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3995820#2 | شبنم بهشت | در فصل ۹۵–۱۳۹۴ لیگ برتر فوتبال بانوان ایران شبنم بهشت با وجود این که مهاجم نوک است کمتر گل زد و بیشتر نقش بازی ساز و طراح را داشت. او در آن فصل ۱۳ گل زد و ۷ پاس گل داد و در قهرمانی تیم شهرداری سیرجان نقش مهمی ایفا کرد و به همین دلیل به عنوان بهترین بازیکن لیگ بانوان انتخاب شد. | [
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3995844#0 | رایانه شیمیایی | رایانه شیمیایی ، که به نام‌های رایانههای واکنشی-انتشاری یا رایانههای BZ (نام‌گذاری شده به یاد دانشمندان Belousov و Zhabotinsky) نیز شناخته می‌شوند، رایانه‌هایی خلاف عرف هستند که بر پایهٔ یک ترکیب شیمیایی نیمه‌جامد به نام «سوپ» کار می‌کنند. در چنین رایانه‌هایی داده‌ها بر اساس غلظت این محلول نمایش داده می‌شوند. محاسبات نیز به صورت واکنش‌های شیمیایی اجرا می‌شوند. همان گونه که ملاحظه میشود، ورودی‌ها در این رایانه‌ها، بر خلاف رایانههای دودویی، می‌توانند به صورت آنالوگ باشند. تا کنون این رایانه‌ها در مرحلهٔ آزمایشی هستند، ولی ممکن است در آینده کاربردهای فراوانی برای آن‌ها پیدا شود. | [
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3995844#1 | رایانه شیمیایی | سادگی ذاتی این تکنیک عاملی‌ست که می‌تواند باعث برتری آن در مقابل رقیبانش شود. میکروپروسسورهای جدید ساختار بسیار پیچیده‌ای دارند و در هنگام ساخت ممکن است تنها به دلیل تغییرات جزئی در محیط دچار آسیب شوند. | [
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3995844#2 | رایانه شیمیایی | در میکروپروسسورهای سنتی حرکات بیت‌ها مثل حرکات ماشین‌ها در ترافیک است. به معنی این که آن‌ها تنها می‌توانند از مسیرهای مشخصی حرکت کنند، هنگام ترافیک در صف بایستند و در یک لحظه تنها می‌توانند در یکی از مسیرها باشند. این در حالی‌ست که در رایانههای BZ، امواج می‌توانند در همهٔ مسیرهای قابل تصور حرکت کنند: از میان یکدیگر، به صورت دورشونده یا نزدیک‌شونده. این ویژگی‌ها در رایانههای BZ است که باعث میشود این رایانه‌ها بتوانند میلیاردها برابر رایانههای سنتی داده پردازش کنند. می‌توان این رایانه‌ها را به مغز انسان‌ها تشبیه کرد. با این که سرعت انتقال داده در این پروسسورها بسیار بیشتر از نورون‌هاست، اما کارهایی هست که مغز سریع‌تر انجام می‌دهد. این به این دلیل است که مغز می‌تواند داده‌های بسیار بیش‌تری را در آن واحد پردازش کند. | [
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3995844#3 | رایانه شیمیایی | در آغاز واکنش‌های شیمیایی تنها به عنوان قدمی به سمت تعادل دیده می‌شدند، که قاعدتاً انتخاب خوبی برای انجام محاسبات نبودند. این دیدگاه با کشف بوریس پاولویچ بلوسوف، دانشمندی اهل شوروی، در سال ۱۹۵۰ تغییر کرد. او واکنشی شمیایی میان نمک‌ها اسیدها تولید کرد که بین رنگ‌های زرد و آبی دائماً در حال گردش است. این رخداد به این دلیل است که غلظت مواد در محلول به صورت نوسانی در حال تغییر است. در آن زمان این امر به نظر غیرممکن می‌رسید، زیرا قانون دوم ترمودینامیک را نقض می‌کرد؛ این قانون می‌گوید که آنتروپی در یک سیستم بسته تنها می‌تواند بیشتر شود. این به این معناست که اجزای محلول آن‌قدر پخش می‌شوند تا تعادل برقرار شود. در این صورت امکان تغییر غلظت وجود ندارد. | [
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3995844#4 | رایانه شیمیایی | تحلیل‌های نظری که امروزه انجام میشود نشان داده است که واکنش‌های شیمیاییِ به اندازهٔ کافی پیچیده می‌توانند باعث پدیده‌های موجی شوند، که تناقضی با قوانین طبیعت ندارد. یک مثال واضح و مرئی توسط بلوسوف و ژابوتینسکی به حقیقت پیوست که امواجی مارپیچی از رنگ‌های متفاوت را نمایان میکند. | [
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3995844#5 | رایانه شیمیایی | خواص موجی واکنش BZ به این معناست که می‌تواند اطلاهعات را همچون هر موج دیگری منتقل کند. پس تنها احتیاج به طراحی روشی برای محاسبات وجود دارد. در رایانههای دودویی، این محاسبات در میکروچیپ‌ها توسط ترکیبی پیچیده از گِیت‌ها منطقی انجام میشود. در این سیستم اثبات میشود که گِیت NAND (گِیتی که به ازای دو ورودی یک مقدار صفر، و به ازای هر ترکیب دیگری مقدار یک را می‌دهد) برای پیاده‌سازی هر ترکیبی کافی‌ست. در رایانههای شیمیایی گِیت‌های منطقی به صورت انسداد و تشدید موج‌های غلظت توسط یکدیگر پیاده‌سازی می‌شوند. | [
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3995844#6 | رایانه شیمیایی | این واکنش‌های شیمیایی در محیط عملیاتی مولکولی (Molecular Operating Environment (MOE)) انجام میشود. | [
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3995844#7 | رایانه شیمیایی | این محیط عملیاتی یک پلتفرم نرم‌افزاری اکتشاف دارو می‌باشد که تصویرسازی، مدل‌سازی و شبیه‌سازی، و همچنین توسعهٔ متدولوژی، را در یک پکیج یکپارچه میکند. MOE روی سیستم عامل‌های ویندوز، لینوکس، یونیکس، و مَک کار میکند. زبان فرماندهی، برنامه‌نویسی و توسعهٔ نرم‌افزار MOE، زبان عملی برداری (Scientific Vector Language (SVL)) می‌باشد. با استفاده از این زبان، حجم کدنویسی نسبت به زبان‌های C و FORTRAN یک‌دهم میشود. | [
