Example response

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            "codes": [
              "maynard.james"
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            "name": "Maynard, James"
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        "editors": []
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      "datestamp": "2015-01-06T13:15:02Z",
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          "reviewer": {
            "author_code": "siaulys.jonas",
            "reviewer_id": "11807",
            "name": "Jonas Šiaulys",
            "sign": "Jonas Šiaulys (Vilnius)"
          },
          "text": "The prime \\(k\\)-tuples and small gaps between prime numbers are considered. Using a refinement of the Goldston-Pintz-Yildirim sieve method [\\textit{D. A. Goldston} et al., Ann. Math. (2) 170, No. 2, 819--862 (2009; Zbl 1207.11096)] the author proves, for instance, the following estimates \n\\[\r\n \\liminf_{n\\to\\infty}\\,(p_{n+m}-p_n)\\ll m^3\\text{{e}}^{4m}, \\quad \\liminf_{n\\to\\infty}\\,(p_{n+1}-p_n)\\leq 600\r\n\\]\n with an absolute constant in sign \\(\\ll\\). Here \\(m\\) is a natural number, and \\(p_{\\,l}\\) denote the \\(l\\)-th prime number.",
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      ],
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        "prime number",
        "small gap",
        "sieve method",
        "\\(k\\)-tuples conjecture",
        "admissible set",
        "Selberg sieve",
        "symmetric polynomial",
        "symmetric matrix"
      ],
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        "http://creativecommons.org/licenses/by/4.0/"
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          "identifier": "10.4007/annals.2015.181.1.7",
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          "text": "Distribution of primes"
        },
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          "scheme": "msc2020",
          "text": "Applications of sieve methods"
        }
      ],
      "references": [
        {
          "position": "1",
          "text": "P. D. T. A. Elliott and H. Halberstam, ''A conjecture in prime number theory,'' in Symposia Mathematica, Vol. IV, London: Academic Press, 1970, pp. 59-72.",
          "zbmath": {
            "author_codes": [
              "elliott.peter-d-t-a",
              "halberstam.heini"
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        "book": [],
        "pages": "383-413",
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          {
            "issn": [
              {
                "number": "0003-486X",
                "type": "print"
              },
              {
                "number": "1939-8980",
                "type": "electronic"
              }
            ],
            "issue": "1",
            "issue_id": 339578,
            "publisher": "Princeton University, Mathematics Department, Princeton, NJ",
            "series_id": "2531",
            "short_title": "Ann. Math. (2)",
            "title": "Annals of Mathematics. Second Serial",
            "volume": "181",
            "year": "2015"
          }
        ],
        "source": "Ann. Math. (2) 181, No. 1, 383-413 (2015)."
      },
      "time_created": "",
      "title": {
        "title": "Small gaps between primes",
        "original": "Small gaps between primes I",
        "subtitle": "issue I",
        "addition": "..."
      },
      "year": "2015"
    }
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