Boolean derivative
Boolean derivative noun: with respect to a Boolean variable x_i: The XOR-sum of the positive and negative Shannon cofactors of the given derived function with respect to x_i. In symbols: ∂f/∂x_i(⃑x)=f_x_i(⃑x)⊕f_̄x_i(⃑x).
Noun
Boolean derivative (plural Boolean derivatives)
- With respect to a Boolean variable x_i: The XOR-sum of the positive and negative Shannon cofactors of the given derived function with respect to x_i. In symbols: ∂f/∂x_i(⃑x)=f_x_i(⃑x)⊕f_̄x_i(⃑x).
Forms of Boolean derivative
| plural | Boolean derivatives |
|---|
Origin of Boolean derivative
Named after George Boole (1815–1864), an English mathematician, educator, philosopher and logician.
Questions about Boolean derivative
- What does Boolean derivative mean?
- Boolean derivative means with respect to a Boolean variable x_i: The XOR-sum of the positive and negative Shannon cofactors of the given derived function with respect to x_i. In symbols: ∂f/∂x_i(⃑x)=f_x_i(⃑x)⊕f_̄x_i(⃑x).
- What part of speech is Boolean derivative?
- Boolean derivative is a noun.
- What is the plural of Boolean derivative?
- The plural of Boolean derivative is Boolean derivatives.
Words near Boolean derivative in the dictionary
Source and license
Adapted from Wiktionary: Boolean derivative (page history and authors). Text available under the Creative Commons Attribution-ShareAlike 4.0 license. Word.ws reformatted the entry and added links. Wiktionary data of 2026-09-02.
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