- published: 22 Mar 2020
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In mathematical finance, the Greeks are the quantities representing the sensitivity of the price of derivatives such as options to a change in underlying parameters on which the value of an instrument or portfolio of financial instruments is dependent. The name is used because the most common of these sensitivities are denoted by Greek letters (as are some other finance measures). Collectively these have also been called the risk sensitivities,risk measures or hedge parameters.
The Greeks are vital tools in risk management. Each Greek measures the sensitivity of the value of a portfolio to a small change in a given underlying parameter, so that component risks may be treated in isolation, and the portfolio rebalanced accordingly to achieve a desired exposure; see for example delta hedging.
The Greeks in the Black–Scholes model are relatively easy to calculate, a desirable property of financial models, and are very useful for derivatives traders, especially those who seek to hedge their portfolios from adverse changes in market conditions. For this reason, those Greeks which are particularly useful for hedging—such as delta, theta, and vega—are well-defined for measuring changes in Price, Time and Volatility. Although rho is a primary input into the Black–Scholes model, the overall impact on the value of an option corresponding to changes in the risk-free interest rate is generally insignificant and therefore higher-order derivatives involving the risk-free interest rate are not common.
Lotna is a Polish war film released in 1959 and directed by Andrzej Wajda.
This highly symbolic movie is both the director's tribute to the long and glorious history of the Polish cavalry, as well as a more ambiguous portrait of the passing of an era. Wajda was the son of a Polish Cavalry officer who was murdered by the Soviets during the Katyn massacre.
The horse Lotna represents the entire Romantic tradition in culture, a tradition that had a huge influence in the course of Polish history and the formation of Polish literature. Lotna is Wajda's meditation on the historical breaking point that was 1939, as well as a reflection on the ending of an entire era for literature and culture in Poland and in Europe as a whole. Writing of the film, Wajda states that it "held great hopes for him, perhaps more than any other." Sadly, Wajda came to think of Lotna "a failure as a film."
The film remains highly controversial, as Wajda includes a mythical scene in which Polish horsemen suicidally charge a unit of German tanks, an event that never actually happened.
"Speed" is a song written by Jeffrey Steele and Chris Wallin, and recorded by American country music duo Montgomery Gentry. It was released in December 2002 as the second single from their album My Town. The title from the cover of this single borrows its font from Speed Racer.
"She Couldn't Change Me" was included as a B-side.
The music video was directed by Trey Fanjoy. A young man trades his old truck for a car with speed as his truck just brings back memories of his ex-lover. He buys the car, then he drives the car really fast, but as he keeps seeing the memory of his ex-lover on the road, he jumps out of the car, and then he heads out running into the field. The duo is performing the song in the middle of a two-lane road at a night time setting.
"Speed" debuted at #57 on the U.S. Billboard Hot Country Songs for the week of December 28, 2002.
Provided to YouTube by TuneCore Japan Bilongo -Remix · SALSA SWINGOZA Cantando ℗ 2016 DULZURA Records Released on: 2016-10-26 Lyricist: Guillermo Rodriguez Fiffe Composer: Guillermo Rodriguez Fiffe Auto-generated by YouTube.
Caifanes La Negra Tomasa (Cover Audio) Escucha su disco Caifanes en tu plataforma favorita dándole click aquí: http://smarturl.it/CaifanesAlb O en Claro Música: http://smarturl.it/CaifanesAlbCM Página Oficial: www.caifanes.com.mx Twitter: https://twitter.com/caifanesmex Más de Caifanes: No Dejes Que: https://youtu.be/i17Go6G-siA Afuera: https://youtu.be/gBt1jOtKz6Y Viento: https://youtu.be/T8TtE-enslA Caifanes fue el primer disco en donde cada uno de los 4 integrantes llevaban varios años de estar tocando y ahora se encontraban juntos en un estudio haciendo lo que tanto amaban, que era hacer música. Este disco los dio la oportunidad de posicionarse en el movimiento Rock En Tu Idioma con canciones como: La Negra Tomasa, Viento, Mátenme Porque Me Muero y Cuéntame Tu Vida. Music video by ...
