See 楕円函数の加法定理 on Wiktionary
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{
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"forms": [
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"form": "だえんかんすうのかほうていり"
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"lang": "日本語",
"lang_code": "ja",
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"examples": [
{
"text": "operatorname sn(x+y)=(operatorname snx operatorname cny operatorname dny- operatorname sny operatorname cnx operatorname dnx)/(1-(l operatorname snx operatorname sny)²)"
},
{
"text": "operatorname cn(x+y)=(operatorname cnx operatorname cny- operatorname snx operatorname sny operatorname dnx operatorname dny)/(1-(l operatorname snx operatorname sny)²)"
},
{
"text": "operatorname dn(x+y)=(operatorname dnx operatorname dny-l² operatorname snx operatorname sny operatorname cnx operatorname cny)/(1-(l operatorname snx operatorname sny)²)"
}
],
"glosses": [
"楕円関数に関する以下の加法定理。"
],
"id": "ja-楕円函数の加法定理-ja-noun-OjcRbslF",
"topics": [
"mathematical analysis"
]
}
],
"word": "楕円函数の加法定理"
}
{
"categories": [
"日本語",
"日本語 名詞"
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"form": "だえんかんすうのかほうていり"
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"lang": "日本語",
"lang_code": "ja",
"pos": "noun",
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"senses": [
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"日本語 解析学"
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{
"text": "operatorname sn(x+y)=(operatorname snx operatorname cny operatorname dny- operatorname sny operatorname cnx operatorname dnx)/(1-(l operatorname snx operatorname sny)²)"
},
{
"text": "operatorname cn(x+y)=(operatorname cnx operatorname cny- operatorname snx operatorname sny operatorname dnx operatorname dny)/(1-(l operatorname snx operatorname sny)²)"
},
{
"text": "operatorname dn(x+y)=(operatorname dnx operatorname dny-l² operatorname snx operatorname sny operatorname cnx operatorname cny)/(1-(l operatorname snx operatorname sny)²)"
}
],
"glosses": [
"楕円関数に関する以下の加法定理。"
],
"topics": [
"mathematical analysis"
]
}
],
"word": "楕円函数の加法定理"
}
Download raw JSONL data for 楕円函数の加法定理 meaning in All languages combined (0.9kB)
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"path": [
"楕円函数の加法定理"
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"section": "日本語",
"subsection": "",
"title": "楕円函数の加法定理",
"trace": ""
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If you use this data in academic research, please cite Tatu Ylonen: Wiktextract: Wiktionary as Machine-Readable Structured Data, Proceedings of the 13th Conference on Language Resources and Evaluation (LREC), pp. 1317-1325, Marseille, 20-25 June 2022. Linking to the relevant page(s) under https://kaikki.org would also be greatly appreciated.