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3995844#8 | رایانه شیمیایی | در سال ۱۹۸۹ چگونگی پردازش تصاویر با واکنش‌های شیمیاییِ حساس به نور نشان داده شد. این امر یک صعود ناگهانی را در زمینهٔ رایانههای شیمیایی موجب شد. اندرو آداماتزکی در یکی از دانشگاه‌های انگلستان (The University of the West of England) به گِیت‌های منطقی ساده با استفاده از فرایندهای واکنشی-انتشاری دست یافته‌است. همچنین او به صورت نظری نشان داد که می‌توان با مدل‌سازی “2+ medium” محاسبات را انجام داد. او از یک مقاله دربارهٔ محسابات توسط توپ‌های بیلیارد الهام گرفت. بر اساس این مقاله، دو توپ نمایانگر دو بیت مختلف هستند. به‌طور مثال برای گِیت AND اگر هر دو توپ به یک نقطه برخورد کنند، خروجی یک، و در غیر این صورت خروجی صفر است. برخورد تنها زمانی رخ می‌دهد که هر دو توپ به یک نقطه پرتاب شوند. مشابه این روش در علوم الکترونیک نیز استفاده میشود. آداماتزکی این اصل را به مواد شمیایی BZ منتقل کرد و توپ‌های بیلیارد را با امواج جایگزین نمود: اگر دو موج در محلول برخورد کنند موج سومی تولید می‌کنند که به عنوان «یک» دیده می‌شوند. او این نظریه را به صورت عملی آزمایش کرده و در حال تلاش برای تولید یک ماشین حساب شیمیایی جیبی‌ست که از هزاران نسخهٔ شیمیایی گِیت‌های منطقی ساخته شده‌است. یک از مشکلات نسخهٔ کنونی این تکنولوژی سرعت امواج است؛ آن‌ها به سرعت تنها چند میلی‌متر در دقیقه نشر پیدا می‌کنند. به گفتهٔ آداماتزکی این مشکل با نزدیک کردن گِیت‌ها حل میشود. در این صورت سیگنال‌ها به سرعت انتقال می‌یابند. یک راه حل دیگر می‌تواند واکنش‌های شیمیایی جدیدی باشد که در آن‌ها سرعت نشر امواج بیشتر باشد. | [
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3995844#9 | رایانه شیمیایی | در سال ۲۰۱۴ یک سیستم محاسبات شیمیایی توسط یک گروه بین‌المللی به رهبری آزمایشگاه‌های فدرال سوییس برای علوم و تکنولوژی مواد (Swiss Federal Laboratories for Materials Science and Technology (Empa)) تولید شد. این رایانه شیمیایی برای یافتن کارآمدترین مسیر میان دو نقطه، از محاسبات کشش سطحی برگرفته از اثر مارانگونی با استفاده از یک ژل اسیدی بهره می‌گیرد؛ این سیستم توانست از یک سیستم مسیریاب ماهواره‌ای جلو بزند. | [
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3995844#10 | رایانه شیمیایی | در سال ۲۰۱۵ فارغ‌التحصیلان دانشگاه استنفورد، رایانه‌ی با استفاده از میدان‌های مغناطیسی و قطرات آبِ پُرشده از نانوذرات مغناطیسی ساختند. این رایانه بعضی از اصول پایه‌ای یک رایانه شیمیایی را نمایش می‌دهد. | [
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3995844#11 | رایانه شیمیایی | در سال ۲۰۱۵ دانشجویان دانشگاه واشینگتن زبان برنامه‌نویسی برای واکنش‌های شیمیایی تولید کردند. لازم است ذکر شود این زبان ابتدائاً برای آنالیز DNA طراحی شده بود. در این رایانه از شبکه‌های واکنش‌های شیمیایی به عنوان زبان برنامه‌نویسی استفاده شده‌است. پس معماری DNA در اصل می‌تواند هر رفتار ریاضی را توصیف کند. اجزای کنترلی در این رایانه می‌توانند از DNA طبیعی باشند که باعث کاهش چشم‌گیر خطا در مقابل استفاده از DNAهای شیمیایی مصنوعی میشود. | [
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3995846#0 | جیجاق‌های جیرجیری | جیجاق‌های جیرجیری نام یک سرده از تیره کلاغان است. | [
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3995848#0 | جیجاق نیزه‌ای | جیجاق نیزه‌ای یا جیجاق سرسیاه نام یک گونه از سرده جیجاق‌های جیرجیری است. | [
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3995857#0 | کتابخانه میراث تنوع زیستی | کتابخانه میراث تنوع زیستی ،(خلاصه شده:BHL) کنسرسیومی از کتابخانه‌های تاریخ طبیعی و گیاه‌شناسی است که برای دیجیتالی کردن و در دسترس قرار دادن ادبیات میراث تنوع زیستی که درکتابخانه‌هایشان وجود دارد همکاری کرده و تلاش می‌کنند کتاب‌های مربوطه در دسترس آزاد و استفاده مسئولانه همگان قرار بگیرد. | [
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3995858#0 | لینتون کرازبی | سر لینتون کیت کرازبی (به انگلیسی: Sir Lynton Keith Crosby؛ زادهٔ ۲۳ اوت ۱۹۵۶) راهبردشناس سیاسی استرالیایی است که مدیریت کارزارهای انتخاباتی را برای احزاب راست میانه در چندین کشور بر عهده داشته‌است. | [
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3995858#1 | لینتون کرازبی | کرازبی را «ارباب شگردهای تاریک سیاسی»، «جادوگر شهر اوز»، و «کارل روف استرالیایی» خوانده‌اند. روزنامهٔ "دی ایج" در ۲۰۰۲ کرازبی را «از قدرتمندترین و متنفذترین شخصیت‌های کشور [استرالیا]» توصیف کرد. | [
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3995858#2 | لینتون کرازبی | کرازبی پس از فارغ‌التحصیل شدن از دانشگاه آدلاید با فعالیت در حزب لیبرال استرالیا وارد عرصهٔ سیاست شد و در نهایت در ۱۹۹۷ به سرپرستی حزب در سطح فدرال منصوب شد. او بر کارزارهای موفق حزب در انتخابات فدرال ۱۹۹۶، ۱۹۹۸، ۲۰۰۱، و ۲۰۰۴ نظارت کرد. در پی موفقیت‌های متوالی حزب در انتخابات، جان هوارد به دومین نخست‌وزیر استرالیا از لحاظ طول دورهٔ خدمت مبدل شد. کرازبی در ۲۰۰۲ منصبش در حزب را ترک کرد تا یک شرکت مشاور به نام گروه تکستور کرازبی تأسیس کند. | [
