{"id":21270,"date":"2015-08-18T18:53:20","date_gmt":"2015-08-18T16:53:20","guid":{"rendered":"https:\/\/www.nordnet.no\/blogg\/?p=21270"},"modified":"2026-03-18T11:33:57","modified_gmt":"2026-03-18T10:33:57","slug":"derivatskolen-grekere","status":"publish","type":"post","link":"https:\/\/www.nordnet.no\/blogg\/derivatskolen-grekere\/","title":{"rendered":"Derivatskolen: Grekere…"},"content":{"rendered":"

Jens Kristian stilte et godt og relevant sp\u00f8rsm\u00e5l i forrige innlegg <\/a>i Derivatskolen: hvordan man kan regne seg frem til avkastningen man kan oppn\u00e5 p\u00e5 forskjellige derivater? <\/em>Det er vanskelig \u00e5 gi et eksakt svar p\u00e5 det sp\u00f8rsm\u00e5let da det er flere faktorer som spiller inn her for \u00e5 fastsette en pris. For \u00e5 hjelpe med litt innsikt m\u00e5 jeg da introdusere grekerne Delta, Theta og Vega.<\/strong><\/p>\n

Mange har ofte en retnings oppfatning av en bestemt aksje og \u00f8nsker \u00e5 etablere en hensiktsmessig opsjonsstrategi for \u00e5 f\u00e5 litt mer eksponering og dra nytte av den forventete bevegelsen til aksjen, f.eks rundt rapportering. I s\u00e5 tilfelle er det viktig \u00e5 ha en forst\u00e5else om hvordan opsjonene er priset, dvs. p\u00e5 hvilket niv\u00e5 den implisitte volatiliteten er. Dersom implisitt volatilitet ikke blir hensynstatt, s\u00e5 blir man gjerne overrasket n\u00e5r opsjonsprisene blir justert.<\/p>\n

La oss anta at man har kj\u00f8pt kj\u00f8psopsjoner og har en forventning om en positiv bevegelse i forbindelse med en rapport. Til tross for at du har rett i ditt markedssyn og aksjen gikk opp, kan det noen ganger v\u00e6re at opsjonen ikke stiger, eller i verste fall ogs\u00e5 taper verdi. Forklaringen ligger hovedsakelig i opsjonsprisene ofte er hensynstatt framtidige rapporter og lignende hendelser som kan p\u00e5virke aksjekursene. Dersom du er kjent med Delta, Vega og Theta, f\u00e5r du litt mer forst\u00e5else av dynamikken i en opsjon.<\/p>\n

Delta<\/strong>: hvor mye opsjonskursen endrer seg n\u00e5r den underliggende aksjen beveger seg med 1 krone. Hvis du har en kj\u00f8psopsjon med innl\u00f8sningskurs som er “at-the-money” (dvs i paritet med underliggende aksjekurs), s\u00e5 er delta ca 0.5. Det forteller oss at hvis aksjen g\u00e5r opp med 1 kr, s\u00e5 stiger opsjonen med 50 \u00f8re, alt annet likt. En salgsopsjon har en negativ delta; en “at-the-money” salgsopsjon har dermed en delta rundt -0.5. En opsjons delta er det mest grunnleggende f\u00f8lsomhetsparameteret; en opsjon som har en delta p\u00e5 0.5 er derfor fem ganger mer f\u00f8lsom for endringer i underliggende aksjekurs enn en opsjon med en delta p\u00e5 0.1.<\/p>\n

Vega<\/strong>: hvor mye opsjonprisen endres ved \u00e9n prosents endring i implisitt volatilitet. Hvis en opsjon er priset p\u00e5 f.eks. 5 kroner og vega er 0.25, s\u00e5 kommer opsjonens pris til \u00e5 v\u00e6re 5.25kr hvis implisitt volatilitet stiger med \u00e9n prosent.<\/p>\n

Theta<\/strong>: hvor mye verdi opsjonen mister daglig, alt annet likt. Jo lengre l\u00f8petid en opsjon har, jo mer koster den \u2013 ref tidsverdien. Hvis en opsjon koster 5 kroner og theta er 0.15, s\u00e5 vil opsjonen v\u00e6re verdt 15 \u00f8re mindre, alt annet likt, p\u00e5f\u00f8lgende handelsdag. Egenverdien p\u00e5 en opsjon er alltid bestemt utfra aksjekurs og innl\u00f8sningspris, s\u00e5 tidsverdien er kanskje den mest interessante komponenten i opsjonspremien.<\/p>\n

Ved \u00e5 f\u00f8lge denne linken<\/a> finner du et bra spreadsheet for \u00e5 f\u00e5 en fundamental forst\u00e5else av ovennevnte grekere.<\/p>\n

Dette er komplisert, men i neste innlegg i Derivatskolen lover jeg \u00e5 ta et steg tilbake og vil da skrive litt om en ofte brukt og relativt enkel strategi – Covered Call – og jeg vil illustrere den med enkle regneeksempler.<\/p>\n

\n

Innlegget er IKKE ment \u00e5 oppfattes som kj\u00f8ps- og\/eller salgsanbefaling <\/em><\/sub><\/p>\n

i spesifikke <\/em><\/sub>verdipapir eller instrumenter for den enkelte leser. <\/em><\/sub><\/p>\n

Form\u00e5let er \u00e5 gi informasjon og innsikt om hvordan man kan bruke derivater. <\/em><\/sub><\/p>\n","protected":false},"excerpt":{"rendered":"

Jens Kristian stilte et godt og relevant sp\u00f8rsm\u00e5l i forrige innlegg i Derivatskolen: hvordan man kan regne seg frem til avkastningen man kan oppn\u00e5 p\u00e5 forskjellige derivater? Det er vanskelig \u00e5 gi et eksakt svar p\u00e5 det sp\u00f8rsm\u00e5let da det er flere faktorer som spiller inn her for \u00e5 fastsette en pris. For \u00e5 hjelpe […]<\/p>\n","protected":false},"author":40041,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_acf_changed":false,"ghostkit_customizer_options":"","ghostkit_custom_css":"","ghostkit_custom_js_head":"","ghostkit_custom_js_foot":"","ghostkit_typography":"","_coblocks_attr":"","_coblocks_dimensions":"","_coblocks_responsive_height":"","_coblocks_accordion_ie_support":"","footnotes":""},"categories":[6696],"tags":[],"class_list":["post-21270","post","type-post","status-publish","format-standard","hentry","category-investeringsstrategi"],"acf":[],"all_images":{"thumbnail":{"src":"https:\/\/blogg.nordnet.no\/wp-content\/uploads\/sites\/2\/2015\/11\/Nasdaq_1024x400-150x59.png","width":150,"height":59,"crop":true,"srcset":"https:\/\/blogg.nordnet.no\/wp-content\/uploads\/sites\/2\/2015\/11\/Nasdaq_1024x400-150x59.png 150w, 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