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                    <text>caret

LAKEHEAD

UNIVERSITY

SCIENCE REVIEW
VOLUME 1

NUMBER 1

A PUBLICATION OF THE ONLY FACULTY OF SCIENCE THAT TRULY

UNDERSTANDS

NORTHWESTERN

ONTARIO

�Caret

JANUARY 1973

A LAKEHEAD UNIVERSITY SCIENCE REVIEW
incorporating

LAKEHEAD UNIVERSITY MATHEMATICS GAZETTE
CARET (kar'at) n. A sign (" or 11.)
placed below a line to indicate where
something should be inserted.

What is missing? Well - a title, for one thing,
and a magazine without a title is unthinkable!
We, the editors, are not at all sure what you
would like us to do, but we do know one thing there is a disastrous communications gap between
High Schools and Universities: the bridge across
it is missing and we will hope to span the void if
only with a gossamer thread.
Let us know what kind of articles you would
like to see. Write an article yourself and send it
in. Push your science teachers into sending us
stories about their scientific and personal interests,
or write about them yourselves (what an opportunity!). Above all, don't think that what you
have to say will not be of any interest to us: let
us be the judge of that. And, please don't assume
that university scientists are somehow not quite
human; we experience the same emotions of
fear and hope, love and hate as the majority
of human kind .
Oh, about the title. The 1378-page, four
volume Harper Encyclopaedia of Science for
the best title. Why not fill in the form on the
back page and send it to us TODAY?

Naturally, I am still extremely interested in any
publication that may come forth. Would it be
possible to be placed on your mailing list? Once I
get my head above water around here, I'd be glad
to send you an article on teaching Canadian students
some science in a German environment. Let me know
if I can be of some assistance! - E.F. Dojack, Lahr
Senior School, Canadian Forces Base, Europe.
C.F.P.O. 5000. We'll be very pleased to hear from

you from time to time, and we hope you will send
us an article when you have settled down a bit. - Ed.

CONGRATULATIONS!
This is the first edition of the Lakehead University Science Review, "CARET". It was conceived
by the Faculty of Science as a logical extension of
the Lakehead University Mathematics Gazette into
a wider area of subjects. We hope that it will be as
successful as the "Gazette" and create active interest
in the many aspects of Science.
Our editor, Dr. John Hart, deserves our thanks
for the initiative and vigour he has shown in collecting such varied articles from many eminent authors.
We hope that each will contribute again to later
editions.
Good reading to you all.

The encyclopaedia is really worth having.
The views expressed in Caret do not necessarily
reflect the opinions of the Editor, the Faculty or
the University.
Caret is published by the Faculty of Science of
Lakehead University. Thunder Bay "P", Ontario,
Canada.

LETTERS TO THE EDITOR

R. A. Ross,
Dean, Faculty of Science

Dear Professor Hart:
Thank you very much for your recent letter.
May I take this opportunity of conveying my
good wishes for the success of your Journal.
Science is everybody's business.
Kindest regards.

Thank you for your letter of August 15. As
you have probably guessed from my return address,
I am teaching with the Canadian Armed Forces here
in Germany for the next two years. Mr. W.A. (Bill)
Luft has taken over as Head of Science at Lakeview.

Yours sincerely,
Alastair Gillespie, M.P.,
Etobicoke

�A SCIENTIST LOOKS AT SOCIETY
By Andrew D. Booth

terribly practicable solution. Even so, the time
involved is still quite short, about 900 years, in fact.
Yet another solution which has been proposed to
cope with the population increase is to export population to adjacent planets. As things appear at the
present time, the only possible candidate would seem
to be Mars, although, assuming a high degree of technological competence, one might include Venus in the
argument. However, it should be noted that a 1.9%
increase per annum in population involves a doubling
in 37 years for Mars and a very much smaller time
then to cover Venus.

ARE WE HEADING FOR DOOMSDAY?
Thinking and reading members of our community
at the present time are bombarded with information
about "ecological catastrophe". On the other hand,
the voices of industry and government assure us that
many of the warnings of the more frenetic environmentalists are without foundation. It may, therefore,
be interesting to consider the sort of hard information which the scientist can give about problems of
this type, and to do this, 1 shall explain briefly three
approaches to the problem.

593 YEARS TO GO
The first approach is what one might call the
worst case geometric one. Here, one assumes that
the surface of the earth is drained of water in some
way which is yet to be discovered, that humanity
goes on increasing in numbers at its present rate
of approximately 1.9% per annum, and that the
limit is attained when the surface of the earth is
covered solidly with people standing shoulder to
shoulder and back to back. This situation is covered by the simple compound interest law learned at
school and by the formula known to the Greeks
for the area of spherical surfaces. 1nserting the
relative parameters, it turns out that at this rate
of population increase, the earth's surface will be
covered in only 593 years from now. Remembering that this is just about the period since the
renaissance, and that no assumptions have been
made about the way in which society operates, the
way in which wars may reduce population and so
on, this is a far from reassuring figure.
The second argument which can be used is what
one might describe as the thermodynamic one. in
this, we assume that the surface of the earth is
covered not only with a single layer but with people stacked shoulder to shou Ider, back to back, and
feet to head. In other words, they are accommodated
in multi-storey skyscrapers. The problem involved
here is one of great interest to the physicist since,
in the last analysis, it resolves itself into one of
energy dissipation. When the population of the
world reaches about 10 17 people, the skin temperature of the outside of the structure required to
dissipate the human energy into space, would have
to run at a temperature of something like 5,000° C
which is precisely the temperature of the outer layers
of the sun. One need hardly say that this is not a

ZERO POPULATION GROWTH NOW
Finally, one can consider the so-called M. I. T.
model. Th is relates the future to the socio-economic variables of the present. Such models are
extremely complex and their study has only been
possible since the advent of large electronic computers.
Whilst some of the details of the M. I. T. model are
open to question, the main structure is sound. The
model shows that, unless radical steps are taken to
ensure zero population growth now, only about 100
years remain until the world population is reduced to
about¼ of its present value by an eco-catastrophe.
This neglects the very real possibility of a major war
and points up the urgent need for an in-depth application of the hard physical and mathematical sciences
to the soft area of sociology.

t

2

�SCIENCE IN SOCIETY
By C. K. Mclellan

THE ROLE OF SCIENTISTS

Information must be presented so that it is easily
understood by non-scientists. It does no good to
attempt to dazzle people with unintelligible jargon.
[ Amen! - Ed J
The second approach lies in more direct action
on several political levels. The scientist should be
involved in political and community action groups
where he has direct contact with other citizens.
As the traditional training grounds for highly
professional scientists, universities should have
an important part in developing a social responsibility for science. The two dominant functions
of universities have always been education and
research and the current problem is how best to
execute these functions in scientific fields for the
benefit of society. The system provides some students with a broad general background of knowledge, but often with few specific work skills. Such
a graduate frequently fails to impress an industrial
employer, who notes with dismay the considerable
practical training this person will require in order to
become a productive employee. On the other hand,
industries must bear in mind that in the long run,
it is more to their advantage to have employees
whose wide background knowledge allows them to
be flexible in their work, than to have only narrow
specialists.

Of late, people have begun to consider more
carefully the role of science in society. This unexpected turn of events has caught many scientists
unprepared, for they grew accustomed to the attitudes prevailing in our technological society in the
1950's - an attitude which seemed almost to hold
science and its devotees in awe for their considerable
contributions to recent world developments.