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3995858#3 | لینتون کرازبی | کرازبی با مدیریت کارزار ناموفق حزب محافظه‌کار بریتانیا در انتخابات سراسری ۲۰۰۵، برای اولین بار درگیر سیاست خارجی شد. او مسئول کارزار انتخاباتی شورای شهر لندن در سال‌های ۲۰۰۸ و ۲۰۱۲ و نیز انتخابات سراسری بریتانیا در ۲۰۱۵ بود که همگی موفق بودند. اما کارزار انتخاباتی حزب محافظه‌کار در انتخابات ۲۰۱۶ شورای شهر لندن به مدیریت او چندان موفق نبود و حزب کارگر پیروز شد. علاوه بر استرالیا و بریتانیا، کرازبی در نقش مشاور احزابی در کانادا، نیوزیلند، و سری‌لانکا نیز ظاهر شده‌است. کرازبی در انتخابات ۲۰۰۹ پارلمان اروپا مشاور حزب لیبرتاس، از احزاب طرفدار پان‌اروپا، بود. | [
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3995865#0 | هایفما | هایفما وجود خون در اتاق قدامی چشم می‌باشد، به صورت خونریزی یا رگه‌های خون در پایین قرنیه یا عنبیه دیده میشود | [
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3995865#1 | هایفما | از سال ۲۰۱۲ میزان هایفما در ایالات متحده آمریکا حدود ۲۰ مورد در ۱۰۰,۰۰۰ نفر در سال گزارش شده‌است. | [
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3995865#2 | هایفما | هایفما اغلب توسط ضربه ایجاد میشود ممکن است تا حدی یا کامل جلوی دید را بگیرد، شایع‌ترین علل هایفما عمل جراحی داخل چشمی، ضربه یا به صورت خود به خودی میشود، هایفما خود به خودی بدون هر گونه ضربه‌ای رخ می‌دهد که معمولاً به علت رشد غیرطبیعی عروق خونی، تومور چشم، یووئیت یا ناهنجاری‌ها ی عروقی می‌باشد، عللی مانند دیستروفی میوتونیک، سرطان خون، هموفیلی و بیماری خونی ویلبراند یا داروهای رقیق کنندهٔ خون مثل آسپرین و وارفارین یا نوشیدن الکل نیز می‌تواند آن را ایجاد کند. | [
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3995865#3 | هایفما | هایفما نیاز به بررسی توسط یک چشم پزشک یا اپتومتریست دارد چون ممکن است باعث اختلال دائمی در بینایی گردد به‌طور طولانی مدت ممکن است باعث هموسیدروز و هتروکورومی شود. تجمع خونی باعث افزایش فشار داخل چشم میشود که این میزان افزایش حتی بعد از از بین رفتن هایفما حدود ۶روز باقی می‌ماند. | [
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3995865#4 | هایفما | اهداف اصلی درمان عبارتند از کاهش خطر ابتلا به خونریزی مجدد، رنگ آمیزی قرنیه و آتروفی عصب بینایی است، هایفما کم به صورت سرپایی درمان میشود، برنامه‌هایی مانند بالا نگه داشتن سر در شب با زاویه ۴۵ درجه، استفاده از یک چشم‌بند برای پیشگیری از ضربه به چشم در طی خواب می‌باشد، جراحی برای علل غیر از هایفما مثلاً فشار بالای چشم که به دارو پاسخ نمی‌دهد می‌باشد، اگر درد دارد استامینوفن مؤثر است از آسپرین و بروفن باید اجتناب شود. در مورد استفاده از یک داروی استروئید یا میدریاتنیک در بین چشم پزشکان بحث و گفتگو است، استروئئید التهاب را کم میکند اما عوارض جانبی دارد و حدف از میدریاتیک برای جلوگیری از چسبندگی می‌باشد | [
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3995865#5 | هایفما | در اکثر مواقع هایفما خود به خود از بین می‌رود اما گاهی مواقع عوارض دارد، هایفما بعد از ضربه ممکن است باعث افزایش فشار چشم و چسبندگی، آتروفی عصب بینایی و باقی ماندن خون در قرنیه، خونریزی مجدد و آسیب تطابقی شود. خونریزی مجدد در ۴ تا ۳۵ درصد موارد رخ می‌دهد و یک عامل خطرناک برای ایجاد آب سیاه می‌باشد.Sheppard, John D. "Hyphema". WebMD, LLC. Medscape. Retrieved 29 November 2012. Walton, William; Von Hagen, Stanley; Grigorian, Ruben; Zarbin, Marco (July–August 2002). "Management of Traumatic Hyphema". Survey of Ophthalmology. 47 (4): 297–334. PMID 12161209. doi:10.1016/S0039-6257(02)00317-X. Retrieved 29 November 2012. Crawford, JS; Lewandowski, RL; Chan, W (September 1975). "The effect of aspirin on rebleeding in traumatic hyphema.". American journal of ophthalmology. 80 (3 Pt 2): 543–5. PMID 1163602. Recchia, Franco M.; Aaberg Jr., Thomas; Sternberg Jr., Paul (2006-01-01). Hinton, David R.; Schachat, Andrew P.; Wilkinson, C. P., eds. Chapter 140 - Trauma: Principles and Techniques of Treatment A2 - Ryan, Stephen J. Edinburgh: Mosby. pp. 2379–2401. ISBN 9780323025980. doi:10.1016/b978-0-323-02598-0.50146-4. Gharaibeh, Almutez; Savage, Howard I.; Scherer, Roberta W.; Goldberg, Morton F.; Lindsley, Kristina (2013-12-03). "Medical interventions for traumatic hyphema". The Cochrane Database of Systematic Reviews (12): CD005431. ISSN 1469-493X. PMC 4268787 . PMID 24302299. doi:10.1002/14651858.CD005431.pub3. | [
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3995869#0 | محسن عباسی | محسن عباسی (۱ بهمن ۱۳۴۳ در تهران) نویسنده ایرانی است. از وی تاکنون چهار مجموعه داستان کوتاه و همچنین دو رمان منتشر شده است. | [
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3995869#1 | محسن عباسی | وی فارغ‌التحصیل مهندسی برق - الکترونیک از دانشگاه سیستان و بلوچستان و کارشناس ارشد پژوهش هنر از دانشگاه آزاد واحد تهران مرکز می‌باشد. | [
