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Jahit kerut adalah teknik menjahit dekoratif yang melibatkan menjahit banyak baris kain yang terkumpul.[1] Jahit kerut mengurangi ukuran kain asli dengan menambahkan tekstur pada kain dekoratif yang dihasilkan.[2] Tampilan dekat jahitan kerut pada blus Dalam menjahit, jahit kerut adalah dua baris atau lebih kumpulan yang digunakan untuk menghiasi bagian-bagian pakaian, biasanya bagian lengan, korset, atau kuk . Istilah ini juga terkadang digunakan untuk menyebut lipatan yang t...
Parak Laweh Pulau Air Nan XXKelurahanMTSN Parak Laweh yang sekarang bernama MTSN 4 Kota PadangNegara IndonesiaProvinsiSumatera BaratKotaPadangKecamatanLubuk BegalungKodepos25226Kode Kemendagri13.71.06.1010 Kode BPS1371030025 Luas... km²Jumlah penduduk... jiwaKepadatan... jiwa/km² Parak Laweh Pulau Air Nan XX merupakan salah satu kelurahan yang ada di kecamatan Lubuk Begalung, Padang, provinsi Sumatera Barat, Indonesia. Pranala luar (Indonesia) Keputusan Menteri Dalam Negeri Nomor 050-1...
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Men's 200 metres at the 2023 World ChampionshipsFinal of the eventVenueNational Athletics CentreDates23 August (heats)24 August (semi-finals)25 August (final)Winning time19.52Medalists Noah Lyles United States Erriyon Knighton United States Letsile Tebogo Botswana← 20222025 → Events at the2023 World ChampionshipsTrack events100 mmenwomen200 mmenwomen400 mmenwomen800 mmenwomen1500 mmenwomen5000 mmenwomen10,000...
У Вікіпедії є статті про інші значення цього терміна: 1514 (значення). Рік: 1511 · 1512 · 1513 — 1514 — 1515 · 1516 · 1517 Десятиліття: 1490-ті · 1500-ті — 1510-ті — 1520-ті · 1530-ті Століття: XIV · XV — XVI — XVII · XVIII Тисячоліття: 1-ше — 2-ге — 3-тє 1514 в інших календар...
Cet article est une ébauche concernant une chaîne de télévision allemande. Vous pouvez partager vos connaissances en l’améliorant (comment ?) selon les recommandations des projets correspondants. Kabel einsCaractéristiquesCréation 29 février 1992Propriétaire ProSiebenSat.1 MediaSlogan Die besten Filme aller Zeiten., So sieht's aus., Hier seid ihr richtig.Format d'image 576i (SDTV), 720p (HDTV)Langue AllemandPays AllemagneStatut Généraliste nationale privéeSiège social Unt...
Road in Teesside, England This article needs additional citations for verification. Please help improve this article by adding citations to reliable sources. Unsourced material may be challenged and removed.Find sources: A135 road – news · newspapers · books · scholar · JSTOR (December 2020) (Learn how and when to remove this message) A135Route informationLength3.7 mi (6.0 km)Major junctionsNorth endStockton-on-TeesSouth endYar...
Untuk kekaisaran yang didirikan oleh Göktürk, lihat Kekhaganan Turkic. GöktürkPetroglifi Göktürk dari Mongolia (abad ke-6 sampai ke-8)Jumlah populasiLeluhur Uighur, Yugur, dan penduduk Turkic lainnyaDaerah dengan populasi signifikanAsia TengahBahasaTurkic LamaAgamaTengrisme Türk atau Kök Türk (Turkic Lama: Hanzi: 突厥; Pinyin: Tūjué, Khotanese Saka Ttūrka, Ttrūka,[1] Tibet Lama Drugu[1]) dan terkadang disebut dengan sebutan Turki Anatolia-nya Göktürk (...
Pour les articles homonymes, voir Russie (homonymie). Tsarat de RussieЦарство Русское / Tsarstvo Rousskoïe 1547–1721(174 ans)Drapeau Armoiries Le tsarat de Russie (en vert) vers 1700Informations générales Statut Monarchie absolue Capitale Moscou (1547-1703)Saint-Pétersbourg (1703-1721) Langue(s) Russe Religion Orthodoxie russe Monnaie Rouble Histoire et événements 16 janvier 1547 Couronnement d'Ivan IV 22 octobre 1721 Proclamation de l'Empire par Pierre Ier Ts...
هذه المقالة يتيمة إذ تصل إليها مقالات أخرى قليلة جدًا. فضلًا، ساعد بإضافة وصلة إليها في مقالات متعلقة بها. (نوفمبر 2020) كاتي ليونز معلومات شخصية الميلاد 18 أغسطس 1981 (43 سنة) إنجلترا مواطنة المملكة المتحدة لون الشعر شعر أشقر الحياة العملية المهنة ممثلة، وممثلة أ�...