SCIENCE IS A TOOL
Prior to this century, the dominant role of science
was the discovery of new knowledge. Beginning early
in the 1900's, however, the trend to urbanization and
industrialization of the western world translated much
of this knowledge into new products and services. As
a corollary, the role of science was altered to emphasize
these goals of the industrial society. The transformation was highly successful. Science became an essential
tool in our production - and consumption-oriented
economy. The role of science assumed two important
aspects: the continuation of this line of economic and
social development through product improvement;
and, the evaluation of new ideas. Science's "experts"
became highly respected as important parts of a system
which provided the good life for many. This, in turn,
produced in our educational systems a great emphasis
on training more scientists in the "practical" fields
where their skills could be applied to immediate
problems.
The economic system which uses technology, and
the people who welcome its benefits, must share some
responsibility for the problems it has created: scientists
must accept a large portion of the responsibility, but
it seems that scientists have often divorced their
role as scientists from their role as citizens.

CANADIAN BASIC RESEARCH
IN DILEMMA
The research function of a university arises quite
naturally. University researchers seek approval from
their peer group - other researchers. Hence in
order to be respected, a university must produce
high-quality research results through its graduate
school. The amount of research done this way is
valuable, particularly in Canada. In our so-called
branch plant economy, industries tend to emphasize
research in the narrow areas of product and process
improvement, and the "basic" research for which
there may be no immediate application is left to
the foreign parent company. If a significant amount
of basic research is to be done in Canada it appears
that universities must do much of it.
The dilemma arises in the choice of topics for
investigation, for the benefits of research should
accrue both to the scientific community and to the
larger community of Canadian people. This implies
that a significant proportion of such work must be

FREEDOM AND RESPONSIBILITY
A scientist must be given the freedom to speak
out on matters touching his field of expertise and
he must accept the responsibility. He should shun
the pose of the expert and should function, rather,
as a "resource person" whose knowledge should be
shared by others, for it is the entire society which
must evaluate the information and choose courses
of action.
A first approach to this goal may be made
through the professional associations of scientists.

3

�at the beginning of this year. Gradually it solidified;
mountains were formed and eroded and formed again;
the ocean basins and continents began to take shape.
For perhaps half of this year the earth was barren
and lifeless. Then at some indeterminate point in
August, life in the form of single-celled organisms
appeared in the seas. It was not until late November
that Iife forms emerged from the waters and were
able to survive on land. The age of the great dinosaurs was as recent as mid-December. And modern
man did not evolve until the last few minutes of
our year.
Now the question must arise as to what evidence
there is to substantiate these divisions of time. Fossils of course give us the clues to the last 600 million
years, but what about the more than half of earth's
history when there was no life present or organisms
were soft-bodied and could not leave fossil evidence?
By what means do we divide this immense span of
time into more concise parts?
The answer to this question lies in the field of
geochronology. Using radioactive elements and their
known rate of decay into stable end products, it is
possible to calculate the time required to produce a
certain quantity of the stable substance and hence the
age of the original radioactive element.
Several methods of radioactive dating are employed.
The uranium-lead method can give us the absolute age
of a rock but is useful only when there are lead-bearing minerals present. Far. more abundant are potassiumbearing minerals, and for dating these we use the potassium-argon "clock". However this method does not
give us the absolute age of a rock, rather the date of
the most recent orogenic (mountain-building) event to
which it was subjected.
For example, prior to the application of this method of geological dating, much of the Canadian Shield
was simply regarded as Precambrian (older than 600
million years or before November in our analogous
year). Now we know more specifically that the rocks
of the eastern Shield underwent their most recent
metamorphic event about one billion years ago, whereas those of the western regions were last metamorphosed
about 2.5 billion years ago. Thus we can now subdivide the Precambrian of Canada into periods of
orogeny.
By such methods of dating we not only learn
the ages of rocks and events, but can divide huge
eras of time such as the Precambrian into more specific and meaningful periods, making geological time
and evolution that much easier to comprehend.

tailored to the foreseeable needs of our nation.
Considerable emphasis should be placed on these
needs in choosing research topics, and as responsible citizens, scientists should be doing this themselves. The abdication of such responsibility invites
forced direction of research from the governments
which supply a significant portion of funding for
research.
University education should be broad enough
to create a search for alternate approaches to the
solution of socio-technogical problems. For example;
in the problem of energy shortages currently plaguing
parts of North America, the conventional solution is
to seek technical means of meeting the increased
demand for energy. The success of such solutions
has led producers to invite increased demand which
in turn raises consumption. It would be better
to find a way of cutting back on the rate of increase
in demand for energy.

SCIENTISTS ARE CITIZENS
Alternate approaches to large problems often
range beyond the fields of expertise of the specialist. No grouping of experts alone can make the
decisions, for the implications may be so broad
that only society as a whole can decide. That may
well be where the major role for science lies in the
future - not in product development and production,
but as an information resource for a society which
we can but hope will be pursuaded to develop
rationally. The relative importance of science will
be diminished as scientists de-emphasize their roles
as experts in favour of their roles as citizens. t

GEOLOGICAL TIME
By: M. Kehlenbeck
MAN HAS LIVED FOR A FEW MINUTES
Geological time spans are among the most difficult concepts to comprehend. It is common for us
to think in terms of years, generations, and centuries.
However beyond this, time becomes, for most of us,
merely a number of many zeros without any real
meaning. Yet the geologist speaks constantly in
these terms.
At present we believe the age of the earth to be
about 4.5 billion years and the existence of life on
earth to be of approximately 2 billion years duration. Do these figures really signify anything to you?
Perhaps an analogy can serve to make these time
spans more meaningful.
Let us use one of our years to represent the
entire history of earth. Our planet then was forming

t

4

�SO YOU WANT TO BE AN ATHLETE?
By

J.

Widdop

A KNOWLEDGE OF SCIENCE MIGHT HELP!

of the biceps and brach ial is and the resistance being
the forearm itself whether or not a weight is being
held in the hand. Normally, when considering levers
the force is assumed to be acting at right-angles but
with muscle action this is rarely observed. Using the

It is difficult for many people to accept or even
recognize the relationship which exists between
Mathematics and Athletics. The purpose of this
article is to indicate a few of the various aspects of
that relationship.
Many students who excel in mathematics are
excellent athletes, a well-known example being Frank
Ryan who was quarterback for the Cleveland Browns
and has a Ph.D. in mathematics.

"ACTION-

AND REACTION-

APPLICATION OF SCIENTIFIC PRINCIPLES

Three fairly simple formulae are shown below.
See if you can identify them:
a}
_____½
2
2
R+ R
= v sin 8 cos 8 + V cos 9 v sin 2 9 + 2gh
2

.. .
••
..

g

_______½

b}
R +R +R =
1 2 3

•

v2sin8cos8+V

•

•

• •

2
cos8V sin 2 0+2g (h-Csin8)

fl

•

,,

,.
.J ••

.

14.·
ARE EQUAL

9 + c sin a+ c cos 8

c}

I am certain (?) that you will recognize that a} and
b) are derived from the basic laws governing the path
of a projectile which describes a parabola and show the
formulae for the flight of a shot and the distance covered by a long jumper respectively. c) may be used to
calculate how much further a fast ball may be hit than
a slow ball, assuming all other pertinent data are equal
(U 1 = velocity of ball before meeting bat}.
These three examples constitute only a sample of
the plethora of similar formulae which are applied
everyday - whether by chance or design - in the
realms of physical activity.

AND OPP OSI TE ! "

flexing of the forearm again as an example the usual
formula needs to be modified. Let us. suppose we
are holding a 5 lb. weight in the hand with the forearm fully extended and wish to know what force
need be exerted to start the flexion of the forearm.
We may assume that the weight arm (from weight the
force point) is 12" and that the force arm (muscle
insertion to fulcrum - elbow point) is 2". Normally
the formula would read:

THE BODY IS A MACHINE

The human body contains many examples of levers
with the bone itself constituting the rigid bar, the
joint being the fulcrum and the contracting muscle the
force. Most body movements are produced through
third-class levers where the force point lies between the
fulcrum and the resistance point. Examples are when
one flexes the forearm with the elbow acting as the
fulcrum, the force being applied at the insertion point

Force x Force Arm
F x

5

= Weight

2

5

F

2

x Weight Arm
or in our case
X

12

60

30 lbs.

