{
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  "Package": "jordan",
  "Type": "Package",
  "Title": "A Suite of Routines for Working with Jordan Algebras",
  "Version": "1.0-6-1",
  "Authors@R": "person(given=c(\"Robin\", \"K. S.\"), family=\"Hankin\", role = c(\"aut\",\"cre\"), email=\"hankin.robin@gmail.com\", comment = c(ORCID = \"0000-0001-5982-0415\"))",
  "Maintainer": "Robin K. S. Hankin <hankin.robin@gmail.com>",
  "Description": "A Jordan algebra is an algebraic object originally\ndesigned to study observables in quantum mechanics.  Jordan\nalgebras are commutative but non-associative; they satisfy the\nJordan identity.  The package follows the ideas and notation of\nK. McCrimmon (2004, ISBN:0-387-95447-3) \"A Taste of Jordan\nAlgebras\".  To cite the package in publications, please use\nHankin (2023) <doi:10.48550/arXiv.2303.06062>.",
  "License": "GPL (>= 2)",
  "VignetteBuilder": "knitr",
  "URL": "https://github.com/RobinHankin/jordan",
  "BugReports": "https://github.com/RobinHankin/jordan/issues",
  "Config/pak/sysreqs": "libgmp3-dev",
  "Repository": "https://robinhankin.r-universe.dev",
  "Date/Publication": "2026-09-21 07:07:47 UTC",
  "RemoteUrl": "https://github.com/robinhankin/jordan",
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  "NeedsCompilation": "no",
  "Packaged": {
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    "User": "root"
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  "Author": "Robin K. S. Hankin [aut, cre] (ORCID:\n<https://orcid.org/0000-0001-5982-0415>)",
  "_user": "robinhankin",
  "_type": "src",
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  "_created": "2026-10-21T10:29:52.000Z",
  "_published": "2026-10-21T10:34:58.539Z",
  "_buildurl": "https://github.com/r-universe/robinhankin/actions/runs/39584229190",
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  "_assets": [
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  "_homeurl": "https://github.com/robinhankin/jordan",
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  "_exports": [
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    "albert_arith_albert",
    "albert_arith_numeric",
    "albert_id",
    "albert_inverse",
    "albert_power_albert",
    "albert_power_numeric",
    "albert_power_single_n",
    "albert_prod_albert",
    "albert_show",
    "albert1_to_vec",
    "as.1matrix",
    "as.albert",
    "as.complex_herm_matrix",
    "as.identity",
    "as.jordan",
    "as.list",
    "as.matrix",
    "as.quaternion_herm_matrix",
    "as.real_symmetric_matrix",
    "as.spin",
    "chm_arith_chm",
    "chm_arith_numeric",
    "chm_id",
    "chm_inverse",
    "chm_power_numeric",
    "chm_prod_chm",
    "chm1_to_vec",
    "complex_herm_matrix",
    "conc_pair",
    "description",
    "harmonize_spin_numeric",
    "harmonize_spin_spin",
    "is_ok_albert",
    "is_ok_chm",
    "is_ok_qhm",
    "is_ok_rsm",
    "is_zero_jordan",
    "is.albert",
    "is.complex_herm_matrix",
    "is.jordan",
    "is.quaternion_herm_matrix",
    "is.real_symmetric_matrix",
    "is.spin",
    "is.zero",
    "jordan_compare_jordan",
    "jordan_compare_numeric",
    "jordan_matrix_show",
    "jordan_negative",
    "jordan_plus_jordan",
    "jordan_plus_numeric",
    "jordan_power_jordan",
    "jordan_prod_numeric",
    "matrix1_to_jordan",
    "mymatrixpower",
    "mymatrixpower_onion",
    "n_to_r_albert",
    "n_to_r_chm",
    "n_to_r_qhm",
    "n_to_r_rsm",
    "numeric_arith_albert",
    "numeric_arith_chm",
    "numeric_arith_qhm",
    "numeric_arith_rsm",
    "numeric_compare_jordan",
    "numeric_to_albert",
    "numeric_to_complex_herm_matrix",
    "numeric_to_quaternion_herm_matrix",
    "numeric_to_real_symmetric_matrix",
    "qhm_arith_numeric",
    "qhm_arith_qhm",
    "qhm_id",
    "qhm_inverse",
    "qhm_power_numeric",
    "qhm_prod_qhm",
    "qhm1_to_vec",
    "quadraticform",
    "quaternion_herm_matrix",
    "r_to_n_albert",
    "r_to_n_chm",
    "r_to_n_qhm",
    "r_to_n_rsm",
    "r1",
    "ralbert",
    "rchm",
    "real_symmetric_matrix",
    "rn",
    "rqhm",
    "rrsm",
    "rsm_arith_numeric",
    "rsm_arith_rsm",
    "rsm_id",
    "rsm_inverse",
    "rsm_power_numeric",
    "rsm_prod_rsm",
    "rsm1_to_vec",
    "rspin",
    "spin",
    "spin_equal_spin",
    "spin_id",
    "spin_inverse",
    "spin_negative",
    "spin_plus_numeric",
    "spin_plus_spin",
    "spin_power_numeric",
    "spin_power_single_n",
    "spin_power_spin",
    "spin_prod_numeric",
    "spin_prod_spin",
    "spin_show",
    "valid_albert",
    "valid_chm",
    "valid_qhm",
    "valid_rsm",
    "vec_albertprod_vec",
    "vec_chmprod_vec",