Sporting event delegationOman at the2016 Summer ParalympicsIPC codeOMANPCOman Paralympic Committeein Rio de JaneiroCompetitors2 in 1 sportsMedals Gold 0 Silver 0 Bronze 0 Total 0 Summer Paralympics appearances (overview)1988199219962000200420082012201620202024 Oman competed at the 2016 Summer Paralympics in Rio de Janeiro, Brazil, from 7 September to 18 September 2016. Disability classifications Main article: Disability sport classification Every participant at the Paralympics has their disab...
25th G8 summitOfficial logoHost countryGermanyDates18–20 June 1999Follows24th G8 summitPrecedes26th G8 summit The 25th G8 Summit was held in Cologne, Germany, on 18–20 June 1999. The venue for this summit meeting was the Museum Ludwig in the central city.[1] Overview The Group of Seven (G7) was an unofficial forum which brought together the heads of the richest industrialized countries: France, Germany, Italy, Japan, the United Kingdom, the United States, and Canada starting in 19...
Dilip KumarLahirMohammed Yusuf Khan11 December 1922 (1922-12-11)Peshawar, Provinsi Perbatasan Barat Laut, India BritaniaMeninggal7 Juli 2021(2021-07-07) (umur 98)Mumbai, Maharashtra, IndiaPekerjaanAktorproduser filmfilantropisTahun aktif1944–1999Suami/istriAsma Sahiba (m. 1981; c. 1983)Saira Banu (m. 1966; wafat 2021)KerabatNasir Khan (adik)Begum Para (adik ipar)Ayub Khan ...
Sporting event delegationCameroon at the1996 Summer OlympicsIOC codeCMRNOCCameroon Olympic and Sports CommitteeWebsitewww.cnosc.org (in French)in AtlantaCompetitors15 (11 men and 4 women) in 5 sportsFlag bearer Georgette N'KomaMedals Gold 0 Silver 0 Bronze 0 Total 0 Summer Olympics appearances (overview)1964196819721976198019841988199219962000200420082012201620202024 Cameroon competed at the 1996 Summer Olympics in Atlanta, United States. Competitors The following is the list of num...
American journalist Richard DeBaptisteImage of DeBaptiste from 1887Born(1831-11-11)November 11, 1831Fredericksburg, Virginia, U.S.DiedApril 21, 1901(1901-04-21) (aged 69)Chicago, Illinois, U.S.OccupationministerChildrenGeorgia Mabel DeBaptistePersonalReligionBaptist Richard DeBaptiste (November 11, 1831 – April 21, 1901) was a Baptist minister in Chicago, Illinois. Before the abolition of slavery, he was an abolitionist and worked with his close relative, George DeBaptiste in the Under...
Le minimum de Maunder correspond à un déficit marqué du nombre de taches solaires entre 1645 et 1715. Il est suivi, un siècle plus tard, par le minimum de Dalton. Indépendamment de ces périodes de minimum, il apparaît très régulièrement une modulation du nombre de taches solaires, suivant le cycle solaire d'environ 11 ans. Activité solaire depuis l'an 900, mesurée par la variation de quantité de carbone 14 dans le bois, par rapport à la quantité actuelle. Plus l'activité solai...
Wars between the Roman Republic and Celtic tribes Not to be confused with Gallic Wars. vteRoman–Gallic wars Allia River Anio River Pedum Arretium Lake Vadimo Faesulae Telamon Clastidium Silva Litana Cremona Placentia Mutina vteRoman expansion in Italy Roman–Etruscan Wars Roman-Aequian wars Roman–Latin wars Roman–Volscian wars Roman conquest of the Hernici Samnite Wars Pyrrhic War Cisalpine Gauls Social War Roman–Sabine wars Invasion of Gauls in the 4th to 3rd centuries BC Peoples at...
1st century BC Greek Pyrrhonist philosopher This article is about a Greek philosopher. For the book by Gottlob Ernst Schulze, see Aenesidemus (book). For the tyrant of Leontini, see Aenesidemus, tyrant of Leontini. AenesidemusBornc. 1st century BCKnossosEraHellenistic philosophyRegionWestern philosophySchoolPyrrhonismMain interestsSkepticismNotable ideasThe ten modes of Aenesidemus Aenesidemus (Ancient Greek: Αἰνησίδημος or Αἰνεσίδημος) was a 1st-century BC Greek...
City in Sverdlovsk Oblast, RussiaYekaterinburg ЕкатеринбургCity[1]View of Yekaterinburg-City and the Iset River from Vysotsky SkyscraperChurch of All SaintsSevastyanov's houseMain building of Ural Federal UniversitySummit Business Center and Yekaterinburg Circus FlagCoat of armsLocation of Yekaterinburg YekaterinburgLocation of YekaterinburgShow map of RussiaYekaterinburgYekaterinburg (Sverdlovsk Oblast)Show map of Sverdlovsk OblastCoordinates: 56°50′08″N 60°36′46...
Function of a knot that takes the same value for equivalent knots This article includes a list of references, related reading, or external links, but its sources remain unclear because it lacks inline citations. Please help improve this article by introducing more precise citations. (May 2019) (Learn how and when to remove this message) Prime knots are organized by the crossing number invariant. In the mathematical field of knot theory, a knot invariant is a quantity (in a broad sense) define...