{"kategori":"rubrik","egenskaper":{"rubrik":"Innehåll"},"underavsnitt":[{"kategori":"rubrik","egenskaper":{"paragraf":"ingress","rubrik":"Ingress"},"block":[{"typ":"text","format":"html","data":"Med stöd av 10 kap. 1, 3, 8 och 9 §§ plan- och byggförordningen (2011:338) föreskriver Boverket i fråga om Boverkets byggregler (2011:6) – föreskrifter och allmänna råd","egenskaper":{}},{"typ":"text","format":"html","data":"<i>dels</i> att avsnitten 2:52, 3 och 5–8 ska upphöra att gälla,","egenskaper":{}},{"typ":"text","format":"html","data":"<i>dels</i> att avsnitten 1:1, 1:2, 1:21, 1:22, 1:223, 1:2233, 1:2234, 1:2243, 1:4, 1:6, 2, 2:1, 2:322, 2:51, 9:1, 9:26, 9:51, 9:52 och 9:92 samt att rubriken till avsnitt 1:4 ska ha följande lydelse,","egenskaper":{}},{"typ":"text","format":"html","data":"<i>dels</i> att förkortningen BEN i avsnitten 9:25 och 9:91 ska utgå,","egenskaper":{}},{"typ":"text","format":"html","data":"<i>dels</i> att förkortningarna PBL och PBF i avsnitten 1:2213, 1:2235 och 9 ska bytas ut till plan- och bygglagen (2010:900) och plan- och byggförordningen (2011:338).","egenskaper":{}},{"typ":"text","format":"html","data":"Författningen kommer därför att ha följande lydelse från och med den dag då denna författning träder i kraft.","egenskaper":{}}]},{"kategori":"rubrik","egenskaper":{"paragraf":"regler","rubrik":"Regler"},"underavsnitt":[{"kategori":"rubrik","egenskaper":{"paragraf":"1","rubrik":"1 Inledning","niva":1},"underavsnitt":[{"kategori":"rubrik","egenskaper":{"paragraf":"1-1","rubrik":"1:1 Allmänt","niva":2},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Denna författning innehåller föreskrifter och allmänna råd till följande lagar och förordningar (huvudförfattningarna)","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– plan- och bygglagen (2010:900), och","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– plan- och byggförordningen (2011:338).","egenskaper":{"andradAv":"BFS2024-14"}}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"1-2","rubrik":"1:2 Föreskrifterna","niva":2},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Föreskrifterna gäller vid uppförandet av nya byggnader.","egenskaper":{}},{"typ":"text","format":"html","data":"Vid ändring av byggnader gäller föreskrifterna i den utsträckning som följer av avsnitt 1:22.","egenskaper":{"andradAv":"BFS2024-14"}}]},{"kategori":"rubrik","egenskaper":{"paragraf":"1-21","rubrik":"1:21 Mindre avvikelser från föreskrifterna i denna författning","niva":3},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Mindre avvikelse får göras från föreskrifterna i denna författning i enskilda fall om","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– det finns särskilda skäl,","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– byggnaden ändå kan antas bli tekniskt tillfredsställande, och","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– det inte finns någon avsevärd olägenhet från annan synpunkt.","egenskaper":{}},{"typ":"text","format":"html","data":"Om mindre avvikelse enligt första stycket tillämpas ska skälen för detta dokumenteras i samband med den projektering som regleras i avsnitt 2:31.","egenskaper":{"andradAv":"BFS2024-14"}}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"1-22","rubrik":"1:22 Krav vid ändring av byggnader","niva":3},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Vid ändring av byggnader gäller reglerna i avsnitt 1 och 2 i tillämpliga delar samt avsnitt 9:9.","egenskaper":{}},{"typ":"text","format":"html","data":"De delar av avsnitt 9 som står under rubrikerna ”Definitioner” och ”Tillämpningsområde” gäller även de vid ändring av byggnader.","egenskaper":{"andradAv":"BFS2024-14"}}]},{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"Kraven för nya byggnader är aldrig direkt tillämpliga vid ändring. Däremot kan man ofta få en viss ledning av dessa då man ska bedöma innebörden av motsvarande krav vid ändring. Vid ändring kan dock kraven ofta tillgodoses genom andra lösningar än vid uppförandet av nya byggnader.","egenskaper":{}}]},{"kategori":"rubrik","egenskaper":{"paragraf":"1-221","rubrik":"1:221 Varsamhetskrav och förbud mot förvanskning","niva":4},"underavsnitt":[{"kategori":"rubrik","egenskaper":{"paragraf":"1-2211","rubrik":"1:2211 Varsamhet","niva":5},"underavsnitt":[{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"För att en åtgärd ska anses vara varsam bör den respektera byggnadens karaktär avseende","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– proportioner, form och volym,","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– materialval och utförande,","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– färgsättning, och","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– detaljomsorg och detaljeringsnivå.","egenskaper":{}},{"typ":"text","format":"html","data":"Den bör också ta till vara detaljer som är väsentliga för byggnadens karaktär.","egenskaper":{"andradAv":"BFS2016-6"}}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"1-2212","rubrik":"1:2212 Förbud mot förvanskning","niva":5},"underavsnitt":[{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"Vid prövning av om en åtgärd medför en förvanskning bör det klarläggas om åtgärden förändrar byggnadens karaktärsdrag eller skadar någon av de egenskaper som sammantaget ligger till grund för byggnadens eller områdets kulturvärden.","egenskaper":{"andradAv":"BFS2016-6"}}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"1-2213","rubrik":"1:2213 Särskilt värdefull byggnad","niva":5},"underavsnitt":[{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"En byggnad kan vara en sådan särskilt värdefull byggnad som avses i 8 kap. 13 § plan- och bygglagen (2010:900) antingen för att den har sådana värden i sig eller för att den utgör en väsentlig del av en särskilt värdefull bebyggelsemiljö. Vad som sägs här om byggnader gäller även för bebyggelseområden.","egenskaper":{}},{"typ":"text","format":"html","data":"En byggnad kan vara särskilt värdefull om den tydliggör tidigare samhällsförhållanden. Exempel på detta är","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– byggnader som representerar en tidigare vanlig byggnadskategori eller konstruktion som nu har blivit sällsynt,","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– byggnader som belyser tidigare bostadsförhållanden, sociala och ekonomiska villkor, arbetsförhållanden, olika gruppers livsvillkor, stadsbyggnadsideal eller arkitektoniska ideal samt värderingar och tankemönster, och","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– byggnader som har representerat för lokalsamhället viktiga funktioner eller verksamheter.","egenskaper":{}},{"typ":"text","format":"html","data":"En byggnad kan även vara särskilt värdefull om den tydliggör samhällsutvecklingen. Exempel på detta är","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– byggnader som till exempel illustrerar folkrörelsernas framväxt, massbilismens genombrott, immigration eller emigration,","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– byggnader som har tjänat som förebilder eller på annat sätt varit uppmärksammade i sin samtid, och","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– byggnader som präglas av en stark arkitektonisk idé.","egenskaper":{}},{"typ":"text","format":"html","data":"En byggnad kan också vara särskilt värdefull om den i sig utgör en källa till kunskap om äldre material och teknik.","egenskaper":{}},{"typ":"text","format":"html","data":"En byggnad kan vara särskilt värdefull från konstnärlig synpunkt om den uppvisar särskilda estetiska kvaliteter eller har en hög ambitionsnivå med avseende på arkitektonisk gestaltning eller i utförande och materialval eller i konstnärlig gestaltning och utsmyckning.","egenskaper":{}},{"typ":"text","format":"html","data":"En byggnad kan även vara särskilt värdefull om den värderas högt i ett lokalt sammanhang. Exempel på detta kan vara byggnader som har haft stor betydelse i ortens sociala liv eller för ortens identitet eller i lokala traditioner.","egenskaper":{}},{"typ":"text","format":"html","data":"I begreppet särskilt värdefull byggnad ligger att byggnaden särskilt väl ska belysa ett visst förhållande eller i sitt sammanhang ha få motsvarigheter som kan belysa samma förhållande.","egenskaper":{}},{"typ":"text","format":"html","data":"Byggnader från tiden före 1920-talets bebyggelseexpansion, som har sin huvudsakliga karaktär bevarad, utgör idag en så begränsad del av byggnadsbeståndet att flertalet av dem kan antas uppfylla något av kriterierna för särskilt värdefull byggnad.","egenskaper":{"andradAv":"BFS2016-6"}}]}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"1-222","rubrik":"1:222 har upphävts genom (BFS 2016:6).","niva":4,"upphavdAv":"BFS2016-6"}},{"kategori":"rubrik","egenskaper":{"paragraf":"1-223","rubrik":"1:223 Byggnadens förutsättningar och ändringens omfattning","niva":4},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Under förutsättningen att byggnaden ändå kan antas få godtagbara egenskaper får anpassning av de i avsnitt 9 angivna kravnivåerna som gäller vid uppförande av byggnad göras om","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– det med hänsyn till tekniska eller ekonomiska skäl, eller ändringens omfattning, är oförsvarligt att genomföra en viss åtgärd, eller om","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– man därigenom kan bibehålla byggnadens kulturvärden eller andra väsentliga boende- eller brukarkvaliteter.","egenskaper":{}},{"typ":"text","format":"html","data":"Anpassningen får dock aldrig medföra en oacceptabel risk för människors hälsa eller säkerhet.","egenskaper":{"andradAv":"BFS2024-14"}}]},{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"Byggherren bör senast vid det tekniska samrådet redovisa skälen för att anpassa nivåerna för de tekniska egenskapskraven. Det bör också framgå hur varsamhetskravet enligt 8 kap. 17 § plan- och bygglagen (2010:900) och förvanskningsförbudet enligt 8 kap. 13 § plan- och bygglagen har tillgodosetts. Detta bör på lämpligt sätt dokumenteras i protokollet från samrådet. Hur kravet på hänsyn till ändringens omfattning ska tillämpas vid ombyggnad preciseras under avsnitt 1:2243.","egenskaper":{}}]},{"kategori":"rubrik","egenskaper":{"paragraf":"1-2231","rubrik":"1:2231 Byggnadens förutsättningar","niva":5},"underavsnitt":[{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"Exempel på tekniska skäl kan vara","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– att det inte finns utrymme att vidta en viss åtgärd, eller","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– att det inte är möjligt att tillgodose ett utformningskrav eller ett tekniskt egenskapskrav utan att det medför att ett annat krav inte kan tillgodoses på en godtagbar nivå.","egenskaper":{}},{"typ":"text","format":"html","data":"Ekonomiska faktorer som kan beaktas är sådana som följer av byggnadens placering och utformning eller tekniska förutsättningar i övrigt. En låg likviditet är däremot inget skäl som kan beaktas.","egenskaper":{}},{"typ":"text","format":"html","data":"Boendekvaliteter kan dels vara av praktisk art, t.ex. tillgången till tillräckliga förvaringsutrymmen, dels av upplevelsemässig art, t.ex. rumssamband och siktlinjer.","egenskaper":{"andradAv":"BFS2016-6"}}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"1-2232","rubrik":"1:2232 Ändringens omfattning","niva":5},"underavsnitt":[{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"Bedömningen av en ändrings omfattning kan dels utgå ifrån hur stor del av byggnaden som berörs och dels från konsekvenserna för utformningskraven och de tekniska egenskapskraven och för byggnadens kulturvärden. En genomföring i en vägg kan ofta anses vara en begränsad ändring, men sker det i en brandcellsgräns eller en bärande konstruktion kan konsekvenserna bli betydligt större. Likaså kan en ommålning av en kulturhistoriskt värdefull interiör få stora konsekvenser för kulturvärdena.","egenskaper":{}},{"typ":"text","format":"html","data":"Vid mycket omfattande ändringar finns ofta få eller inga kvarvarande befintliga förutsättningar som kan motivera en annorlunda tillämpning av ändringsreglerna än motsvarande föreskrifterna för uppförande av en ny byggnad. Motsvarande gäller vid större tillbyggnader, för den tillbyggda delen.","egenskaper":{}},{"typ":"text","format":"html","data":"Normalt bör högre krav kunna ställas när hela eller delar av byggnaden ges en ny användning jämfört med när ändringen inte medför någon ändrad användning. Om ändringen görs för att en kulturhistoriskt värdefull byggnad ska kunna ges en ny användning kan det dock finnas större skäl för att anpassa kravnivån. Utgångspunkten måste dock vara att välja en användning som gör det möjligt att såväl bibehålla byggnadens kulturvärden som tillgodose utformningskraven och de tekniska egenskapskraven.","egenskaper":{}},{"typ":"text","format":"html","data":"Exempel på när ändringens omfattning kan föranleda en lägre kravnivå är när ändringen berör en så begränsad del av en byggnad att en tillämpning av kraven på den delen inte skulle medföra att byggnaden får nämnvärt förbättrade egenskaper.","egenskaper":{"andradAv":"BFS2016-6"}}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"1-2233","rubrik":"1:2233 Särskilt om ändringens omfattning vid ändrad användning","niva":5},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Vid ändrad användning ska man beakta de utformningskrav och tekniska egenskapskrav som är relevanta för den nya användningen.","egenskaper":{}}]},{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"Ändringens omfattning bör bedömas utifrån om den ändrade användningen medför att byggnaden behöver tillföras nya egenskaper för att tillgodose de tekniska egenskapskraven och utformningskraven.","egenskaper":{}},{"typ":"text","format":"html","data":"Ändringens omfattning bör anses vara begränsad om den nya användningen inte medför att byggnaden behöver tillföras nya eller förbättrade egenskaper.","egenskaper":{"andradAv":"BFS2024-14"}}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"1-2234","rubrik":"1:2234 Särskilt om ändringens omfattning vid tillbyggnad","niva":5},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Den tillbyggda delen ska uppfylla de krav som gäller för nya byggnader om en tillbyggnad ur teknisk och funktionell synpunkt utgör en separat enhet i förhållande