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3995875#0 | تازه شروع شده | تازه شروع شده () یک فیلم در ژانر اکشن کمدی به کارگردانی ران شلتون است که در سال ۲۰۱۷ منتشر شد. از ستارگان این فیلم می‌توان به مورگان فریمن، تامی لی جونز و رنه روسو اشاره کرد.در ۱۴ می ۲۰۱۶ اعلام شد که برود گرین پیکچرز قرار است با همکاری انترتینمنت وان فیلمی به کارگردانی ران شلتون بسازند که مورگان فریمن و تامی لی جونز در این فیلم به ایفای نقش خواهند پرداخت. در ۹ جوئن ۲۰۱۶ اعلام شد که رنه روسو در کنار فریمن و جونز از بازیگران اصلی این فیلم خواهد بود. در ۱۵ اوت ۲۰۱۶ فیلمبرداری این پروژه در نیومکزیکو آغاز شد. | [
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3995876#0 | هایپوپیون | به وجود سلول‌های التهابی در اتاق قدامی چشم گویند، که این تجمع گلوبولهای سفید همراه با قرمزی ملتحمه و اپی اسکلرا می‌باشد، یک علامت التهاب عنبیه و یووآ می‌باشد، که شکلی از یووئیت قدامی است، می‌تواند به صورت استریل یا غیر استریل باشد. | [
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3995876#1 | هایپوپیون | هایپوپیون می‌تواند در زخم قرنیه، بیماری بهجت، اندوفتالمیت، یووئیت و واکنش به داروها وجود داشته باشد، به عنوان چرک استریل هم شناخته میشود که به علت رها شدن توکسین می‌باشد، هایپوپیون تنها چرک در بدن است که هیچ درمان خاصی به عنوان درمان علت زمینه‌ای ندارد؛ هایپوپیون معکوس وجود دارد که پس از ویترکتومی که با تزریق روغن سیلیکون انجام میشود و این روغن به اتاق قدامی تراوش میکند و این نوع هایپوپیون را ایجاد میکند. | [
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3995876#2 | هایپوپیون | هایپوپیون نباید تخلیه شود بخاطر اینکه محافظی در برابر پاتوژنهای مهاجم گلبولهای سفید است البته به صورت طولانی مدت باعث گلوکوم زاویه بسته و چسبندگی قدامی میشود.Huang, John H.; Gaudio, Paul A., eds. (2010). "Hypopyon". Ocular Inflammatory Disease and Uveitis: Diagnosis and Treatment. Lippincott Williams & Wilkins. p. 204. "Narrow-Angle Glaucoma". allaboutvision.com. Retrieved 16 November 2016. "Peripheral Anterior Synechia Treatment & Management: Medical Care, Surgical Care, Consultations". emedicine.medscape.com. 18 October 2016. Retrieved 16 November 2016. | [
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3995880#0 | برود گرین پیکچرز | برود گرین پیکچرز () یک شرکت تولید، توزیع و تأمین مالی فیلم آمریکایی است. این شرکت در سال ۲۰۱۴ توسط گابریل هاموند و با مدیریت ارشد دنیل هاموند تأسیس شد. | [
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3995880#1 | برود گرین پیکچرز | آدام کین، معاون سابق شرکت برادران وارنر، در ۲۵ مارس ۲۰۱۵ به عنوان مدیر تبلیغات توسط برود گرین پیکچرز به صورت اجاره‌ای استخدام شد. در آوریل ۲۰۱۵ کریستوفر تریکاریو به عنوان معاون اجرایی امور کسب و کار و مشاور عمومی شرکت استخدام شد. در همان ماه جرمی فوچس به عنوان مدیریت بخش فناوری شرکت استخدام شد. در می ۲۰۱۵ تراویس راید رئیس بخش توزیع سینمایی شد. دیلن ویلی در همان ماه به عنوان رئیس بخش اکران خصوصی فیلم‌ها شد. در ژوئیه ۲۰۱۵، مارک دانون به عنوان رئیس بخش مالکیت و همکاری تولید شرکت به این کمپانی پیوست و شغلش را در لاینزگیت به عنوان مسئول بخش توسعه کسب و کار و مالکیت رها کرد. در ۳ سپتامبر ۲۰۱۵ الیکس مادیگان به عنوان مسئول امور تولید در برود گرین پیکچرز استخدام شد. | [
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3995892#0 | قضیه تا و برش | قضیه تا و برش می‌گوید هر شکل با کناره‌های صاف را می‌توان با تعدادی تای مسطح و یک برش مستقیم از یک برگ کاغذ درآورد. این شکل‌ها شامل چندضلعی‌های محدب و غیر محدب و اشکال سوراخ‌دار یا ترکیب این‌ها با هم می‌شوند (یعنی شکل‌ها لزومی ندارد به‌هم‌پیوسته باشند). | [
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3995892#1 | قضیه تا و برش | مسئله‌ای که این قضیه آن را حل کرده‌است، مسئله‌ای تحت عنوان مسئلهٔ تا و یک برش است که می‌پرسد چه شکل‌هایی را می‌توان به روش تا و یک برش از کاغذ درآورد. مثال خاصی از این مسئله می‌پرسد که چگونه یک شکل خاص را با روش تا و یک برش بدست آورد. | [
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3995892#2 | قضیه تا و برش | اولین توصیف از یک مسئلهٔ تا و یک برش در کتاب Wakoku Chiyekurabe (مسابقات ریاضی) در سال ۱۷۲۱ توسط کن‌چوسن در ژاپن منتشر شد. | [
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3995892#3 | قضیه تا و برش | در سال ۱۸۷۳ مقاله‌ای در ماهنامه جدید هارپر توضیح می‌دهد که احتمالاً بتسی راس [انگلیسی|Betsy Ross] پیشنهاد داده است که ستاره‌های روی پرچم آمریکا پنج‌پر باشند، چون این شکل را به راحتی می‌توان به روش تا و یک برش بدست آورد. | [
