Models Flashcards

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1
Q

4 types of models

A
  1. data models
  2. mathematical models
  3. concrete models
  4. simulation models
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2
Q

qualitative to quantitative

A

world we see is qualitative world without numbers, but, we can add quantitative feature to binary relations (e.g. heavier then). Has certain nice properties, like irreflexive, anti-symmetric, transitive, incomplete). Some relations do not have this, like love.

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3
Q

data model

A

data structure, specification story. Target is always observed phenomenon.
Date model = quantitative model of certain features of qualitative phenomenon

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4
Q

mathematical model

A

polytuple having following items:
base sets
family of subsets
properties of some base-set members
relations between base-set members
operations on base sets
mappings or functions of base sets
special elements (constants)
All optional, except for base sets
Mathematical model = mathematical structure G & specification story

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5
Q

Concrete model

A

existing pieces of matter that have targets in reality. e.g. scale models.

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6
Q

Simulation models

A

simulations simulate something, a process in reality that takes time. simulation model is run on a computer. simulations can test the mathematical model which they are based on. new data gathered can be used to better understand G.

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7
Q

idealizations

A

simplifications, like a map, discard & distort properties.

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8
Q

subspecies idealization

A

Aristotelian idealizations: truncations, properties of target are discarded
Galilean idealizations: distortions, features of properties are distorted, distorted properties are used in model
Newtonian idealizations: mathematical approximation, mathematically complicated expressions are simplified

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9
Q

scientific perspectivism

A

every accepted model in science gets things right in some respects to some degree

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10
Q

relations between models & theories

A
  1. models as mediators between theories and the phenomena (models are application of T to some target, include things that are not deducible from T)
  2. models as building blocks of science –> theory is a family of models/ mathematical structures, characterized by a predicate in axiomatic set-theory + specification story
    Mathematical theory-structure is model of the target, which evokes/ causes phenomenon?
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