till den befintliga byggnaden.","egenskaper":{}},{"typ":"text","format":"html","data":"En tillbyggnad får inte innebära att byggnaden, i dess utformning före tillbyggnaden, försämras med avseende på dess förmåga att uppfylla utformningskraven och de tekniska egenskapskraven, om det inte finns synnerliga skäl.","egenskaper":{}}]},{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"Ett exempel på när en tillbyggnad ur teknisk och funktionell synpunkt utgör en separat enhet i förhållande till den befintliga byggnaden är att ett flerbostadshus förlängs med ett nytt trapphus med omkringliggande bostäder och den tillbyggda delen ges en teknisk försörjning som inte är sammankopplad med den befintliga byggnaden.","egenskaper":{}},{"typ":"text","format":"html","data":"Om tillbyggnaden endast medför en mindre komplettering av den befintliga byggnaden finns det ofta skäl att anpassa kraven.","egenskaper":{}},{"typ":"text","format":"html","data":"Synnerliga skäl kan vara om försämringen i sammanhanget är försumbar.","egenskaper":{"andradAv":"BFS2024-14"}}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"1-2235","rubrik":"1:2235 Kravnivåer vid ändring","niva":5},"underavsnitt":[{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"Av 8 kap. 7 § plan- och bygglagen (2010:900) och 3 kap. 23 § plan- och byggförordningen (2011:338) följer att man vid ändring av byggnader får anpassa och göra avsteg ifrån utformningskraven och de tekniska egenskapskraven med hänvisning till ändringens omfattning, byggnadens förutsättningar samt med hänsyn till varsamhetskravet och förvanskningsförbudet enligt 8 kap. 17 och 13 §§ plan- och bygglagen. Hur stora möjligheterna till modifiering av kraven är varierar dock. För att ge en vägledning vid bedömningen av vilket modifieringsutrymme som finns för respektive krav används i denna föreskrift, i de delar som är tillämpliga vid ändring av byggnader, tre begrepp. Nedanstående tabell är avsedd att ge en vägledning vid uttolkningen av de använda begreppen.","egenskaper":{}},{"typ":"tabell","format":"html","egenskaper":{"hojd":4,"bredd":2},"delblock":[{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2016-6"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"tabellhuvud":true,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"ska","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"I princip finns inget utrymme för avvikelse från föreskriven kravnivå eller utförande.","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2016-6"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"ska ... om inte synnerliga skäl","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Visst modifieringsutrymme finns om byggnaden ändå kan antas få godtagbara egenskaper och det inte är möjligt att tillgodose kravet fullt ut utan höga kostnader eller påtagligt negativa konsekvenser för övriga utformningskrav, tekniska egenskapskrav eller byggnadens kulturvärden. Synnerliga skäl kan preciseras ytterligare genom exempel i allmänna råd.","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2016-6"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"ska eftersträvas","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Kraven ska tillgodoses om det kan ske till en i sammanhanget skälig kostnad och inte medför negativa konsekvenser för övriga utformningskrav, tekniska egenskapskrav, byggnadens kulturvärden eller andra boende- och brukarkvaliteter.","egenskaper":{}},{"typ":"text","format":"html","data":"Har byggnaden redan den eftersträvade egenskapen finns inte utrymme för att försämra den om det inte finns synnerliga skäl.","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2016-6"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""}},{"typ":"cell","format":"html","egenskaper":{"headerScope":""}}]}]}]}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"1-224","rubrik":"1:224 Ombyggnad","niva":4},"underavsnitt":[{"kategori":"rubrik","egenskaper":{"paragraf":"1-2241","rubrik":"1:2241 Betydande och avgränsbar del","niva":5},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Med avgränsbar del avses en funktionell enhet av byggnadens volym.","egenskaper":{}},{"typ":"text","format":"html","data":"Med betydande och avgränsbar del avses en eller flera funktionella enheter som tillsammans utgör en betydande del av byggnadens volym.","egenskaper":{"andradAv":"BFS2016-6"}}]},{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"Med funktionell enhet avses till exempel en bostad eller en lokal.","egenskaper":{}},{"typ":"text","format":"html","data":"Exempel på en betydande och avgränsbar del kan vara","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– ett trapphus med omkringliggande lägenheter,","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– samtliga lägenheter på ett våningsplan, eller","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– en hel råvind.","egenskaper":{}},{"typ":"text","format":"html","data":"En åtgärd som endast berör en begränsad del av en byggnad omfattar normalt inte en funktionell enhet av byggnadens volym. Exempel på sådana åtgärder är","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– byte av ett tekniskt system, till exempel ventilationssystemet,","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– byte av en byggnadsdel, till exempel klimatskärmen, eller","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– en åtgärd som endast omfattar ett utrymme eller en funktion i alla lägenheter, till exempel hygienrummen.","egenskaper":{}}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"1-2242","rubrik":"1:2242 Påtaglig förnyelse","niva":5},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"För att en ändring av en byggnad ska anses medföra en påtaglig förnyelse, så ska åtgärden","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– vara bygglovs- eller anmälningspliktig,","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– medföra en stor ekonomisk investering, samt","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– ha en sådan karaktär och omfattning att byggnaden påtagligt förnyas.","egenskaper":{}}]},{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"Vad som menas med stor ekonomisk investering bör bedömas i förhållande till vad det skulle ha kostat att uppföra en byggnad av motsvarande storlek och karaktär, inte byggnadens marknadsvärde. Investeringen måste också i absoluta tal vara stor, detta bör beaktas om byggnaden är av mycket begränsat värde.","egenskaper":{}},{"typ":"text","format":"html","data":"Vid en bedömning av om en åtgärd är av en sådan karaktär och omfattning som krävs för att åtgärden ska kunna anses vara en påtaglig förnyelse behöver en samlad bedömning av hela projektet göras. Ofta kan flera olika kriterier behöva vägas samman. Kriterier som bör vägas in vid en sådan bedömning är","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– större förändringar av befintliga bostäders eller lokalers planlösningar,","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– byggnaden tas i anspråk eller inreds för ett väsentligt annat ändamål,","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– omfattande ingrepp i byggnadens stomme, och","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– utbyte av merparten av de tekniska systemen.","egenskaper":{}},{"typ":"text","format":"html","data":"För att en underhållsåtgärd ska betraktas som en påtaglig förnyelse, så bör den innefatta så omfattande åtgärder i såväl klimatskärm, tekniska system och invändiga ytskikt att byggnaden kan betraktas som stomren.","egenskaper":{}},{"typ":"text","format":"html","data":"Medför en tillbyggnad större förändringar i befintliga bostäders eller lokalers planlösningar så är det ett skäl för att åtgärden kan anses ha en sådan karaktär och omfattning att byggnaden påtagligt förnyas.","egenskaper":{}},{"typ":"text","format":"html","data":"Om tillbyggnaden däremot i såväl tekniskt som funktionellt hänseende fungerar som en separat enhet i förhållande till den ursprungliga byggnaden, kan det vara ett skäl för att den befintliga delen inte ska anses vara påtagligt förnyad.","egenskaper":{"andradAv":"BFS2016-6"}}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"1-2243","rubrik":"1:2243 Särskilt om ändringens omfattning vid ombyggnad","niva":5},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Vid ombyggnad ställs krav på de funktionella enheter av byggnaden som omfattas av de planerade åtgärderna. Därutöver ställs krav på","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– sådana gemensamma funktioner eller tekniska system där det är tekniskt och ekonomiskt lämpligt att utföra åtgärderna i ett sammanhang, och","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– att åtgärda betydande brister med avseende på hälsa och säkerhet.","egenskaper":{}}]},{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"Med funktionell enhet avses till exempel en bostad eller en lokal.","egenskaper":{}}]}]}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"1-23","rubrik":"1:23 har upphävts genom (BFS 2014:3).","niva":3,"upphavdAv":"BFS2014-3"}}]},{"kategori":"rubrik","egenskaper":{"paragraf":"1-3","rubrik":"1:3 De allmänna råden","niva":2},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"De allmänna råden innehåller generella rekommendationer om tillämpningen av föreskrifterna i denna författning och i huvudförfattningarna och anger hur någon lämpligen kan eller bör handla för att uppfylla föreskrifterna.","egenskaper":{}},{"typ":"text","format":"html","data":"De allmänna råden kan även innehålla vissa förklarande eller redaktionella upplysningar.","egenskaper":{}},{"typ":"text","format":"html","data":"De allmänna råden föregås av texten Allmänt råd och är tryckta med mindre och indragen text i anslutning till den föreskrift som de hänför sig till.","egenskaper":{}}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"1-4","rubrik":"1:4 Byggprodukter med förhandsbedömda egenskaper","niva":2},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Med byggprodukter med förhandsbedömda egenskaper avses i denna författning byggprodukter som är","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"a) CE-märkta,","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"b) typgodkända eller tillverkningskontrollerade enligt bestämmelserna i 8 kap. 22–23 §§ plan- och bygglagen (2010:900),","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"c) har certifierats av ett certifieringsorgan som ackrediterats för uppgiften och för produkten i fråga enligt Europaparlamentets och rådets förordning (EG) nr 765/2008 av den 9 juli 2008 om krav för ackreditering och upphävande av förordning (EEG) nr 339/93, eller","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"d) har tillverkats i en fabrik vars tillverkning och produktionskontroll och utfallet därav för byggprodukten fortlöpande övervakas, bedöms och godkänns av ett certifieringsorgan som ackrediterats för uppgiften och för produkten i fråga enligt förordning (EG) nr 765/2008.","egenskaper":{}},{"typ":"text","format":"html","data":"För att byggprodukten ska anses ha förhandsbedömda egenskaper ska verifieringen vid tillämpning av alternativ c) och d) ovan ha en sådan omfattning och kvalitet att det säkerställs att uppgivna material- och produktegenskaper stämmer med de faktiska. Verifieringen ska motsvara minst vad som är beslutat för CE-märkning av liknande produkter.","egenskaper":{"andradAv":"BFS2024-14"}}]},{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"Byggprodukter vars egenskaper förhandsbedömts enligt alternativen a), c) eller d) innebär inte att produkten motsvarar svenska krav på byggnader i denna författning. Sådan förhandsbedömning innebär att byggherren ska ha tilltro till den deklaration av produktens egenskaper som medföljer. Med ledning av produktdeklarationen kan byggherren avgöra om byggprodukten är lämplig för aktuell användning.","egenskaper":{}},{"typ":"text","format":"html","data":"För byggprodukter med förhandsbedömda egenskaper behöver byggherren inte göra någon egen provning av dessa egenskaper.","egenskaper":{"andradAv":"BFS2024-14"}}]},{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Där denna författning hänvisar till allmänna råd eller handböcker i vilka begreppet <i>typgodkända eller tillverkningskontrollerade material och produkter</i> används ska detta ersättas med begreppet byggprodukter med förhandsbedömda egenskaper enligt detta avsnitt.","egenskaper":{"andradAv":"BFS2024-14"}}]},{"kategori":"rubrik","egenskaper":{"paragraf":"1-41","rubrik":"1:41 Samexistensperiod","niva":3},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Harmoniserade standarder och deras samexistensperioder offentliggörs i Europeiska unionens officiella tidning. Fram till samexistensperiodens slut gäller även andra bedömningar än enligt alternativ a) i avsnitt 1:4. Därefter gäller enbart bedömning enligt alternativ a) i avsnitt 1:4 liksom i de fall det har utfärdats en ETA<sup>[1]</sup> för byggprodukten.","egenskaper":{"fotnot":"<sup>1</sup> För uppgifter om gällande ETA, se EOTA:s webbsida http://www.eota.be om Valid ETAs.","andradAv":"BFS2016-6"}}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"1-42","rubrik":"1:42 Ömsesidigt erkännande","niva":3},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Såsom bedömning i enlighet med alternativ c) eller d) i avsnitt 1:4 godtas även en bedömning utfärdad av ett annat organ inom Europeiska unionen eller inom Europeiska ekonomiska samarbetsområdet eller i Turkiet om organet på annat sätt än genom ackreditering för uppgiften enligt förordning (EG) nr 765/2008, erbjuder motsvarande garantier i fråga om teknisk och yrkesmässig kompetens samt garantier om oberoende.","egenskaper":{"andradAv":"BFS2014-3"}}]}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"1-5","rubrik":"1:5 har upphävts genom (BFS 2013:14).","niva":2,"upphavdAv":"BFS2013-14"}},{"kategori":"rubrik","egenskaper":{"paragraf":"1-6","rubrik":"1:6 Terminologi","niva":2},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Termer som inte särskilt förklaras i huvudförfattningarna eller i dessa föreskrifter och allmänna råd, har den betydelse som anges i Terminologicentrums publikation <i>Plan- och byggtermer 1994, TNC 95</i>.","egenskaper":{}},{"typ":"text","format":"html","data":"När <i>utforma</i> används i dessa föreskrifter och allmänna råd innebär detta projekterade och utförda, dvs. byggnadens slutliga utformning.","egenskaper":{}},{"typ":"text","format":"html","data":"När <i>kulturvärden</i> används i dessa föreskrifter och allmänna råd menas byggnadens byggnadstekniska, historiska, kulturhistoriska, miljömässiga, konstnärliga och arkitektoniska värden.","egenskaper":{}},{"typ":"text","format":"html","data":"Med <i>våningsplan</i> avses golvplanet i en våning.","egenskaper":{}},{"typ":"text","format":"html","data":"Med <i>källarplan</i> avses golvplanet i varje del av en källare som är avgränsad med på varandra följande bjälklag samt ytterväggar.","egenskaper":{}},{"typ":"text","format":"html","data":"Med <i>vindsplan</i> avses golvplanet i en vind.","egenskaper":{}},{"typ":"text","format":"html","data":"Källarplan eller vindsplan kan samtidigt vara våningsplan.","egenskaper":{"andradAv":"BFS2024-14"}}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"1-7","rubrik":"1:7 Hänvisningar","niva":2},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Då föreskrifterna och de allmänna råden hänvisar till standarder, föreskrifter eller andra texter, anges i vissa fall även vilken utgåva av exempelvis en standard som hänvisningen avser. Om någon utgåva inte anges så gäller den senaste. Med SS-EN avses den senaste utgåvan med eventuella senaste tillägg (för EN-standarder ”amendments”).","egenskaper":{"andradAv":"BFS2018-4"}}]}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"2","rubrik":"2<sup>[2]</sup> Allmänna regler","niva":1,"fotnot":"<sup>2</sup> Ändringen innebär bland annat att det allmänna rådet tas bort."