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3995892#4 | قضیه تا و برش | قضیه توسط سه محقق، که اریک دیمین هم میان آن‌ها بود، اثباتی که آن‌ها ارائه دادند کامل نبود و همه اشکال را پوشش نمی‌داد. در واقع این اثبات تقریباً همهٔ شکل‌ها را پوشش می‌داد. بعداً اریک دیمین با سه محقق دیگر اثبات متفاوتی را ارائه دادند که همهٔ شکل‌ها را شامل می‌شد ولی یک ایراد دیگر در اثبات وجود داشت. در حال حاضر این اثبات دو بار به‌طور مسقل اصلاح شده و قضیه دوباره بازیابی شده‌است. | [
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3995892#5 | قضیه تا و برش | در این‌جا به اثباتی می پردازیم که تقریباً همه شکل‌ها را پوشش می‌دهد. ساختار کار یک شبکه از خطوط به نام اسکلت مستقیم است. اسکلت مستقیم به این شکل بدست می‌آید که اضلاع شکل را با نرخ ثابتی به موازات خودش به سمت داخل و خارج شکل حرکت می‌دهیم (به این کار انقباض و انبساط شکل می‌گوییم) از به هم متصل کردن گوشه‌های شکل‌هاس منبسط و منقبض شده اسکلت مستقیم بدست می‌آید. شکل روبرو روش بدست آوردن اسکلت مستقیم برای مستطیل را نشان می‌دهد. | [
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3995892#6 | قضیه تا و برش | در حالت کلی، دو ابزار اصلی برای اثبات داریم: ۱- اسکلت مستقیم را بدست آوریم. ۲-از رئوس اسکلت مستقیم خطوط عمودی به اضلاع شکل رسم کنیم. خواهیم دید که همه خطوط عمودی که می‌کشیم به کار نمی‌آیند، ولی این از جزئیاتی است که در این متن به آن پرداخته نمی‌شود. | [
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3995892#7 | قضیه تا و برش | این روش شاید برای مستطیل یا مثلث بدیهی به نظر برسد، ولی برای شکل‌های با فرورفتگی یا تقعر چندان واضح نیست. در شکل بعدی می‌توانید اسکلت مستقیم و خطوط عمود کشیده شده برای یک شکل با تقعر را ببینید. | [
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3995892#9 | قضیه تا و برش | The Origami Polygon Cutting Theorem | [
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3995892#11 | قضیه تا و برش | Erik Demaine's folding and unfolding page | [
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3995909#0 | دنباله لوکاس | ادوارد لوکاس دانشمند فرانسوی سده نوزدهم اولین نفری بود که دنباله عددی زیر را به فیبوناتچی نسبت داد که دنباله لوکاس (Lucas sequence) نامیده شده‌است. | [
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3995909#2 | دنباله لوکاس | با این حال ساده‌ترین دنباله دیگر که جمله عمومی آن با جمله عمومی دنباله فیبوناتچی برابر است و تفاوت در دو عدد اول این دنبالهاست، دنباله لوکاس نام دارد که به صورت رشته عددی زیر است: | [
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3995909#6 | دنباله لوکاس | این دنباله نزدیک‌ترین دنباله به دنباله فیبوناتچی است. | [
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3995913#0 | جینگوئیسم | جینگوئیسم نوعی ملی‌گرایی افراطی با مشخصهٔ اصلی سیاست خارجی تهاجمی است. جینگوئیسم تمایل یک کشور به استفاده از تهدید یا زور، به جای برقراری روابط مسالمت‌آمیز و صلح‌طلبانه، برای دفاع از منافع ملی‌اش است. جینگوئیست‌ها کشور خود را برتر می‌دانند و در هر موقعیتی جانبدارانه طرف خودی را می‌گیرند. | [
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3995913#1 | جینگوئیسم | خاستگاه لغوی جینگوئیسم به بریتانیا بر می‌گردد که رویکرد ستیزه‌جویانه نسبت به روسیه در خلال جنگ‌های روسیه با عثمانی در دههٔ ۱۸۷۰ شدت گرفته بود. | [
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3995920#0 | قضیه جداکننده سطحی | در نظریه گراف، قضیه جداکننده سطحی شکلی از نامساوی ایزوپریمتریک برای گرافهای مسطح است که بیان میکند که هر گراف مسطح را می‌توان با حذف کردن تعداد کمی از رئوس به قطعات کوچکتر تقسیم کرد. به‌طور خاص، حذف formula_1 راس از یک گراف n راسی (جایی که O نماد O بزرگ را فراخوانی میکند) می‌تواند گراف را به زیرگراف‌های ناهمبند که هر یک formula_2 راس دارند افراز کند. | [
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3995920#1 | قضیه جداکننده سطحی | قضیه جداکننده سطحی بیان میکند که در هر گراف مسطح n راسی ، formula_3 افرازی برای رئوس وجود دارد که G را به سه مجموعهٔ A, S و B تقسیم‌بندی میکند. اینگونه که A و B هرکدام حداکثر formula_2 راس و S, formula_1 راس دارد. همچنین یالی وجود ندارد که یک سر آن در A و سر دیگر آن در B باشد. نیازی نیست که A و B زیرگراف‌های همبند G باشند. S را نیز جداکننده برای این افراز می‌نامیم. بیان معادل این است که یال‌های هر گراف مسطح formula_6 راسی G ممکن است به دو زیرگراف ناهمبند G1 و G2 تقسیم شود به صورتی که هر دو زیرگراف حداقل formula_7 راس دارند و تقاطع مجموعه راس‌های دو زیرگراف شامل راس formula_1 است. همچین افرازی به separation شناخته میشود. اگر separation داده شود، تقاطع مجموعه‌های راس‌ها، جداکننده را تشکیل می‌دهد و راس‌هایی که فقط به یک زیرگراف تعلق دارد، زیرمجموعهٔ separated با حداکثر formula_2 راس تشکیل می‌دهد. از لحاظ دیگر، اگر یک جداکننده به سه مجموعه S, A و B با شرایط قضیه جداکننده سطحی داده شود، می‌توان separation تشکیل داد که یال‌هایی که سر آن در A است به G1 و یال‌هایی که سر آن در B است به G2 تعلق داشته باشد و یال‌های باقی‌مانده (که دو سر آن در S است) به صورت دلخواه تقسیم‌بندی میشود. ثابت ۲/۳ در بیان قضیه جداکننده دلخواه است و می‌تواند با هر عددی در بازهٔ باز (۱ , ۱/۲) جایگزین شود بدون آنکه صورت قضیه تغییر کند. | [
