‘Them’ are my ‘babes’, my algorithms, my little friends inspired from another world.

No, not from the three kinds of antibiotics I originated as an idea to cure ulcers.

 

‘US’ is a culture that prefers minimal rule sets, being drawn into a global economy

with countries that have a basis of culture approximated by maximal rule sets.

To ‘us’, freedom and independence and state law versus big government make sense.

To ‘them’ our system sells products designed within the context of a small window of

technology, functionality, rationality and Quality.

 

What we need is more thought about how materials can be put into arrangements and

sold as a component in spite of the fact that they evolve from different sources and

controls. As energy prices rise and competition for energy increases, we will see more

changes away from ‘Americanization’ and toward replacement with much more

pervasive and invasive standards for the sale and distribution of products of good quality.

Already Wall Mart stocks 80 percent of it’s stock from China, and the average employee

makes $15,000 per year, working harder than ever before in terms of hours spent and

opportunity to advance lost. Here where I live in the midwest, firms founded by local

businessmen pledged to achieve maximum hiring of local state residents are managed

exclusively by MBA’s from coastal schools. The founders of these institutions would

roll over in their graves! Our minimal rule sets often fail us, and we have been slow to

catch on. I believe that with enough patience and focus, we can state rules that better

describe our long term plan and goals, and hopefully the rules do not continue to degrade our

own people and workforce as much as has been done in the past. We have been acting

like the drunk that looks for his keys to his car under the lamp post rather than in the

dark, because there is just an easier way to search under the light.

 

We must learn to look in the dark, to focus on function and it’s goals. It may be too

late for some of us who had expected better, but it is never too late to ask for change.

In this case, we need change from more exhaustive studies of subject matter and less

governance from pledgelings of the common social good. Competition has long since

failed to provide what safeguards against poor design it once provided, if it ever did at all.

 

There are other examples, equally complex, of tragic miscalculation in science.

Two of them that I have had experience with (and spent countless hours examining are:

                        1) recurrence plots and so called recurrence ‘quantification’

                        2) standard practices for geometric tolerances in shop math

 

The interesting question is why these bad  ideas hang on so persistently, shamelessly.

Anyway, I will make this page as brief and turs as possible as this web site is devoted

to thermal coatings.  Yet, these other two math problems show similar lack of attention.

 

Cross Plotting A normal distribution (Kqrd.exe available on the internet free)

 

 

Here is an example of the analysis taken light years ahead of today technically.

It is showing chaotic noise in the upper high part of the data, probably a result

of unbalanced rotor of the machine that may have made this. A lobe or an out

of round condition.  My statistics wares shows this distribution has an entropy

a little tighter than normal and that adding ten percent pure noise brings it back

into normality exactly, with a stationarity of that pseudo-process of 18 percent of

coefficient of variation. The vertical structures you see are stationarity in the plot.

 

It helps do lot identification and traceability using coatings and heat signatures.

Also you may note that the sine wave extracted from the data has a little more

of a point on the nipple on top than on the bottom.  This is the case as there is

skew to the high side and too many outliers on the high side, determined with

histogram software I have written.  This screen is  analysis that is based on fast

Fourier  used in math co-processors for computers.  (Pronounced FOO-Y AAY)

The FFT is on the bottom left. The big noise like distribution plot is the raw data

and the sine wave is a procedure I invented or designed that yields this advanced

visual representation of data that enhances the output of my histogram programs.

 

This data comes from the burning of coal in exact measures, done by the British

Statistical Society. The question was asked whether nature tends to give normally

distributed distributions.  The answer is that it does not.  The model of a normal

distribution is useful, but misleading because the value of using it to parametize

data is in it’s ability to give fine metrics like differential entropy and stationarity.

These advanced techniques are able to show a picture of all patterns in data, and

used in astronomy to look at signals. Let’s hope to find one some day from E.T’s

or EBU’s (extraterrestrial biological units). This technique is limited to larger data

sets like 200 readings, it’s not seen in shop math. It has been used in nuclear power

and research papers have said that it can show the unset of runaway nuclear reactor

activity sooner than  other method (older methods).  Pattern recognition is another

wave of computer power that needs to be technology transfer empowered so that

the public can move away from what broad activity exists that borders on hoaxes

based on accepted faulty math and underlying assumptions about our physical world.