},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Detta avsnitt innehåller föreskrifter och allmänna råd till 10 kap. 5 § plan- och bygglagen (2010:900). Avsnittet innehåller även allmänna råd för tillämpningen av plan- och bygglagen och plan- och byggförordningen (2011:338) i övrigt.","egenskaper":{"andradAv":"BFS2024-14"}}]},{"kategori":"rubrik","egenskaper":{"paragraf":"2-1","rubrik":"2:1 Material och produkter","niva":2},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"De byggmaterial och byggprodukter som används ska ha kända egenskaper i de avseenden som har betydelse för byggnadens förmåga att uppfylla kraven i dessa föreskrifter och allmänna råd.","egenskaper":{}}]},{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"Relevanta krav anges i avsnitt 9. Egenskaperna bör vara dokumenterade.","egenskaper":{"andradAv":"BFS2024-14"}}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"2-2","rubrik":"2:2 Ekonomiskt rimlig livslängd","niva":2},"underavsnitt":[{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"Byggherren får välja de material och tekniska lösningar som är ekonomiskt rimliga och praktiska att sköta så länge lagens krav på ekonomiskt rimlig livslängd uppfylls. Med livslängd avses den tid under vilken en byggnad eller byggnadsdel med normalt underhåll uppvisar erforderlig funktionsduglighet.","egenskaper":{}},{"typ":"text","format":"html","data":"Byggnadsdelar och installationer med kortare livslängd än byggnadens avsedda brukstid bör vara lätt åtkomliga och lätta att byta ut samt även på annat sätt vara lätta att underhålla, driva och kontrollera.","egenskaper":{}},{"typ":"text","format":"html","data":"Byggnadsdelar och installationer som inte avses bytas ut under byggnadens avsedda brukstid bör antingen vara beständiga eller kunna skyddas, underhållas och hållas i sådant skick så att kraven i dessa föreskrifter uppfylls. Förväntade förändringar av egenskaperna bör beaktas vid val av material och tekniska lösningar. Vid ändring av byggnader bör sådana material och tekniska lösningar väljas som fungerar ihop med befintligt utförande.","egenskaper":{"andradAv":"BFS2011-26"}}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"2-3","rubrik":"2:3 Allmänt om byggande","niva":2},"underavsnitt":[{"kategori":"rubrik","egenskaper":{"paragraf":"2-31","rubrik":"2:31 Projektering och utförande","niva":3},"underavsnitt":[{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"För att säkerställa att byggnader blir projekterade och utförda enligt gällande regler bör byggherren i ett tidigt skede överväga behovet av relevant kompetens för respektive uppgift som tillsammans med förutsättningarna för projektering och utförande presenteras som underlag för kontrollplanen.","egenskaper":{}},{"typ":"text","format":"html","data":"När beräkningar används vid projekteringen bör de baseras på modeller som i rimlig utsträckning beskriver byggnadsdelens egenskaper vid aktuell påverkan eller avsedd användning. Beräkningen bör ske med ingångsparametrar som beskriver den påverkan byggnadsdelen eller systemet i drift förväntas utsättas för och de materialegenskaper som byggnadsdelen förväntas ha under den avsedda brukstiden. Beräkningsmodellen bör även ta hänsyn till normala utförandetoleranser. Om osäkerheten i en beräkningsmodell, ingångsparametrar eller i tillgängliga mätmetoder är stor bör hänsyn tas till detta.","egenskaper":{}},{"typ":"text","format":"html","data":"När projektering baseras på beprövade lösningar bör det säkerställas att förutsättningarna i det aktuella fallet stämmer överens med förutsättningarna för den beprövade lösningen eller att det utretts att konsekvenserna av en avvikelse inte påverkar byggnadsdelens funktion menligt.","egenskaper":{}},{"typ":"text","format":"html","data":"Projekteringen bör redovisas på ritningar och i andra handlingar på ett sådant sätt att det kan verifieras att kraven i dessa föreskrifter uppfylls.","egenskaper":{}},{"typ":"text","format":"html","data":"Utifrån upprättade projekteringshandlingar bör avvikelser från nominella mått inte överstiga gällande toleranser. Avvikelser från projekteringshandlingarna eller åtgärder som inte anges på någon projekteringshandling bör inte göras förrän det klarlagts att byggnadsdelens funktion inte äventyras. Samråd bör ske med den som ansvarar för projekteringshandlingarna.","egenskaper":{}},{"typ":"text","format":"html","data":"Vid ändring av en byggnad, där förhållandena och utförandena inte är kända i förväg, är det särskilt viktigt att ha tillgång till erforderlig kompetens, som är verksam med uppföljning vid utförandet. Vilken kompetens som behövs avgörs utifrån byggnadens förutsättningar och åtgärdernas art.","egenskaper":{"andradAv":"BFS2011-26"}}]},{"kategori":"rubrik","egenskaper":{"paragraf":"2-311","rubrik":"2:311 Förundersökning vid ändring av byggnader","niva":4},"underavsnitt":[{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"Ändringsarbeten bör föregås av en förundersökning där såväl byggnadens kulturvärden och övriga kvaliteter som brister tydliggörs. Förundersökningen bör göras så tidigt att dess resultat kan ligga till grund för den efterföljande projekteringen. Omfattningen av förundersökningen bör anpassas till åtgärdens omfattning och objektets art.","egenskaper":{}},{"typ":"text","format":"html","data":"Vid ingrepp i byggnadens stomme behöver det klarläggas hur detta påverkar byggnadens bärförmåga.","egenskaper":{"andradAv":"BFS2011-26"}}]}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"2-32","rubrik":"2:32 Verifiering","niva":3},"underavsnitt":[{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"För att säkerställa att den färdiga byggnaden uppfyller kraven i huvudförfattningarna och dessa föreskrifter bör byggherren i ett tidigt skede se till att detta verifieras. Verifieringen kan ske antingen under projektering och utförande eller i den färdiga byggnaden eller någon kombination därav. På vilket sätt verifieringen ska ske i det aktuella fallet fastställs i kontrollplanen.","egenskaper":{}},{"typ":"text","format":"html","data":"Om inget annat anges för kravvärdena i denna författning gäller att angivna gränsvärden inte får över- respektive underskridas. Vid beräkning, provning och mätning bör metodens osäkerhet beaktas.","egenskaper":{}}]},{"kategori":"rubrik","egenskaper":{"paragraf":"2-321","rubrik":"2:321 Verifiering i färdig byggnad","niva":4},"underavsnitt":[{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"Verifiering i den färdiga byggnaden sker normalt genom provning, mätning eller besiktning beroende på vilken egenskap som ska verifieras. Såväl metod som resultat bör dokumenteras.","egenskaper":{}},{"typ":"text","format":"html","data":"För att kunna verifiera att en genomförd ändringsåtgärd uppfyller varsamhetskraven måste åtgärden relateras till byggnadens utformning före ändringen. Detta förutsätter ofta att byggnadens utformning före åtgärd finns dokumenterad.","egenskaper":{"andradAv":"BFS2011-26"}}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"2-322","rubrik":"2:322 Verifiering under projektering och utförande","niva":4},"underavsnitt":[{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"Vid projekteringen bör det verifieras att förutsättningar, projekteringsmetoder och beräkningar är relevanta och rätt tillämpade och att de är korrekt redovisade i bygghandlingarna.","egenskaper":{}},{"typ":"text","format":"html","data":"Byggherren bör verifiera att material och produkter har förutsatta egenskaper när de tas emot på byggplatsen. Vid denna kontroll bör material och produkter","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– identifieras,","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– granskas, och","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– provas såvida de inte är byggprodukter med förhandsbedömda egenskaper enligt avsnitt 1:4 eller att det är uppenbart onödigt.","egenskaper":{}},{"typ":"text","format":"html","data":"Byggprodukter med förhandsbedömda egenskaper enligt avsnitt 1:4 behöver inte ytterligare provas eller kontrolleras i de avseenden som omfattas av bedömningen.","egenskaper":{}},{"typ":"text","format":"html","data":"När det gäller andra byggprodukter med förhandsbedömda egenskaper än de som är typgodkända eller tillverkningskontrollerade enligt bestämmelserna i 8 kap. 22–23 §§ plan- och bygglagen (2010:900) bör det dock säkerställas att föreskrivna krav för avsedd användning uppfylls.","egenskaper":{}},{"typ":"text","format":"html","data":"Det bör verifieras att arbetet utförs enligt gällande projekteringshandlingar. Det som inte verifierats under projekteringen och som är av betydelse för byggnadsdelarnas funktion bör verifieras under utförandet.","egenskaper":{}},{"typ":"text","format":"html","data":"Resultatet av de verifieringar som görs under utförandeskedet bör dokumenteras, inklusive eventuella avvikelser från projekteringshandlingarna och åtgärder som vidtagits till följd av dessa avvikelser samt andra uppgifter av betydelse för den färdiga byggnadsdelens funktion.","egenskaper":{"andradAv":"BFS2024-14"}}]}]}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"2-4","rubrik":"2:4 har upphävts genom (BFS 2024:5).","niva":2,"upphavdAv":"BFS2024-5"}},{"kategori":"rubrik","egenskaper":{"paragraf":"2-5","rubrik":"2:5 Drift- och skötselinstruktioner m.m.","niva":2},"underavsnitt":[{"kategori":"rubrik","egenskaper":{"paragraf":"2-51","rubrik":"2:51 Allmänt","niva":3},"underavsnitt":[{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"Innan byggnader eller delar av dem tas i bruk bör det finnas skriftliga instruktioner för hur och när idrifttagande och provning samt skötsel och underhåll ska utföras. Detta för att de krav på byggnader och deras installationer som följer av dessa föreskrifter och av huvudförfattningarna ska uppfyllas under brukstiden. Vid ändring av byggnader kan befintliga instruktioner behöva kompletteras eller uppdateras. Dokumentationen ska anpassas till byggnadens användning samt till installationernas omfattning och utformning.","egenskaper":{}},{"typ":"text","format":"html","data":"Med idrifttagande avses det skede och de aktiviteter som syftar till att slutföra och samköra byggnader och deras installationer till en fullt färdig och fungerande enhet. Samordnade funktionsprov som verifierar att installationerna uppfyller alla tillämpliga krav bör göras.","egenskaper":{}},{"typ":"text","format":"html","data":"En plan för periodiskt underhåll bör omfatta 30 år.","egenskaper":{"andradAv":"BFS2024-14"}}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"2-52","rubrik":"2:52 har upphävts genom (BFS 2024:14).","niva":3,"upphavdAv":"BFS2024-14"}}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"3","rubrik":"3 har upphävts genom (BFS 2024:14).","niva":1,"upphavdAv":"BFS2024-14"}},{"kategori":"rubrik","egenskaper":{"paragraf":"4","rubrik":"4 har upphävts genom (BFS 2013:14).","niva":1,"upphavdAv":"BFS2013-14"}},{"kategori":"rubrik","egenskaper":{"paragraf":"5","rubrik":"5–8 har upphävts genom (BFS 2024:14).","niva":1,"upphavdAv":"BFS2024-14"}},{"kategori":"rubrik","egenskaper":{"paragraf":"9","rubrik":"9 Energihushållning","niva":1},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Detta avsnitt innehåller föreskrifter och allmänna råd till 3 kap. 14 § plan- och byggförordningen (2011:338). Avsnitt 9:9 innehåller också föreskrifter och allmänna råd till 8 kap. 7 § plan- och bygglagen (2010:900).","egenskaper":{"andradAv":"BFS2017-5"}}]},{"kategori":"rubrik","egenskaper":{"paragraf":"9-1","rubrik":"9:1 Allmänt","niva":2},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Byggnader ska vara utformade så att energianvändningen begränsas genom låga värmeförluster, lågt kylbehov, effektiv värme- och kylanvändning och effektiv elanvändning.","egenskaper":{}}]},{"kategori":"rubrik","egenskaper":{"paragraf":"9-11","rubrik":"9:11 Tillämpningsområde","niva":3},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Reglerna i detta avsnitt gäller för alla byggnader med undantag för","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– växthus eller motsvarande byggnader som inte skulle kunna användas för sitt ändamål om dessa krav behövde uppfyllas,","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– bostadshus som används eller är avsedda för användning antingen mindre än fyra månader per år eller under en begränsad del av året motsvarande en energianvändning som beräknas vara mindre än 25 procent av vad som skulle vara fallet vid helårsanvändning,","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– byggnader där inget behov av uppvärmning eller komfortkyla finns under större delen av året, och","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– byggnader där inget utrymme avses värmas till mer än 10 ºC och där behovet av energi för komfortkyla, tappvarmvatten