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** Normal dynamics, is a stochastic motion having a Gaussian probability density function in position with variance MSD that follows, MSD ~ t, where MSD is the mean squared displacement of the process, and t is the time the process is seen ( normal dynamics and Brownian dynamics are very similar ; the term used depends on the field )

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## Some Related Sentences

** and Normal

__**__

__Normal__TCG booster pack: 9 cards per booster

**,**1 non-common card

**(**can be rare

**,**super rare

**,**ultra rare

**,**

**and**

**in**some cases

**,**secret rare or ultimate rare

**)**

**and**8 commons.

** and dynamics

__**__Multi-Agent Based modelling approaches capturing cellular events such as signalling

**,**transcription

**and**reaction

__dynamics__

__**__Anomalous

__dynamics__

**(**Random walk # Anomalous diffusion ),

**the**

**stochastic**

**motion**

**of**objects

**with**

**mean**

**squared**

**displacement**

**(**

**MSD**

**)**

**that**deviates from

**the**relation for

**normal**

__dynamics__

**,**

**MSD**

**~**

**t**

**,**

**where**

**t**

**is**

**the**

**time**

**the**

**process**

**is**

**seen**

**;**anomalous

__dynamics__

**are**either faster than

**normal**

__dynamics__

**(**

**MSD**>

**t**

**)**or slower

**(**

**MSD**<

**t**

**)**

__**__

**Brownian**

__dynamics__

**,**

**the**occurrence

**of**Langevin

__dynamics__

**in**

**the**

**motion**

**of**particles

**in**solution

**(**e. g.

**a**grain

**in**water

**,**as was first

**seen**by Brown ); its famous property

**is**:

**MSD**

**~**

**t**

**,**

**where**

**MSD**

**is**

**the**

**mean**

**squared**

**displacement**

**,**

**and**

**t**

**is**

**the**

**time**

**the**

**process**

**is**

**seen**

__**__Fractional

__dynamics__

**,**studies

**the**

__dynamics__

**with**integrations

**and**differentiations

**of**fractional orders

**(**

**in**physics

**,**economics

**,**

**and**related fields

**)**

__**__Langevin

__dynamics__

**,**

**a**mathematical model for

**stochastic**

__dynamics__

**;**

**used**

**in**modeling molecules

**,**yet also

**the**stock market

**and**other systems

** and is

__**__Eunectes murinus

**,**

**the**green anaconda

**,**

**the**largest species

**,**

__is__found east

**of**

**the**Andes

**in**Colombia

**,**Venezuela

**,**

**the**Guianas

**,**Ecuador

**,**Peru

**,**Bolivia

**,**Brazil

**and**

**on**

**the**island

**of**Trinidad.

__**__Eunectes notaeus

**,**

**the**yellow anaconda

**,**

**a**smaller species

**,**

__is__found

**in**eastern Bolivia

**,**southern Brazil

**,**Paraguay

**and**northeastern Argentina.

__**__Eunectes deschauenseei

**,**

**the**dark-spotted anaconda

**,**

__is__

**a**rare species found

**in**northeastern Brazil

**and**coastal French Guiana.

__**__Eunectes beniensis

**,**

**the**Bolivian anaconda

**,**

**the**most recently defined species

**,**

__is__found

**in**

**the**Departments

**of**Beni

**and**Pando

**in**Bolivia.

__**__Tarski's theorem: For every infinite set A

**,**there

__is__

**a**bijective map between

**the**sets A

**and**A × A.

__**__König's theorem: Colloquially

**,**

**the**sum

**of**

**a**sequence

**of**cardinals

__is__strictly less than

**the**product

**of**

**a**sequence

**of**larger cardinals.

__**__Hausdorff maximal principle: In any partially ordered set

**,**every totally ordered subset

__is__contained

**in**

**a**maximal totally ordered subset.

__**__In

**the**product topology

**,**

**the**closure

**of**

**a**product

**of**subsets

__is__equal to

**the**product

**of**

**the**closures.

__**__If S

__is__

**a**set

**of**sentences

**of**first-order logic

**and**B

__is__

**a**consistent subset

**of**S

**,**then B

__is__included

**in**

**a**set

**that**

__is__maximal among consistent subsets

**of**S. The special case

**where**S

__is__

**the**set

**of**all first-order sentences

**in**

**a**given signature

__is__weaker

**,**equivalent to

**the**Boolean prime ideal theorem

**;**see

**the**section " Weaker forms " below.

__**__If

**the**set A

__is__infinite

**,**then there exists an injection from

**the**natural numbers N to A

**(**see Dedekind infinite ).

__**__The Vitali theorem

**on**

**the**existence

**of**non-measurable sets which states

**that**there

__is__

**a**subset

**of**

**the**real numbers

**that**

__is__not Lebesgue measurable.

__**__The Lebesgue measure

**of**

**a**countable disjoint union

**of**measurable sets

__is__equal to

**the**sum

**of**

**the**measures

**of**

**the**individual sets.

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