sick of big wang adonis not being a true intellectual

[Marty Champions]

Doesnt know anything about electricity he said he wauld watch the mit vid but no response



Look up walter lewin


Adonis youre a bitch bro i bet u didnt even watch

[WillGrant]

I like Walter's Sister , she has the "spark"

[SF1900]

Johnny Falcon, do you think that True Adonis has failed at competing with your intellect?

Have you studied dynamical systems yet?

http://en.wikipedia.org/wiki/Dynamical_system

A dynamical system is a concept in mathematics where a fixed rule describes how a point in a geometrical space depends on time. Examples include the mathematical models that describe the swinging of a clock pendulum, the flow of water in a pipe, and the number of fish each springtime in a lake.

At any given time a dynamical system has a state given by a set of real numbers (a vector) that can be represented by a point in an appropriate state space (a geometrical manifold). Small changes in the state of the system create small changes in the numbers. The evolution rule of the dynamical system is a fixed rule that describes what future states follow from the current state. The rule is deterministic; in other words, for a given time interval only one future state follows from the current state.

[bradistani]

he's likely busy with johnny cakes

[tom joad]

did the great daddywaddy compete against the true adonis in the first mr getbig contest?

[Antonio fella]

An Adonis is just an Adonis. 

[The True Adonis]

Doesnt know anything about electricity he said he wauld watch the mit vid but no response



Look up walter lewin


Adonis youre a bitch bro i bet u didnt even watch

I am still catching up on it.  He is one of the best teachers for sure.  I will definitely want to discuss some of this with you.

Meanwhile, Enjoy:

[Marty Champions]

Why does this subject interest you what am i missing ..seems like a gps modeling?

Johnny Falcon, do you think that True Adonis has failed at competing with your intellect?

Have you studied dynamical systems yet?

http://en.wikipedia.org/wiki/Dynamical_system

A dynamical system is a concept in mathematics where a fixed rule describes how a point in a geometrical space depends on time. Examples include the mathematical models that describe the swinging of a clock pendulum, the flow of water in a pipe, and the number of fish each springtime in a lake.

At any given time a dynamical system has a state given by a set of real numbers (a vector) that can be represented by a point in an appropriate state space (a geometrical manifold). Small changes in the state of the system create small changes in the numbers. The evolution rule of the dynamical system is a fixed rule that describes what future states follow from the current state. The rule is deterministic; in other words, for a given time interval only one future state follows from the current state.

[Hulkotron]

Why does this subject interest you what am i missing ..seems like a gps modeling?

It allows you to predict the future, or the past

[Marty Champions]

It allows you to predict the future, or the past

only if u could identify all the variables wich tend to just give rise to more variables .. wich is at least progression in a lesser sense

[SF1900]

Why does this subject interest you what am i missing ..seems like a gps modeling?

Dynamical systems or chaos theory can be applied to many different areas of study, including physics, sociology, anthropology, psychology, mathematics, organizations/businesses, meteorology, engineering, biology, and philosophy, etc. Thus, their applicability and effect on the world is much greater than studying electricity. How the theory applies to each discipline is important.

I urge you to look more deeply into dynamical systems/chaos theory.

[Hulkotron]

only if u could identify all the variables wich tend to just give rise to more variables .. wich is at least progression in a lesser sense

This is correct I think yes

[Marty Champions]

Dynamical systems or chaos theory can be applied to many different areas of study, including physics, sociology, anthropology, psychology, mathematics, organizations/businesses, meteorology, engineering, biology, and philosophy, etc. Thus, their applicability and effect on the world is much greater than studying electricity. How the theory applies to each discipline is important.

I urge you to look more deeply into dynamical systems/chaos theory.

i will but to me it just seems like good ol fashioned reasoning when approaching problems
But in electricity theres alot of hows and whys im not aware of thus i cant use dynamical systems till i know all the" players"

[The Ugly]

Is it wrong to find electricity not all that interesting? Dude flew a kite and got shocked, big deal.

[Marty Champions]

Is it wrong to find electricity not all that interesting? Dude flew a kite and got shocked, big deal.

why is it so powerful
 can it make us more powerful
Does it know time if so what rate
Ect ect

[The Ugly]

Does it know time if so what rate
Ect ect

Are you asking me if electricity can tell time?

[Marty Champions]

Are you asking me if electricity can tell time?

does it undergo significant changes like we do in small time frame

[SF1900]

i will but to me it just seems like good ol fashioned reasoning when approaching problems
But in electricity theres alot of hows and whys im not aware of thus i cant use dynamical systems till i know all the" players"

Clearly dynamical systems cannot be explained by just good ol fashioned reasoning:

A means of describing how one state develops into another state over the course of time. Technically, a dynamical system is a smooth action of the reals or the integers on another object (usually a manifold). When the reals are acting, the system is called a continuous dynamical system, and when the integers are acting, the system is called a discrete dynamical system. If f is any continuous function, then the evolution of a variable x can be given by the formula
x_(n+1)=f(x_n).    
(1)

This equation can also be viewed as a difference equation
x_(n+1)-x_n=f(x_n)-x_n,    
(2)

so defining
g(x)=f(x)-x    
(3)

gives
x_(n+1)-x_n=g(x_n)*1,    
(4)

which can be read "as n changes by 1 unit, x changes by g(x)." This is the discrete analog of the differential equation
x^'(n)=g(x(n)).

[The Ugly]

does it undergo significant changes like we do in small time frame

Talking to the wrong guy, J. No clue or interest, sorry. Have noticed you don't mention the heme as much anymore, with all this electro-preoccupation and whatnot. What brought on the sudden interest?

I'm dedicating this to you, my friend.

[Marty Champions]

Sounds like numbers with exponents and variables what am i missing ill check wiki

Clearly dynamical systems cannot be explained by just good ol fashioned reasoning:

A means of describing how one state develops into another state over the course of time. Technically, a dynamical system is a smooth action of the reals or the integers on another object (usually a manifold). When the reals are acting, the system is called a continuous dynamical system, and when the integers are acting, the system is called a discrete dynamical system. If f is any continuous function, then the evolution of a variable x can be given by the formula
x_(n+1)=f(x_n).    
(1)

This equation can also be viewed as a difference equation
x_(n+1)-x_n=f(x_n)-x_n,    
(2)

so defining
g(x)=f(x)-x    
(3)

gives
x_(n+1)-x_n=g(x_n)*1,    
(4)

which can be read "as n changes by 1 unit, x changes by g(x)." This is the discrete analog of the differential equation
x^'(n)=g(x(n)).

[SF1900]

Sounds like numbers with exponents and variables what am i missing ill check wiki

if dynamical systems can be easily understood with good ol reasoning, can you explain those equations? 

[Marty Champions]

if dynamical systems can be easily understood with good ol reasoning, can you explain those equations? 

just identify the vaiables i have no idea the values of f,x or n

[SF1900]

just identify the vaiables i have no idea the values of f,x or n

If dynamical systems are just some good ol fashioning reasoning, then why are professors still studying the topic?

I guess you understand them better than the professors? 

[Marty Champions]

If dynamical systems are just some good ol fashioning reasoning, then why are professors still studying the topic?

I guess you understand them better than the professors? 

u cant solve an eqaution if u dont give avalue to the exponent in a real situation

[deceiver]

SF, why do you keep "discussing" with this idiot? You are getbig "veteran", it takes maybe 5 minutes for a newbie to understand that this guy is an idiot and you could just as well talk about physics with internet bot or your dog.