och byggnadens fastighetsenergi är lågt.","egenskaper":{}},{"typ":"text","format":"html","data":"Kraven i avsnitten 9:2 behöver inte uppfyllas för byggnader där värmetillskottet från industriella processer inom byggnaden täcker större delen av uppvärmningsbehovet. Detta ska visas genom särskild utredning.","egenskaper":{"andradAv":"BFS2020-4"}}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"9-12","rubrik":"9:12 Definitioner","niva":3},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"tabell","format":"html","egenskaper":{"hojd":27,"bredd":2},"delblock":[{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"tabellhuvud":true,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"<i>A</i><sub>f</sub>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Sammanlagd area för fönster, dörrar, portar och dylikt (m<sup>2</sup>), beräknad med karmyttermått.","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"<i>A</i><sub>i</sub>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Arean för byggnadsdelen i:s yta mot uppvärmda delar av bostäder eller lokaler. För fönster, dörrar, portar och dylikt beräknas <i>A</i><sub>i</sub> med karmyttermått. Byggnadens hela invändiga höjd används vid beräkningarna, dvs. från överkant bottenbjälklag till underkant vindsbjälklag.","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"<i>A</i><sub>om</sub>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Sammanlagd area för omslutande byggnadsdelars ytor mot uppvärmda delar av bostäder eller lokaler. Med omslutande byggnadsdelar avses sådana byggnadsdelar som begränsar uppvärmda delar av bostäder eller lokaler mot det fria, mot mark eller mot delvis uppvärmda utrymmen.","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"<i>A</i><sub>temp</sub>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Arean av samtliga våningsplan, vindsplan och källarplan för temperaturreglerade utrymmen, avsedda att värmas till mer än 10 ºC, som begränsas av klimatskärmens insida. Area som upptas av innerväggar, öppningar för trappa, schakt och dylikt, inräknas. Area för garage, inom byggnaden i bostadshus eller annan lokalbyggnad än garage, inräknas inte.","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"<i>Byggnadens energianvändning, E</i><sub>bea</sub>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Den energi som vid normalt brukande under ett normalår behöver levereras till en byggnad (oftast benämnd köpt energi) för uppvärmning (<i>E</i><sub>uppv</sub>), komfortkyla (<i>E</i><sub>kyl</sub>), tappvarmvatten (<i>E</i><sub>tvv</sub>) och byggnadens fastighetsenergi (<i>E</i><sub>f</sub>).","egenskaper":{}},{"typ":"text","format":"html","data":"Om golvvärme, handdukstork eller annan apparat för uppvärmning installeras, inräknas även dess energianvändning. Energi från sol, vind, mark, luft eller vatten som alstras i byggnaden eller på dess tomt och används till byggnadens uppvärmning, komfortkyla, varmvatten och fastighetsenergi räknas inte med i byggnadens energianvändning.","egenskaper":{}},{"typ":"figur","format":"base64","data":"data:image/png;base64, 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","egenskaper":{"beskrivning":"Beräkning av byggnadens energianvändning. Formel.","hojd":26,"bredd":271}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"<i>Byggnadens fastighetsenergi</i>","egenskaper":{}},{"typ":"text","format":"html","data":"<i>E</i><sub><i>f</i></sub>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Fastighetsenergi, kWh/år. Den del av byggnadens energianvändning som är relaterad till byggnadens behov där den energikrävande apparaten finns inom, under eller anbringad på utsidan av byggnaden. I fastighetsenergin ingår fast belysning i allmänna utrymmen och driftsutrymmen. Dessutom ingår energi som används i värmekablar, pumpar, fläktar, motorer, styr- och övervakningsutrustning och dylikt. Även externt lokalt placerad apparat som försörjer byggnaden, exempelvis pumpar och fläktar för frikyla, inräknas. Apparater avsedda för annan användning än för byggnaden, exempelvis motor- och kupévärmare för fordon, batteriladdare för extern användare, belysning i trädgård och på gångstråk, inräknas inte. Med fastighetsel menas den del av fastighetsenergin som är elbaserad.","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"<i>Byggnadens installationssystem</i>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Teknisk utrustning för uppvärmning, komfortkyla, ventilation, tappvarmvatten, fast installerad belysning, fastighetsautomation och tillhörande reglering, elproduktion i byggnaden eller på dess tomt och tillhörande reglering, eller en kombination därav, inklusive sådana system som utnyttjar energi från förnybara energikällor.","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"<i>Byggnadens primärenergital (EP</i><sub><i>pet</i></sub><i>)</i>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Det värde som beskriver byggnadens energiprestanda uttryckt som ett primärenergital. Primärenergitalet utgörs av byggnadens energianvändning, där energi till uppvärmning har korrigerats med en geografisk justeringsfaktor (<i>F</i><sub>geo</sub>), multiplicerat med viktningsfaktor för energibärare och fördelat på<i> A</i><sub>temp </sub>(kWh/m<sup>2</sup> och år). Primärenergitalet (<i>EP</i><sub>pet</sub>) beräknas enligt nedanstående formel","egenskaper":{}},{"typ":"figur","format":"base64","data":"data:image/png;base64, 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","egenskaper":{"beskrivning":"Beräkning av primärenergitalet (EPpet). Formel.","hojd":87,"bredd":333}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"<i>Dimensionerande vinterutetemperatur, DVUT</i>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Den temperatur, för representativ ort, som framgår av 1-dagsvärdet i ”<i>n</i>-day mean air temperature” enligt SS-EN ISO 15927-5. Temperaturen får ökas om byggnadens tidskonstant överstiger 24 timmar. Ökningen framgår av standardens redovisade temperaturer för 2, 3 eller 4 dygn. Byggnadens tidskonstant, mätt i dygn, används för val av motsvarande tabellvärde (<i>n</i>-day). Temperaturökning, beroende på högre tidskonstant än 96 timmar kan fastställas genom särskild utredning.","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"<i>Energi för komfortkyla</i>","egenskaper":{}},{"typ":"text","format":"html","data":"<i>E</i><sub>kyl</sub>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Energi till komfortkyla, kWh/år. Den till byggnaden levererade kyl- eller energimängd som används för att sänka byggnadens innetemperatur för människors komfort. Kylenergi som hämtas direkt från omgivningen utan kylmaskin från sjövatten, uteluft eller dylikt (s.k. frikyla), inräknas inte.","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"<i>E</i><sub>tvv</sub>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Energi till tappvarmvatten, kWh/år","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"<i>E</i><sub>uppv</sub>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Energi till uppvärmning, kWh/år","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"<i>F</i><sub>geo</sub>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Geografisk justeringsfaktor, -","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"<i>Genomsnittlig värmegenomgångskoefficient, U</i><sub>m</sub>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Genomsnittlig värmegenomgångskoefficient för byggnadsdelar och köldbryggor (W/m<sup>2</sup>K) bestämd enligt SS-EN ISO 13789:2017 och SS 24230 (2) samt beräknad enligt nedanstående formel,","egenskaper":{}},{"typ":"figur","format":"base64","data":"data:image/png;base64, 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","egenskaper":{"beskrivning":"Beräkning av genomsnittlig värmegenomgångskoefficient. Formel.","hojd":51,"bredd":293}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"<i>Hushållsenergi</i>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Den el eller annan energi som används för hushållsändamål. Exempel på detta är elanvändningen för diskmaskin, tvättmaskin, torkapparat (även i gemensam tvättstuga), spis, kyl, frys, och andra hushållsmaskiner samt belysning, datorer, TV och annan hemelektronik och dylikt.","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"<i>Innetemperatur</i>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Den temperatur som avses hållas inomhus när byggnaden brukas.","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"<i>Installerad eleffekt för uppvärmning</i>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Den sammanlagda eleffekt som maximalt kan upptas av de elektriska apparater för uppvärmning som behövs för att kunna upprätthålla avsett inomhusklimat, tappvarmvattenproduktion och ventilation när byggnadens maximala effektbehov föreligger. Det maximala effektbehovet kan beräknas vid DVUT och tappvarmvattenanvändning motsvarande minst 0,5 kW per lägenhet, om inte annat högre belastningsfall är känt vid projekteringen.","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"<i>l</i><sub>k</sub>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Längden av den linjära köldbryggan k (m).","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"<i>Normalår</i>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Medelvärdet av utomhusklimatet (t.ex. temperatur) under en längre tidsperiod (t.ex. 30 år).","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"<i>Normalårskorrigering</i>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Korrigering av byggnadens uppmätta klimatberoende energianvändning utifrån skillnaden mellan klimatet på orten under ett normalår och det verkliga klimatet under den period då byggnadens energianvändning verifieras.","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"<i>Specifik fläkteffekt, (SFP)</i>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Summan av eleffekten för samtliga fläktar som ingår i ventilationssystemet dividerat med det största av tilluftsflödet eller frånluftsflödet, kW/(m<sup>3</sup>/s).","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"<i>U</i><sub>i</sub>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Värmegenomgångskoefficient för byggnadsdel i (W/m<sup>2</sup>K).","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"<i>Verksamhetsenergi</i>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Den el eller annan energi som används för verksamheten i lokaler. Exempel på detta är processenergi, belysning, datorer, kopiatorer, TV, kyl-/frysdiskar, maskiner samt andra apparater för verksamheten samt spis, kyl, frys, diskmaskin, tvättmaskin, torkapparat, andra hushållsmaskiner och dylikt.","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"<i>Viktningsfaktor, VF</i><sub><i>i</i></sub>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Viktningsfaktor för respektive energibärare som multipliceras med den energi som levereras till en byggnad vid beräkning av byggnadens primärenergital.","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"<i>χ</i><sub>j</sub>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Värmegenomgångskoefficienten för den punktformiga köldbryggan j (W/K).","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"<i>ψ</i><sub>k</sub>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Värmegenomgångskoefficienten för den linjära köldbryggan k (W/mK).","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""}},{"typ":"cell","format":"html","egenskaper":{"headerScope":""}}]}]}]}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"9-2","rubrik":"9:2 Bostäder och lokaler","niva":2},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Bostäder och lokaler ska vara utformade så att","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– primärenergitalet (<i>EP</i><sub>pet</sub>),","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– installerad eleffekt för uppvärmning,","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– klimatskärmens genomsnittliga luftläckage, och","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– genomsnittlig värmegenomgångskoefficient (<i>U</i><sub>m</sub>) för de byggnadsdelar som omsluter byggnaden (<i>A</i><sub>om</sub>),","egenskaper":{}},{"typ":"text","format":"html","data":"högst uppgår till de värden som anges i tabell 9:2a. Vid fastställande av byggnadens primärenergital ska hänsyn tas till viktningsfaktorer per energibärare enligt tabell 9:2b och geografiskt läge enligt tabell 9:2c.","egenskaper":{}},{"typ":"text","format":"html","data":"Ett högre primärenergital och högre eleffekt än vad som anges i tabell 9:2a kan godtas","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– för lokaler avsedda för verksamhet av tillfällig karaktär, eller","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– i andra fall om särskilda förhållanden föreligger.","egenskaper":{"andradAv":"BFS2020-4"}}]},{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"Med verksamhet av tillfällig karaktär avses som utgångspunkt verksamhet som pågår i två år eller kortare tid.","egenskaper":{}},{"typ":"text","format":"html","data":"Med särskilda förhållanden avses till exempel när alternativ till el för uppvärmning och tappvarmvatten inte finns och värmepump inte kan användas. Hur mycket högsta tillåtna primärenergital och eleffekt enligt tabell 9:2a behöver överskridas som en följd av de särskilda förhållandena bör visas i en särskild utredning.","egenskaper":{"andradAv":"BFS2020-4"}}]},{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Om en byggnad försörjs med värme eller kyla från en annan närbelägen byggnad eller apparat, anses energislaget och kylsättet för den mottagande byggnaden vara detsamma som för den levererande byggnaden, under förutsättning att byggnaderna finns på samma fastighet eller byggnaderna har samma ägare. Detsamma gäller för fastigheter inom samma byggnad vid tredimensionell fastighetsbildning.","egenskaper":{}},{"typ":"text","format":"html","data":"För byggnader som innehåller både bostäder och lokaler viktas kraven på genomsnittlig värmegenomgångskoefficient (<i>U</i><sub>m</sub>), primärenergital (<i>EP</i><sub>pet</sub>) och installerad eleffekt för uppvärmning i proportion till golvarean (<i>A</i><sub>temp</sub>).","egenskaper":{"andradAv":"BFS2020-4"}}]},{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"Hantering av energi från sol, vind, mark, luft eller