency_derivative_from_current": -6.216200726920842e-05,
"coefficient_for_order_one_frequency_change": 1.404024166613784e-08,
"zero_splitting_radius": 0.0024124492965735267
},
{
"power": 4,
"frequency_derivative_from_kernel": 1.386224554957245e-07,
"frequency_derivative_from_current": 1.386224554947169e-07,
"coefficient_for_order_one_frequency_change": 6.29601893428562e-06,
"zero_splitting_radius": 0.00250918690700506
},
{
"power": 5,
"frequency_derivative_from_kernel": -3.0563316011343404e-10,
"frequency_derivative_from_current": -3.0563316011055033e-10,
"coefficient_for_order_one_frequency_change": 0.002855611623412245,
"zero_splitting_radius": 0.002855611623412245
}
]
},
{
"n": 6,
"beta": 37.5,
"coupling": 1000.0,
"frequency": 1.7984975143392747e-05,
"deformations": [
{
"power": 0,
"frequency_derivative_from_kernel": 612.8554678685106,
"frequency_derivative_from_current": 612.8554678685501,
"coefficient_for_order_one_frequency_change": 2.934619349312928e-08,
"zero_splitting_radius": 0.05553822080411257
},
{
"power": 1,
"frequency_derivative_from_kernel": -30.80747187497022,
"frequency_derivative_from_current": -30.807471874962218,
"coefficient_for_order_one_frequency_change": 5.837861417641822e-07,
"zero_splitting_radius": 0.05665663229887324
},
{
"power": 2,
"frequency_derivative_from_kernel": 1.6241710371478337,
"frequency_derivative_from_current": 1.6241710371451972,
"coefficient_for_order_one_frequency_change": 1.1073325857974237e-05,
"zero_splitting_radius": 0.05768587971574222
},
{
"power": 3,
"frequency_derivative_from_kernel": -0.08765678068954613,
"frequency_derivative_from_current": -0.08765678068917993,
"coefficient_for_order_one_frequency_change": 0.00020517494484728158,
"zero_splitting_radius": 0.058980453627310955
},
{
"power": 4,
"frequency_derivative_from_kernel": 0.004766698390660174,
"frequency_derivative_from_current": 0.004766698390625367,
"coefficient_for_order_one_frequency_change": 0.0037730465973604865,
"zero_splitting_radius": 0.061425130015006775
},
{
"power": 5,
"frequency_derivative_from_kernel": -0.000257008710344335,
"frequency_derivative_from_current": -0.00025700871034190474,
"coefficient_for_order_one_frequency_change": 0.0699780763051451,
"zero_splitting_radius": 0.0699780763051451
}
]
},
{
"n": 6,
"beta": 37.5,
"coupling": 10000.0,
"frequency": 1.804529182506126e-10,
"deformations": [
{
"power": 0,
"frequency_derivative_from_kernel": 6149.108172848689,
"frequency_derivative_from_current": 6149.108172849087,
"coefficient_for_order_one_frequency_change": 2.9346193493129384e-14,
"zero_splitting_radius": 0.005553822080411261
},
{
"power": 1,
"frequency_derivative_from_kernel": -30.91079169940173,
"frequency_derivative_from_current": -30.91079169939371,
"coefficient_for_order_one_frequency_change": 5.837861417640495e-12,
"zero_splitting_radius": 0.005665663229887066
},
{
"power": 2,
"frequency_derivative_from_kernel": 0.1629618062132826,
"frequency_derivative_from_current": 0.16296180621301803,
"coefficient_for_order_one_frequency_change": 1.1073325857393282e-09,
"zero_splitting_radius": 0.005768587971498561
},
{
"power": 3,
"frequency_derivative_from_kernel": -0.0008795075894034798,
"frequency_derivative_from_current": -0.0008795075893998053,