�The Y component of R creates Iift while the
X component has a retarding effect and is called
drag.
Most coaches encourage their charges to kick or throw
at a lower angle than usual into a head wind or higher
with a tail wind. The Russian discus throwers are informed of the precise wind conditions prior to throwing and adjust the angle of release accordingly, which
may vary from as low as 22° to above the "ideal" 45°.
As a matter of interest the best results were obtained
with the discus inclined at 35° and a head wind not
exceeding 14 m.p.h.
Spin or gyration is also applied in many sports
and has either a stablizing effect that holds an object
on course, or resists a ohange in the direction of the
axis of the object. If the spin on a football is too
little, the ball will float or travel end over end, while
too much spin will tend to cause the ball to swerve
from its intended path. All baseball pitchers know
that a spinning ball will tend to move in the direction in which it is spinning; a top spin will cause the
ball to drop while a ball spinning counterclockwise
(viewed from above) will curve away to the pitcher's
left. Th is is caused by the increased air resistance
met by the ball on the side which is spinning into
the created head wind. In such games as basketball,
tennis, table-tennis, handball, cricket and billiards,
spin is used to change the direction of the ball by use of the relevant surface area rather than through the air, although certain top class bowlers in
cricket are capable of causing the ball to curve
through the air one way and then - upon striking
the ground - spin back sharply in the opposite
direction. This would be one example of applying
both air resistance and gyration .effects, while a
tennis serve could be another.

However, the applied force in this case is not at
right angles but at an angle of approximately 5°
with the lever. Therefore a more realistic calculation of the force exerted by the biceps would, in
our example, be
F = 30
sin 5°

30
.0872

344 lbs.

If we started at 30° angle the force required would
be:

F = 30
.5

=

60 lbs.

It can be seen that to exert great force the force
arm should be as long as possible while for greater
speed the force arm should be relatively short. In
the movement of body parts we have no real control
over these factors as the muscle attachments which
are the source of the exerted force are fixed. Wrestling however shows how the lever principle can be
used outside the body. To prevent an opponent
from turning by holding his arm on the mat it will
be most effective to grasp the arm as close to the
hand as possible with the arm fully extended at
right angles to the body. Th is guarantees the greatest moment of force and the greatest mechanical
advantage. Conversely if one wishes to turn an
opponent quickly then a short force arm is required,
an example being the use of a half-nelson where the
force is applied at the shoulder.
Kinesiology (the science of movement) helps the
student - athlete to better understand the scientific principles which will enable him to train and
perform at a higher level than before. These same
principles can then be passed on to his own students when he becomes a qualified teacher/coach.

CROSSING THE BAR
The body's centre of gravity is considered in

many sports activities: it can be located at about
the height of the hips midway between the front and
back of an individual who is standing erect or lying
flat with arms at the side. If the attitude of the
body or parts is changed then the c. of g. is changed.
It is possible for the c. of g. to be located outside
the body when performing such activities as vaulting
or somersaults in gymnastics or diving. The modern
styles of the High Jump have evolved because of a
better knowledge and understanding of kinesiological
principles. Research has shown that in the vertical
jump some of the world's greatest jumpers - with
their arms at their sides - have been able to raise
their c. of g. only about two feet. Th is emphasizes
the necessity of the application of sound mechanics
principles and the perfecting of jumping techniques
to achieve heights that exceed seven feet. If we take

ALLOW FOR THE WIND
Aerodynamics play a major role in such activ-

ities as the discus and in the kicking or throwing of
a football. The equation
R
CPSV 2
2
expresses the reaction resulting from the diversion
of the air stream about a moving airborne body.
R
the resulting reaction.
C = a numerical non-dimensional coefficient
dependent upon the shape of the object and
its attitude to the air stream.
P = air pressure (15 lb./sq. in. at sea level).
S = the active surface area of the object over which
the air stream flows.
V = the velocity of the air stream with respect to
the object.
6

�pf a 100 yard sprinter, or running on a sharply

a pole about 6 feet long and hold it vertically then
let it drop so that it bounces straight back up, it
will probably bounce only a few inches from the
ground. If we throw it down it will bounce considerably higher.
Let us repeat this experiment but, at
the high point of the bounce, grab the pole at its
mid-point (c. of g.) and turn it horizontally so that
it is now parallel to the floor and is now four to
five feet from the ground. Here we have indicated
(very crudely) the essential differences between the
Scissors style of high jumping and the lay-out styles
currently used. In the Scissors style the jumper's
c. of g. passes over the bar and is quite a considerable height above the bar because the jumper is
almost in a sitting position at the peak of the jump.
If, however, we lay-out as we cross the bar our
c. of g. still passes above the bar but is much closer
to it. In essence, for the same amount of force
and energy expended, we should achieve a greater
height. In the Western Roll, however, the whole
of the body is - at some point - lying on its side
above the bar. If we go a step further and use the
Straddle style, or "flop" popularized by Fosbury
or Debbie Brill we find that the body rotates around
the bar and at no time are all parts of the body
above the bar. Th is then gives the effect of the
c. of g. passing under the bar thus again giving the
capacity for achieving even greater heights.
Other mechanics included in the well-executed
high jump include:
a) a vigorous stamping of the take-off foot hard
against the ground (Newton's third law)
and
b) the forceful swinging up of the free leg and the
arms to increase the lifting force of the body,
showing the principle of transfer of momentum
from part to whole. This principle can easily be
experienced by trying to do a sit up from a back
lying position, i) first with the arms to the side
then, ii) starting with the arms stretched overhead with the backs of the hands touching the
floor and initiating the movement by a vigorous
upward and forward swing of the arms.

banked indoor track, or a basketball player dribbling down court.
The second application is deduced from the
normal principles of friction. Since the friciton
is the same whether the force which presses the
two surfaces together is at one point or spread
over a wide area it logically follows that if the
total force is spread over a wide area then the
force will not be as great at any one point as
it would if it were concentrated at that particular
point or a small area. Again, some of the problems can be alleviated by articial means and we
find equipment constructed to "spread" the force
of a blow. A catcher's mitt - compared with
other player's gloves - is an example of the recognition of this principle. The "armour" worn by
footballers and hockey players is designed to spread
the force of an impact and also to transfer it from
one part of the body to another. Shoulder pads
are based on the cantilever principle with the intention of transferring the impact from the point
of the shoulder to the flat less vulnerable surface
areas. Over-weight boxing gloves used in training
are not - as many people think - a training device
to make the boxer's arms stronger or so the regular
gloves will feel lighter in real combat but are designed to spread the force of a punch over a wider area
thus lessening the chances of injury during sessions,
a fact for which managers (and sparring partners), no
doubt, are truly grateful!
The same fundamental principles may be applied
to the body itself without artificial aids. Learning
to land correctly in Judo after being thrown is a
good example of how to protect a particular part
of the body from injury by absorbing the effects
of the impact over as wide an area as possible. The
fundamental movements of a layout should be employed when sliding into a base when as much as
possible of the leg, hip and back should hit the
ground simultaneously.
POWER IS IMPORTANT
In 1932 McCloy pointed out that the power
used for performance varies with the cube of the
velocity. Using the formula

FRICTION HELPS OR HINDERS
Principles of friction are put to good use in
athletics in two different ways. The first and
more obvious application concerns the problem of
slipping and how to provide a higher coefficient
of friction. Sometimes this is achieved by artificial means such as spiked shoes or specially located
floor surfaces. Adverse conditions can, however,
also be overcome by a sound knowledge of equilibrium and the use of appropriate body lean, examples of which could be the angle of inclination

P = FY when

P

power
F = force in lbs. in the direction
of the motion
V
velocity of the body in the
direction of the force
McCloy demonstrated the difference in power
units used in running the mile at a constant rate of
speed and varying rates of speed. Using hypothetical

7

�the distance in four minutes. Great runners such
as Bannister and Ryun utilized pacing methods to
achieve their great performances and always had
some energy left for that last 100 yards dash to
the line.

times and rates of speeds, two tables were produced
showing the amount of energy expended when
a) a constant rate of speed was maintained and,
b) where a varying pace was used.
In each case the distance was covered in four minutes 24 seconds. The power was found by calculating the cube of the velocity for each 220 yards.