vatten regleras i Boverkets föreskrifter och allmänna råd (2016:12) om fastställande av byggnadens energianvändning vid normalt brukande och ett normalår.","egenskaper":{"andradAv":"BFS2017-5"}}]},{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"tabell","format":"html","egenskaper":{"rubrik":"Tabell 9:2a Högsta tillåtna primärenergital, installerad eleffekt för uppvärmning, genomsnittlig värmegenomgångskoefficient och genomsnittligt luftläckage, för småhus, flerbostadshus och lokaler.","hojd":12,"bredd":5},"delblock":[{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""}},{"typ":"cell","format":"html","egenskaper":{"tabellhuvud":true,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Energi-prestanda uttryckt som primärenergi-tal (<i>EP</i><sub>pet</sub>) [kWh/m<sup>2</sup> <i>A</i><sub>temp</sub> och år]","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"tabellhuvud":true,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Installerad eleffekt för uppvärmning (kW)","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"tabellhuvud":true,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Genomsnittlig värmegenom-gångskoefficient (<i>U</i><sub>m</sub>) [W/m<sup>2</sup> K]","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"tabellhuvud":true,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Klimatskärmens genomsnittliga luftläckage vid 50 Pa tryckskillnad (l/s m<sup>2</sup>)","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"tabellhuvud":true,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Bostäder","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""}},{"typ":"cell","format":"html","egenskaper":{"headerScope":""}},{"typ":"cell","format":"html","egenskaper":{"headerScope":""}},{"typ":"cell","format":"html","egenskaper":{"headerScope":""}}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Småhus >130 m<sup>2 </sup><i>A</i><sub>temp</sub>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"90","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"radspann":3,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"4,5 +","egenskaper":{}},{"typ":"text","format":"html","data":"1,7 x (<i>F</i><sub>geo </sub>– 1)<sup>1)</sup>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"radspann":3,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"0,30","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"radspann":3,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Enligt avsnitt 9:26","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Småhus >90–130 m<sup>2 </sup><i>A</i><sub>temp</sub>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"95","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Småhus >50–90 m<sup>2</sup><i> A</i><sub>temp</sub>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"100","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Småhus ≤50 m<sup>2</sup><i> A</i><sub>temp</sub>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Inget krav","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Inget krav","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"0,33","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"0,6","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Flerbostadshus","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"75<sup>4)</sup>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"4,5 +","egenskaper":{}},{"typ":"text","format":"html","data":"1,7 x (<i>F</i><sub>geo </sub>– 1)<sup>1) 5)</sup>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"0,40","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Enligt avsnitt 9:26","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"tabellhuvud":true,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Lokaler","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""}},{"typ":"cell","format":"html","egenskaper":{"headerScope":""}},{"typ":"cell","format":"html","egenskaper":{"headerScope":""}},{"typ":"cell","format":"html","egenskaper":{"headerScope":""}}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Lokaler","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"70<sup>2)</sup>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"4,5 +","egenskaper":{}},{"typ":"text","format":"html","data":"1,7 x (<i>F</i><sub>geo </sub>– 1)<sup>1), 3)</sup>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"0,50","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Enligt avsnitt 9:26","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Lokal ≤50 m<sup>2</sup><i> A</i><sub>temp</sub>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Inget krav","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Inget krav","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"0,33","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"0,6","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"kolumnspann":5,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"<sup>1)</sup> Tillägg får göras med (0,025 + 0,02 x (<i>F</i><sub>geo</sub> -1)) x (<i>A</i><sub>temp </sub>– 130) då <i>A</i><sub>temp</sub> är större än 130 m<sup>2</sup>. Om den geografiska justeringsfaktorn <i>F</i><sub><i>geo</i></sub> är mindre än 1,0 sätts den till 1,0 vid beräkning av installerad eleffekt.","egenskaper":{}},{"typ":"text","format":"html","data":"<sup>2)</sup> Tillägg får göras med 40 x (<i>q</i><sub>medel</sub> – 0,35) då uteluftsflödet i temperaturreglerade utrymmen av utökade hygieniska skäl är större än 0,35 l/s per m<sup>2</sup>, där <i>q</i><sub>medel</sub> är det genomsnittliga specifika uteluftsflödet under uppvärmningssäsongen och får högst tillgodoräknas upp till 1,00 l/s per m<sup>2</sup>.","egenskaper":{}},{"typ":"text","format":"html","data":"<sup>3)</sup> Tillägg får göras med (0,022 + 0,02 x (<i>F</i><sub>geo</sub> -1)) x (<i>q </i>– 0,35)<i>A</i><sub>temp</sub> då uteluftsflödet av utökade kontinuerliga hygieniska skäl är större än 0,35 l/s per m<sup>2</sup> i temperaturreglerade utrymmen. Där <i>q</i> är det maximala specifika uteluftsflödet vid DVUT. Om den geografiska justeringsfaktorn <i>F</i><sub><i>geo</i></sub> är mindre än 1,0 sätts den till 1,0 vid beräkning av installerad eleffekt.","egenskaper":{}},{"typ":"text","format":"html","data":"<sup>4) </sup>Tillägg får göras med 40 x (<i>q</i><sub>medel</sub> – 0,35) i flerbostadshus där <i>A</i><sub>temp</sub> är 50 m<sup>2</sup> eller större och som till övervägande delen (>50 % <i>A</i><sub>temp</sub>) innehåller lägenheter med en boarea om högst 35 m<sup>2</sup> vardera och <i>q</i><sub>medel</sub> är uteluftsflödet i temperaturreglerade utrymmen överstiger 0,35 l/s per m<sup>2</sup>. Tillägget kan enbart användas på grund av krav på ventilation i särskilda utrymmen som badrum, toalett och kök och får högst tillgodoräknas upp till 0,6 l/s per m<sup>2</sup>.","egenskaper":{}},{"typ":"text","format":"html","data":"<sup>5)</sup> Tillägg får göras med (0,022 + 0,02 x (<i>F</i><sub>geo</sub> -1)) x (<i>q</i> – 0,35)<i>A</i><sub>temp</sub> i flerbostadshus där <i>A</i><sub>temp</sub> är 50 m<sup>2</sup> eller större och som till övervägande delen (>50 % <i>A</i><sub>temp</sub>) innehåller lägenheter med en boarea om högst 35 m<sup>2</sup> vardera. Tillägget kan enbart användas då det maximala uteluftsflödet vid DVUT i temperaturreglerade utrymmen <i>q</i> överstiger 0,35 l/s per m<sup>2</sup> på grund av krav på ventilation i särskilda utrymmen som badrum, toalett och kök. Om den geografiska justeringsfaktorn <i>F</i><sub>geo</sub> är mindre än 1,0 sätts den till 1,0 vid beräkning av installerad eleffekt.","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"kolumnspann":5,"headerScope":""}}]}]},{"typ":"tabell","format":"html","egenskaper":{"rubrik":"Tabell 9:2b Viktningsfaktorer","hojd":8,"bredd":2},"delblock":[{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"tabellhuvud":true,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Energibärare","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"tabellhuvud":true,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Viktningsfaktor (<i>VF</i><sub>i</sub>)","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"El (<i>VF</i><sub>el</sub>)","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,8","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Fjärrvärme (<i>VF</i><sub>fjv</sub>)","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"0,7","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Fjärrkyla (<i>VF</i><sub>fjk</sub>)","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"0,6","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Fasta, flytande och gasformiga biobränslen (<i>VF</i><sub>bio</sub>)","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"0,6","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Fossil olja (<i>VF</i><sub>olja</sub>)","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,8","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Fossil gas (<i>VF</i><sub>gas</sub>)","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,8","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""}},{"typ":"cell","format":"html","egenskaper":{"headerScope":""}}]}]},{"typ":"tabell","format":"html","egenskaper":{"rubrik":"Tabell 9:2c  Geografiska justeringsfaktorer","hojd":53,"bredd":3},"delblock":[{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"tabellhuvud":true,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Län","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"tabellhuvud":true,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Geografiskt läge","egenskaper":{}},{"typ":"text","format":"html","data":"Kommun","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"tabellhuvud":true,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Geografisk justeringsfaktor","egenskaper":{}},{"typ":"text","format":"html","data":"<i>F</i><sub>geo</sub>","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Blekinge","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Samtliga kommuner","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"0,9","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"radspann":3,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Dalarna","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Avesta, Hedemora och Säter","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,1","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Borlänge, Falun, Gagnef, Leksand, Ludvika, Mora, Orsa, Rättvik, Smedjebacken och Vansbro","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,2","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Malung-Sälen och Älvdalen","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,4","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Gotland","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Gotland","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"0,9","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"radspann":3,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Gävleborg","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Gävle, Ockelbo och Sandviken","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,1","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Bollnäs, Hofors, Hudiksvall, Nordanstig och Söderhamn","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,2","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Ljusdal och Ovanåker","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,3","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"radspann":2,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Halland","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Samtliga utom Hylte","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"0,9","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Hylte","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,0","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"radspann":3,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Jämtland","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Berg, Bräcke, Ragunda och Östersund","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,4","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Härjedalen, Krokom och Strömsund","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,5","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Åre","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,6","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"radspann":2,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Jönköping","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Aneby, Gislaved, Gnosjö, Habo, Jönköping, Mullsjö, Tranås, Vaggeryd, Vetlanda och Värnamo","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,0","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Eksjö, Nässjö och Sävsjö","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,1","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"radspann":2,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Kalmar","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Borgholm, Emmaboda, Kalmar, Mönsterås, Mörbylånga, Nybro, Oskarshamn, Torsås och Västervik","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"0,9","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Hultsfred, Högsby och Vimmerby","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,0","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Kronoberg","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Samtliga kommuner","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,0","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"radspann":6,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Norrbotten","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Piteå","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,4","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Boden, Haparanda, Kalix, Luleå och Älvsbyn","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,5","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Arvidsjaur, Överkalix och Övertorneå","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,6","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Arjeplog och Pajala","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,7","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Jokkmokk","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,8","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Gällivare och