Provided to YouTube by Altafonte Bilongo (En Directo) · Bebo Valdés · Javier Colina Live At The Village Vanguard ℗ 2014 Calle 54 Records I Producciones Anónimas Released on: 2014-06-01 Composer: Bebo Valdés Composer: Javier Colina Auto-generated by YouTube.
Mi versión de BILONGO - MANDINGA - LA NEGRA TOMASA, la pieza de compositor y músico cubano Guillermo Rodríguez Fiffe. SUSCRÍBETE a mi canal y regálame un LIKE. #bilongo #pianistajorge #mandinga #lanegratomasa #musicacubana #jorgequinchiapianista #jorgepianista #jorgequinchiagomezpianista #soncubano
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Provided to YouTube by Daredo Bilongo · Rubén González / Rubén González El Vivo ℗ Vintage Music Association S.P. Released on: 2018-09-25 Music Publisher: Copyright Control / Copyright Control Composer: S. Kelvigdam / S. Kelvigdam Auto-generated by YouTube.
Emir Ersoy - Bilongo Piano Solo (27th Akbank Jazz Festival) Emir Ersoy : piano Eylem Pelit : bass Willilam R.Cardoso : Drums Aleixi R.Contreras : Congas Altug Oncu : Oud EMIR ERSOY EMIR ERSOY "BILONGO" PIANO SOLO beğendiyseniz ilginizi çekebilecek olan diğer parçalar: EMIR ERSOY & HORACIO " El negro" HERNANDEZ & MUNIR HOSSN - QUARANTINE SONG 👉https://youtu.be/18vlQF55p8E Emir Ersoy ft. Cüneyt Akgün - Hasta Siempre (Metin Ersoy Tribute) 👉https://youtu.be/8BrWLFjxWic Emir Ersoy - Rockuba 👉 https://youtu.be/-BGo9UtKYtw EMIR ERSOY & TRT JAZZ / QUIMBARA & CARNAVAL & BEMBA COLORA 👉 https://youtu.be/DnirNIa127Y Emir Ersoy & Orchestra Sion "TOBAGO" 👉 https://youtu.be/mOfD1bXbHTw Babam ben doğar doğmaz hastaneden fırladığı gibi gitmiş piyano almış, Belki çalarım bir gün diye. Böyle başlam...
En este video estoy tocando Bilongo en una version de Richard Bona. Si te ha gustado deja tu comentario *** SUSCRIBETE A MI CANAL *** Puedes suscribirte a mi canal pulsando en el enlace : https://www.youtube.com/channel/UCrHsBamJBDil19Ea_idE_Xg CONECTA: https://www.youtube.com/channel/UCrHsBamJBDil19Ea_idE_Xg http://www.miguelabonachea.com/ https://www.facebook.com/bonacheapiano/ https://www.instagram.com/miguelabonachea/ https://plus.google.com/u/0/116182439874428866745 https://twitter.com/miguelabonachea HASTA PRONTO.
Provided to YouTube by The Orchard Enterprises Bilongo · Benny Gonzalez Brazilica Chillout Lounge ℗ 2012 tbc Limited Released on: 2012-04-21 Music Publisher: Apace Rights Ltd Auto-generated by YouTube.
In mathematical finance, the Greeks are the quantities representing the sensitivity of the price of derivatives such as options to a change in underlying parameters on which the value of an instrument or portfolio of financial instruments is dependent. The name is used because the most common of these sensitivities are denoted by Greek letters (as are some other finance measures). Collectively these have also been called the risk sensitivities,risk measures or hedge parameters.
The Greeks are vital tools in risk management. Each Greek measures the sensitivity of the value of a portfolio to a small change in a given underlying parameter, so that component risks may be treated in isolation, and the portfolio rebalanced accordingly to achieve a desired exposure; see for example delta hedging.
The Greeks in the Black–Scholes model are relatively easy to calculate, a desirable property of financial models, and are very useful for derivatives traders, especially those who seek to hedge their portfolios from adverse changes in market conditions. For this reason, those Greeks which are particularly useful for hedging—such as delta, theta, and vega—are well-defined for measuring changes in Price, Time and Volatility. Although rho is a primary input into the Black–Scholes model, the overall impact on the value of an option corresponding to changes in the risk-free interest rate is generally insignificant and therefore higher-order derivatives involving the risk-free interest rate are not common.