LIGHT LINEMEN CAN BE EFFECTIVE
There are numerous other examples that could
be cited where the knowledge and application of
scientific principles play a vital role. Among them
are the popular circuit training programmes where
an athlete performs to his maximum. He then prepares a training "Circuit" of several activities, each
one calculated from his maximum performance in
each activity, the whole circuit to be achieved within a certain time limit. He can then make the circuit progressively more -demanding by -gradually ln~
creasing the number of repetitions of each activity,
or by cutting down the time factor for the full circuit. Periodically he will re-test himself to determine a new training circuit based upon his improved
maximum level.
The famous "Crimson Tide" football team of the
University of Alabama are noted for usually having
a smaller line than the teams against which they play.
They counter this by training their players to get off
their marks more quickly than their opponents and
- where possible - to hit them at an angle.
Work it out. If you are a lineman in football and
weigh 175 lbs. while your immediate opponent
weighs 200 lbs., how much faster must you be moving - if you meet head-on - to be able to hold him
for those vital split seconds after the ball is snapped?
At what angle should you hit him to best deflect his
forward progress. Theoretical? Perhaps, why not
try it out?
Whether we are counting the number of push-ups
a student can perform, keeping the statistics of a
game, or utilizing extremely sophisticated analytical
techniques in research or coaching, the importance
of the relationship between the sciences in general
(and mathematics in particular) and athletics cannot
be too strongly stressed.
May the "jocks" and the "egg-heads" long continue and expand their joint ventures. Each group
has much to offer the other.

TABLE BASED ON CONSTANT RATE
Time for
220 yards
1

2
3
4
5

6
7

8

33
33
33
33
33
33
33
33
264 secs.

Speed in
Ft. / Sec.

20
20
20
20
20
20

20
20
Average= 20

Velocity

~~=~ ~~d
8000

8000
8000
8000
8000
8000
8000
8000
64000 power
units used

TABLE BASED ON VARYING RATES
Time for
220 yards

Speed in
Ft. / Sec.

1

29

22.7

2

30
32
34
36
38
37
28

22.0
20.6
19.4
18.3
17.4
17.8
23.6

3
4

5
6
7
8

264 secs.

Average= 20

Velocity
Cubed or
Power Used
11697
10648
8742
7301
6128
5268
5640
13146
68568 power
units used

The significance of the study is the fact that, although both runners had the same time for the mile,
the one who ran at a constant speed used approximately 7% less power. At least two advantages can
be noted: first, that a runner can, by "pacing" himself, match the time of a stronger runner who does
not pace himself and, second, a runner can achieve
a better time using the same energy if he masters
the technique of pacing. As the famous Australian
coach Lydiard, has said regarding the four-minute
mile, "Most runners can do 440 yards in 60 seconds;
with stamina added they can keep up that pace for
four times 440 yards." Try to run 110 yards in 15
seconds - not a difficult task. Thirty seconds for a
220 yard canter? - quite easy. However, if you
could maintain this pace for a mile you would cover

t

8

�INTERVIEW WITH THE LAKEHEAD UNIVERSITY GLASSBLOWER
Ken Sumpter
IS EDUCATION ROULETTE?
Ken:

What are you actually going to do in
in this magazine?

Us:

Well, I'm not sure. The idea is not to
try to professionalize it, but to write
articles for the "ordinary" students in
Grade 72 and 73. Our problem always
is that we tend to make things too
professional. I still think YOU could
write one!

Ken:

I've got my own view about education
as such, you know, particularly at this
moment. It's a difficult job to promote a University to high school students.
It's a fact that there are NO JOBS at
this moment in time. It's like a game
of roulette to pick a subject where you
are going to find work because what
looks good now ....

Society does not truly recognize the fact
that you need broader-based people who
know things, but at a lower level. Everybody
THINKS as specialists do when they start
off. Somewhere along the way, you want an
enlightened person who is not working at a
very high level, but at a good level of their
own competence. It's like the sort of thing
that happens on a factory floor. You get a
first class charge hand and the place runs like
a clock. And they think, "Gee, he's a good
fellow - we must get him up", and so they
promote him into management and he comes
up to a level of incompetence and he's stumbling about up there and he can't manage it.
That's the sort of thing that happens.

Us:

I'd rather talk about YOU, though. You
really won't write an article? You know,
people are always turned on by glassblowing.

Us:

. . . . may look very different in ten
years' time.

Ken:

Ken:

Right! If I was going to do something,
I'd probably do Physics because ....

Yes, but you know it's only because it's
something like action painting ...

Us:

Us:

.... nobody's doing it.

Sure, and what's wrong with that? And, by
the way, the magazine is NOT to sell
Lakehead University.

Ken:

A sort of "Science and Technology Gallops
On", I suppose. "Everything is being produced but people haven't learned to live
with it."

Us:

I'm sure the readers would be happy to know
how you got into glassblowing.

Ken:

Yes, well, I worked in a research lab and I
used to go watch the glassblower at lunch
time and he al lowed to me practice. He
said, "Do you want to do it permanently?",
and the boss took me on: 23 years ago!

Us:

Did you apprentice?

Ken:

Well - not really. They CALLED me
"apprentice" but I didn't have any indenture
papers. The glassblower, he was working two
days a week for Reading University, and one
of the guys he was working with took the
Chair at Hobart, in Tasmania: he asked the
glassblower to go with him and I took over.

Us:

Did you have to go through the business of
six months making the centrifuge tubes?

Ken:

No ....

Us:

.... But, if nothing else, there's an
energy crisis and it's going to be solved
by the Physicists.

Ken:

The universities now have got to completely alter their old way of thinking
from a pure academic point of view.
Education has DEFINITELY got to be
pertinent to what's needed. For example, there's no good in teaching a guy
pure Physics alone. A student has to
mke up his-mind EARLY. Some people should have a wide variety of subjects, but a FEW should specialize early.

Us:

We need both kinds ....

Ken:

Yes, we need a balanced program.

Us:

Is what we want to get across in this
magazine, the fact that they've got to
be thinking about what they're going
to be doing much earlier than they
are now?

NOT EVERYBODY CAN BE AT THE
TOP
Ken:

IT'S A SLOW PROCESS

One of the problems is, I think, that
we've got an overspecialized society.

Ken:

9

Oh, yeah! yeah! But the thing that was
REALLY difficult was pulling concentric

�got a lot backed up means that you worry
about it, because nobody likes to wait and
people are reasonable if you're reasonable with
them. I think sometimes I get a little niggled,
though I try not to be. But I found the trick
is, if I get a guy occasionally is being a bit
unthinking or something like that or he's in a
hurry for his own job, he'll bring a job in that's
DIRTY. That's the thing that REALLY annoys
me when I get a greasy job. I clean it when he's
left it dirty; it's quicker for me to clean it than
chase after him. But, I found the trick is, if I
DO blast anybody, I've got to then think about
it afterwards, and if I come out and very often
I'm not being fair, half the time I say, "I'm
wrong, I'm sorry." It makes him feel better.
It makes me feel better, and it doesn't cost
anything.

spears* out of bits of tubing, and I remember one time when I had been at it for about
six months, I used to go home and worry
about it. At one time, I would think I was
getting pretty good, and then I would think,
look at this stuff that I was going to have to
make like diffusion pumps, and I'd think I'd
NEVER get it. - "Look at the trouble I get
into with a little 10 millimetre spear!".
Slowly and surely the mistakes and breakages
got fewer until in the end it came to be
automatic. It's interesting, but at the same
time, you can get yourself in a terrible emotional state over it.