 

2) Quality Standards and hoax ‘geometric’ standards (Qs-9000 and others)

 

A number of years ago, when I was in the coordinate measurement contracting

business, I came across this article about how tolerances for cylindrical shapes

could be done in a new way.  It was written by a professor, but he did not have

time or  computer algorithms developed to write a program to prove his point.

I on the other had, had already developed a new form of spline algorithm based

on Bezier (pronounced baysiah) spline techniques, and wrote a  program to do it.

I also was re-writing programs for coordinate measurement machines at the time,

and offering them to the authors of the software  free on condition that they would

put them into their softwares and replace the faulty sub-program (center of circles

 calculations).  For the reader who has not used a coordinate measurement machine,

all most all of them  back in the 1980’s had very bad center of circle sub-programs.

One algorithm was so bad it gave up 21 errors on 10 circles taken. I was then able to

persuade  Better Business Bureau to intervene in that instance, after  authors refused

to change their method.  This resistance to better technology is common.  It is better

described in the Berkeley California article, the link is on the hoaxes button page.

 

I have found the only reason to use these exotic design callouts is to confuse the enemy.

I have gone on and developed spreadsheets for commercial building bay design and steel

specification callouts, but though they are spreadsheets they don’t fit well in this website.

You should make inquiry by email if you need to design your own barn or steel frame

building and aren’t comfortable with $30,000 minimum for a garage and similar pricing.

 

I will scan that article and include it here because it is an important look into my past

history of making efforts to persuade the science and technology sector that change is

needed.  You may want to see the software output and spline algorithms, but I will save

space and your time and leave you with the article that I read that started all my work.

 

 

Education
Let’s talk about ‘size’..
by Herb Voelcker, Cornell University

Size is a nice intuitive notion that everyone uses. It’s a safe notion when used relatively, hut can he ambiguous when small distinctions on absolute values are needed.
The Y14.5 dimensioning and tolerancing standard defines size narrowly, through features of size (FOS). These are, “One cylindrical or spherical surface, or a set of two <opposing> plane parallel surfaces, each of which is associated with a size dimension.” A FOS can be external or internal (for example, a shaft or a hole), but let’s talk here only about solid cylinders.

Figure 1 distinguishes between a nominal FOS, which is an ideal specified by a designer, and an actual or physical FOS. A nominal FOS carries
two limits of size
termed MMC (Maximum
Material Condition)
and LMC (Least
Material Condition),
which in Figure 1 are
1.1 and 0.8 respectively.
Clearly the
limits of size should
control the variation in actual size, but the exact nature of the control depends on how size is defined.
Traditional Notions Of Size
Actual (measured) size is determined traditionally by two-point caliper measurements. The circular cross-section in Figure 2 would yield a (small) range of size values if rotated under the jaws of a caliper; these values, and similar values from other cross-sections, should all lie within the MMC, LMC limits of size. But note that all two-point measurements on a Reuleaux section yield very similar values, as do all two-point measurements on lines through the center of a Fourier section... yet neither is circular.

Figure 2: (Can two point measurements distinguish these sections?)

The issue is even murkier when size is mixed with form, as in American (but not ISO) tolerancing practice. Rule I of Yl4.5 requires that our cylinder lie on or within a perfect cylinder of MMC diameter, as in Figure 3, and that the LMC limit be met on all cross-sections. But how can one check all cross-sections, and how is ‘cross-section’ defined for imperfect cylinders with ambiguous axes?
(
Figuree 3: The Y14.5 interpretation of size under Rule 1
In summary, definitions of size based on two-point measurements may be intuitively appealing, but they carry ambiguities that are very difficult to resolve. So let’s look at a different approach.
The Offset-Zone Approach To Size
Requicha provided a rigorous definition for size through containment zones defined by offsets. Our cylinder is in-tolerance if its
boundary lies in
the zone shown in

Figure 4. Note that
the MMC boundary
honors Y14.5’s
Rule 1 (perfect
form at MMC),
but the perfect-
form LMC boundary
is more stringent
than Y14.5 or
ISO requires; it
could not be met, for example, by the Y14.5-acceptable ‘bent cylinder’ shown in Figure
 3. Thus Requicha’s definition was rejected, but its primary mechanism a containment
 zone
is used in the latest definition of size.
The Y14.5.1 Definition
Y 14.5.1 M- 1994, “Mathematical Definition of Dimensioning
and Tolerancing Principles”, is the new ‘mathematical companion’ for the latest edition
 of Y l4.5(YI 4.5M- 1994). Figure
5 applies Y14.5.l’s new definition of size to our example.

