• Välkommen till ett uppdaterat Klocksnack.se

    Efter ett digert arbete är nu den största uppdateringen av Klocksnack.se någonsin klar att se dagens ljus.
    Forumet kommer nu bli ännu snabbare, mer lättanvänt och framför allt fyllt med nya funktioner.

    Vi har skapat en tråd på diskussionsdelen för feedback och tekniska frågeställningar.

    Tack för att ni är med och skapar Skandinaviens bästa klockforum!

    /Hook & Leben

Mest komplikationer per krona

Tips på klocka med komplikationer i stil med nedan.
Så kom igen, mest komplikationer per krona. Mekanisktverk kanske jag skall säga innan ngt digitalt kommer flygande ;)




iwc-portuguese-perpetual-calendar-iw502308-komplet.jpg
 

Starship

Cartier
Automat, Dag, datum, display back för 735 kr. KPK=735/4=184. Display back kanske inte är en komplikation, i så fall blir KPK=245. http://www.amazon.com/Seiko-SNK809-...ref=owo_wa?_encoding=UTF8&smid=A1ISN0LST7MLY7
http://data:image/jpeg;base64,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yonsson

Kikuchiyo
Moderator
Pledge Member
2-Faktor
Automat, Dag, datum, display back för 735 kr. KPK=735/4=184. Display back kanske inte är en komplikation, i så fall blir KPK=245. http://www.amazon.com/Seiko-SNK809-...ref=owo_wa?_encoding=UTF8&smid=A1ISN0LST7MLY7
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
81dB3p2zIaL._UY679_.jpg
Glasbaksida är ju inte en komplikation men sekundvisare är. Tänkte precis lägga upp ett likadant exempel faktiskt så bra tänkt. :)
 

slimjim

Rösten från Bro
2-Faktor
Tänkte också på samma Longines som ovan. Vad är definition på komplikation förresten? En del hävdar ju att en tourbillon inte är en komplikation utan enbart ett (komplicerat) sätt att överföra drivkraften.

Definitionen av komplikation är nog lika bred som definitionen av "dressur".
 
KPK, jämförpris för klocknördar ;)

Lite som YPK.

Jag väljer klockor efter magkänsla. Det är är ett sätt att göra mer rationella val ;)

Automat, Dag, datum, display back för 735 kr. KPK=735/4=184. Display back kanske inte är en komplikation, i så fall blir KPK=245. http://www.amazon.com/Seiko-SNK809-...ref=owo_wa?_encoding=UTF8&smid=A1ISN0LST7MLY7
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
81dB3p2zIaL._UY679_.jpg

Gillar verkligen klockan. Speciellt med grönt band till. Hög KPK men fö få komplikationer.

~8000$ for en evighetskalender?
FREDERIQUE_CONSTANT_MANUFACTURE_PERPETUAL_CALENDAR_1.jpg

Den här är riktigt fin. Ligger också bra i pris tycker jag.
 

Shadyboy

Cartier
Förstår att det kan vara knepigt att tillämpa en matematiskt formel utan ett tydligt regelverk kring definitionerna av en komplikation... Men älskar den matematiken ändå och vill se mer! Materialval kan ju knappast anses som en komplikation men något som kräver en teknisk förändring innanför boetten kanske kan funka som gräns? Guld istället för borstat stål = ingen komplikation. Manuellt uppdragbar = komplikation (vilket hade gett Seiko 5:an ytterligare en komplikation t.ex). Glasbaksida kräver ju en alternativ infästning för att vara tät eftersom man inte gängar själva glaset = komplikation. Är jag fel ute kanske? Eller så sparkar jag in en öppen dörr...
 

point1

Cartier
Förstår att det kan vara knepigt att tillämpa en matematiskt formel utan ett tydligt regelverk kring definitionerna av en komplikation... Men älskar den matematiken ändå och vill se mer! Materialval kan ju knappast anses som en komplikation men något som kräver en teknisk förändring innanför boetten kanske kan funka som gräns? Guld istället för borstat stål = ingen komplikation. Manuellt uppdragbar = komplikation (vilket hade gett Seiko 5:an ytterligare en komplikation t.ex). Glasbaksida kräver ju en alternativ infästning för att vara tät eftersom man inte gängar själva glaset = komplikation. Är jag fel ute kanske? Eller så sparkar jag in en öppen dörr...

Ingen av det du nämner är en komplikation, manuell uppdragning är ingen komplikation, men automatisk uppdragning är det. Komplikationer är kopplade till visning av tid.

https://en.wikipedia.org/wiki/Complication_(horology)
 

Shadyboy

Cartier
Visste att jag borde lagt till att jag inte läst igenom länken till wiki tidigare. Egentligen är det ju lite diffust på fler än ett plan... Utgur man från en manuell klocka så blir automatisk uppdragning plötsligt en komplikation, men samtidigt finns det automater som INTE går att dra upp manuellt. Blir då plötsligt en manuell uppdragningsmekanism en komplikation? Och hur kan det, som du skriver ovan, i ena sekunden vara en komplikation med automatisk uppdragning om det krävs att det har med tidsvisning att göra som du skriver i meningen direkt efter? Komplikation känns, utan att (fortfarande) ha läst wiki-länken, som ett lite relativt begrepp?
 

Spindel

KS vulkanolog på Island
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