├── .gitignore ├── APACHE-2.0.txt ├── README.md ├── RMarkdown ├── README.Rmd ├── basic.Rmd ├── beamer-demo.Rmd ├── html-document.Rmd ├── prettydoc-architect.rmd ├── python3.Rmd ├── readme.bib └── rticles │ ├── acm_article │ ├── Makefile │ ├── README.md │ ├── acm_article.Rmd │ ├── acm_proc_article-sp.cls │ ├── sensys-abstract.cls │ └── sigproc.bib │ ├── acs_article │ ├── acs_article.Rmd │ └── acstest.bib │ ├── aea_article │ ├── AEA.cls │ ├── BibFile.bib │ ├── aea.bst │ ├── aea_article.Rmd │ ├── multicol.sty │ ├── references.bib │ └── setspace.sty │ ├── amq_article │ ├── amq_article.Rmd │ ├── authorcommands.tex │ ├── authorpackages.tex │ ├── mybibliography.tex │ └── pics │ │ ├── Figure1.jpg │ │ └── Figure2.pdf │ ├── ams_article │ ├── ams_article.Rmd │ ├── amstest.bib │ └── figure01.pdf │ ├── asa_article │ ├── agsm.bst │ ├── asa_article.Rmd │ └── bibliography.bib │ ├── ctex.Rmd │ ├── elsevier_article │ ├── elsarticle.cls │ ├── elsevier_article.Rmd │ ├── mybibfile.bib │ └── numcompress.sty │ ├── generate.ipynb │ ├── ieee_article │ ├── IEEEtran.bst │ ├── IEEEtran.cls │ ├── ieee_article.Rmd │ └── mybibfile.bib │ ├── jss_article │ ├── jss.bst │ ├── jss.cls │ ├── jss_article.Rmd │ └── jsslogo.jpg │ ├── mdpi_article │ ├── appendix.tex │ ├── chicago2.bst │ ├── logo-ccby.eps │ ├── logo-mdpi.eps │ ├── mdpi.bst │ ├── mdpi.cls │ ├── mdpi_article.Rmd │ └── mybibfile.bib │ ├── mnras_article │ ├── README.md │ ├── example.png │ ├── mnras.cls │ ├── mnras_article.Rmd │ └── references.bib │ ├── peerj_article │ ├── peerj_article.Rmd │ ├── sample.bib │ ├── view.jpg │ └── wlpeerj.cls │ ├── plos_article │ ├── PLOS-submission.eps │ ├── mybibfile.bib │ ├── plos.csl │ └── plos_article.Rmd │ ├── pnas_article │ ├── frog.png │ ├── pnas-new.cls │ ├── pnas-sample.bib │ ├── pnas.csl │ ├── pnas_article.Rmd │ ├── pnasinvited.sty │ ├── pnasmathematics.sty │ ├── pnasresearcharticle.sty │ └── widetext.sty │ ├── rjournal_article │ ├── RJournal.sty │ ├── RJreferences.bib │ ├── Rlogo.png │ ├── preamble.tex │ └── rjournal_article.Rmd │ ├── rsos_article │ ├── OPENSCIENCE.pdf │ ├── OpenAccesslogo_bw.pdf │ ├── RS.bst │ ├── RSOS_Pubs_Logo_Line_CMYK.pdf │ ├── RS_crossmark_logo.pdf │ ├── rsos.cls │ ├── rsos_article.Rmd │ └── sample.bib │ ├── rss_article │ ├── amssym.def │ ├── amssym.tex │ ├── bibliography.bib │ ├── natbib.sty │ ├── rss.bst │ ├── rss_article.Rmd │ └── statsoc.cls │ ├── sim_article │ ├── WileyNJD-AMA.bst │ ├── WileyNJD-v2.cls │ ├── bibfile.bib │ └── sim_article.Rmd │ └── springer_article │ ├── bibliography.bib │ ├── spbasic.bst │ ├── spmpsci.bst │ ├── spphys.bst │ ├── springer_article.Rmd │ ├── svglov3.clo │ └── svjour3.cls ├── d3 └── d3-tutorial.sagews ├── fortran ├── cylinder.f90 ├── run.sh └── run.term ├── gap ├── gap.sagews └── gap_directly.sagews ├── go ├── go.pdf └── go.sagews ├── index.yaml ├── julia ├── batman-demo-300.png ├── julia-first-steps.ipynb └── julia-logo-325-by-225.png ├── latex ├── .gitignore ├── README.md ├── multiple-files │ ├── 10-make.tex │ ├── 20-subfiles.tex │ ├── 30-komascript.tex │ ├── 40-sagetex.tex │ ├── bibliography.bib │ ├── latexmkrc │ ├── makefile │ ├── master.tex │ └── run-sagetex.py ├── presentation │ └── presentation.tex ├── pythontex │ └── pythontex.tex └── sagetex │ ├── README.md │ └── minimal.tex ├── linux └── Introduction.sagews ├── markdown ├── markdown-in-jupyter.ipynb ├── markdown-in-sage-worksheet.sagews └── markdown-intro.md ├── ocaml ├── Readme.md ├── compile.term └── example1.ml ├── octave ├── myfirst.m ├── octave-ipython.ipynb └── octave-sage.sagews ├── pydata └── OLSvsRLM.sagews ├── r ├── .gitignore ├── basics.sagews ├── r-plotting.sagews ├── rmagic.ipynb ├── rpy2.sagews └── rpy2talk │ ├── rpy2talk.pdf │ └── rpy2talk.tex ├── sage ├── 2dSphere.sagews ├── 3dplot.sagews ├── MagicCommandsDoc.sagews ├── RiemannSumSampler.sagews ├── SageBeginnerTutorial.sagews ├── SageManifolds │ ├── SM_AdS.sagews │ ├── SM_Carter-Penrose_diag.sagews │ ├── SM_Friedmann_equations.sagews │ ├── SM_Kerr.sagews │ ├── SM_Kerr_Newman.sagews │ ├── SM_Schwarzschild.sagews │ ├── SM_Simon-Mars_3p1_Kerr.sagews │ ├── SM_Simon-Mars_3p1_TS2.sagews │ ├── SM_Simon-Mars_Curzon-Chazy.sagews │ ├── SM_Tolman-Oppenheimer-Volkoff_equations.sagews │ ├── SM_Tomimatsu-Sato_3p1.sagews │ ├── SM_de_Sitter.sagews │ ├── SM_hyperbolic_plane.sagews │ ├── SM_projective_plane_RP2.sagews │ ├── SM_sphere_S2.sagews │ ├── SM_tensors_modules.sagews │ └── SM_tutorial.sagews ├── basics.sagews ├── interact │ ├── Algebra │ │ └── ideal.sagews │ ├── Bioinformatics │ │ └── coalescent.sagews │ ├── Calculus │ │ ├── contourMap.sagews │ │ ├── deltaEpsilon.sagews │ │ ├── differentialApprox2Var.sagews │ │ ├── graph3DPointCurve.sagews │ │ ├── latSurfaceArea.sagews │ │ ├── midpointTwoVar.sagews │ │ ├── multivarLimit.sagews │ │ ├── newtonMethod.sagews │ │ ├── numericalIntegral.sagews │ │ ├── parametricSurfaceArea.sagews │ │ ├── polarCurve.sagews │ │ ├── quadricSurface.sagews │ │ ├── symbolicFunction.sagews │ │ ├── taylorApprox2Var.sagews │ │ └── volumeNonRectangDomain.sagews │ ├── DiffEq │ │ ├── diffEqBoundary.sagews │ │ ├── eulerBaroque.sagews │ │ ├── eulerMarayumaBrownian.sagews │ │ ├── eulerVectorField.sagews │ │ ├── heatFourier.sagews │ │ ├── picardIter.sagews │ │ └── rungaKuttaFehlberg.sagews │ ├── DynamicalSystems │ │ └── cobweb.sagews │ ├── Fractals │ │ ├── digitSetDilationMatrix.sagews │ │ ├── juliaVariableExp.sagews │ │ ├── mandelbrotBinomDistrib.sagews │ │ ├── mandlebrotVariableExp.sagews │ │ ├── sierpinskiTri.sagews │ │ ├── twinDragon.sagews │ │ └── twinDragon3D.sagews │ ├── Games │ │ ├── nim.sagews │ │ ├── queens.sagews │ │ └── zeros.sagews │ ├── Geometry │ │ ├── banchoffPohl.sagews │ │ ├── croftonFormula.sagews │ │ ├── evolutes.sagews │ │ ├── geodesicsParamSurf.sagews │ │ └── tetReflect.sagews │ ├── Graph │ │ ├── automorphism.sagews │ │ └── graphMinor.sagews │ ├── Graphics │ │ ├── 3DParametricPlot.sagews │ │ ├── interactive2DPlot.sagews │ │ ├── interactive3DPlot.sagews │ │ ├── interactiveMatPlotLib.sagews │ │ ├── paintEgg.sagews │ │ ├── plotColor.sagews │ │ ├── plt.png │ │ ├── pursuitCurve.sagews │ │ ├── rotateRayTrace.sagews │ │ └── spirograph.sagews │ ├── LinearAlgebra │ │ ├── determTranspose.sagews │ │ ├── discreteFourier.sagews │ │ ├── gerschgorinCircle.sagews │ │ ├── linearTransform.sagews │ │ └── sVD.sagews │ ├── LoopQuantumGravity │ │ ├── holomorphicFactorQuantTetra.sagews │ │ ├── quantumTetAreaEig.sagews │ │ └── quantumTetNumbers.sagews │ ├── Miscellaneous │ │ ├── beatFreq.sagews │ │ ├── cellularAutomata.sagews │ │ ├── interactiveVenn.sagews │ │ ├── karplusStrong.sagews │ │ ├── minkowskiSum.sagews │ │ ├── snippetProfile.sagews │ │ └── unreadable.sagews │ ├── NumberTheory │ │ ├── Cryptography │ │ │ └── cryptography.sagews │ │ ├── IntegerFactorization │ │ │ ├── divisibilityPoset.sagews │ │ │ └── factorTrees.sagews │ │ ├── ModularForms │ │ │ ├── charpodyHecke.sagews │ │ │ ├── computeCuspidalSubgroup.sagews │ │ │ ├── computeModForm.sagews │ │ │ ├── ellipticCurve.sagews │ │ │ └── ellipticCurveFinite.sagews │ │ ├── Other │ │ │ ├── computeBernoulli.sagews │ │ │ ├── fundDomainSL2.sagews │ │ │ └── plotContinueFrac.sagews │ │ └── PrimeNumbers │ │ │ ├── primeNumbrThrm.sagews │ │ │ └── primeSpiralPolar.sagews │ ├── Statistics │ │ ├── dishonestCasino.sagews │ │ └── randomWalk.sagews │ ├── Topology │ │ └── winding.sagews │ └── WebApp │ │ └── pieChart.sagews ├── interactive.sagews ├── pi.sagews ├── xkcd.sagews ├── yoda.sagews └── yodapose.mat ├── sagews-jupyter ├── bash.sagews ├── jupyter-python3.sagews ├── r-completion.png ├── r.sagews ├── sage.png └── simpleLoop.wav ├── sympy ├── sympy-code.sagews └── sympy-intro.sagews ├── thumbs ├── latex-beamer-in-cocalc.png ├── latex-multiple-documents.png ├── markdown-in-cocalc.png ├── pythontex.png ├── r-in-cocalc.png ├── rmd.png ├── sage-in-cocalc.png └── sagetex-in-cocalc.png ├── web-app-worksheet ├── app.css ├── app.html ├── app.js └── app.sagews └── webservice ├── Readme.md ├── main.py └── run.term /.gitignore: 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