Rule: Q[1, 94]

Type

Polynomials

One starts from the polynomial $P_1$ and extends one by one with $P_{\mathrm{i}}$ until the final polynomial defining this rule is reached.
Note: Polynomials might be truncated due to size! The complete polynomials are included in the download.

• $P_1$:
  $t$
• $P_2$:
  $t^{95}-4465\cdot t^{93}+9550635\cdot t^{91}-13036616775\cdot t^{89}+12762847822725\cdot t^{87}-9549162740962845\cdot t^{85}+5681751830872892775\cdot t^{83}-2762143068637207730475\cdot t^{81}+1118667942798069130842375\cdot t^{79}-382957325751205665791706375\cdot t^{77}+112053313514802777810653285325\cdot t^{75}-28267995000325246220414806070625\cdot t^{73}+6190690905071228922270842529466875\cdot t^{71}-1183374376854000297834080283517321875\cdot t^{69}+198299734864248907051339453223688365625\cdot t^{67}-29229380918990288899367435405171665093125\cdot t^{65}+3799819519468737556917766602672316462106250\cdot t^{63}-436532207148379085215317539707002002970206250\cdot t^{61}+44380774393418540330223949870211870301970968750\cdot t^{59}-3996605525638901184474377801470132109824859343750\cdot t^{57}+318929120945984314521055348557316542364023775631250\cdot t^{55}-22552844981180319383988913933695955495741681276781250\cdot t^{53}+1412628199275749095960760154574228485142365309063843750\cdot t^{51}-78308737133764352058694312916614839937239816045930468750\cdot t^{49}+3837128119554453250876021332914127156924750986250592968750\cdot t^{47}-165917419889534558567879162435206858265426232645475639968750\cdot t^{45}+6317624834255354345469245031186722680106614243039264752656250\cdot t^{43}-211289452790095739776249194931911502968010098572757632283281250\cdot t^{41}+6187762545995660950590154994434551158348867172487902088296093750\cdot t^{39}-158108001606302922909907063823310427873672778441846049911289843750\cdot t^{37}+3509997635659924888599936816877491498795535681408982308030634531250\cdot t^{35}-67369309458634042216676206646519594896236894530269176557362178906250\cdot t^{33}+1111593606067461696575157409667573315787908759749441413196475951953125\cdot t^{31}-15663364449132414815377218045315805813375077978287583549586706595703125\cdot t^{29}+187038999010228247501269133129359328242067107623081144739182437583984375\cdot t^{27}-1875733961502574710655584735097289263227587279305756622955801016913671875\cdot t^{25}+15631116345854789255463206125810743860229893994214638524631675140947265625\cdot t^{23}-106883038797331396800870031076489680990220626500981176938697670558369140625\cdot t^{21}+590669424932620877057439645422706131788061356979106504134908179401513671875\cdot t^{19}-2589858247781491537867235368391865347070730565216082364283828171222021484375\cdot t^{17}+8805518042457071228748600252532342180040483921734680038565015782154873046875\cdot t^{15}-22550716937999816561429342110143803144006117360540034245105528222591748046875\cdot t^{13}+41879902884856802185511635347409920124582789383860063598053123841956103515625\cdot t^{11}-53567317643421491167514882421105711787257056188658220881230739797850830078125\cdot t^9+43827805344617583682512176526359218735028500517993089811916059834605224609375\cdot t^7-20452975827488205718505682378967635409679966908396775245560827922815771484375\cdot t^5+4446299092932218634457757038906007697756514545303646792513223461481689453125\cdot t^3-283806325080779912837729172696128150920628587998105114415737667754150390625\cdot t$

Node locations in the complex plane

Magnitude of the Weights

Quadrature Rule Data

Nodes

Weights

Download

All rules of Hermite (probabilists') type can be downloaded here packed into a single file.