Us:

Is it true that ALL glassblowers are
emotional?

Ken:

Well, let's say a little edgy.

Us:

They're real artists, aren't they? Prima donnas.

Ken:

Yes, I know some temperam~ntal glassblowers
who ARE difficult. But when a guy comes
into your shop and wants something, it's not
fair that you should rip into him because you
just had a bad time with the piece of glass!
You can be right on the last joint of a piece
of work and you made a decision about ten
moves before that which left you no way out.
You thought you were going to sneak through
without putting a proper asbestos bung in
place and you found the cork you used instead
burnt away and you can't blow into the system
and you can't put your finger on it because it's
too hot, and you watch the molten glass dripping away in front of your eyes and you get
angry with yourself because, YOU, ... YOU .. ,
YOU'RE SO STUPID, THAT, ... THAT ... ,
THAT YOU KNOW IT WAS GOING TO
HAPPEN. But you took a chance because you
were rushing, when you should have disciplined
yourself and said "No, let's do it properly and
take your time." They say, "IT'S A GOOD
GUY THAT CAN GET HIMSELF OUT OF
TROUBLE BUT IT'S A BETTER GUY THAT
DIDN'T GET HIMSELF INTO IT IN THE
Fl RST PLACE." No, it's interesting and it's
fulfilling, but it can be awful shattering. One
of the worst things is when you've got a lot of
work banked up and people are waiting for it
and you've got some intricate work that needs
all your attention. You've got this lot waiting
for you to do and it's PRESSING.

Us:

Is it increasing in volume, or is it just about
steady?

Ken:

Well, work here, oh yes, it gallops ahead. We've
got some more graduate students coming in
which means more racks and gadgets.

Us:

What's your major job at the moment?

Ken:

Well, I would think catalytic sy-stems. There
are a lot of people working in Catalysis. And
each one has got a different system. Now Dr.
Hawton has just got back from N.R.C. full of
ideas and there's a real big rack going up for
him.

Us:

You mean N.R.C.? In Ottawa?

Ken:

Yes, I went down to see them and get some
idea of what kind of work I had to do on
those systems. They get bigger and bigger.
They grow like Topsy and occasionally you
have to cut the lot off and start again. They
get so many new pieces added that it looks
like ivy on the wall

L.U. HAS TO BE RELEVANT
Us:

As somebody who sees the Faculty from
outside, what do you think is the future of
the University in this district?

Ken:

Well, I would think that it's going to alter to
some extent. I think probably work that's
going on in Chemistry is pertinent to the cleanup of automobile exhaust fumes, for instance.
I think the University will not survive as a
University without research, but I think at the
same time it's got to be appropriate to the
needs of the area or the province or the
country.

Us:

Which brings us back to what we said at the
beginning. The problem of specialization,

IT COSTS NOTHING TO APOLOGIZE
Us:

Can't you lock the door?

Ken:

Well, you CAN, but the mere fact that you've

* Concentric spears are drawn-out thin spikes of glass tubing,
- Ed.

Continued on next page at bottom right.
10

�INDUSTRY AND THE TECHNICAL GRADUATE OF THE 70'S
By R. G. Lightfoot, -

Dryden Paper Co. Ltd.

volved - the rapid outdating of the knowledge learned in the academic halls, and the ability or perhaps
desire of a person who is no longer in his or her
early twenties to stay abreast of rapidly changing
technology. The consequences of these two factors
are very interesting. Consider, for example, industry's feeling that the performance of most technical people peaks in their early thirties and declines
thereafter. Th is is reflected by the fact that companies are generally forced to decrease the complexity of
job assignments of technical personnel after the age
of thirty. The effect is also felt in salaries, with the
purely technical people peaking before the age of
forty.
Does this all mean that young people choosing a
technical career in industry are doomed to thirty
years of downhill sliding after the initial challenging
and rewarding ten years? Definitely not! What it
does mean is that a technical person must recognize
what will happen early and take appropriate action.
This can consist of constant knowledge updating
through formal classes or reading, or the person can
embark on a second career. The latter approach
often means moving into the supervisory and managerial areas and provides a much needed reservoir
of talent for industry. The technical person must
recognize that whichever road he chooses, a great
deal of self development will be required. It is not
easy to stay technically up to date, nor is it easy to
suddenly become a manager of people, money and
machines. For those who make the grade, the rewards both financially and from a self-satisfaction
point of view are well worthwhile. t

A MEMBER OF MANAGEMENT POINTS
UP A PROBLEM

Today's Canadian technical school or university
graduate is more knowledgeable and better trained
than ever before. And indeed he should be since
much of the knowledge he has gained in his technical training has only been known for 10 to 20
years and he has had the benefit of some of the
best technical facilities available in the world.
Industry not only is aware of the qua Iity of these
graduates, but very much requires their talents in
order to survive in the highly competitive business
world of the 70's. The future would thus appear to
be assured for the technical youth preparing to enter
industry. Such, however, is not the case. Three obstacles stand in the way: the supply and demand
interrelationship, technical competence and technical obsolescence.
During the S0's and 60's, the vast majority of
technical graduates in Canada found ready employment. Engineers in particular were in demand. It
was not uncommon for each graduate to have five
or more job offers, with the recruiting companies
having to really court the graduate. The net result
was skyrocketing starting salaries, a great influx of
students into the university science courses and the
large scale entry of technicians and technologists onto the Canadian job scene. Not surprisingly, the
supply of technically trained people soon outstripped
demand, to the point where today's university or
technical school graduate not only does not have a
wide job choice, but is considered fortunate to be
employed in this field at all! The business slowdown
in Canada in the 70's certainly hasn't helped; however, even with business running full out, there are
not enough openings to provide jobs for all the technical personnel available.

Interview with the glassblower, Ken Sumpter
Continued
not just the problem of specialization of
Faculty, but people who sit on moneygranting committees, that sort of thing.

INDUSTRY MORE SELECTIVE

The fact that the supply of technical graduates
exceeds the demand also means that industry can be
more selective in its hiring and personnel retaining
policies. In other words, the graduates with the most
to offer regarding knowledge, personality, appearance
and promotability will still be very much in demand.
The bottom half of the class and those judged not
able to contribute effectively will not be so fortunate.
The third career obstacle facing the technical graduate is knowledge obsolescence. Two factors are in-

Ken:

11

One of the problems is, I think, that
there are so many other things in Un iversity that deny the freedom of people
being able to look more constructively
at things, such as the political atmosphere in the University. Producing
research papers is an important thing,
but at the same time they've got to
be of some relevance: we have to do
things that matter.

�TWENTY-MINUTE PUZZLE
1

2

~

7

.")- ;I

•

5

4

3

6

·.

-:or·

8

11

10

9

12

13

14

15

16
I .•

II

18

17

19

20

ACROSS
1.
Does his law indicate he was partial to pressure?

DOWN
2.

[6/
7.
8.
10.
12.
13.
14.
17.
18.
19.
20.

The place for experiments (abbreviation) [3/
The first ''T'' in T.N.T. [3/
Abbreviation for a one molar solution! [2/
A unit of radiation or the place to put antifreeze in your car (abbreviation) [3/
In the electrolysis of sodium chloride, this is
where you can collect chlorine. /5/
One of the nob le gases. [ 4 /
Abbreviation for a type of radiation of
wavelength greater than 8000 Aapprox. [2/
A unit of electrostatics (abbreviation) [3/
A system of units (abbreviation) based on
metric system. [3/
Symbol for manganese. [2/

3.
4.

Common name of the double salt of potassium
sulphate and aluminium sulphate. {4/
Symbol for the first of the rare earths. [2/
Serious disease (abbreviation) or symbol for a
rare earth element [2/

5.
and
6.
9.
10.
11.
15.
18.