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3995920#2 | قضیه جداکننده سطحی | یک گراف شبکه‌ای (grid graph) با r سطر و c ستون در نظر بگیرید. عدد n، تعداد رئوس برابر rc است. برای نمونه اگر r=۵، c=۸ و n=۴۰. اگر r فرد باشد، یک سطر مرکزی و در غیر اینصورت دو سطر که به‌طور هم اندازه نزدیک به مرکزند وجود دارد. به‌طور مشابه، اگر c فرد باشد، یک ستون مرکزی و در غیر اینصورت دو ستون که به‌طور هم اندازه نزدیک به مرکزند وجود دارد. S را یکی از این سطرها یا ستون‌ها در نظر می‌گیریم و سپس S را از گراف حذف می‌کنیم. گراف به دو زیر گراف همبند A و B تقسیم میشود و هر کدام حداکثر n/2 راس دارند. اگر r<=c (مانند نمونه)، اگر ستون مرکزی را انتخاب کنیم، جداکننده S حداکثر formula_1 راس دارد و به‌طور مشابه اگر c<=r آنگاه با انتخاب سطر مرکزی S حداکثر formula_1 راس خواهد داشت. پس هر گراف شبکه‌ای (gird graph) دارای جداکنندهٔ S حداکثر با اندازهٔ formula_1 است که اگر حذف شود، گراف را به دو جزء همبند تقسیم میکند که اندازهٔ هرکدام حداکثر n/2 است. | [
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3995920#3 | قضیه جداکننده سطحی | تجزیه جداکننده می‌تواند یک طراحی کارآمد الگوریتم تقسیم و حل برای حل کردن مسائل گرافهای مسطح باشد. برای نمونه، یک مسئله که از این راه حل میشود، پیدا کردن کوچکترین دور در یک گراف جهت‌دار مسطح وزن‌دار است. این مسئله با گام‌های زیر حل میشود: • گراف داده شده G را با توجه به قضیه جداکننده مسطح به سه زیرمجموعه A, B و S تقسیم می‌کنیم. • به صورت بازگشتی کوچکترین دور در A و B را جستجو می‌کنیم. • به ازای هر راس s در S، کوچکترین دور که s در آن است را توسط الگوریتم دکسترا پیدا می‌کنیم. • کوچکترین دوری که به وسیلهٔ گام‌های بالا پیدا شده‌است را بازمی‌گردانیم. الگوریتم دکسترا کوچکترین دور را در زمان formula_13 پیدا میکند. | [
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3995920#4 | قضیه جداکننده سطحی | با استفاده از برنامه‌نویسی پویا روی یک درخت تجزیه یا شاخه تجزیه یک گراف مسطح، بسیاری از مسائل بهینه‌سازی ان‌پی سخت ممکن است در زمان نمایی formula_1 یا formula_15 حل شود. مثال‌های به این صورت شامل یافتن حداکثر مجموعه‌های مستقل، درخت اشتاینر، مسیر همیلتونی و مسئله فروشنده دوره‌گرد می‌باشد. روش‌های مشابهی شامل قضیه جداکننده برای گرافهای هندسی حل مسئله فروشنده دوره‌گرد، سفر اقلیدسی و مسئله ساختار درخت اشتاینر در محدودیت زمان به همین شکل استفاده میشود. | [
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3995920#5 | قضیه جداکننده سطحی | جداکننده‌ها ممکن است که تشکیل یک سلسله مراتب جداکننده یک گراف مسطح یک تجزیه بازگشتی و تشکیل گرافهای کوچکتر بدهند. می‌توان سلسله مراتب جداکننده را با درخت دودویی نشان داد. اینگونه که ریشه خود گراف است و دو فرزند ریشه، ریشه‌های ساختار سلسله مراتب بازگشتی است برای زیرگراف‌های القایی که از دو زیرمجموعه A و B تشکیل شده‌است. سلسله مراتب جداکننده این شکل، پایه تجزیه درختی گراف داده شده را تشکیل می‌دهد که در آن مجموعه راس‌های مرتبط با هم گره درخت یک جداکننده یکتا روی مسیر از آن گره به ریشه آن درخت است. آز آنجایی که اندازه گراف‌ها با یک ضریب ثابت در هر سطح درخت کم میشود، کران بالای اندازه جداکننده‌ها نیز با یک ضریب ثابت در هر سطح کم میشود. پس اندازه اضافه کردن جداکننده به این مسیر از سری هندسی پیروی کرده و در زمان formula_1 اجرا میشود. به این معنا که یک جداکننده که از این راه تشکیل میشود دارای عرض formula_1 است و مورد استفتده قرار می‌گیرد برای نشان دادن اینکه همهٔ گرافهای مسطح دارای عرض درختی formula_1 است.Lipton, Richard J. ; Tarjan, Robert E. (1980), "Applications of a planar separator theorem", SIAM Journal on Computing, 9 (3): 615–627, doi:10.1137/0209046 Lipton, Richard J. ; Tarjan, Robert E. (1980), "Applications of a planar separator theorem", SIAM Journal on Computing, 9 (3): 615–627, doi:10.1137/0209046 | [
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3995952#0 | نطریه ساختار گراف | در ریاضیات، قضیه ساختار گراف یک نتیجه عمده در زمینه نظریه گراف است. نتیجه برقرار عمیق و اساسی در ارتباط بین نظریه گراف جزئی و برازش گراف است. این قضیه که هفدهمین مقاله از یک سری 23 مقاله‌ای است که توسط نیل رابرتسون و پل سیمور نوشته شده‌است. اثبات آن بسیار طولانی و پیچیده است. و در حال بررسی دسترس به غیر متخصصان، توصیف قضیه و عواقب آن است. | [
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3995952#1 | نطریه ساختار گراف | یک گراف جزئی از گراف آ هر گراف ب است که با گراف هم ریخت است که می‌تواند از یک زیر گراف ب با انقباض چند یال به دست آید. اگر آ شامل گراف ب به عنوان جزئی نباشد، در این صورت می‌گوییم آ ب-آزاد است. فرض کنید آ یک گراف ثابت باشد. به‌طور مستقیم، اگر آ یک گراف عظیم ب-آزاد باشد، در این صورت باید یک "دلیل خوب" برای آن وجود داشته باشد. نظریه ساختار گراف آن "دلیل خوب" را در این شکل توصیف خشن برای ساختار آ را فراهم می‌آورد | [
