Seat product model

The seat product model (SPM) is a quantitative logical prediction model of commonly used electoral systems in political science. It was pioneered by Matthew Shugart and Rein Taagepera, supplying the main theses in their joint book 'Votes from Seats: Logical Models of Electoral systems'.[1] The SPM is the extension of the so-called Duverger's law(s), however it is formulated to be more precise and informative, in line with the creators' ambition of making political science more scientific.[2] The seat product model is not just a directional, but a quantitative prediction model, moreover, it is both logically derived and empirically tested.

The seat product refers to the product of the number of seats in the main chamber of the legislature, the assembly size (S) and the average district magnitude (M). The multiplication of these two main institutional factors give the seat product itself (MS), which in turn is used in predictive equations.

The seat product model is the main model of the "macro" approach to the effects of electoral systems within the institutionalist framework. (in an analogous way to macro and micro economics) This approach aims to provide top-down predictions on the party systems of countries, hyperbolically positing that "all politics is national"[1].

The four basic laws[3] of the seat product model are:

  1. Effective number of parliamentary parties (ENPP):
  2. Seat share of the largest party:
  3. Effective number of electoral parties (ENEP):
  4. Vote share of the largest party:

Duverger's "law" vs. the seat product model

Maurice Duverger argued plurality based winner take all voting systems lead to fewer major parties: (i) small parties are disincentivized to form because they have great difficulty winning seats or representation, and (ii) voters are wary of voting for a smaller party whose policies they actually favor because they do not want to "waste" their votes on a party unlikely to win a plurality and therefore tend to gravitate to one of two major parties that is more likely to achieve a plurality, win the election, and implement policy.[4][5][6] Duverger did not regard this principle as absolute, suggesting instead that plurality would act to delay the emergence of new political forces and would accelerate the elimination of weakening ones, whereas proportional representation would have the opposite effect.[7]

However, Duverger himself did not consider this a 'law', moreover it is not a single claim.[1] An aim of the seat product is to not only formulate testable hyptheses, but to be able to make quantitative predictions.

Precursors to the seat product model can be found in Taagepera's previous work[8][9][10], and the logic of the model bears resemblance to the cube root law also connected to his name.[11]

The seat product model for votes builds on Cox's[12] "M+1 rule".[1]

Implications and reception

The seat product model implies that the most effective electoral reforms to increase of decrease the number of parties is are to change either the assembly size or the district magnitude. By comparison, electoral formula, such as a choice between the D'Hondt or the largest remainders method, or a switch from plurality to a runoff or ranked-choice system is deemed secondary. In a blind setting, doubling assembly size or doubling the average district magnitude should have the same effect.Leading scholars of electoral systems, such as Arend Lijphart, Simon Hix and Josep M. Colomer have praised the work of Shugart and Taagepera on the SPM.[1]

See also

References

  1. 1 2 3 4 5 Shugart, Matthew S.; Taagepera, Rein (2017-10-06). Votes from Seats. Cambridge University Press. doi:10.1017/9781108261128. ISBN 978-1-108-26112-8.
  2. ↑ Taagepera, Rein & Shugart, Matthew S. (1989) Seats and Votes: The Effects and Determinants of Electoral Systems. Yale University Press.
  3. ↑ McDonald, Michael D. (September 2018). "Votes from Seats: Logical Models of Electoral Systems. By Matthew S. Shugart and Rein Taagepera. Cambridge: Cambridge University Press, 2017. 343p. $99.99 cloth, $31.99 paper". Perspectives on Politics. 16 (3): 849–851. doi:10.1017/S1537592718001226. ISSN 1537-5927.
  4. ↑ Schlesinger, Joseph A.; Schlesinger, Mildred S. (2006). "Maurice Duverger and the Study of Political Parties" (PDF). French Politics. 4: 58–68. doi:10.1057/palgrave.fp.8200085. S2CID 145281087. Archived from the original (PDF) on 24 July 2011. Retrieved 2011-12-17.
  5. ↑ Wada, Junichiro (2004-01-14). The Japanese Election System: Three Analytical Perspectives. Taylor & Francis. ISBN 9780203208595.
  6. ↑ Alston, Eric (2018). "The Legislature and Executive". In Alston, Lee J.; Mueller, Bernardo; Nonnenmacher, Tomas (eds.). Institutional and Organizational Analysis: Concepts and Applications. Cambridge University Press. pp. 173–206. doi:10.1017/9781316091340.006. ISBN 9781316091340. Retrieved September 25, 2023.
  7. ↑ Duverger, Maurice (1972). "Factors in a Two-Party and Multiparty System". Party Politics and Pressure Groups. New York: Thomas Y. Crowell. pp. 23–32.
  8. ↑ Taagepera, Rein (2007-07-01). Predicting Party Sizes. Oxford University PressOxford. doi:10.1093/acprof:oso/9780199287741.001.0001. ISBN 978-0-19-928774-1.
  9. ↑ Taagepera, Rein; Grofman, Bernard (December 1985). "Rethinking Duverger's Law: Predicting the Effective Number of Parties in Plurality and PR Systems – Parties Minus Issues Equals One". European Journal of Political Research. 13 (4): 341–352. doi:10.1111/j.1475-6765.1985.tb00130.x. ISSN 0304-4130.
  10. ↑ Taagepera, Rein (September 1973). "Seats and votes: A generalization of the cube law of elections". Social Science Research. 2 (3): 257–275. doi:10.1016/0049-089x(73)90003-3. ISSN 0049-089X.
  11. ↑ Taagepera, Rein (December 1972). "The size of national assemblies". Social Science Research. 1 (4): 385–401. doi:10.1016/0049-089x(72)90084-1. ISSN 0049-089X.
  12. ↑ Cox, Gary W. (1997-03-28). Making Votes Count. Cambridge University Press. doi:10.1017/cbo9781139174954. ISBN 978-0-521-58516-3.
This page is issued from Wikipedia. The text is available under Creative Commons Attribution-Share Alike 4.0 unless otherwise noted. Additional terms may apply for the media files.