The gas for comedians? /7, 5/
Madame Curie first isolated this element. /6/
The bonding type in sodium chloride. /5/
An early method for the extraction of native
gold. [3/
A unit of energy. /3/
Symbol for an element named after a
continent. [2/

A prize for the best clue to 16!

SOLUTION IN NEXT ISSUE ..... .

12

�REFLECTION ON LAKEHEAD UNIVERSITY
By Gary Human
UNIVERSITY HELPFUL
Let me now suggest to you the assistance I have
found available to the teacher from the staff of
L. U. Specifically, the staff of the Chemical I nstrumentation Lab have offered to supply my grade 13
chemistry class with all the necessary graphs and
films to enhance the Instrumentation section of
Chapter 20 of Toon and EIiis's "Foundation of
Chemistry". Further to this, the inorganic lab
under the direction of Dr. Holah has offered to
run grade 13 labs dealing with experiments on
pollution. Other professors have indicated an interest in assisting when and where requested.
Although this article may tend to be brief in
words it is intended to be rather long in praise
of an excellent summer course. I thank you for
your attention and consideration given to this
one student's opinion. t

TEACHER MEETS PROFESSORS
Th is summer I had occasion to attend Lakehead
University and enroll in the Chemical Instrumentation
Course offered by the Science Department. Th is was
a rather unique experience in that it was the first
science course I had taken since graduating with a
BSc in 1964. Some pertinent objective observations
are herewith enclosed.
The course left nothing to be desired, in that it
included both the theory and practical application
of the Mass Spectrometer, I.R., Spectrophotometer,
N.M.R., and X-ray Diffraction. I believe that the
key of the course was the emphasis on learning how
to operate all the above mentioned instruments,
then how to interpret the data included in the
resulting graphs and films.
So much for the course .... now to discuss the
two intended points of this article: how does the
Lakehead University Science Department approach
learning processes of its students, and how can a
course of this nature eventually assist the science
teacher?
Suffice to say that L.U.'s Science Department
surrounds itself with an excellent facility and, I
should imagine, a fairly substantial budget. The
more important aspect of this department, however,
is the staff, who for the most part are some of the
finest people I have occasion to work with. Speaking from a completely personal point of view it was
noted that once a student's desire to learn has been
established, then there was no end to the assistance
that made itself available, not only in terms of the
immediate assigned instructor or assistants but also
from the specialists thoughout the department who
tended to show a genuine concern for the students.
At this point allow me to make mention to one Dr.
Tom Griffiths. On first meeting this gentleman you
may be inclined to consider him to be a rather blunt,
academic and extremely practical individual. However,
after thoroughly enjoying a six week course with him
you will realize that he is, in fact, a blunt, academic
and extremely practical individual - who will stay
by you for hours on end until you have satisfied
yourself that you have grasped the situation! Dr.
Griffiths surrounds himself with two excellent lab
assistants who will bend over backwards to help you
gain a full working knowledge of the instrument
under study.

WHISKY

By George Anderson
A SCOTTISH TECHNICIAN LOOKS AT SCOTCH
The art of whisky distillation is practiced in several
countries, notably Canada, the United States, Ireland
and Scotland. However, the Scottish product has
probably achieved the highest standing internationally,
exports of Scotch being world wide.
The name whisky (the alternative spelling of
"whiskey" is used for the Irish product) is an anglicized version of the Gaelic uisge beatha, which means
"water of life" ~nd this expression is believed to have
originated from the Latin, aqua vitae.
In the production of Scotch whisky, two somewhat
different methods are employed, resulting in two types
of whiskies which are known as Grain Whiskies and

Malt Whiskies.
For malt whisky, barley is soaked in water for two
or three days, then it is spread out and kept moist and
warm for a further period of eight to twelve days. The
water used for the fermentation of the grain is taken
from springs which have risen through granite or peat
and distilleries are located close to reliable sources of
such water. Under these conditions, the barley germ-

(Continued on page 23)

13

�AN OPINION OF SCIENCE AT L.U.
By our old friend, Anonymous
[He is NOT a member of the Establishment - far from it! - Ed.]

female) bring years of experience with them
to the university. Unlike some other faculties at
Lakehead U., Science has a large number of Canadians in its ranks. With well over 20% of the full
professors native Canadians,* the Science Faculty
is relatively abundant in Canadian content. [*and
many other naturalized - Ed.]
The backbones of the science departments are
undoubtedly the technical support staff. It is the
technicians who do the unspectacular chores that
are so necessary for operation of the department.
Technicians clean glassware, align spectrometers,
tune r-f receivers, prepare instruction laboratories
and sweep floors. They have an important role in
research, assisting faculty members in• the preparation and operation of laboratory apparatus.
The technicians at L.U. are almost as cosmopolitan as the faculty. Although most of the technicians originate from the British Isles; Finiand, Woodstock Nation and Canada are well represented. L.U.
is most fortunate to have such highly skilled individuals choose Thunder Bay as their home.
A university may have highly rated professors
and technicians but without the proper facilities,
quality science instruction and research cannot be
obtained. Lakehead U. is slowly acquiring the best
of modern research tools available as well as a full
complement of student labware. The Science Department is now located in the recently completed
Centennial Building. With its well lit interiors,
conveniently arranged laboratories and spacious
hallways, the Centennial Building has proved to be
a tribute to its designers.
The amount of scientific equipment at Lakehead
U. is enormous. There are many varieties of spectrometers, including a mass spectrometer. As well
as the usual large numbers of conventional light
microscopes, there is a Phillips High Resolution
Electron Microscope. Large numbers and forms of
vacuum systems can be found throughout the building, many capable of reaching 10- 10 Torr. Chemistry
has excel lent chromatagraph setups. Important support facilities such as the glass blowing 1·ab, lntrumentation's electronic diagnostic equipment, a competent machine shop, as well as various photographic
darkrooms are dispersed throughout the building.
For its size, Lakehead University's Science Department is quite sufficiently stocked with the required
apparatus needed in modern science.

L.U. SCIENTISTS AND TECHNICIANS
"GOOD" ON THE WHOLE

The general concensus is that one must allot a
certain quota of one's time and energy to the
earnings of one's living. The alternatives are very
grim; being perhaps prison, drug addiction, or
maybe politics! With that in mind, most citizens
spend a portion of their day at the corporation
or institution of their choice. I had developed a
keen interest in science on the day I got 92% in
physics without studying, so when my day of
decision came I took the path of least resistance.
Having been a member of Lakehead University's
science community for approximately three years
now, I have had time to consider, both qualitativley and quantitatively, the relative importance of
Lakehead University's Science Faculty. Hereforth
lie some of my impressions.
Lakehead U., like all other institutions, has a
book of rules that is necessary for its operation
in the manner it does. The constitution seems to
imply a form of democracy, but as usual the
principles work for the principals. The University
is divided into three or four camps, being termed
Faculties in this case, with the President as supreme
commander. And of course there is the beaureaucracy to keep everything businesslike.
Since L.U. evolved from a technical school, it
is not surprising that science has played an integral
part in the development of the university. With
the addition of the Centennial Building in 1969,
the Science Departments gained full laboratory
facilities for research and student instruction. Science now had some excellent research apparatus
and a skilled technical support staff to complement
the highly qualified teaching staff.
TECHNICAL STAFF ARE AS IMPORTANT
AS FACULTY MEMBERS

A look at the credentials of members of the
science faculty shows them to be an impressive
group. They have long lists of degrees from MIT,
Glasgow, London, Toronto and Iowa. Some of
these scientists have come from as far as Texas,
from Ireland al"ld London, from Vienna and Geneva
and from Newfoundland to join the Faculty of
Science at Lakehead U. All of these men and
women (women seem to be in the minority, with
only approximately 1.88% of the faculty being

