"asymptotics" meaning in English

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  "lang_code": "en",
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      "glosses": [
        "asymptotic analysis"
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      "id": "en-asymptotics-en-noun-CEGHyYWD",
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          "asymptotic analysis",
          "asymptotic analysis"
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        "(mathematics) asymptotic analysis"
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        "uncountable"
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        {
          "ref": "1995 September 14, Vic Kowalenko, N. E. Frankel, L. Glasser, T. Taucher, Generalised Euler-Jacobi Inversion Formula and Asymptotics Beyond All Orders (Lecture note series / London mathematical society), Cambridge University Press, →ISBN, →LCCN, page 15:",
          "text": "We shall see in sec. 6.2 that our result for S#95;3(a) can be expressed in terms of special functions, whose asymptotics are well-known. There we show also that the asymptotic form forS#95;3(a) obtained from the asymptotics of the special functions is identical to the asymptotic form obtained via Eq. (3.1).",
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      ],
      "glosses": [
        "asymptotic behavior"
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      "id": "en-asymptotics-en-noun-Ii2BoARe",
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        "(mathematics) asymptotic behavior"
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        {
          "_dis1": "12 88",
          "code": "fi",
          "lang": "Finnish",
          "sense": "asymptotic behavior",
          "word": "asymptotiikka"
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          "code": "de",
          "lang": "German",
          "sense": "asymptotic behavior",
          "tags": [
            "feminine"
          ],
          "word": "Asymptotik"
        },
        {
          "_dis1": "12 88",
          "code": "pl",
          "lang": "Polish",
          "sense": "asymptotic behavior",
          "tags": [
            "feminine"
          ],
          "word": "asymptotyczność"
        }
      ]
    }
  ],
  "word": "asymptotics"
}

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        "(mathematics) asymptotic analysis"
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          "ref": "1995 September 14, Vic Kowalenko, N. E. Frankel, L. Glasser, T. Taucher, Generalised Euler-Jacobi Inversion Formula and Asymptotics Beyond All Orders (Lecture note series / London mathematical society), Cambridge University Press, →ISBN, →LCCN, page 15:",
          "text": "We shall see in sec. 6.2 that our result for S#95;3(a) can be expressed in terms of special functions, whose asymptotics are well-known. There we show also that the asymptotic form forS#95;3(a) obtained from the asymptotics of the special functions is identical to the asymptotic form obtained via Eq. (3.1).",
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        "asymptotic behavior"
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          "asymptotic",
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  "translations": [
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      "code": "fi",
      "lang": "Finnish",
      "sense": "asymptotic behavior",
      "word": "asymptotiikka"
    },
    {
      "code": "de",
      "lang": "German",
      "sense": "asymptotic behavior",
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        "feminine"
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      "word": "Asymptotik"
    },
    {
      "code": "pl",
      "lang": "Polish",
      "sense": "asymptotic behavior",
      "tags": [
        "feminine"
      ],
      "word": "asymptotyczność"
    }
  ],
  "word": "asymptotics"
}