Kiruna","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,9","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"radspann":3,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Skåne","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Höganäs, Landskrona, Lomma, Malmö och Vellinge","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"0,8","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Bjuv, Bromölla, Burlöv, Båstad, Eslöv, Helsingborg, Hässleholm, Hörby, Höör, Klippan, Kristianstad, Kävlinge, Lund, Perstorp, Simrishamn, Sjöbo, Skurup, Staffanstorp, Svalöv, Svedala, Tomelilla, Trelleborg, Ystad, Åstorp, Ängelholm och Östra Göinge","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"0,9","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Osby och Örkelljunga","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,0","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Stockholm","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Samtliga kommuner","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,0","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Södermanland","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Samtliga kommuner","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,0","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"radspann":2,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Uppsala","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Enköping, Håbo, Knivsta och Uppsala","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,0","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Heby, Tierp, Älvkarleby och Östhammar","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,1","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"radspann":3,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Värmland","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Grums och Säffle","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,0","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Arvika, Eda, Filipstad, Forshaga, Hammarö, Karlstad, Kil, Kristinehamn, Munkfors, Storfors, Sunne och Årjäng","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,1","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Hagfors och Torsby","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,2","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"radspann":6,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Västerbotten","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Nordmaling och Umeå,","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,3","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Bjurholm, Robertsfors, Skellefteå och Vännäs","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,4","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Dorotea, Lycksele, Vindeln och Åsele","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,5","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Malå, Norsjö och Vilhelmina","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,6","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Sorsele","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,7","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Storuman","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,8","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"radspann":2,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Västernorrland","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Härnösand, Kramfors, Sundsvall, Timrå och Örnsköldsvik","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,3","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Sollefteå och Ånge","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,4","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"radspann":2,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Västmanland","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Arboga, Hallstahammar, Kungsör, Köping, Surahammar och Västerås","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,0","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Fagersta, Norberg, Sala och Skinnskatteberg,","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,1","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"radspann":3,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Västra Götaland","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Göteborg, Härryda, Kungälv, Lerum, Lysekil, Mölndal, Orust, Partille, Sotenäs, Stenungsund, Strömstad, Tanum, Tjörn, Uddevalla och Öckerö","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"0,9","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Ale, Alingsås, Bengtsfors, Bollebygd, Borås, Dals-Ed, Essunga, Falköping, Färgelanda, Grästorp, Gullspång, Götene, Herrljunga, Hjo, Karlsborg, Lidköping, Lilla Edet, Mariestad, Mark, Mellerud, Munkedal, Skara, Skövde, Svenljunga, Tibro, Tidaholm, Trollhättan, Töreboda, Vara, Vårgårda, Vänersborg och Åmål","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,0","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Tranemo och Ulricehamn","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,1","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"radspann":3,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Örebro","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Hallsberg, Kumla, Laxå, Lekeberg och Örebro","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,0","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Askersund, Degerfors, Hällefors, Karlskoga, Lindesberg och Nora","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,1","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Ljusnarsberg","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,2","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Östergötland","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Samtliga kommuner","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,0","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2017-5"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"kolumnspann":2,"headerScope":""}},{"typ":"cell","format":"html","egenskaper":{"headerScope":""}}]}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"9-21","rubrik":"9:21–9:24 har upphävts genom (BFS 2017:5).","niva":3,"upphavdAv":"BFS2017-5"}},{"kategori":"rubrik","egenskaper":{"paragraf":"9-25","rubrik":"9:25 Krav på verifiering","niva":3},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Byggnadens primärenergital ska verifieras. Vid verifiering av byggnadens primärenergital ska byggnadens energianvändning fastställas enligt Boverkets föreskrifter och allmänna råd (2016:12) om fastställande av byggnadens energianvändning vid normalt brukande och ett normalår.","egenskaper":{"andradAv":"BFS2017-5"}}]},{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"Vid projekteringen bör byggnadens genomsnittliga värmegenomgångskoefficient och primärenergital beräknas som en del i verifieringen av att byggnaden uppfyller kraven i 9:2.","egenskaper":{}},{"typ":"text","format":"html","data":"Installerad eleffekt för uppvärmning bör beräknas vid projekteringen och verifieras i färdig byggnad genom summering av märkeffekter.","egenskaper":{}},{"typ":"text","format":"html","data":"Verifiering av att en byggnad uppfyller kraven på primärenergital i 9:2 bör göras utifrån mätning i den färdiga byggnaden. Byggnadens energianvändning fastställs utifrån att den uppmätta energianvändningen korrigeras så att energianvändningen avspeglar ett normalt brukande enligt Boverkets föreskrifter och allmänna råd (2016:12) om fastställande av byggnadens energianvändning vid normalt brukande och ett normalår.","egenskaper":{}},{"typ":"text","format":"html","data":"Mätningar av byggnadens energianvändning kan utföras enligt avsnitt 9:7. Byggnadens energianvändning bör mätas under en sammanhängande 12-månadersperiod, avslutad senast 24 månader efter det att byggnaden tagits i bruk. En energideklaration som upprättas enligt lagen (2006:985) om energideklaration kan användas vid verifiering genom mätning.","egenskaper":{}},{"typ":"text","format":"html","data":"Verifiering av att en byggnad uppfyller kraven på primärenergital i 9:2 kan även göras genom beräkning enligt Boverkets föreskrifter och allmänna råd (2016:12) om fastställande av byggnadens energianvändning vid normalt brukande och ett normalår.","egenskaper":{"andradAv":"BFS2017-5"}}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"9-26","rubrik":"9:26 Klimatskärmens lufttäthet","niva":3},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Byggnadens klimatskärm ska vara så tät att kraven på byggnadens primärenergital och installerad eleffekt för uppvärmning uppfylls.","egenskaper":{}}]}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"9-3","rubrik":"9:3 har upphävts genom (BFS 2015:3).","niva":2,"upphavdAv":"BFS2015-3"},"underavsnitt":[{"kategori":"rubrik","egenskaper":{"paragraf":"9-31","rubrik":"9:31 har upphävts genom (BFS 2015:3).","niva":3,"upphavdAv":"BFS2015-3"}}]},{"kategori":"rubrik","egenskaper":{"paragraf":"9-4","rubrik":"9:4 har upphävts genom (BFS 2017:5).","niva":2,"upphavdAv":"BFS2017-5"}},{"kategori":"rubrik","egenskaper":{"paragraf":"9-5","rubrik":"9:5 Värme-, kyl- och luftbehandlingsinstallationer","niva":2},"underavsnitt":[{"kategori":"rubrik","egenskaper":{"paragraf":"9-51","rubrik":"9:51 Värme- och kylinstallationer","niva":3},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Installationer för värme och kyla i byggnader ska vara utformade så att de ger god verkningsgrad under normal drift.","egenskaper":{}}]},{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"Installationerna bör utformas på sådant sätt att injustering, provning, kontroll, tillsyn, service och utbyte lätt kan ske och att god verkningsgrad kan upprätthållas.","egenskaper":{}},{"typ":"text","format":"html","data":"Värme- och kylinstallationer samt installationer för tappvarmvattenberedning bör utformas och isoleras så att energiförlusterna begränsas.","egenskaper":{}},{"typ":"text","format":"html","data":"Luftbehandlingsinstallationer bör utformas, isoleras och vara så täta att energiförlusterna begränsas.","egenskaper":{"andradAv":"BFS2024-14"}}]},{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Behovet av kylning ska minimeras genom bygg- och installationstekniska åtgärder.","egenskaper":{}}]},{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"För att minska behovet av kylning i byggnaden bör man pröva åtgärder så som val av fönsterstorlek och placering av fönster, solavskärmning, solskyddande glas, eleffektiv belysning och utrustning för att minska interna värmelaster, nattkyla och kylackumulering i byggnadsstommen.","egenskaper":{"andradAv":"BFS2024-14"}}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"9-52","rubrik":"9:52 Styr- och reglersystem","niva":3},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Byggnaden ska ha styr- och reglersystem för att kunna upprätthålla god energieffektivitet. Värme-, kyl- och luftbehandlingsinstallationer ska förses med automatiskt verkande reglerutrustning så att tillförsel av värme- och kyla regleras efter effektbehov i förhållande till ute- och inneklimatet samt byggnadens avsedda användning.","egenskaper":{}}]},{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"Byggnaden bör, vad avser reglering av tillförsel av värme och kyla, delas in i zoner bl.a. med hänsyn till användning, orientering och planlösning.","egenskaper":{}},{"typ":"text","format":"html","data":"Värmeinstallationer i byggnader som innehåller bostäder bör förses med anordningar för automatisk styrning av värmeavgivningen i varje bostadsrum.","egenskaper":{}},{"typ":"text","format":"html","data":"Samtidig värmning och kylning av utrymmen bör undvikas.","egenskaper":{}}]}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"9-6","rubrik":"9:6 Effektiv elanvändning","niva":2},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Byggnadstekniska installationer som kräver elenergi såsom ventilation, fast installerad belysning, elvärmare, cirkulationspumpar och motorer ska utformas så att effektbehovet begränsas och energin används effektivt.","egenskaper":{}}]},{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"Ventilationssystems eleffektivitet bör, vid dimensionerande luftflöde, inte överskrida följande värden på specifik fläkteffekt (SFP):","egenskaper":{}},{"typ":"tabell","format":"html","egenskaper":{"hojd":6,"bredd":2},"delblock":[{"typ":"rad","format":"html","egenskaper":{},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""}},{"typ":"cell","format":"html","egenskaper":{"tabellhuvud":true,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"SFP, kW/(m<sup>3</sup>/s)","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Från- och tilluft med värmeåtervinning:","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,5","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Från- och tilluft utan värmeåtervinning:","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,1","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Från- och tilluft med värmeåtervinning och kyla:","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,6","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Frånluft med återvinning:","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"0,75","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Frånluft:","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"0,5","egenskaper":{}}]}]}]},{"typ":"text","format":"html","data":"För ventilationssystem med varierande luftflöden, mindre luftflöden än 0,2 m<sup>3</sup>/s eller drifttider kortare än 800 timmar per år kan högre SFP-värden vara acceptabla.","egenskaper":{}},{"typ":"text","format":"html","data":"Fast installerade armaturer i kök och badrum bör förses med effektiva ljuskällor. Armaturer för utebelysning bör förses med effektiva ljuskällor, reflektorer och optik samt styras av skymningsrelä, rörelsedetektor eller dylikt. Fast installerade armaturer för belysning av lokaler bör förses med närvaro- eller dagsljusstyrning där så är lämpligt.","egenskaper":{}},{"typ":"text","format":"html","data":"Elektriska handdukstorkar och komfortgolvelvärme bör förses med t.ex. timerstyrning eller annan reglerutrustning.","egenskaper":{}},{"typ":"text","format":"html","data":"Cirkulationspumpar, utom för tappvarmvatteninstallation, bör vara så utformade att de normalt är avstängda när inget behov av flöde finns.","egenskaper":{"andradAv":"BFS2020-4"}}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"9-7","rubrik":"9:7 