"coefficient_for_order_one_frequency_change": 2.0517494155309963e-07,
"zero_splitting_radius": 0.005898045331165782
},
{
"power": 4,
"frequency_derivative_from_kernel": 4.782710372346787e-06,
"frequency_derivative_from_current": 4.782710372311865e-06,
"coefficient_for_order_one_frequency_change": 3.773026259237716e-05,
"zero_splitting_radius": 0.006142496446264919
},
{
"power": 5,
"frequency_derivative_from_kernel": -2.5833562522714654e-08,
"frequency_derivative_from_current": -2.583356252247023e-08,
"coefficient_for_order_one_frequency_change": 0.006985212283193744,
"zero_splitting_radius": 0.006985212283193744
}
]
},
{
"n": 10,
"beta": 27.5,
"coupling": 1000.0,
"frequency": 5.890978878318053e-12,
"deformations": [
{
"power": 0,
"frequency_derivative_from_kernel": 557.3794484993673,
"frequency_derivative_from_current": 557.3794484995308,
"coefficient_for_order_one_frequency_change": 1.056906366780585e-14,
"zero_splitting_radius": 0.04003166478980423
},
{
"power": 1,
"frequency_derivative_from_kernel": -20.06310790972298,
"frequency_derivative_from_current": -20.063107909729244,
"coefficient_for_order_one_frequency_change": 2.936224489657123e-13,
"zero_splitting_radius": 0.0405071921055693
},
{
"power": 2,
"frequency_derivative_from_kernel": 0.7615486722224704,
"frequency_derivative_from_current": 0.7615486722216591,
"coefficient_for_order_one_frequency_change": 7.73552511244272e-12,
"zero_splitting_radius": 0.04083769535722459
},
{
"power": 3,
"frequency_derivative_from_kernel": -0.029763488142140363,
"frequency_derivative_from_current": -0.029763488142003712,
"coefficient_for_order_one_frequency_change": 1.9792636031811107e-10,
"zero_splitting_radius": 0.04109473971492133
},
{
"power": 4,
"frequency_derivative_from_kernel": 0.0011805665615416047,
"frequency_derivative_from_current": 0.0011805665615296046,
"coefficient_for_order_one_frequency_change": 4.9899591181757584e-09,
"zero_splitting_radius": 0.04133800352191552
},
{
"power": 5,
"frequency_derivative_from_kernel": -4.708696751289036e-05,
"frequency_derivative_from_current": -4.708696751210924e-05,
"coefficient_for_order_one_frequency_change": 1.2510847883340723e-07,
"zero_splitting_radius": 0.04163488301537047
},
{
"power": 6,
"frequency_derivative_from_kernel": 1.8772077850675297e-06,
"frequency_derivative_from_current": 1.8772077850273447e-06,
"coefficient_for_order_one_frequency_change": 3.138160264039306e-06,
"zero_splitting_radius": 0.04208901670357997
},
{
"power": 7,
"frequency_derivative_from_kernel": -7.452157854936834e-08,
"frequency_derivative_from_current": -7.452157854782473e-08,
"coefficient_for_order_one_frequency_change": 7.905064537162853e-05,
"zero_splitting_radius": 0.04291757156083397
},
{
"power": 8,
"frequency_derivative_from_kernel": 2.938695847133631e-09,
"frequency_derivative_from_current": 2.938695847107491e-09,
"coefficient_for_order_one_frequency_change": 0.002004623542145896,
"zero_splitting_radius": 0.04477302248168975
},
{
"power": 9,
"frequency_derivative_from_kernel": -1.1473838337471226e-10,
"frequency_derivative_from_current": -1.1473838337722689e-10,
"coefficient_for_order_one_frequency_change": 0.05134270420169861,
"zero_splitting_radius": 0.05134270420169861
}
]
},
{
"n": 10,
"beta": 27.5,
"coupling": 10000.0,
