@prefix p: <http://www.wikidata.org/prop/> .
@prefix rdfs: <http://www.w3.org/2000/01/rdf-schema#> .
@prefix schema1: <http://schema.org/> .
@prefix skos: <http://www.w3.org/2004/02/skos/core#> .
@prefix wd: <http://www.wikidata.org/entity/> .
@prefix wds: <http://www.wikidata.org/entity/statement/> .
@prefix wdt: <http://www.wikidata.org/prop/direct/> .
@prefix wdtn: <http://www.wikidata.org/prop/direct-normalized/> .
@prefix wikibase: <http://wikiba.se/ontology#> .
@prefix xsd: <http://www.w3.org/2001/XMLSchema#> .

wd:Q7835583 rdfs:label "Trapez-Methode"@de,
        "trapezoidal rule"@en,
        "Regla trapezoidal"@es,
        "사다리꼴 공식"@ko,
        "Regra dos trapézios"@pt,
        "regula trapezului"@ro,
        "правило трапеций"@ru,
        "trapezoidno pravilo"@sl,
        "梯形法则 (微分方程)"@zh ;
    schema1:dateModified "2026-07-30T11:03:20+00:00"^^xsd:dateTime ;
    schema1:description "mathematisches Lösungs-Verfahren"@de,
        "implicit one-step numerical method for solving differential equations"@en,
        "metodă numerică implicită într-un pas pentru rezolvarea ecuațiilor diferențiale"@ro ;
    schema1:version 2524787042 ;
    wikibase:identifiers 2 ;
    wikibase:sitelinks 6 ;
    wikibase:statements 15 ;
    skos:altLabel "Implizite Trapez-Methode"@de,
        "Implizites Trapez-Verfahren"@de,
        "Trapezmethode"@de,
        "one-step Adams–Moulton method"@en,
        "metoda Adams–Moulton într-un pas"@ro,
        "trapezno pravilo"@sl ;
    p:P138 wds:Q7835583-ab2459f3-4adf-cc47-92b7-92271b8f060e ;
    p:P155 wds:Q7835583-d0e3a3a3-4886-0fd5-d986-950d1df96aef ;
    p:P1552 wds:Q7835583-bf94d49e-475c-d778-eedd-212a81dfe03d,
        wds:Q7835583-c3a30c33-4cb0-ef65-c58f-6e044dc87d80,
        wds:Q7835583-c79b3abd-4e0d-cd8e-8b54-b4117e4577e4 ;
    p:P156 wds:Q7835583-e00bc4f1-4189-f8f9-9d82-966d870f97db ;
    p:P1889 wds:Q7835583-f1188896-4347-49bd-7c0f-350b69c12121 ;
    p:P2534 wds:Q7835583-ac6e6c08-43c3-255c-df18-17ece38d27c7 ;
    p:P31 wds:Q7835583-17ea88bc-4443-7231-74b6-22fd4744d3d1,
        wds:Q7835583-773f4d19-4033-1515-3fd5-f2389443f787 ;
    p:P461 wds:Q7835583-5e1a0e53-4e03-5cab-c5d4-cb5fc4723af7 ;
    p:P6104 wds:Q7835583-0FF94658-EA49-485E-9FAA-5BF1762527E7 ;
    p:P6366 wds:Q7835583-6B53FF9D-02CA-4E71-ACCC-D08494C78B22 ;
    p:P646 wds:Q7835583-D08A1821-9E05-40BD-9E15-3E1E1BFB587E ;
    p:P8558 wds:Q7835583-e9a657f0-4742-1ea8-d8c7-37f2dbd52d07 ;
    wdtn:P6366 <https://makg.org/entity/157033734> ;
    wdt:P138 wd:Q46303 ;
    wdt:P155 wd:Q2736820 ;
    wdt:P1552 wd:Q97672364,
        wd:Q97940482,
        wd:Q98293869 ;
    wdt:P156 wd:Q98380660 ;
    wdt:P1889 wd:Q1531998 ;