Mätsystem för energianvändning","niva":2},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Byggnadens energianvändning ska kontinuerligt kunna följas upp genom ett mätsystem. Mätsystemet ska kunna avläsas så att byggnadens energianvändning för önskad tidsperiod kan fastställas.","egenskaper":{"andradAv":"BFS2016-13"}}]},{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"Vid uppförande av ny byggnad av flerbostadshus och lokaler bör energianvändningen för uppvärmning, komfortkyla, tappvarmvatten och byggnadens fastighetsenergi kunna mätas separat.","egenskaper":{}},{"typ":"text","format":"html","data":"För tillbyggnad kan mätning ske genom befintlig byggnads mätsystem.","egenskaper":{}},{"typ":"text","format":"html","data":"I byggnad som huvudsakligen använder elenergi för uppvärmning, kylning och tappvarmvatten för både hushållsenergi och verksamhetsenergi, bör det vara möjligt att avläsa separat.","egenskaper":{}},{"typ":"text","format":"html","data":"Avläsning av energimätning bör göras lätt tillgänglig för abonnenten, i eller i anslutning till byggnaden.","egenskaper":{"andradAv":"BFS2020-4"}}]},{"kategori":"rubrik","egenskaper":{"paragraf":"9-71","rubrik":"9:71 har upphävts genom (BFS 2016:13).","niva":3,"upphavdAv":"BFS2016-13"}}]},{"kategori":"rubrik","egenskaper":{"paragraf":"9-8","rubrik":"9:8 har upphävts genom (BFS 2017:5).","niva":2,"upphavdAv":"BFS2017-5"}},{"kategori":"rubrik","egenskaper":{"paragraf":"9-9","rubrik":"9:9 Krav på energihushållning vid ändring av byggnader","niva":2},"underavsnitt":[{"kategori":"rubrik","egenskaper":{"paragraf":"9-91","rubrik":"9:91 Allmänt","niva":3},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Byggnader ska vara utformade så att energianvändningen begränsas genom låga värmeförluster, lågt kylbehov, effektiv värme- och kylanvändning och effektiv elanvändning. Regler om ändring av byggnader finns också i avsnitt 1:22.","egenskaper":{}},{"typ":"text","format":"html","data":"Kraven på energihushållning ska tillämpas så att de övriga tekniska egenskapskraven kan tillgodoses och så att byggnadens kulturvärden inte skadas och att de arkitektoniska och estetiska värdena kan tas tillvara.","egenskaper":{}},{"typ":"text","format":"html","data":"Vid verifiering av kraven i 9:2 ska byggnadens energianvändning fastställas enligt Boverkets föreskrifter och allmänna råd (2016:12) om fastställande av byggnadens energianvändning vid normalt brukande och ett normalår.","egenskaper":{"andradAv":"BFS2016-13"}}]},{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"För att verifiera kravet på energihushållning kan, om inte de i avsnitt 9:2 angivna kraven på byggnadens primärenergital är uppfyllda, en genomgång behöva göras av vilka åtgärder som kan vidtas för att minska byggnadens energianvändning. Har en energideklaration upprättats i enlighet med lagen (2006:985) om energideklarationer kan det där finnas förslag på åtgärder för att förbättra byggnadens primärenergital.","egenskaper":{"andradAv":"BFS2017-5"}}]},{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Ändring av byggnader får inte medföra att energieffektiviteten försämras, om det inte finns synnerliga skäl. Dock får energieffektiviteten försämras om byggnaden efter ändring ändå uppfyller kraven i avsnitt 9:2–9:6.","egenskaper":{"andradAv":"BFS2011-26"}}]},{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"Synnerliga skäl kan vara när det krävs för att tillgodose andra tekniska egenskapskrav, till exempel en god inomhusmiljö.","egenskaper":{"andradAv":"BFS2011-26"}}]},{"kategori":"rubrik","egenskaper":{"paragraf":"9-911","rubrik":"9:911 Samordning av åtgärder","niva":4},"underavsnitt":[{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"För att tillgodose kravet på energihushållning behöver en samordning ske då flera olika åtgärder samtidigt vidtas i en byggnad.","egenskaper":{}},{"typ":"text","format":"html","data":"Efter genomförda åtgärder bör relevanta tekniska system injusteras och driftoptimeras. Till exempel bör man vid fönsterbyte normalt justera in värme- eller ventilationssystem.","egenskaper":{"andradAv":"BFS2011-26"}}]}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"9-92","rubrik":"9:92 Klimatskärm","niva":3},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Uppfyller byggnaden efter ändring inte de i avsnitt 9:2 angivna kraven på primärenergital, ska vid ändring i klimatskärmen följande U-värden eftersträvas.","egenskaper":{}},{"typ":"tabell","format":"html","egenskaper":{"rubrik":"Tabell 9:92 Värmegenomgångskoefficient som ska eftersträvas för enskilda byggnadsdelar <i>U</i><sub>i</sub> [W/m<sup>2</sup>K]","hojd":7,"bredd":2},"delblock":[{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2011-26"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"tabellhuvud":true,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"<i>U</i><sub>i</sub>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"tabellhuvud":true,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"[W/m<sup>2</sup>K]","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2011-26"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"<i>U</i><sub>tak</sub>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"0,13","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2011-26"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"<i>U</i><sub>vägg</sub>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"0,18","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2011-26"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"<i>U</i><sub>golv</sub>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"0,15","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2011-26"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"<i>U</i><sub>fönster</sub>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,2","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2011-26"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"<i>U</i><sub>ytterdörr</sub>","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,2","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2011-26"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""}},{"typ":"cell","format":"html","egenskaper":{"headerScope":""}}]}]}]},{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"Enkla åtgärder för att förbättra byggnadens energieffektivitet kan vara tätning eller komplettering av fönster och dörrar och tilläggsisolering av vindsbjälklag.","egenskaper":{}},{"typ":"text","format":"html","data":"Om klimatskärmen tätas, bör uteluftstillförseln säkerställas. Vid tilläggsisolering förändras kondensationspunkten i konstruktionen.","egenskaper":{}},{"typ":"text","format":"html","data":"<i>Yttervägg</i>: Skäl för att medge ett högre U-värde kan vara om t.ex.","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– endast en del av en yttervägg berörs eller","egenskaper":{}},{"typ":"listpunkt","format":"html","data":"– det medför att användbarheten av en balkong minskar avsevärt.","egenskaper":{}},{"typ":"text","format":"html","data":"Av tekniska skäl kan det vara olämpligt att tilläggsisolera vissa väggkonstruktioner.","egenskaper":{}},{"typ":"text","format":"html","data":"Vid utvändig tilläggsisolering bör det övervägas hur detta påverkar byggnadens karaktär, detaljer såsom dörr- och fönsteromfattningar, samt relationen mellan fasad och takfot respektive sockel. T.ex. kan fönstren behöva flyttas ut för att bibehålla husets karaktär. Vid invändig tilläggsisolering behöver konsekvenserna för byggnadens invändiga kulturvärden klarläggas.","egenskaper":{}},{"typ":"text","format":"html","data":"<i>Fönster</i>: Fönstren är ofta av stor betydelse för hur byggnaden upplevs och dess kulturvärden. Skäl för avsteg från kravet på högsta U-värde kan vara om fönstren tillverkats speciellt för att tillgodose byggnadens estetiska värden eller kulturvärden. Ursprungliga fönster bör endast bytas om de kan ersättas av fönster som med avseende på material, proportioner, indelning och profilering är väl anpassade till husets karaktär. Fönster kan också ha så betydande kulturvärden att de inte bör bytas om det inte finns synnerliga skäl. I stället bör andra åtgärder vidtas för att öka värmemotståndet.","egenskaper":{}},{"typ":"text","format":"html","data":"<i>Ytterdörr</i>: Dörrar är ofta av stor betydelse för hur byggnaden upplevs och dess kulturvärden. Skäl för avsteg från kravet på högsta U-värde kan vara om dörren har tillverkats för att tillgodose byggnadens estetiska värden eller kulturvärden. Ursprungliga dörrar bör endast bytas om de kan ersättas av sådana som är väl anpassade till husets karaktär. Dörrar kan också ha så betydande kulturvärden att de inte bör bytas om det inte finns synnerliga skäl. De kan t.ex. vara hantverksmässigt utförda eller vara speciellt ritade för en viss byggnad. I stället bör andra åtgärder vidtas för att öka värmemotståndet.","egenskaper":{}},{"typ":"text","format":"html","data":"<i>  Tak</i>: Om vindsutrymmet inte är avsett att vara uppvärmt kan isoleringen placeras i vindsbjälklaget. Vid tilläggsisolering av vind ska risken för fuktskador beaktas. Skäl för avsteg från U-värdeskraven kan vara om inte fuktproblematiken kan hanteras på ett betryggande sätt, eller om kravet påtagligt försämrar användbarheten av vindsutrymmet.","egenskaper":{"andradAv":"BFS2024-14"}}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"9-93","rubrik":"9:93 Ventilationssystem","niva":3},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Luftbehandlingsinstallationer ska utformas, isoleras och vara så täta att energiförluster begränsas.","egenskaper":{"andradAv":"BFS2011-26"}}]},{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"Vid ändringar som förändrar tryckfördelningen i byggnaden t.ex. vid byte av uppvärmningsanordning bör man undersöka möjligheterna att åstadkomma en energieffektiv och ventilationseffektiv lösning genom förändring eller intrimning av ventilationssystemet.","egenskaper":{}},{"typ":"text","format":"html","data":"Förslag till energieffektiviseringsåtgärder kan finnas i protokoll från den obligatoriska funktionskontrollen av ventilationssystemet.","egenskaper":{"andradAv":"BFS2011-26"}}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"9-94","rubrik":"9:94 Värme- och kylinstallationer","niva":3},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Värmeinstallationen ska väljas, utformas, isoleras, justeras och trimmas in så att de övriga tekniska egenskapskraven kan tillgodoses på ett energieffektivt sätt.","egenskaper":{"andradAv":"BFS2011-26"}}]},{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"Möjligheterna att åstadkomma en energieffektivisering genom förändring eller intrimning av uppvärmningssystemet bör alltid undersökas. Styr- och reglersystem bör vid behov kompletteras så att reglering av värmetillförseln kan ske med hänsyn till bland annat användningssätt och eventuella värmetillskott. Vid installation, utbyte eller ändring av uppvärmnings- eller kylsystem bör samma nivå beträffande energihushållning som anges i avsnitt 9:5 eftersträvas vad avser värme- och kylproduktion samt styr- och reglersystem.","egenskaper":{"andradAv":"BFS2011-26"}}]},{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Byggnadens behov av komfortkyla ska minimeras.","egenskaper":{"andradAv":"BFS2011-26"}}]},{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"I stället för att installera kylsystem bör man om möjligt välja andra åtgärder som t.ex. solavskärmning och minska de interna värmelasterna genom eleffektiv belysning och utrustning.","egenskaper":{"andradAv":"BFS2011-26"}}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"9-95","rubrik":"9:95 Effektiv elanvändning","niva":3},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Installationer som kräver elenergi såsom ventilation, fast installerad belysning, elvärmare, cirkulationspumpar och motorer ska utformas så att effektbehovet begränsas och energin används effektivt.","egenskaper":{}},{"typ":"text","format":"html","data":"Då ändringar i ventilationssystemet görs ska man eftersträva att ventilationssystemet inte överskrider SFP-värden enligt tabell 9:95. Om enbart aggregatet byts ut ska man eftersträva att de i tabellen angivna SFPv-värdena inte överskrids.","egenskaper":{"andradAv":"BFS2011-26"}},{"typ":"tabell","format":"html","egenskaper":{"rubrik":"Tabell 9:95 Värden som ska eftersträvas på SFP (Specifik fläkteleffekt för ett ventilationssystem) respektive SFPv (Specifik fläkteleffekt för ett aggregat)","hojd":7,"bredd":3},"delblock":[{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""}},{"typ":"cell","format":"html","egenskaper":{"tabellhuvud":true,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"SFP, [kW/(m<sup>3</sup>/s)]","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"tabellhuvud":true,"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"SFPv [kW/(m<sup>3</sup>/s)]","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Från- och tilluft med värmeåtervinning","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,5","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,5","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Från- och tilluft utan värmeåtervinning","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,1","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,1","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Från- och tilluft med värmeåtervinning och kyla","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,6","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"1,6","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Frånluft med återvinning","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"0,75","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"0,75","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"Frånluft","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"0,5","egenskaper":{}}]},{"typ":"cell","format":"html","egenskaper":{"headerScope":""},"delblock":[{"typ":"text","format":"html","data":"0,5","egenskaper":{}}]}]},{"typ":"rad","format":"html","egenskaper":{"andradAv":"BFS2020-4"},"delblock":[{"typ":"cell","format":"html","egenskaper":{"headerScope":""}},{"typ":"cell","format":"html","egenskaper":{"headerScope":""}},{"typ":"cell","format":"html","egenskaper":{"headerScope":""}}]}]}]},{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"För ventilationssystem med varierande luftflöden, mindre luftflöden än 0,2 m<sup>3</sup>/s eller drifttider kortare än 800 timmar per år kan högre SFP-värden vara acceptabla.","egenskaper":{}},{"typ":"text","format":"html","data":"Vid ändring bör möjligheterna att åstadkomma en effektivare elanvändning genom utbyte eller komplettering av sådana installationer som använder elenergi alltid prövas. Det kan avse ventilation, fast belysning, elvärmare och motorer samt utrustning så som kyl/frys, tvättmaskin och torkutrustning.","egenskaper":{"andradAv":"BFS2011-26"}}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"9-96","rubrik":"9:96 Mätsystem för energianvändning","niva":3},"underavsnitt":[{"kategori":"foreskrift","egenskaper":{"niva":1},"block":[{"typ":"text","format":"html","data":"Byggnadens energianvändning ska om det inte finns synnerliga skäl kontinuerligt kunna följas upp genom ett mätsystem. Mätsystemet ska kunna avläsas så att byggnadens energianvändning för önskad tidsperiod kan beräknas.","egenskaper":{"andradAv":"BFS2011-26"}}]},{"kategori":"allmant_rad","egenskaper":{"rubrik":"Allmänt råd","niva":6},"block":[{"typ":"text","format":"html","data":"Uppfyller byggnaden inte motsvarande krav som i avsnitt 9:7 bör man vid ändring av installationer av betydelse för byggnadens energianvändning eftersträva att deras energianvändning kontinuerligt kan följas.","egenskaper":{}},{"typ":"text","format":"html","data":"Hur mätning av byggnadens energianvändning kan göras anges i allmänt råd under avsnitt 9:7.","egenskaper":{"andradAv":"BFS2016-13"}}]}]}]}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"overgangsbestammelser","rubrik":"Övergångsbestämmelser"},"block":[{"typ":"text","format":"html","data":"<u>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;</u>","egenskaper":{},"delblock":[{"typ":"text","format":"html","data":"1. Denna författning<sup>[3]</sup> träder i kraft den 2 maj 2011, då ska Boverkets byggregler (föreskrifter och allmänna råd), BFS 1993:57, upphöra att gälla.","egenskaper":{"fotnot":"<sup>3</sup> BFS 2011:6."