Säffle köping var en tidigare kommun i Värmlands län.
Innehåll
1Administrativ historik
2Köpingens vapen
3Politik
3.1Mandatfördelning i valen 1938-1946
4Referenser
Administrativ historik |
Säffle köping bildades 1882 genom en utbrytning ur By landskommun. By landskommun inkorporerades sedan 1943 i köpingen. Köpingen ombildades tillsammans med Tveta landskommun 1951 till Säffle stad.[1]
Säffle församling utbröts 1911 ur By församling, där By församling sedan 1943 inkorporerades i Säffle församling.[2]
Köpingens vapen |
Blasonering: Av guld och blått medelst en vågskura delad sköld, i vars övre fält en uppstigande blå örn med röd näbb och tunga.
Säffle kommunvapen fastställdes av Kungl. Maj:t 1949 för Säffle köping och fördes från 1951 av Säffle stad. Det blå undre fältet syftar på Säffle kanal och örnen är ur Värmlands vapen. Efter kommunbildningen registrades vapnet oförändrat 1974 för Säffle kommun.
Politik |
Mandatfördelning i valen 1938-1946 |
Valår
V
S
SP
ÖVR
C
FP
M
Grafisk presentation, mandat och valdeltagande
TOT
%
Könsfördelning (M/K)
1938
12
2
1
3
7
12
2
3
7
25
25
1942
2
16
1
2
4
5
2
16
2
4
5
30
29
1946
6
12
1
7
4
6
12
7
4
30
26
Data hämtat från Statistiska centralbyrån och Valmyndigheten.
Referenser |
^ Andersson, Per (1993). Sveriges kommunindelning 1863–1993. Mjölby: Draking. Libris 7766806. ISBN 91-87784-05-X
^ ”Förteckning (Sveriges församlingar genom tiderna)”. Skatteverket. 1989. http://www.skatteverket.se/privat/folkbokforing/omfolkbokforing/folkbokforingigaridag/sverigesforsamlingargenomtiderna/forteckning.4.18e1b10334ebe8bc80003999.html. Läst 17 december 2013.
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4
This problem from IMO 1988 is said to be one of the most elegant ones in functional equations. Problem : The function $f$ is defined on the set of all positive integers as follows: begin{align} f(1) = 1, f(3) &= 3, f(2n) = f(n), \ f(4n+1) &= 2f(2n+1) - f(n), \ f(4n+3) &= 3 f(2n+1) - 2f(n) end{align} Find the number of $n$ with $f(n) = n, 1 leq n leq 1988$. The main idea towards the solution is realizing that these conditions stand for the fact that $f(n)$ just reverses the digits in the binary representation of the number $n$. So, essentially the solution is finding the number of binary pallindromes $leq 1988_{10}$. My question is the following : How to reformulate the problem so that $f(n)$ reverses the digits of $n$ in its ternary representation. Or even better, can we reformulate it for a
Management From Wikipedia, the free encyclopedia Jump to navigation Jump to search "Manager" redirects here. For other uses, see Management (disambiguation) and Manager (disambiguation). An organization chart for the United States Coast Guard shows the hierarchy of managerial roles in that organization. Business administration Management of a business Accounting Management accounting Financial accounting Financial audit Business entities Cooperative Corporation Limited liability company Partnership Sole proprietorship State-owned enterprise Corporate governance Annual general meeting Board of directors Supervisory board Advisory board Audit committee Corporate law Commercial law Constitutional documents Contract Corporate crime Corporate liability Insolvency law International trade law Mergers and acquisitions Economics Commodity Pu
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The question Has there ever been a military combat going on around an active (running or in outage but not decommissioned) commercial nuclear power plant? Or dangerously near it? If yes, how did the plant and its personnel fare in such situation? Why I ask Let's assume for the scope of this question modern commercial nuclear power plants (CANDU, PWR, BWR of generation II plus all of gen III and newer) are usually reasonably safe to operate given that the engineering has been done right and there is a whole cohort of very well trained personnel on-site at all times, well rested and with considerable resources on their hands. Things hard to get with an armed conflict like the recent Syrian war raging around. I can't seem to find any reference or a comprehensive article about this, hence this question.