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3995968#0 | آبار، اولین سوپرمن سیاه | آبار، اولین سوپرمن سیاه () یک فیلم است که در سال ۱۹۷۷ منتشر شد. | [
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3995971#0 | ماجراهای کاپیتان مارول | ماجراهای کاپیتان مارول () یک فیلم در سبک علمی–تخیلی و اکشن به کارگردانی ویلیام ویتنی و جان اینگلیش است که در سال ۱۹۴۱ منتشر شد. از بازیگران آن می‌توان به تام تایلر، لوئیس کوری، برایانت واشبرن، و جان دیویدسون اشاره کرد. | [
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3995973#0 | ماجراهای پسر کوسه‌ای و دختر گدازه‌ای در بعد سوم | ماجراهای پسر کوسه‌ای و دختر گدازه‌ای در بعد سوم () فیلمی در ژانر اکشن به کارگردانی رابرت رودریگز است که در سال ۲۰۰۵ منتشر شد. | [
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3995973#1 | ماجراهای پسر کوسه‌ای و دختر گدازه‌ای در بعد سوم | داستان در مورد پسر و دختری است که به رویای ابر قهرمان شدن شان می رسند و حالا باید با خطری که سیاره‌شان را تهدید می کند مبارزه کنند... | [
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3995975#0 | ماجراهای خرگوش آمریکایی | ماجراهای خرگوش آمریکایی () فیلمی در ژانر فانتزی به کارگردانی فرد وولف است که در سال ۱۹۸۶ منتشر شد. از بازیگران آن می‌توان به بری گوردون، کنت مارس، باب هالت، و هل اسمیت اشاره کرد. | [
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3995979#0 | خاندان حسینی قزوینی | خاندان حسینی قزوینی از خاندان‌های مشهور قزوین در طول قرون یازدهم تا سیزدهم قمری بودند. | [
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3995979#1 | خاندان حسینی قزوینی | اصل این خانواده از تبریز بوده است و جد اعلای آنان محمدفصیح بن میراولیاء نام داشت که از تبریز به قزوین کوچ کرد و اعقابش در قزوین ماندگار شدند. محمدمعصوم بن محمدفصیح (۱۰۰۷–۱۰۹۱) نخستین شخصی است که از این خاندان نام‌بردار شده است. او از علمای معروف قزوین در اواسط دوره صفوی و صاحب تالیفاتی بود. پسر او ابراهیم قزوینی از شاگردان محمدباقر مجلسی و آقا جمال خوانساری بود. او کتابخانه بزرگی داشت و به فارسی و عربی شعر می‌سرود. یکی از پسران او به نام سید احمد از طرف نادرشاه برای شرکت در شورای دشت مغان دعوت شد. پسر دیگر او سید محمدمهدی بود که در زمان حمله افغان‌ها به ایران، فتوای جهاد صادر کرد. معروف‌ترین پسر سید ابراهیم، میرحسین قزوینی است که سید محمدمهدی بحرالعلوم و میرزا ابوالقاسم قمی از او اجازه روایت داشتند. پسر میرحسین سید عبدالجواد قزوینی است که خاندان حاج‌سیدجوادی به او منتسب هستند. او از شاگردان محمدصالح برغانی قزوینی و سید محمد مجاهد بود. او دختر سید محمد مجاهد را به همسری گرفت و در ۱۲۷۸ درگذشت. نوه او سید مهدی (متوفی ۱۳۴۶ خورشیدی) نماینده قزوین در دوره چهاردهم مجلس شورای ملی و از اعضای جبهه ملی بود. از نبیرگان معروف سید عبدالجواد در دوران معاصر، احمد صدر حاج‌سیدجوادی از بنیان‌گذاران نهضت آزادی ایران و سرپرست دائرةالمعارف تشیع و کسری حاج‌سیدجوادی بنیان‌گذار مجله ادبی کِلک بودند. | [
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3995980#0 | ثور توانا | ثور توانا () یک فیلم فانتزی به کارگردانی کریستوفر ری است که در سال ۲۰۱۱ منتشر شد. از بازیگران آن می‌توان به پاتریشیا ولاسکوئز، کوین نش، کریستن کر، و نیکول فاکس اشاره کرد. | [
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3995982#0 | بالک شگفت‌انگیز | بالک شگفت‌انگیز () یک فیلم است که در سال ۲۰۱۲ منتشر شد. این فیلم از سری فیلم های هالک تقلید شده است. | [
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3995982#1 | بالک شگفت‌انگیز | این فیلم برای اولین بار به صورت DVD در ۱۷ آوریل ۲۰۱۲ میلادی با بودجه ۱۴۰۰۰ دلاری منتشر شد. | [
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3995982#2 | بالک شگفت‌انگیز | هنری هاوارد دانشمندی است که برای ژنرال داروین کار میکند و از طرفی دیگر به دختر او هانا علاقه دارد. او نمونه آزمایشی را به خودش تزریق میکند و تبدیل به غولی بنفش میشود و... | [
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3995982#3 | بالک شگفت‌انگیز | این فیلم با نقد های منفی بسیار روبه‌رو شد. معتقدین از عملکرد بازیگران ، داستان و جلوه های ویژه کلیشه ای تاختند و این فیلم را پوچ توصیف کردند. کارگردان این فیلم لوئیس شرنبرون در جواب به نظرات معتقدین ، آن ها را به نفهمیدن فیلمش متهم کرد. | [
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3995988#0 | قهرمان آمریکایی | قهرمان آمریکایی () فیلمی در ژانر کمدی-درام و کمدی به کارگردانی نیک لاو است که در سال ۲۰۱۵ منتشر شد. از بازیگران آن می‌توان به استیون درف اشاره کرد. | [
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3995988#1 | قهرمان آمریکایی | ملوین، یک ابرقهرمان مُردد است که تنها برای جرم و جنایت، زن‌ها و مواد مخدر زندگی میکند. این قضیه تا زمانی ادامه دارد که او می‌فهمد می‌تواند به وسیلهٔ مبارزه با جرم و جنایت، پسرش که سالها از او دور بوده را دوباره ببیند و… | [
