no scientific failure
By Henryk Szubinski
freedoom of knowledge basis 5th law 5th framework:
ON THE DENIALS PROCESSESS OF CONCERTIVE NON INCLUSIONS;
in which the basics of non answer to a direct question as how the system works:A.I am a scientist.
universes are in regular size and shape so why is not a galaxy defined as a timable event here ON EARTH.
the questions of a altered parameter of a galaxy such as the andromeda requires another format of force in the altered image direction : where force was previously ordered in one common direction the force of a altered directional image vector is based on the fact that the alternate view of the milky way had been changed to a view seen in galactic rotation to be about 5 000 years: If the image of the milky way had suddenly strted to take images of the andromeda at a latered vector of 90 degrees there would be a 5000 year discrepancy:
the data on the obvious : BUT ONLY THE TOP RECTANGLE AND THE BOTTOM RECTANGLE have been remooved :
the answer to that is a serious problem of dark matter: the answer to that is that the earth has not lost its bearings or its place on the earth : It is the fact that two alterations of a 1000 years are basically = to a alteration of 2000 years in reverse so that the difference is a 1000 light year value that does not exist:
On the question of how this can be accertained the question process continues as:
WHAT IS WRONG WITH A PARAMETERETARIAL VIEW POINT
wikipedia describes it as follows:
In mathematics, statistics, and the mathematical sciences, a parameter (G: auxiliary measure) is a quantity that serves to relate functions and variables using a common variable (often t) when such a relationship would be difficult to explicate with an equation. In different contexts the term may have special uses.
on the basis of any confrontation be it extraterrestrial or unknown the formats of a presentation to the question
ARE YOU A WIZARD?
the answer has been and always will be:
I AM A SCIENTIST
the basis was posed again :
are you a Wizard?
I am a astrophysicist
the question is posed again
ARE YOU A WIZARD?
the answer is i am a astronomer
THE QUESTION IS AGAIN ; ARE YOU A WIZARD ?
I am a rocket Scientist
The Question continued :
ARE YOU A WIZARD ?
The answer is : I AM A SPACE PIONEER
The question was posed again : ARE YOU A WIZARD ?
The answer to that question is: I am a Aeronautical Engineer .
The question is then posed : YOU ADMIT YOU ARE A WIZARD?
Yes i am a Scientist
the basis of a Galaxy in the process of being there already and in such parameters that the process of a continued non need for alterance by the functions of the data being a resultant of a process that is already answered:There is no SCIENTIFIC FAILURE:
so why then is the question of wizardry pose another view, because it is answered in parametrals:
the question :
WHAT IS THE ANDROMEDA GALAXY?
TO PROOVE THIS YOU WOULD HAVE TO ANSWER THAT THE ANSWER IS NOT REQUIRED :
but that the format of the question can be changed to:
ARE YOU A ANDROMEDARIAN ?
AND STILL THE QUESTION WOULD HAVE TO MAINTAIN THE SAME LINE OF QUESTIONING :
i am a scientist:
as in
[edit] Mathematical functions
Mathematical functions typically can have one or more variables and zero or more parameters. The two are often distinguished by being grouped separately in the list of arguments that the function takes:
The symbols before the semicolon denote variables, and those after it denote parameters.
Strictly speaking, parameters are denoted by the symbols that are part of the function’s definition, while arguments are the values that are supplied to the function when it is used. Thus, a parameter might be something like “the ratio of the cylinder’s radius to its height”, while the argument would be something like “2” or “0.1”.
In some informal situations people regard it as a matter of convention (and therefore a historical accident) whether some or all the arguments of a function are called parameters.
In the special case of parametric equations the independent variables are called the parameters.
as concerns the question again:
ARE YOU A ANDROMEDARIAN ?
THE ANSWER IS ALONG THE SAME LINES OF A ANSWER =
i am a scientist.
as in
[edit] Analytic geometry
In analytic geometry, curves are often given as the image of some function. The argument of the function is invariably called “the parameter”. A circle of radius 1 centered at the origin can be specified in more than one form:
- implicit form
- x2 + y2 = 1
- parametric form
- where t is the parameter.
A somewhat more detailed description can be found at parametric equation.
THE QUESTION IS POSED AGAIN: ARE YOU A ANDROMEDARIAN ?
BECAUSE the question is the same the answer is also the same
I AM A SCIENTIST
AS IN
[edit] Mathematical analysis
In mathematical analysis, integrals dependent on a parameter are often considered. These are of the form
In this formula, t is the argument of the function F, and on the right-hand side the parameter on which the integral depends. When evaluating the integral, t is held constant, and so it considered a parameter. If we are interested in the value of F for different values of t, then, we now consider it to be a variable. The quantity x is a dummy variable or variable of integration (confusingly, also sometimes called a parameter of integration).
BECAUSE THE FORMAT OF THE QUESTION IS BASED ON A NON LIMITED RESPONSE THE ANSWER TO THE QUESTION IS THE SAME :
in its quantality : are you a andromedarian ?
the answer is :
I am a scientist :
as in
[edit] Probability theory
In probability theory, one may describe the distribution of a random variable as belonging to a family of probability distributions, distinguished from each other by the values of a finite number of parameters. For example, one talks about “a Poisson distribution with mean value λ”. The function defining the distribution (the probability mass function) is:
This example nicely illustrates the distinction between constants, parameters, and variables. e is Euler’s Number, a fundamental mathematical constant. The parameter λ is the mean number of observations of some phenomenon in question, a property characteristic of the system. k is a variable, in this case the number of occurrences of the phenomenon actually observed from a particular sample. If we want to know the probability of observing k1 occurrences, we plug it into the function to get f(k1;λ). Without altering the system, we can take multiple samples, which will have a range of values of k, but the system will always be characterized by the same λ.
For instance, suppose we have a radioactive sample that emits, on average, five particles every ten minutes. We take measurements of how many particles the sample emits over ten-minute periods. The measurements will exhibit different values of k, and if the sample behaves according to Poisson statistics, then each value of k will come up in a proportion given by the probability mass function above. From measurement to measurement, however, λ remains constant at 5. If we do not alter the system, then the parameter λ is unchanged from measurement to measurement; if, on the other hand, we modulate the system by replacing the sample with a more radioactive one, then the parameter λ would increase.
Another common distribution is the normal distribution, which has as parameters the mean μ and the variance σ².
It is possible to use the sequence of moments (mean, mean square, …) or cumulants (mean, variance, …) as parameters for a probability distribution.
the values can be collectively be localised , but as long as there was a alternate ordering of the parameters to the question of a similar answer the responsive environments of the answer being posed in a new question where the answer is based on the indications of a previously altered format : the answer is the same as based on the certainty of it being continuously the same . So that the answer is :
I AM A SCIENTIST.
the old view that maintains a perspeective is based on the tall rectangle that is representative of the way up in astronomical imagery:
The view you see here is rectangular lying on its side so what seperates parameters is the usage of a additional 2 rectangles of a
A=2.( l.b.h )+ current image
images and research courtesy of wikipedia