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Advancement in Stellaris is achieved through technologies and traditions which progressively scale in cost for the player to achieve, but provide better features for the player as the game continues. [6] Edicts are used to boost and passively upgrade empires, which can cost Strategic resources, energy, or Unity to maintain.
The concept is depicted in the video game Stellaris, where players are given the option of transforming planets into ecumenopolises, which provides a great deal of housing and space for industrial production through the construction of arcologies, at the cost of making the planet's natural resources inaccessible. [8]
Modularity is the degree to which a system's components may be separated and recombined, often with the benefit of flexibility and variety in use. [1] The concept of modularity is used primarily to reduce complexity by breaking a system into varying degrees of interdependence and independence across and "hide the complexity of each part behind an abstraction and interface". [2]
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In mathematics, a supermodular function is a function on a lattice that, informally, has the property of being characterized by "increasing differences." Seen from the point of set functions, this can also be viewed as a relationship of "increasing returns", where adding more elements to a subset increases its valuation.
In the case of Wright, the interest in modular design also may have derived from his familiarity with modular practice in traditional Japanese architecture (such as tatami). Wright's Hanna House of 1937 is a clear example of the master's facility with modern modular design in multiple dimensions.
In the 1980s, however, Jerry Fodor revived the idea of the modularity of mind, although without the notion of precise physical localizability. Drawing from Noam Chomsky's idea of the language acquisition device and other work in linguistics as well as from the philosophy of mind and the implications of optical illusions, he became a major proponent of the idea with the 1983 publication of ...
Modular form theory is a special case of the more general theory of automorphic forms, which are functions defined on Lie groups that transform nicely with respect to the action of certain discrete subgroups, generalizing the example of the modular group () ().