}},{"typ":"text","format":"html","data":"2. Äldre föreskrifter ska fortfarande gälla för ärenden som har påbörjats före den 2 maj 2011 och ärenden som avser överklagande av beslut i ett sådant ärende till dess ärendet är slutligt avgjort.","egenskaper":{}}]},{"typ":"text","format":"html","data":"<u>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;</u>","egenskaper":{},"delblock":[{"typ":"text","format":"html","data":"1. Denna författning<sup>[4]</sup> träder i kraft den 1 januari 2012.","egenskaper":{"fotnot":"<sup>4</sup> BFS 2011:26. Omtryck."}},{"typ":"text","format":"html","data":"2. De nya bestämmelserna om ändring av byggnader tillämpas inte på arbeten som","egenskaper":{}},{"typ":"text","format":"html","data":"a) kräver bygglov och ansökan om bygglov kommer in till kommunen före den 1 januari 2013,","egenskaper":{}},{"typ":"text","format":"html","data":"b) kräver anmälan och anmälan kommer in till kommunen före den 1 januari 2013,","egenskaper":{}},{"typ":"text","format":"html","data":"c) varken kräver bygglov eller anmälan och arbetena påbörjas före den 1 januari 2013.","egenskaper":{}},{"typ":"text","format":"html","data":"3. Äldre bestämmelser tillämpas för tillbyggda delar när en byggnad byggs till på arbeten som","egenskaper":{}},{"typ":"text","format":"html","data":"a) kräver bygglov och ansökan om bygglov kommer in till kommunen före den 1 januari 2013,","egenskaper":{}},{"typ":"text","format":"html","data":"b) kräver anmälan och anmälan kommer in till kommunen före den 1 januari 2013,","egenskaper":{}},{"typ":"text","format":"html","data":"c) varken kräver bygglov eller anmälan och arbetena påbörjas före den 1 januari 2013.","egenskaper":{}},{"typ":"text","format":"html","data":"4. Äldre bestämmelser om uppförande av nya byggnader och om tomter får tillämpas på arbeten som","egenskaper":{}},{"typ":"text","format":"html","data":"a) kräver bygglov och ansökan om bygglov kommer in till kommunen före den 1 januari 2013,","egenskaper":{}},{"typ":"text","format":"html","data":"b) kräver anmälan och anmälan kommer in till kommunen före den 1 januari 2013,","egenskaper":{}},{"typ":"text","format":"html","data":"c) varken kräver bygglov eller anmälan och arbetena påbörjas före den 1 januari 2013.","egenskaper":{}}]},{"typ":"text","format":"html","data":"<u>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;</u>","egenskaper":{},"delblock":[{"typ":"text","format":"html","data":"1. Denna författning<sup>[5]</sup> träder i kraft den 1 juli 2013.","egenskaper":{"fotnot":"<sup>5</sup> BFS 2013:14."}},{"typ":"text","format":"html","data":"2. Såvitt avser avsnitt 3:145, 3:511 och avsnitt 7 får äldre bestämmelser tillämpas på arbeten som","egenskaper":{}},{"typ":"text","format":"html","data":"a) kräver bygglov och ansökan om bygglov kommer in till kommunen före den 1 juli 2014,","egenskaper":{}},{"typ":"text","format":"html","data":"b) kräver anmälan och anmälan kommer in till kommunen före den 1 juli 2014,","egenskaper":{}},{"typ":"text","format":"html","data":"c) varken kräver bygglov eller anmälan och arbetena påbörjas före den 1 juli 2014.","egenskaper":{}}]},{"typ":"text","format":"html","data":"<u>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;</u>","egenskaper":{},"delblock":[{"typ":"text","format":"html","data":"1. Denna författning<sup>[6]</sup> träder i kraft den 1 juli 2014.","egenskaper":{"fotnot":"<sup>6</sup> BFS 2014:3. Omtryck. Ändrade övergångsbestämmelser genom BFS 2016:6. "}},{"typ":"text","format":"html","data":"2. Såvitt avser avsnitt 6:62 får äldre bestämmelser tillämpas på arbeten som","egenskaper":{}},{"typ":"text","format":"html","data":"a) kräver bygglov och ansökan om bygglov kommer in till kommunen före den 1 juli 2017,","egenskaper":{}},{"typ":"text","format":"html","data":"b) kräver anmälan och anmälan kommer in till kommunen före den 1 juli 2017,","egenskaper":{}},{"typ":"text","format":"html","data":"c) varken kräver bygglov eller anmälan och arbetena påbörjas före den 1 juli 2017.","egenskaper":{}},{"typ":"text","format":"html","data":"3. För övriga avsnitt får äldre bestämmelser tillämpas på arbeten som","egenskaper":{}},{"typ":"text","format":"html","data":"a) kräver bygglov och ansökan om bygglov kommer in till kommunen före den 1 juli 2015,","egenskaper":{}},{"typ":"text","format":"html","data":"b) kräver anmälan och anmälan kommer in till kommunen före den 1 juli 2015,","egenskaper":{}},{"typ":"text","format":"html","data":"c) varken kräver bygglov eller anmälan och arbetena påbörjas före den 1 juli 2015.","egenskaper":{}}]},{"typ":"text","format":"html","data":"<u>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;</u>","egenskaper":{},"delblock":[{"typ":"text","format":"html","data":"1. Denna författning<sup>[7]</sup> träder i kraft den 1 mars 2015.","egenskaper":{"fotnot":"<sup>7</sup> BFS 2015:3."}},{"typ":"text","format":"html","data":"2. Äldre bestämmelser får tillämpas på arbeten som","egenskaper":{}},{"typ":"text","format":"html","data":"a) kräver bygglov och ansökan om bygglov kommer in till kommunen före den 1 mars 2016,","egenskaper":{}},{"typ":"text","format":"html","data":"b) kräver anmälan och anmälan kommer in till kommunen före den 1 mars 2016,","egenskaper":{}},{"typ":"text","format":"html","data":"c) varken kräver bygglov eller anmälan och arbetena påbörjas före den 1 mars 2016.","egenskaper":{}}]},{"typ":"text","format":"html","data":"<u>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;</u>","egenskaper":{},"delblock":[{"typ":"text","format":"html","data":"1. Denna författning<sup>[8]</sup> träder i kraft den 1 juli 2016.","egenskaper":{"fotnot":"<sup>8</sup> BFS 2016:6."}},{"typ":"text","format":"html","data":"2. Avsnitt 1 i dess nya lydelse ska tillämpas på arbeten som","egenskaper":{}},{"typ":"text","format":"html","data":"a) kräver bygglov och ansökan om bygglov kommer in till kommunen från den 1 juli 2016,","egenskaper":{}},{"typ":"text","format":"html","data":"b) kräver anmälan och anmälan kommer in till kommunen från den 1 juli 2016,","egenskaper":{}},{"typ":"text","format":"html","data":"c) varken kräver bygglov eller anmälan och arbetena påbörjas från den 1 juli 2016.","egenskaper":{}},{"typ":"text","format":"html","data":"3. Såvitt avser avsnitt 3, 5 och 6 får äldre bestämmelser tillämpas på arbeten som","egenskaper":{}},{"typ":"text","format":"html","data":"a) kräver bygglov och ansökan om bygglov kommer in till kommunen före den 1 juli 2017,","egenskaper":{}},{"typ":"text","format":"html","data":"b) kräver anmälan och anmälan kommer in till kommunen före den 1 juli 2017,","egenskaper":{}},{"typ":"text","format":"html","data":"c) varken kräver bygglov eller anmälan och arbetena påbörjas före den 1 juli 2017.","egenskaper":{}}]},{"typ":"text","format":"html","data":"<u>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;</u>","egenskaper":{},"delblock":[{"typ":"text","format":"html","data":"1. Denna författning<sup>[9]</sup> träder i kraft den 15 december 2016.","egenskaper":{"fotnot":"<sup>9</sup> BFS 2016:13."}},{"typ":"text","format":"html","data":"2. Avsnitt 9 i dess nya lydelse ska tillämpas på arbeten där startbesked beslutas den 15 december 2016 eller senare.","egenskaper":{}}]},{"typ":"text","format":"html","data":"<u>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;</u>","egenskaper":{},"delblock":[{"typ":"text","format":"html","data":"1. Denna författning<sup>[10]</sup> träder i kraft den 1 juli 2017.","egenskaper":{"fotnot":"<sup>10</sup> BFS 2018:4. Ändrade övergångsbestämmelser genom BFS 2018:15."}},{"typ":"text","format":"html","data":"2. Såvitt avser avsnitt 9 får äldre bestämmelser tillämpas på arbeten som","egenskaper":{}},{"typ":"text","format":"html","data":"a) kräver bygglov och ansökan om bygglov kommer in till kommunen före den 1 januari 2019,","egenskaper":{}},{"typ":"text","format":"html","data":"b) kräver anmälan och anmälan kommer in till kommunen före den 1 januari 2019,","egenskaper":{}},{"typ":"text","format":"html","data":"c) varken kräver bygglov eller anmälan och arbetena påbörjas före den 1 januari 2019.","egenskaper":{}},{"typ":"text","format":"html","data":"3. Såvitt avser avsnitt 6:7412 får äldre bestämmelser tillämpas på arbeten som","egenskaper":{}},{"typ":"text","format":"html","data":"a) kräver bygglov och ansökan om bygglov kommer in till kommunen före den 1 oktober 2019,","egenskaper":{}},{"typ":"text","format":"html","data":"b) kräver anmälan och anmälan kommer in till kommunen före den 1 oktober 2019,","egenskaper":{}},{"typ":"text","format":"html","data":"c) varken kräver bygglov eller anmälan och arbetena påbörjas före den 1 oktober 2019.","egenskaper":{}},{"typ":"text","format":"html","data":"4. För övriga avsnitt får äldre bestämmelser tillämpas på arbeten som","egenskaper":{}},{"typ":"text","format":"html","data":"a) kräver bygglov och ansökan om bygglov kommer in till kommunen före den 1 juli 2018,","egenskaper":{}},{"typ":"text","format":"html","data":"b) kräver anmälan och anmälan kommer in till kommunen före den 1 juli 2018,","egenskaper":{}},{"typ":"text","format":"html","data":"c) varken kräver bygglov eller anmälan och arbetena påbörjas före den 1 juli 2018.","egenskaper":{}}]},{"typ":"text","format":"html","data":"<u>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;</u>","egenskaper":{},"delblock":[{"typ":"text","format":"html","data":"Denna författning<sup>[11]</sup> träder i kraft den 1 oktober 2019.","egenskaper":{"fotnot":"<sup>11</sup> BFS 2019:2."}}]},{"typ":"text","format":"html","data":"<u>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;</u>","egenskaper":{},"delblock":[{"typ":"text","format":"html","data":"1. Denna författning<sup>[12]</sup> träder i kraft den 1 september 2020.","egenskaper":{"fotnot":"<sup>12</sup> BFS 2020:4."}},{"typ":"text","format":"html","data":"2. Såvitt avser avsnitt 9 får äldre bestämmelser tillämpas på arbeten som","egenskaper":{}},{"typ":"text","format":"html","data":"a) kräver bygglov och ansökan om bygglov kommer in till kommunen före den 1 september 2021,","egenskaper":{}},{"typ":"text","format":"html","data":"b) kräver anmälan och anmälan kommer in till kommunen före den 1 september 2021,","egenskaper":{}},{"typ":"text","format":"html","data":"c) varken kräver bygglov eller anmälan och arbetena påbörjas före den 1 september 2021.","egenskaper":{}}]},{"typ":"text","format":"html","data":"<u>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;</u>","egenskaper":{},"delblock":[{"typ":"text","format":"html","data":"Denna författning<sup>[13]</sup> träder i kraft den 1 januari 2025.","egenskaper":{"fotnot":"<sup>13</sup> BFS 2024:5."}}]},{"typ":"text","format":"html","data":"<u>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;</u>","egenskaper":{},"delblock":[{"typ":"text","format":"html","data":"1. Denna författning<sup>[14]</sup> träder i kraft den 1 juli 2025.","egenskaper":{"fotnot":"<sup>14</sup> BFS 2024:14."}},{"typ":"text","format":"html","data":"2. Om beslut att ge bygglov meddelats före den 1 juli 2025 ska äldre bestämmelser som anges i punkten 3 andra stycket tillämpas på arbeten som omfattas av bygglovet.","egenskaper":{}},{"typ":"text","format":"html","data":"3. Äldre bestämmelser får tillämpas på arbeten som","egenskaper":{}},{"typ":"text","format":"html","data":"a) kräver bygglov om ansökan om bygglov kommer in till kommunen före den 1 juli 2026,","egenskaper":{}},{"typ":"text","format":"html","data":"b) kräver anmälan om anmälan kommer in till kommunen före den 1 juli 2026, eller","egenskaper":{}},{"typ":"text","format":"html","data":"c) varken kräver bygglov eller anmälan om arbetena påbörjas före den 1 juli 2026.","egenskaper":{}},{"typ":"text","format":"html","data":"En förutsättning för att äldre bestämmelser enligt första stycket ska få tillämpas är att samtliga äldre bestämmelser och även äldre bestämmelser enligt övergångsbestämmelserna till Boverkets föreskrifter och allmänna råd (2024:6) om bärförmåga, stadga och beständighet i byggnader m.m., Boverkets kungörelse (2024:15) om upphävande av Boverkets allmänna råd (2011:27) om analytisk dimensionering av byggnaders brandskydd och Boverkets kungörelse (2024:16) om upphävande av Boverkets allmänna råd (2013:11) om brandbelastning tillämpas.","egenskaper":{}}]}]},{"kategori":"rubrik","egenskaper":{"paragraf":"bilagor","rubrik":"Bilagor"}}]}