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3995992#0 | مهارت‌های تی | مفهوم مهارت‌های T شکل و یا شخصیت‌های T شکل یک استعاره است که در هنگام استخدام برای توصیف توانایی‌های افراد در نیروی کار استفاده میشود. ستون عمودی در "T" نشان دهنده عمق مربوط به مهارت و تخصص در یک زمینه است که فرد دارا است در حالی که نوار افقی نشان دهنده توانایی‌هایی است که فرد می‌تواند در سرتاسر آن با دیگران به غیر از تخصص خود همکاری داشته باشد. | [
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3995992#1 | مهارت‌های تی | این مفهوم اولین بار توسط دیوید گست در سال ۱۹۹۱ استفاده شد. تیم براون، مدیر عامل شرکت IDEO از این مفهوم به منظور بهتر ارزیابی کردن رزومه دفاع میکند. | [
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3996002#0 | ووشو در بازی‌های آسیایی ۲۰۱۴- ساندای زنان ۵۲ کیلوگرم | مسابقات ۵۲ کیلوگرم سان دا زنان در بازی‌های آسیایی ۲۰۱۴ در اینچئون برگزار گردید. کره جنوبی از تاریخ ۲۰ سپتامبر تا ۲۴ سپتامبر میزبان این مسابقات در ساختمان ورزشگاهی گانگوا بود. ۱۴ زن از ۱۴ کشور در این مسابقات به رقابت با یکدیگر پرداختند. تنها کسانی که وزن کمتر از ۵۲ کیلوگرم داشتند شرایط حضور در این رقابت‌ها را داشتند. ساندا یک مبارزه غیرمجاز در سیستم دفاع از خود چینی و در ورزش‌های مبارزه‌ای است. آماتورها در این رقابت‌ها اجازه دارند که لگد و مشت بزنند (نه به سر) و پرت کنند. | [
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3996003#0 | انقیاد نام | بستگی نام یا انقیاد نام در زبان‌های برنامه‌نویسی، ایجاد پیوند بین شناسه‌ها و موجودیت‌ها (شامل کد یا داده) است. شناسه‌ای که به یک شی انقیاد شود، به‌عنوان مرجع آن شی شناخته میشود. شناسه‌ها در کد ماشین وجود خارجی ندارند و انقیاد بین اشیا و نام‌ها به‌عنوان یک سرویس برای برنامه‌نویس، توسط زبان‌های برنامه‌سازی پیاده‌سازی می‌شوند. انقیاد ارتباط تنگاتنگی با دامنه دارد. دامنه مشخص میکند که در هر قسمت از برنامه، کدام نام‌ها به کدام اشیا انقیاد می‌شوند. | [
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3996003#1 | انقیاد نام | به انقیاد نام‌ها پیش از اجرای برنامه انقیاد زودرس یا ایستا می‌گویند. انقیادهای صورت گرفته در زمان اجرای برنامه نیز انقیاد دیررس یا پویا یا مجازی نامیده می‌شوند. | [
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3996003#2 | انقیاد نام | به‌عنوان نمونه در زبان برنامه‌نویسی سی انقیاد نام یک تابع به صورت زودرس صورت می‌گیرد؛ تابع انقیاد شده به یک نام نمی‌تواند در زمان اجرا تغییر کند. | [
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3996011#0 | درخت مسابقه | درخت مسابقه یک نوع درخت دودویی است. درخت مسابقه به دو نوع درخت برنده و درخت بازنده تقسیم میشود. راس‌های درخت مسابقه به دو نوع رئوس خارجی (برگ‌ها) و رئوس داخلی (رئوس غیر برگ) تقسیم‌بندی می‌شوند. راس‌های خارجی نماینده بازیکنان هستند و رئوس داخلی هر کدام نتیجه تک‌مسابقه بین برنده‌های دو زیر درخت خود را در خود نگه می‌دارند. | [
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3996011#1 | درخت مسابقه | در درخت برنده هر راس داخلی باید بازیکن برنده بین دو راس فرزند خود را ذخیره کند و در انتها ریشه درخت حاوی بازیکنی خواهد بود که در تمام تک‌مسابقه‌ها برنده شده‌است. اگر برنده را در هر تک‌مسابقه بازیکنی در نظر بگیریم که مقدار آن کمتر است، در این صورت ریشه درخت اشاره به بازیکنی خواهد داشت که کمترین مقدار را بین تمام بازیکنان دارد. از کاربردهای این داده ساختار می‌توان به الگوریتم مرتب‌سازی مسابقه‌ای اشاره نمود. | [
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3996011#2 | درخت مسابقه | رئوس خارجی نماینده عناصر می‌شوند و سپس هر راس داخلی برنده بین دو فرزند خود را ذخیره کرده و به این ترتیب تا ریشه پیش می‌رویم. در نهایت ریشه حاوی برندهٔ نهایی (عنصر کمینه یا بیشینه) بین تمام عناصر خواهد بود. به دلیل اینکه تعداد کل رئوس ضریبی از تعداد عناصر میشود، در نتیجه زمان ایجاد درخت از formula_1 است. زمانی که بخواهیم عنصر کمینه (بیشینه) را حذف کنیم، مقدار آن را مثبت بی‌نهایت (منفی بی‌نهایت) می‌کنیم و سپس تک‌مسابقاتی که روی مسیر بین آن عنصر و ریشه وجود دارد را دوباره انجام می‌دهیم تا درخت جدید ساخته شود. چون ارتفاع درخت از formula_3 است زمان حذف از formula_3 میشود. زمانی که بخواهیم عنصر کمینه (بیشینه) را جایگزین کنیم، مقدار جدید را به آن می‌دهیم و سپس تک‌مسابقاتی که روی مسیر بین آن عنصر و ریشه وجود دارد را دوباره انجام می‌دهیم تا درخت جدید ساخته شود. چون ارتفاع درخت از formula_3 است زمان جایگزینی نیز از formula_3 میشود. | [
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3996011#3 | درخت مسابقه | در ادامه پیاده‌سازی درخت برنده با استفاده از آرایه به زبان پایتون آمده است. | [
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3996011#4 | درخت مسابقه | import math def build(A, B, x, l, r): | [
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