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Feeding order

Relation between rules in linguistics

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Suppose there are two rules. Rule A takes in input x and returns output y. Rule B takes in input y and returns input z. When rule B is applied to input x, it will return the same output (x). The following order is called a feeding order:

  1. A: x→y
  2. B: y→z

The opposite of feeding order, the situation in which rule A destroys a certain context so rule B can no longer apply, is called bleeding order.

Example

An example of feeding order can be seen in English.

Rule A is fortis stop insertion, which inserts voiceless plosives into consonant cluster codas consisting of nasals and voiceless fricatives.

A: ∅→[-son, -cont, -del rel, -voi, αplace] / [+nasal] _ [-son, +cont, -voi, αplace]

Rule B is preglottalization, which glottalizes voiceless stops in word-final codas. As a consequence of this rule, all voiceless plosives which make part of a word-final consonant cluster are glottalized.

B: [-son, -cont, -del rel, -voi] → [+constricted glottis]/ _ (C)#

In English, rule A precedes rule B. We can derive the surface form of prince by applying the rules to the underlying form (x in the generalization above). Using rule A, becomes (y in the generalization above); using rule B, which can now be applied as there is a voiceless stop in a word-final coda, becomes . Thus, the final output form of both rules is (z in the generalization above).

Since rule A created a phonological context in which rule B could apply and because rule B could not apply without the application of rule A, the two rules are in feeding order; that is, rule A feeds rule B.

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