    "vec_qhmprod_vec",
    "vec_rsmprod_vec",
    "vec_to_albert1",
    "vec_to_chm1",
    "vec_to_qhm1",
    "vec_to_rsm1"
  ],
  "_help": [
    {
      "page": "jordan-package",
      "title": "A Suite of Routines for Working with Jordan Algebras",
      "topics": [
        "jordan-package"
      ]
    },
    {
      "page": "Arith",
      "title": "Methods for Function Arith in package Jordan",
      "topics": [
        "albert_arith_albert",
        "albert_arith_numeric",
        "albert_inverse",
        "albert_power_albert",
        "albert_power_numeric",
        "albert_power_single_n",
        "albert_prod_albert",
        "Arith",
        "Arith,ANY,jordan-method",
        "Arith,jordan,ANY-method",
        "Arith,jordan,jordan-method",
        "Arith,jordan,missing-method",
        "Arith,jordan,numeric-method",
        "Arith-methods",
        "chm_arith_chm",
        "chm_arith_numeric",
        "chm_inverse",
        "chm_power_numeric",
        "chm_prod_chm",
        "harmonize_on",
        "harmonize_oo",
        "jordan_arith_jordan",
        "jordan_arith_numeric",
        "jordan_inverse",
        "jordan_negative",
        "jordan_plus_jordan",
        "jordan_plus_numeric",
        "jordan_power_jordan",
        "jordan_power_numeric",
        "jordan_power_singleinteger",
        "jordan_prod_jordan",
        "jordan_prod_numeric",
        "numeric_arith_albert",
        "numeric_arith_chm",
        "numeric_arith_jordan",
        "numeric_arith_qhm",
        "numeric_arith_rsm",
        "octjordan_prod_octjordan",
        "qhm_arith_numeric",
        "qhm_arith_qhm",
        "qhm_inverse",
        "qhm_power_numeric",
        "qhm_prod_qhm",
        "quaternion_prod_quaternion",
        "rsm_arith_numeric",
        "rsm_arith_rsm",
        "rsm_inverse",
        "rsm_power_numeric",
        "rsm_prod_rsm",
        "spin_inverse",
        "spin_negative",
        "spin_plus_numeric",
        "spin_plus_spin",
        "spin_power_numeric",
        "spin_power_single_n",
        "spin_power_spin",
        "spin_prod_numeric",
        "spin_prod_spin",
        "vec_albertprod_vec",
        "vec_chmprod_vec",
        "vec_qhmprod_vec",
        "vec_rsmprod_vec"
      ]
    },
    {
      "page": "c",
      "title": "Concatenation",
      "topics": [
        "c",
        "c,jordan-method",
        "c.jordan",
        "conc",
        "concatenate",
        "conc_pair"
      ]
    },
    {
      "page": "coerce",
      "title": "Coercion",
      "topics": [
        "albert1_to_vec",
        "as.1matrix",
        "as.1matrix,albert-method",
        "as.1matrix,complex_herm_matrix-method",
        "as.1matrix,quaternion_herm_matrix-method",
        "as.1matrix,real_symmetric_matrix-method",
        "as.1matrix,spin-method",
        "as.albert",
        "as.complex_herm_matrix",
        "as.jordan",
        "as.list",
        "as.list,albert-method",
        "as.matrix,jordan-method",
        "as.quaternion_herm_matrix",
        "as.real_symmetric_matrix",
        "chm1_to_vec",
        "coerce",
        "coercion",
        "matrix1_to_jordan",
        "numeric_to_albert",
        "numeric_to_complex_herm_matrix",
        "numeric_to_quaternion_herm_matrix",
        "numeric_to_real_symmetric_matrix",
        "qhm1_to_vec",
        "rsm1_to_vec",
        "vec_to_albert1",
        "vec_to_chm1",
        "vec_to_qhm1",
        "vec_to_rsm1"
      ]
    },
    {
      "page": "Compare",
      "title": "Methods for compare S4 group",
      "topics": [
        "Compare,ANY,jordan-method",
        "Compare,jordan,ANY-method",
        "Compare,jordan,jordan-method",
        "Compare,jordan,numeric-method",
        "Compare,numeric,jordan-method",
        "Compare-methods",
        "jordan_compare",
        "jordan_compare_jordan",
        "jordan_compare_single",
        "jordan_equal_jordan",
        "jordan_equal_single",
        "spin_equal_spin"
      ]
    },
    {
      "page": "extract",
      "title": "Extract and replace methods for jordan objects",
      "topics": [
        "extract",
        "index-class",
        "[,albert,index,missing,logical-method",
        "[,complex_herm_matrix,index,missing,logical-method",
        "[,jordan,index,ANY,ANY-method",
        "[,jordan,index,missing,ANY-method",
        "[,quaternion_herm_matrix,index,missing,logical-method",
        "[,real_symmetric_matrix,index,missing,logical-method",
        "[,spin,index,missing,ANY-method",
        "[,spin,missing,index,ANY-method",
        "[,spin,missing,missing,ANY-method",
        "[<-,albert,index,missing,albert-method",
        "[<-,complex_herm_matrix,index,ANY,ANY-method",
