About The Word Monad

Bay Area Crosswords

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Monad

Monad Meaning & Definition
Monad Definition And Meaning

What's The Definition Of Monad?

[n] a singular metaphysical entity from which material properties are said to derive
[n] an atom having a valence of one

Synonyms | Synonyms for Monad: monas

Related Terms | Find terms related to Monad: ace | air | an existence | atom | atomic particles | being | body | brute matter | building block | chemical element | component | constituent | creature | critter | earth | electron | element | elementary particle | elementary unit | entelechy | entity | fire | fundamental particle | hyle | hypostasis | I | individual | ion | life | material | material world | materiality | matter | meson | molecule | natural world | nature | no other | none else | nothing else | nought beside | nuclear particle | object | one | one and only | organism | person | persona | personality | physical world | plenum | proton | quark | something | soul | stuff | substance | substratum | the four elements | thing | unit | unit of being | water

See Also | 1 | ace | atom | I | one | single | unity

Monad In Webster's Dictionary

\Mon"ad\, n. [L. monas, -adis, a unit, Gr. ?, ?, fr. ? alone.] 1. An ultimate atom, or simple, unextended point; something ultimate and indivisible. 2. (Philos. of Leibnitz) The elementary and indestructible units which were conceived of as endowed with the power to produce all the changes they undergo, and thus determine all physical and spiritual phenomena. 3. (Zo["o]l.) One of the smallest flangellate Infusoria; esp., the species of the genus Monas, and allied genera. 4. (Biol.) A simple, minute organism; a primary cell, germ, or plastid. 5. (Chem.) An atom or radical whose valence is one, or which can combine with, be replaced by, or exchanged for, one atom of hydrogen. {Monad deme} (Biol.), in tectology, a unit of the first order of individuality.
unitM :: a -> M a bindM :: M a -> (a -> M b) -> M b
type S a = State -> (a, State) unitS a = \ s0 -> (a, s0) m `bindS` k = \ s0 -> let (a,s1) = m s0 in k a s1
m `bindS` k
mapM :: (a -> M b) -> [a] -> M [b] mapM f [] = returnM [] mapM f (x:xs) = f x `thenM` ( \ x2 -> mapM f xs `thenM` ( \ xs2 -> returnM (x2 : xs2) ))

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