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World Football Thread XX: Auf Wiedersehen, Pet.

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  • England 4th, a few points behind Uruguay in 3rd.
    One day Canada will rule the world, and then we'll all be sorry.

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    • England may have a decent record of not losing games, but I wouldn't have them as more likely to win than to lose against 6 of the top 10.
      One day Canada will rule the world, and then we'll all be sorry.

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      • How are those rankings calculated?

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        • The basic logic of these calculations is simple: any team that does well in world football wins points which enable it to climb the world ranking.

          A team’s total number of points over a four-year period is determined by adding:

          · the average number of points gained from matches during the past 12 months;
          and

          · the average number of points gained from matches older than 12 months (depreciates yearly).

          Calculation of points for a single match

          The number of points that can be won in a match depends on the following factors:

          • Was the match won or drawn? (M)

          • How important was the match (ranging from a friendly match to a FIFA World Cup™ match)? (I)

          • How strong was the opposing team in terms of ranking position and the confederation to which they belong? (T and C)

          These factors are brought together in the following formula to ascertain the total number of points (P).

          P = M x I x T x C



          The following criteria apply to the calculation of points:

          M: Points for match result

          Teams gain 3 points for a victory, 1 point for a draw and 0 points for a defeat. In a penalty shoot-out, the winning team gains 2 points and the losing team gains 1 point.

          I: Importance of match

          Friendly match (including small competitions): I = 1.0

          FIFA World Cup™ qualifier or confederation-level qualifier: I = 2.5

          Confederation-level final competition or FIFA Confederations Cup: I = 3.0

          FIFA World Cup™ final competition: I = 4.0

          T: Strength of opposing team

          The strength of the opponents is based on the formula: 200 – the ranking position of the opponents
          As an exception to this formula, the team at the top of the ranking is always assigned the value 200 and the teams ranked 150th and below are assigned a minimum value of 50. The ranking position is taken from the opponents’ ranking in the most recently published FIFA/Coca-Cola World Ranking.

          C: Strength of confederation

          When calculating matches between teams from different confederations, the mean value of the confederations to which the two competing teams belong is used. The strength of a confederation is calculated on the basis of the number of victories by that confederation at the last three FIFA World Cup™ competitions (see following page). Their values are as follows:

          UEFA/CONMEBOL 1.00 CONCACAF 0.88
          AFC/CAF 0.86 OFC 0.85
          One day Canada will rule the world, and then we'll all be sorry.

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          • Anyone else waiting to see how FIFA handles UK employment law RE: Rangers?
            You just wasted six ... no, seven ... seconds of your life reading this sentence.

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            • One day Canada will rule the world, and then we'll all be sorry.

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              • Wow Sweden! Whiskey Tango Foxtrot Germany?
                One day Canada will rule the world, and then we'll all be sorry.

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                • The UEFA EURO 2020 final tournament will be staged across the continent after today's UEFA Executive Committee decision to hold the event in various major cities throughout Europe.


                  I've thought this would be a good idea for years.

                  Now if they can do it for the World Cup (make it rotate continents and each association chooses the locations) perhaps we can get rid of the incentive to bribe officials to host a tournament in a country where all the stadiums are less than 130km from each other.
                  One day Canada will rule the world, and then we'll all be sorry.

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