2.10.036 In the event of a tie on overall individual and best young rider classification at the end of each event, the riders shall be placed on the basis of the larger number of 1$^{st}$ places, 2$^{nd}$ places, etc. in their respective classification only taking account places for which points shall be awarded. 

As a subsidiary criterion, the best classification in the most recent event shall be decisive. 

In the event of a tie in the final classification, riders shall be placed on the basis of the larger number of 1$^{st}$ places, 2$^{nd}$ places, etc. 

Concerning stage races, only the final individual general classification on time shall be taken into account for the application of this article. 

(text modified on 1.01.99; 1.01.05; 1.10.13; 1.01.15; 1.01.16; 25.10.17). 

## § 5 

## § 6 Technical and qualifying rankings 

(paragraph introduced on 23.10.19; abrogated on 11.02.20). 

(paragraph introduced on 1.01.19; numbering modified on 23.10.19). 

2.10.043 The UCI has created various rankings that can be used to qualify teams in an event or a series. These rankings may also be used as a sporting criterion as part of the registration process of teams with the UCI. 

The UCI is the exclusive owner of these rankings. These rankings for internal use only may not be published. 

## UCI world ranking for men UCI teams – 3 years 

2.10.044 The UCI world ranking for men UCI teams – 3 years shall be drawn up at least once a week by adding the points of each men UCI team in the UCI world ranking for men UCI teams of the “n-2” and “n-1” years established at the end of their respective season (as per article 2.1.001), with the points of each men UCI team in the UCI world ranking by men UCI teams of the current “n” season that was reset to zero at the beginning of the aforementioned season. 

## Separating tied teams 

Ties between teams shall be resolved by counting the greatest number of 1$^{st}$ places on the (final general) classification (on time) of their best 10 riders on the UCI individual world ranking during races run in the course of the current season. If there is still a tie between teams, it will be resolved by the greatest number of 2$^{nd}$ places, then 3$^{rd}$ places, etc.$_{ }$ 