        "[<-,complex_herm_matrix,index,missing,complex_herm_matrix-method",
        "[<-,jordan_matrix,index,missing,numeric-method",
        "[<-,quaternion_herm_matrix,index,missing,quaternion_herm_matrix-method",
        "[<-,real_symmetric_matrix,index,missing,real_symmetric_matrix-method",
        "[<-,spin,ANY,missing,ANY-method",
        "[<-,spin,index,index,ANY-method",
        "[<-,spin,index,missing,numeric-method",
        "[<-,spin,index,missing,spin-method",
        "[<-,spin,missing,ANY,numeric-method",
        "[<-,spin,missing,missing,numeric-method",
        "[<-,spin,missing,missing,spin-method"
      ]
    },
    {
      "page": "id",
      "title": "Multiplicative identities",
      "topics": [
        "albert_id",
        "as.id",
        "as.identity",
        "as.one",
        "chm_id",
        "id",
        "identity",
        "is.id",
        "is.identity",
        "one",
        "qhm_id",
        "rsm_id",
        "spin_id"
      ]
    },
    {
      "page": "jordan",
      "title": "Create jordan objects",
      "topics": [
        "albert",
        "as.spin",
        "complex_herm_matrix",
        "is.albert",
        "is.complex_herm_matrix",
        "is.jordan",
        "is.quaternion_herm_matrix",
        "is.real_symmetric_matrix",
        "is.rsm",
        "is.spin",
        "jordan",
        "numeric_compare_jordan",
        "quaternion_herm_matrix",
        "real_symmetric_matrix",
        "spin"
      ]
    },
    {
      "page": "jordan-class",
      "title": "Classes in the '\"jordan\"' package",
      "topics": [
        "albert-class",
        "complex_herm_matrix-class",
        "index",
        "jordan-class",
        "jordan_matrix-class",
        "jordan_special-class",
        "quaternion_herm_matrix-class",
        "real_symmetric_matrix-class",
        "spin-class"
      ]
    },
    {
      "page": "misc",
      "title": "Miscellaneous Jordan functionality",
      "topics": [
        "dim,spin-method",
        "harmonize_spin_numeric",
        "harmonize_spin_spin",
        "jordan_compare_numeric",
        "length,jordan-method",
        "misc",
        "mymatrixpower",
        "mymatrixpower_onion",
        "names,jordan-method",
        "names<-,jordan-method",
        "quadraticform",
        "r1",
        "rn",
        "sum,jordan-method"
      ]
    },
    {
      "page": "r_to_n",
      "title": "Sizes of Matrix-based Jordan algebras",
      "topics": [
        "n_to_r",
        "n_to_r_albert",
        "n_to_r_chm",
        "n_to_r_qhm",
        "n_to_r_rsm",
        "r_to_n",
        "r_to_n_albert",
        "r_to_n_chm",
        "r_to_n_qhm",
        "r_to_n_rsm"
      ]
    },
    {
      "page": "random",
      "title": "Random Jordan objects",
      "topics": [
        "ralbert",
        "random",
        "rchm",
        "rjordan",
        "rqhm",
        "rrsm",
        "rspin"
      ]
    },
    {
      "page": "show",
      "title": "Print methods",
      "topics": [
        "albert_show",
        "description",
        "head_and_tail",
        "jordan_matrix_show",
        "show",
        "spin_show",
        "top_and_bottom"
      ]
    },
    {
      "page": "valid",
      "title": "Validity methods",
      "topics": [
        "is_ok_albert",
        "is_ok_chm",
        "is_ok_qhm",
        "is_ok_rsm",
        "valid",
        "validity",
        "valid_albert",
        "valid_chm",
        "valid_qhm",
        "valid_rsm"
      ]
    },
    {
      "page": "zero",
      "title": "The zero Jordan object",
      "topics": [
        "is.zero",
        "is.zero,jordan-method",
        "is_zero_jordan",
        "zero"
      ]
    }
  ],
  "_readme": "https://github.com/robinhankin/jordan/raw/HEAD/README.md",
  "_rundeps": [
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    "freealg",
    "gmp",
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    "onion",
    "partitions",
    "polynom",
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  ],
  "_vignettes": [
    {
      "source": "jordan.Rmd",
      "filename": "jordan.html",
      "title": "Jordan algebras in R",
      "author": "Robin K. S. Hankin",
      "engine": "knitr::rmarkdown",
      "headings": [
        "Matrix-based Jordan algebras, types 1,2,3",
        "Spin factors, type 5",
        "Albert algebras, type 4",
        "Special identities",
        "Numerical verification of Jacobson",
        "Numerical verification of $G_8$",
        "Numerical verification of $G_9$",
        "References"
      ],
      "created": "2021-01-06 07:40:27",
      "modified": "2026-03-22 10:31:51",
      "commits": 24
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