    wdt:P2534 "<math class=\"mwe-math-element mwe-math-element-inline\" xmlns=\"http://www.w3.org/1998/Math/MathML\"><mrow data-mjx-texclass=\"ORD\"><mstyle displaystyle=\"true\" scriptlevel=\"0\"><msub><mi>y</mi><mrow data-mjx-texclass=\"ORD\"><mrow data-mjx-texclass=\"ORD\"><mi>n</mi><mo stretchy=\"false\">+</mo><mn>1</mn></mrow></mrow></msub><mo stretchy=\"false\">=</mo><msub><mi>y</mi><mrow data-mjx-texclass=\"ORD\"><mi>n</mi></mrow></msub><mo stretchy=\"false\">+</mo><mrow data-mjx-texclass=\"ORD\"><mstyle displaystyle=\"false\" scriptlevel=\"0\"><mrow data-mjx-texclass=\"ORD\"><mfrac><mrow data-mjx-texclass=\"ORD\"><mn>1</mn></mrow><mrow data-mjx-texclass=\"ORD\"><mn>2</mn></mrow></mfrac></mrow></mstyle></mrow><mi>h</mi><mo maxsize=\"1.623em\" minsize=\"1.623em\">(</mo><mi>f</mi><mo stretchy=\"false\">(</mo><msub><mi>t</mi><mrow data-mjx-texclass=\"ORD\"><mi>n</mi></mrow></msub><mo>,</mo><msub><mi>y</mi><mrow data-mjx-texclass=\"ORD\"><mi>n</mi></mrow></msub><mo stretchy=\"false\">)</mo><mo stretchy=\"false\">+</mo><mi>f</mi><mo stretchy=\"false\">(</mo><msub><mi>t</mi><mrow data-mjx-texclass=\"ORD\"><mrow data-mjx-texclass=\"ORD\"><mi>n</mi><mo stretchy=\"false\">+</mo><mn>1</mn></mrow></mrow></msub><mo>,</mo><msub><mi>y</mi><mrow data-mjx-texclass=\"ORD\"><mrow data-mjx-texclass=\"ORD\"><mi>n</mi><mo stretchy=\"false\">+</mo><mn>1</mn></mrow></mrow></msub><mo stretchy=\"false\">)</mo><mo maxsize=\"1.623em\" minsize=\"1.623em\">)</mo></mstyle></mrow></math>"^^<http://www.w3.org/1998/Math/MathML> ;
    wdt:P31 wd:Q51846061,
        wd:Q97610683 ;
    wdt:P461 wd:Q97613851 ;
    wdt:P6104 wd:Q8487137 ;
    wdt:P6366 "157033734" ;
    wdt:P646 "/m/0j65w95" ;
    wdt:P8558 "<math class=\"mwe-math-element mwe-math-element-inline\" xmlns=\"http://www.w3.org/1998/Math/MathML\"><mrow data-mjx-texclass=\"ORD\"><mstyle displaystyle=\"true\" scriptlevel=\"0\"><mtable columnspacing=\"1em\" rowspacing=\"4pt\" columnalign=\"center center center \"><mtr><mtd class=\"mwe-math-matrix-right\"><mn>0</mn></mtd><mtd class=\"mwe-math-matrix-left\"><mn>0</mn></mtd><mtd><mn>0</mn></mtd></mtr><mtr><mtd class=\"mwe-math-matrix-bottom mwe-math-matrix-right\"><mn>1</mn></mtd><mtd class=\"mwe-math-matrix-bottom mwe-math-matrix-left\"><mrow data-mjx-texclass=\"ORD\"><mfrac><mrow data-mjx-texclass=\"ORD\"><mn>1</mn></mrow><mrow data-mjx-texclass=\"ORD\"><mn>2</mn></mrow></mfrac></mrow></mtd><mtd class=\"mwe-math-matrix-bottom\"><mrow data-mjx-texclass=\"ORD\"><mfrac><mrow data-mjx-texclass=\"ORD\"><mn>1</mn></mrow><mrow data-mjx-texclass=\"ORD\"><mn>2</mn></mrow></mfrac></mrow></mtd></mtr><mtr><mtd class=\"mwe-math-matrix-top mwe-math-matrix-right\"></mtd><mtd class=\"mwe-math-matrix-top mwe-math-matrix-left\"><mrow data-mjx-texclass=\"ORD\"><mfrac><mrow data-mjx-texclass=\"ORD\"><mn>1</mn></mrow><mrow data-mjx-texclass=\"ORD\"><mn>2</mn></mrow></mfrac></mrow></mtd><mtd class=\"mwe-math-matrix-top\"><mrow data-mjx-texclass=\"ORD\"><mfrac><mrow data-mjx-texclass=\"ORD\"><mn>1</mn></mrow><mrow data-mjx-texclass=\"ORD\"><mn>2</mn></mrow></mfrac></mrow></mtd></mtr></mtable></mstyle></mrow></math>"^^<http://www.w3.org/1998/Math/MathML> .