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Final answer:

Gerrymandering manipulates electoral district boundaries for partisan gain, primarily utilizing packing, cracking, and kidnapping techniques to influence political power distribution. It is conducted alongside the decennial U.S. Census and driven by advances in technology.

Explanation:

Gerrymandering, a term derived from a salamander-shaped district created in 1812, has evolved into a sophisticated method of manipulating electoral district boundaries for partisan gain. It occurs mainly in systems using district-based elections and can take several forms, with the primary aim of consolidating power by adjusting boundaries in favor of one party over another. This manipulation can deeply impact representation, access to resources, and the overall political landscape.

Three Common Forms of Gerrymandering

Packing: This involves concentrating as many voters of one type (usually opposition voters) into a single district to reduce their influence in other districts. For example, creating a district that is overwhelmingly Democratic or Republican, ensuring that the party has a majority in as many other districts as possible.

Cracking: The opposite of packing, cracking disperses a particular group among several districts to dilute their voting power. This prevents the group from achieving a majority in any of those districts, thus reducing their overall influence.

Kidnapping: This strategy involves redrawing district lines to place a sitting politician's home address outside of their current district, often forcing them into a district that is less favorable to their re-election or making them compete against another incumbent.

Gerrymandering occurs every ten years in line with the U.S. Census, as part of the reapportionment process where the number of House seats allocated to each state is adjusted based on population changes. Its primary motivation is to maintain or gain political power, which has been facilitated by advancements in GIS technology allowing for precise manipulation of district boundaries.

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