.. file generated automatically by lsqfitgp/docs/examplesref.py .. currentmodule:: lsqfitgp .. _examplesref: Example scripts =============== This is an index of the example scripts in the `examples directory `_ in the repository. The links point to the file preview on github. Short index ----------- a_ acic_ b_ bart_ barteasy_ c_ d_ dft_ doubleint_ e_ even_ f_ fourier_ g_ h_ i_ j_ k_ l_ m_ n_ o_ pdf1_ pdf2_ pdf3_ pdf4_ pdf5_ pdf6_ pdf7_ pdf8_ pdf9_ q_ r_ s_ t_ u_ v_ w_ x_ y_ z_ Long index ---------- .. _a: * `a.py `_: EXAMPLE A. Where the oscillating nature of an unknown function is revealed from but a few points, though only to a certain distance. .. image:: ../examples/plot/a.png .. _acic: * `acic.py `_: Analyze a dataset from the ACIC 2022 Data Challenge using the BART kernel. Website: https://acic2022.mathematica.org Article: Dan R.C. Thal and Mariel M. Finucane, "Causal Methods Madness: Lessons Learned from the 2022 ACIC Competition to Estimate Health Policy Impacts," Observational Studies, Volume 9, Issue 3, 2023, pp. 3-27, https://doi.org/10.1353/obs.2023.0023 .. _b: * `b.py `_: EXAMPLE B. Where it is discovered that the derivative of the unknown function is orthogonal to the function itself, and furthermore that it is orange instead of blue. .. image:: ../examples/plot/b.png .. _bart: * `bart.py `_: Example usage of the BART kernel to replace the standard BART MCMC algorithm. .. _barteasy: * `barteasy.py `_: BART with the simplified subpackage. .. image:: ../examples/plot/barteasy.png .. _c: * `c.py `_: EXAMPLE C. Where a nonlinear transformation hides the true height of some crosses. .. image:: ../examples/plot/c.png .. _d: * `d.py `_: EXAMPLE D. Where the primitive of our function takes some freedom to move up and down. .. image:: ../examples/plot/d.png .. _dft: * `dft.py `_: Constrain the discrete Fourier transform of a periodic process. Shows how to use GP.addlintransf. .. image:: ../examples/plot/dft.png .. _doubleint: * `doubleint.py `_: Test of double integral constraint .. image:: ../examples/plot/doubleint.png .. _e: * `e.py `_: EXAMPLE E. Where observing both a function and its derivative put some restraint on their behaviour. .. image:: ../examples/plot/e.png .. _even: * `even.py `_: Split a function into even and odd parts. .. image:: ../examples/plot/even.png .. _f: * `f.py `_: EXAMPLE F. Where apparently in these times it is not anymore possible to know exactly where one gentleman's function will pass. .. image:: ../examples/plot/f.png .. _fourier: * `fourier.py `_: Constrain the values of Fourier series coefficients .. image:: ../examples/plot/fourier.png .. _g: * `g.py `_: EXAMPLE G. Where two ways of expressing one's beliefs are compared and found, satisfactorily, to be quite similar. .. image:: ../examples/plot/g.png .. _h: * `h.py `_: EXAMPLE H. Where at first sight nothing has changed, but behind the scenes important information has been lost forever. .. image:: ../examples/plot/h.png .. _i: * `i.py `_: EXAMPLE I. Where, due to obscure political reasons, we insist on forgetting important details that a reasonable man's mind would be fond of recalling later. .. image:: ../examples/plot/i.png .. _j: * `j.py `_: EXAMPLE J. Where the excessive smoothness of the prediction is found not to satisfy our manly tastes. .. image:: ../examples/plot/j.png .. _k: * `k.py `_: EXAMPLE K. Where lady K finds out that every gentleman hides his rougher corners in his derivative. .. image:: ../examples/plot/k.png .. _l: * `l.py `_: EXAMPLE L. Where two formulas give the same results and so math triumphs once again. .. image:: ../examples/plot/l.png .. _m: * `m.py `_: EXAMPLE M. Where we discover that, unlike elephants, Matérn processes prefer to forget after less than one data step. .. image:: ../examples/plot/m.png .. _n: * `n.py `_: EXAMPLE N. Where we wonder how much a derivative is allowed to do her own business compared to her mistress. .. image:: ../examples/plot/n.png .. _o: * `o.py `_: EXAMPLE O. Where mister N's enquiry is repeated by different means. .. image:: ../examples/plot/o.png .. _pdf1: * `pdf1.py `_: Fit of parton distributions functions (PDFs) .. image:: ../examples/plot/pdf1.png .. _pdf2: * `pdf2.py `_: Fit of parton distributions functions (PDFs) The difference from pdf1.py is that we define the transformation on processes instead of on their finite realizations .. image:: ../examples/plot/pdf2.png .. _pdf3: * `pdf3.py `_: Fit of parton distributions functions (PDFs) Like pdf2, but with correct integral constraints and naming this time .. image:: ../examples/plot/pdf3.png .. _pdf4: * `pdf4.py `_: Fit of parton distribution functions (PDFs) Like pdf3, but with hyperparameters .. image:: ../examples/plot/pdf4.png .. _pdf5: * `pdf5.py `_: Fit of parton distributions functions (PDFs) Like pdf3, but with nonlinear data .. image:: ../examples/plot/pdf5.png .. _pdf6: * `pdf6.py `_: Fit of parton distributions functions (PDFs) Like pdf5, but with uncertainties on M and M2 .. image:: ../examples/plot/pdf6.png .. _pdf7: * `pdf7.py `_: Fit of parton distributions functions (PDFs) Like pdf6, but with hyperparameters .. image:: ../examples/plot/pdf7.png .. _pdf8: * `pdf8.py `_: Fit of parton distributions functions (PDFs) Like pdf7, but with more realistic PDFs .. image:: ../examples/plot/pdf8.png .. _pdf9: * `pdf9.py `_: Fit of parton distributions functions (PDFs) Like pdf8, but only with linear data .. image:: ../examples/plot/pdf9.png .. _q: * `q.py `_: EXAMPLE Q. Where we extend a pattern of waves in space, but do not dare look too far from our data. .. image:: ../examples/plot/q.png .. _r: * `r.py `_: EXAMPLE R. Where we decide to introduce a strong anisotropy despite evidence of its absence. .. image:: ../examples/plot/r.png .. _s: * `s.py `_: EXAMPLE S. Where different coordinates unite together under a single field name. .. image:: ../examples/plot/s.png .. _t: * `t.py `_: EXAMPLE T. Where we pretend to discover that two series of events were in fact one the delayed and imperfect copy of the other. .. image:: ../examples/plot/t.png .. _u: * `u.py `_: EXAMPLE U. Where we infer the temporal scale of a process assuming another process is correlated with its derivative. .. image:: ../examples/plot/u.png .. _v: * `v.py `_: EXAMPLE V. Where we go on an expedition to survey the many and wondrous kernels that inhabit our software. .. image:: ../examples/plot/v.png .. _w: * `w.py `_: EXAMPLE W. Where, with limited success, we recover the identity of two mixed functions knowing their speed of variation. .. image:: ../examples/plot/w.png .. _x: * `x.py `_: EXAMPLE X. Where the derivatives of an interesting correlation function are put to harsh a trial. .. image:: ../examples/plot/x.png .. _y: * `y.py `_: EXAMPLE Y. Where a Zeta kernel forces some random samples to have zero mean. .. image:: ../examples/plot/y.png .. _z: * `z.py `_: EXAMPLE Z. Where we sail in an infinite dimensional space to sum two numbers. .. image:: ../examples/plot/z.png