Z28925

{
    "Z1K1": "Z2",
    "Z2K1": {
        "Z1K1": "Z6",
        "Z6K1": "Z28925"
    },
    "Z2K2": {
        "Z1K1": "Z8",
        "Z8K1": [
            "Z17",
            {
                "Z1K1": "Z17",
                "Z17K1": "Z13518",
                "Z17K2": "Z28925K1",
                "Z17K3": {
                    "Z1K1": "Z12",
                    "Z12K1": [
                        "Z11",
                        {
                            "Z1K1": "Z11",
                            "Z11K1": "Z1002",
                            "Z11K2": "a"
                        },
                        {
                            "Z1K1": "Z11",
                            "Z11K1": "Z1004",
                            "Z11K2": "a"
                        },
                        {
                            "Z1K1": "Z11",
                            "Z11K1": "Z1430",
                            "Z11K2": "a"
                        }
                    ]
                }
            },
            {
                "Z1K1": "Z17",
                "Z17K1": "Z13518",
                "Z17K2": "Z28925K2",
                "Z17K3": {
                    "Z1K1": "Z12",
                    "Z12K1": [
                        "Z11",
                        {
                            "Z1K1": "Z11",
                            "Z11K1": "Z1002",
                            "Z11K2": "b"
                        },
                        {
                            "Z1K1": "Z11",
                            "Z11K1": "Z1004",
                            "Z11K2": "b"
                        },
                        {
                            "Z1K1": "Z11",
                            "Z11K1": "Z1430",
                            "Z11K2": "b"
                        }
                    ]
                }
            },
            {
                "Z1K1": "Z17",
                "Z17K1": "Z13518",
                "Z17K2": "Z28925K3",
                "Z17K3": {
                    "Z1K1": "Z12",
                    "Z12K1": [
                        "Z11",
                        {
                            "Z1K1": "Z11",
                            "Z11K1": "Z1002",
                            "Z11K2": "c"
                        },
                        {
                            "Z1K1": "Z11",
                            "Z11K1": "Z1004",
                            "Z11K2": "c"
                        },
                        {
                            "Z1K1": "Z11",
                            "Z11K1": "Z1430",
                            "Z11K2": "c"
                        }
                    ]
                }
            }
        ],
        "Z8K2": "Z40",
        "Z8K3": [
            "Z20"
        ],
        "Z8K4": [
            "Z14",
            "Z28926"
        ],
        "Z8K5": "Z28925"
    },
    "Z2K3": {
        "Z1K1": "Z12",
        "Z12K1": [
            "Z11",
            {
                "Z1K1": "Z11",
                "Z11K1": "Z1002",
                "Z11K2": "is Pythagorean triple"
            },
            {
                "Z1K1": "Z11",
                "Z11K1": "Z1004",
                "Z11K2": "est un triplet pythagoricien"
            },
            {
                "Z1K1": "Z11",
                "Z11K1": "Z1430",
                "Z11K2": "ist pythagoreisches Tripel"
            }
        ]
    },
    "Z2K4": {
        "Z1K1": "Z32",
        "Z32K1": [
            "Z31"
        ]
    },
    "Z2K5": {
        "Z1K1": "Z12",
        "Z12K1": [
            "Z11",
            {
                "Z1K1": "Z11",
                "Z11K1": "Z1002",
                "Z11K2": "if three positive integers (a, b, c) can be represented as a^2 + b^2 = c^2"
            },
            {
                "Z1K1": "Z11",
                "Z11K1": "Z1004",
                "Z11K2": "si trois entiers positifs (a, b, c) peuvent s'écrire sous la forme a^2 + b^2 = c^2"
            },
            {
                "Z1K1": "Z11",
                "Z11K1": "Z1430",
                "Z11K2": "ob drei positive ganze Zahlen (a, b, c) die Gleichung a² + b² = c² erfüllen"
            }
        ]
    }
}