"frequency": 5.902471746456732e-21,
"deformations": [
{
"power": 0,
"frequency_derivative_from_kernel": 5584.668549622201,
"frequency_derivative_from_current": 5584.66854962384,
"coefficient_for_order_one_frequency_change": 1.056906366780585e-24,
"zero_splitting_radius": 0.004003166478980422
},
{
"power": 1,
"frequency_derivative_from_kernel": -20.10224956315976,
"frequency_derivative_from_current": -20.102249563166033,
"coefficient_for_order_one_frequency_change": 2.9362244896571234e-22,
"zero_splitting_radius": 0.004050719210556931
},
{
"power": 2,
"frequency_derivative_from_kernel": 0.07630343978806033,
"frequency_derivative_from_current": 0.07630343978797904,
"coefficient_for_order_one_frequency_change": 7.735525112442724e-20,
"zero_splitting_radius": 0.0040837695357224596
},
{
"power": 3,
"frequency_derivative_from_kernel": -0.000298215545266293,
"frequency_derivative_from_current": -0.00029821554526492393,
"coefficient_for_order_one_frequency_change": 1.9792636031811116e-17,
"zero_splitting_radius": 0.004109473971492134
},
{
"power": 4,
"frequency_derivative_from_kernel": 1.182869760398872e-06,
"frequency_derivative_from_current": 1.1828697603868481e-06,
"coefficient_for_order_one_frequency_change": 4.989959118175762e-15,
"zero_splitting_radius": 0.004133800352191553
},
{
"power": 5,
"frequency_derivative_from_kernel": -4.717883073627903e-09,
"frequency_derivative_from_current": -4.71788307354964e-09,
"coefficient_for_order_one_frequency_change": 1.2510847883340678e-12,
"zero_splitting_radius": 0.0041634883015370435
},
{
"power": 6,
"frequency_derivative_from_kernel": 1.880870079911888e-11,
"frequency_derivative_from_current": 1.8808700798716242e-11,
"coefficient_for_order_one_frequency_change": 3.1381602640303556e-10,
"zero_splitting_radius": 0.0042089016703549965
},
{
"power": 7,
"frequency_derivative_from_kernel": -7.466696483174212e-14,
"frequency_derivative_from_current": -7.466696483019552e-14,
"coefficient_for_order_one_frequency_change": 7.905064522014368e-08,
"zero_splitting_radius": 0.004291757153341964
},
{
"power": 8,
"frequency_derivative_from_kernel": 2.944432779413253e-16,
"frequency_derivative_from_current": 2.9444327793870607e-16,
"coefficient_for_order_one_frequency_change": 2.00462098770869e-05,
"zero_splitting_radius": 0.004477299395515884
},
{
"power": 9,
"frequency_derivative_from_kernel": -1.1505568620238043e-18,
"frequency_derivative_from_current": -1.1505568620488444e-18,
"coefficient_for_order_one_frequency_change": 0.005130099989970036,
"zero_splitting_radius": 0.005130099989970036
}
]
}
],
"raw_data": {
"path": "holomorphic-polynomial-variation-20260914T065239_077836Z.npz",
"sha256": "0e841753342f6dc8aff56c5e9c1bab0c57bffb61b9a08b2f38dc08a501047ff9"
},
"sources": {
"holomorphic_normal_dirac.py": "cbad4bac29e247f7949392bee2c86100d7196c8dcf4b8c6be19e1c4d226bc7b8",
"holomorphic_normal_stress.py": "b2c953fdbaaabd93f832926244fdf39c5b755dc4cee068406a358cfa96fbc66a",
"holomorphic_normal_source.py": "4e948b4fc0715ca4e5ebd5a10e1b7d16baed085207f8ab23b639d807290adc84",
"holomorphic_polynomial_variation.py": "0c5509db6b87f13cd5d2d3081c042219c73140524c126139506bfc0d45b8ad5d",
"holomorphic_polynomial_variation_checks.py": "27bb7c75e551dc5685aa50e0b435224f523d1cd325cdbdda59063a3174e43a1b"
}
}