(END OF PAGE 1)

 

 

 

 

 

• Roll a solid ball of MMC diameter along the ‘spine’ (line or curve segment) labeled
SMuC to generate the solid RMMC.
• Roll a ball of LMC diameter along the spine SLMC to generate RLMC.
• Construct zone Z as the set difference of the two R-solids, as shown in Figure 5.
• Our cylinder ‘G’ is in-spec if it lies within Z.
MC LMCMccG


Figure 5: Conformance to the Y145 I definition of size
The spines are the key to this definition. SMMC is a line segment under Rule 1 ... but
 SLMC (and SMM( if Rule 1 does not apply) can be
any curve segment that satisfies
 some mathematical conditions. Thus, if you can produce spines that show G to be in
-spec, you’re done; if not, you must keep searching for better spines unless you can prove
 (somehow) that no such spines exist.

Remarks
The new size definition may be a precursor of things to come, as tolerancing is
‘mathematized.’ The definition is mathematically elegant, and it seems to capture the
physical aspect of size that Y14.5 gropes for in prose. But it presents major challenges to
dimensional metrologists, and may not be viable in practice.
We need to think more deeply about size. For starters: do we really need the notion of
 size? (Whenever I ask that question, someone reminds me that tool cribs the world over
 are organized on the basis of size, so there must be something in it
. .

 

 

Reinventing Education To Grow Future Talent
By Professor John W. Sinn,
Bowling Green State University
We simply must figure out how to provide technical leadership to rebuild our
manufacturing base including the quality and metro logy fields for the future. In
short, we must reinvent education. But the challenges abound!
One of the key questions is the issue of how to grow talent and leadership within our

organizations. Recognize that this is not a separate issue (or at least it should not be) from
the question of what our public schools should be doing. How do we design teaching and
learning functions within our organizations —and in our schools and communities to
best facilitate individual growth for people? How can this be done within the context of
maintaining our current responsibilities and commitments, and in a cost-effective
manner? In other words, if there could be an articulated educational system at all levels
and targeting all persons, what would it look like, and how would it help us grow talent,
and leaders, for the future? Perhaps part of the answer will come by better understanding
the overall current situation.

First, it is vitally important to remember that students generally (hopefully) do turn into

workers and employees. Employees, as responsible citizens, must continue learning,
assuming they really are serious about continuous improvement, as individuals,
organizationally and culturally. The point is, we are all students, at every level, and we all
must participate in the teaching and learning process. Thus, we all must be part of the
solution. The opportunity for improvement is tremendous!

Second, few would argue that one of the key drivers in the total mix of change and

competitiveness is technology. Generally, if we wish to “reinvent education” for the
future, we all must study and learn more about our technological culture, history, and
evolution, impacts and implications, the change process, technology assessment,
technology transfer and so on. Focused more technically, we all must better understand
how to solve technical problems, the design process, quality functions, and our
manufacturing processes as they relate to our customers upstream and downstream.
Finally, technology means much more than simply computers, yet it includes the
computer with its broad implications for communication, documentation, presentation,
computation, data acquisition, and process control. The point is, we must not make the
mistake of thinking that technology equals the computer it is much, much, bigger than
any one device.

Third, we must pause and carefully reflect on how we learned what we value most
and
what we really know and where and how we learned it. For most of us, sadly perhaps,
we probably did not come to know what we know and value in play, and elsewhere.
Significantly, and as related to our broader discussion, we have often learned through
technical projects and problems to be solved or undertaken through our work. Moreover,
the old adage, “you never know it as well as when you have to teach it,” along with
applications of theory and information studied through real world experiences, would
seem to equal knowledge. Clearly, the way we teach and learn to communicate, work
together, solve problems, document the findings and solutions for future reference, are all
part of the missing link— and solution for the future of metrology education.+

I

Acknowledgments
This article is ha,ced on a paper by K. Suresh

and HB, Voelcker published in the December, 1994, issue of ASME Manufacturing
Review. The paper summarizes what is known about assessing conformance to the new
definition.

HB. Voelcker holds the Charles W. Lake Chair in the Sibley School of Mechanical and
Aerospace Engineering at Cornell

University, Ithaca, NY. He can be reached

by E-mail at voelcker@cornell.edu, and by

telephone at 607-255-9654.

mfg. The Brown 8 Sharpe Publication of Precision Manufacturing 41










 

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