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Taxonomy vs Pushout - What's the difference?

taxonomy | pushout |

As nouns the difference between taxonomy and pushout

is that taxonomy is the science or the technique used to make a classification while pushout is (category theory) given a pair of morphisms f:z\rightarrow x and g: z\rightarrow y with a common domain, z'', their pushout is a pair of morphisms i_1:x\rightarrow p and i_2:y\rightarrow p as well as their common codomain, ''p'', such that the equation i_1 \circ f = i_2 \circ g is satisfied, and for which there is the ''universal property'' that for any other object ''q for which there are also morphisms j_1: x\rightarrow q and j_2: y\rightarrow q; there is a unique morphism u: p\rightarrow q such that u \circ i_1 = j_1 and u \circ i_2 = j_2.

taxonomy

English

(wikipedia taxonomy)

Noun

(taxonomies)
  • The science or the technique used to make a classification.
  • A classification; especially , a classification in a hierarchical system.
  • (taxonomy, uncountable) The science of finding, describing, classifying and naming organisms.

    • Synonyms

    * alpha taxonomy

    Derived terms

    * folk taxonomy * scientific taxonomy

    See also

    * classification * rank * taxon * domain * kingdom * subkingdom * superphylum * phylum * subphylum * class * subclass * infraclass * superorder * order * suborder * infraorder * parvorder * superfamily * family * subfamily * genus * species * subspecies * superregnum * regnum * subregnum * superphylum * phylum * subphylum * classis * subclassis * infraclassis * superordo * ordo * subordo * infraordo * taxon * superfamilia * familia * subfamilia * ontology

    pushout

    English

    Noun

    (en noun)
  • (category theory) Given a pair of morphisms f:Z\rightarrow X and g: Z\rightarrow Y with a common domain, Z'', their pushout is a pair of morphisms i_1:X\rightarrow P and i_2:Y\rightarrow P as well as their common codomain, ''P'', such that the equation i_1 \circ f = i_2 \circ g is satisfied, and for which there is the ''universal property'' that for any other object ''Q for which there are also morphisms j_1: X\rightarrow Q and j_2: Y\rightarrow Q; there is a unique morphism u: P\rightarrow Q such that u \circ i_1 = j_1 and u \circ i_2 = j_2.

    • Antonyms

    * pullback