14

�RESEARCH IS LOCALLY ORIENTED
A multitude of research projects are being
conducted on these machines at L.U. The chemistry
department currently is conducting a co-ordinated
study of catalysts from which industrialists may
benefit greatly. This project involves a large number
research tools including the mass spectrometer, the
electron microscope and a number of chromatographs. An interesting study is being staged by
Lakehead University biologists on mineral uptake
in the leafs of vegetation located near mining areas.
Information gathered here may be of significant
interest to prospectors in their efforts to develop
Northern Ontario. Geology, working closely with
the local mining business, is slowly obtaining information on the structure of the bottom of Lake
Superior, using machines such as rock crushers and
x-ray spectrometer. Solid state research is conducted by some members of the physics department,
requiring sophisticated electronic apparatus. The
electronic industry has a constant need for new
discoveries in this field. Modern business is using
complex mathematical methods increasingly everyday. Mathematicians at L.U. have a large I.B.M.
computer at their disposal for their formulations.
Last but not least are the students which actually
are the reason for the existence of Lakehead University. Students come to L.U. from as far west as
Hong Kong; from Nova Scotia, Texas and Kenora.
Hundreds of undergraduates are processed by the
Science Department annually. Once processed,
science graduates then enter the fields of opportunity that are available to science graduates in
Canada.
A few of the more competent graduates are
absorbed into one of the master programs at Lakehead University. For the next few years they are
initiated into the field of scientific research as they
work in the labs till late at night, tutor students and
assist professors in their paper production.

structure. My job requires a bit of skill and is
quite satisfying at times. The impression that L.U.
has made on me so far is that with its feudal power
structure it compares quite favorably with other
institutions of its size and rank. The Science Departments, I feel, especially chemistry, are of excellent
quality. Chemistry graduates have done well at other
universities. Faculty members that I am acquainted
with are pretty good people, most work fairly hard,
some are conducting some interesting research. The
technicians are almost totally a good lot.
Lakehead University is entering a new period
under the leadership of newly appointed president
Dr. Booth. Since Dr. Booth is a respected practicing
scientist, Lakehead University's Science Department
can look forward to a bright future. I personally
am of the opinion that if one must have a science
degree then one might as well take it at L.U.

t

SMALL UNIVERSITY ADVANTAGEOUS
One of the advantages of a small university like
L.U. is the accessability of expensive science apparatus, the use of which is so necessary to modern
research. Undergraduates become acquainted with
such instruments as the electron microscope as early
as the third year. The use of spectrometers such as
the Infra-Red Spectrophotometer are important in
chemistry instruction from the second year on.
Graduate students have almost free access to most
research apparatus as well as the skills of countless
technicians.
This is the environment that I enter at nine and
leave at five. I am positioned rather low in the

15

�HIGH SCHOOL STUDENTS ASSESS BLEACHES
has a stock sulution from which he can take a
number of 25 ml portions for titration until
consistent results are obtained. To each portion
is added about 10 ml of dilute acetic acid and an
excess of about 1 - 2 gm of potassium iodide. Most
of the students recognize the brown colour of iodine.
(l 2 ) as it is formed. The quantity of 12 that has
been oxidized from the iodide ion is proportional to
the amount of available chlorine.
The last step in the analysis is to measure the
amount of 12 by reducing it back to 1- using a suitable reducing agent of accurably known strength,
such as 0.1 molar sodium thiosulfate.

Students from Northwestern Ontario High Schools
have been doing their own consumer research in the
University's chemistry department. Under the expert
guidance of Dr. Holah, they have been checking up
on the manufacturers of laundry bleach. The active
bleaching agent, as the bottle labels state, is sodium
hypochlorite (NaOCl), usually in the form of a 5%
solution. The strength of a bleaching solution may
also be expressed as the amount of "available chlorine", which is the amount of chlorine which can
be "liberated" from the solution by simple chemical processes. It's the chlorine that does the job.
The students are provided with bottles of Javex,
White Magic, French Maid, A &amp; P and so on. They
find three things: - -

2S 2 0 3

1) The percentage of NaOCl, which is compared
with the manufacturer's figure on the bottle;
2) The percentage of "available chlorine", which
is also compared with the manufacturer's
figure;
3) What every housewife is interested in - the
"Best Buy.'' From the volume of the bottle,
the price and the percentages, the student
evaluates the order of bleaching value for
dollar spent.

12
2S 2 0 3

For the chemistry buffs, here is the prescription
prepared by Dr. Holah.

THE ASSESSMENT OF BLEACHES

By Dave Holah
The basic chemistry involved is the fact that the
hypochlorite ion is a good oxidizing agent in dilute
acid solutions, and will oxidize iodide ion to iodine.

+ 2H+

+

Cl

21

+

12

➔

S406

➔

21

=+

12

➔

=

S406

= + 21-

BLUE COLOUR IS THE KEY
He therefore can titrate the iodine solution with
thiosulfate and watch the brown 12 colour slowly
fade. Most of the students are familiar with the intense blue colour formed by the interaction of 12
and starch, and this is used to mark the end point of
the titration. Thus, when most of the brown 12 has
been reduced and the solution is a pale yellow colour,
a few drops of starch solution are added to give the
deep blue colour. The thiosulfate addition is continued slowly until very suddenly, within one drop,
the blue colour (and hence the 12 ) is discharged and
the solution becomes perfectly clear.
One of the problems is that the students are often
confused about which solutions must be pipetted
accurately and which can be handled in a much more
casual manner with a crude measuring cylinder, and
it is not until the student understands the chemical
reactions that this point is made clear.
The experiment is popular with the students,
since it rel"ates some of their school chemistry
(1 2 -starch) with consumer products, and ends with
a result that may be of use to them (or their parents)
in terms of deciding which bleach to purchase. It
also lets them use analytical equipment which most
of them have not touched in the school.

The answer? Most students agree that _ _ __
is the best. We deliberately leave you guessing - if
you want to know the answer, ask somebody who
has done it! (Or ask Dr. Holah to let you do it for
yourself).

OCl

=

+ H20

The student begins by pipetting 10 ml of bleach
(usually directly into his mouth at the first attempt)*
and diluting to 250 ml with distilled water. He then

* It's not dangerous - just unpleasant.

16

�THE MYSTICAL WOLF
By George Ozburn

their food supply. To cry wolf then would suggest
that the mighty deer stalker has spent too much time
in the concrete jungle and lost his ability to read the
nature's sign boards.
A recent study of the Isle Roy ale wolf suggests that
the wolves appear to keep the moose herd within its
food supply, cull undesirable individuals such as the
old and the parasitized; and also, to stimulate reproduction. On this island ecosystem, the wolves will
probably remain in a very dynamic equilibrium due
to little intervention by man.
The city dweller should be overjoyed if in some
outward bound movement, country is reached
where the eerie howl of a wolf may be heard in the
stillness of the night. There might then still be a
hope of your seeing one of these beautifully graceful creatures. t

OZBURN KNOWS HIS WOLVES
Have you ever seen a wolf? Perhaps if you have
travelled the Algonquin Park trails, the Temogami
Lake or Quetico area, you have heard one. My first
experience with them was near Bear Island on Temogami Lake while camping. During two consecutive
nights they howled outside our lean-to. In the early
morning we looked carefully trying to establish where
they really were, but they didn't even leave a track.
My next contact was some years later - with their
tracks - fresh on new fallen snow. I have often
thought back to those first wolf tracks which my
companion assured me were those of the terrible wolf.
We own huskies and after a few years of mushing, one
sees many foot prints of various shapes, any of them
could be those of a wolf.
Finally while winter fishing on a lonely lake, I saw
my first live wolf in the wild. We spent a glorious
half hour observing these graceful creatures playing,
romping after one another, chasing their tails; but
are they shy! They caught wind of us as we cautiously stalked them along the shoreline and suddenly were
gone like ghosts.
From the air in the winter they are very easy to
spot. Flying just at dawn on a clear frosty morning
it's easy to spot a set of tracks and follow. Often
they are returning along the edge of a frozen waterway after a night's foraging. Frequently they are even
found quite close to town.
They are often quite defenseless. The -snow in the
bush is deep and soft so they try to outrun the plane
on the hard pack of the lake. It's no wonder so many
people take advantage of them and hunt them this
way. These people really aren't hunters.
The late Jack Miner for all his wonderful work
with bird conservation was very short sighted about
nature's wonderful biological selection force, the wolf.
He reportedly sighted them as cold blooded killers,
destroying deer herds. Granted in some parts of the
country where snows are frequently very heavy, the
depth of snow serves the same function.
When deer hunting falls off, we need a scrapegoat.
Since the average city dweller never sees the great
outdoors in the mid winter and doesn't realize the
other hardships, he promptly blames the wolf. The
result? These predators are called "varmint". Yet,
predators cannot become too abundant. They can
never increase beyond the limits set by availability
of food. If they are very abundant. then so must be

l7

�THE FIFTH WHEEL
By Charles Mallard

ENGINE OUTPUT COMPARED WITH
FACT ORY RA Tl NG
The Plymouth Cricket, an English built import,
when introduced to the North American continent,
was assigned a very optimistic horsepower rating.
The 1972 models have since been defactored to a
more realistic power rating and a more powerful
motor has been added as an option. It was my
intent to calculate the engine output of my car
and make a comparison ~etween the factory ratings.
The motor could then have been modified and
more comparisons made.
The construction of the fifth wheel was simple,
although time consuming. It consisted essentially
of an aluminum Y shaped frame and a 26" bicycle
wheel upon which three magnets were attached. As
the wheel rotates, the magnets pass a reed switch
mounted on the frame. The switch opens and closes
sending pulses (supplied by a flashlight battery) to
the tape recorder. The number of pulses per second
is proportional to the car's speed, e.g., 30 pulse/sec
= 40 mph. The frequency of the pulses is obtained
from the tape recording which is fed into a pulse
counter. The graph is then plotted by hand.

GIRLS OR CARS?
Last year the second year students taking Dr.
Hart's mechanical physics course 2e4 were allowed
to conduct an experiment of their own choice. The
nature of the experiment was entirely up to the students and materials needed would be provided, on
condition that the students construct the necessary
equipment themselves if it were not readily available.
Unfortunately, the experiment had to be designed
with some basic physics involved, so I had to rule
out the plan to interview every beautiful woman in
Thunder Bay and compile a very comprehensive
black book for myself. I still can't understand why
Dr. Hart couldn't see the physical aspects of such
an experiment, but be that as it may, I elected to
change the concept of the experiment entirely and
construct a "fifth wheel" for my car.
The fifth wheel is literally, as its name implies,
a fifth wheel which is towed at the rear of a vehicle.
It is, in essence, an electric speedometer from which
a record of the vehicle's speed may be recorded. It
is electronic in nature and does not have the errors
common to mechanical devices such as a car speedometer. However, the most advantageous aspect of
such an instrument is that the car's speed may be
recorded as a function of time by feeding the data
into a portable casette tape recorder. There is no
need to use a stop watch and comments can be
recorded directly onto the same tape.
The basic idea to construct such an instrument
arose from my keen interest in the technical aspects
of automobiles and my desire to evaluate the performance of my 1971 Plymouth Cricket. Fifth wheels are
used extensively for road testing cars (acceleration and
braking capabilities) and the results are published in
numerous car magazines. However, to my knowledge,
no such test has been carried out on this particular
car. I could therefore obtain this data first hand with
such an instrument. It is also possible, by making use
of a few simple laws of physics and elementary mathematics to obtain more useful data such as drag (wind
and rolling resistance) versus car speed, and rear wheel
brake horsepower and torque as a function of engine
rpm. Such data would enable the calculation of
theoretical top speed and optimum rpm shift point
in each gear. A graph could be constructed which
indicates the rear wheel horsepower required to maintain the car at any given speed and it could be extrapolated or an equation devised to show how much of
an increase in HP is required to produce an increase
in top speed and/or acceleration.

NOT ALL UNDERGRADUATES
EXPERIMENTS BORING
Unfortunately, because of poor magnet alignment and improper tire balance, we were unable
to obtain consistent readings above 50 mph. The
arrangement of the magnets was changed so that
we could use two magnets and two reed switches
and allow more precise alignment of the magnet.
This setup has not yet been tested and therefore
the desired data have not been obtained. However,
the fifth wheel doe~ work (hopefully above 50
mph now) and with a fair degree of accuracy
(+ 1 mph). The entire project cost very little
and although the aims of the experiment have
not been fulfilled completely the results thus far
are very rewarding. It just goes to prove that
not all experiments are boring.

18

�LIBERAL SCIENCE PROGRAM
It is impossible to over-estimate the importance of
science in today's careening technological world.
Science is the only branch of human enquiry which
applies itself to the systematic observation and interpretation of our physical environment. As such,
science provides a fountain of well-defined data upon
which to base important judgements which must be
made now if we are to survive.
The influence of science and technology upon
modern man staggers the imagination. And yet, there
have been very few systematic attempts to bring th is
home to future teachers, legislators and decisionmakers. The Liberal Science Program aims at giving
such people a broad view of science, rather than
producing professional scientists. The program brings
science out of the confines of the laboratory in order
to explain its effects upon man and his environment,
and also to explore ways in which science can influence our daily lives for the better.
Students entering the Liberal Science Program
must have successfully completed Grade 13. But
science and mathematics are not prerequisite, as they
are for other programs in the F acuity of Science.
Requirements include a mature mind and a desire to
understand the role of science.
Liberal Science students may concentrate on any
Arts subjects to meet the requirements of the program.
Indeed, it is essentially designed to provide a broad
background in science study for students specializing
in the social sciences, humanities, or education. It is
extremely flexible, allowing easy transfer in and out
of the program from other Arts and Science programs.
In addition to at least three subjects from the Faculty
of Science and up to seven from the Facuity of Arts,
the three-year Liberal Science Degree Program requires
at least five of the following courses:

A brief treatment of the physical features of the Earth
is followed by an examination of the interrelations
among organisms and between organisms and their
environment. Questions of conservation, pollution,
and the future of man are discussed at length.
L.S. 103 Chemistry and Man - This is a survey of
those aspects of chemistry which affect our lives every
day. The material will include a general historical
introduction. Following this, a basic understanding
will be provided for such popular activities as photography, wine-making and pottery. Also, such topics
as the energy crisis, birth control, pollution, physical
and mental health, the use and misuse of drugs will be
discussed from a chemical viewpoint.
L.S. 104 The Physical Nature of the Earth - The
general physical and chemical principles relating to the
origin and development of the Earth are the main focus
of this course. Particular concerns include the external
and internal processes which are constantly forming
and deforming the Earth's crust, laboratory work in
the mineralogy and petrography of the principal
rock types, the identification and use of fossils as
indicators of relative time, and the interpretation
of geological maps.
L.S. 105 Contemporary Physical Thought Important scientific literature is often ignored because
its language is too technical or mathematical for the
general reader. This course purposes to interpret such
writings to promote understanding in the theories of
the Universe and its creation, in the laws of physical
science, and in recent scientific thought. Proficiency
in mathematics is not required.
L.S. 107 Mathematics - the Analytical Tool of
Science - Mathematics has always been indispensable
in the formulation of theories and the solution of
problems, both in the traditional disciplines and in the
newer social sciences. This course outlines the way in
which the "mathematical method" has influenced the
study and application of science throughout its history.

L.S. 100 Science and Man - The profound influence of science on the individual and society is the
central focus of th is course. The effects of great
experiments and theories on the development of
civilization are studied in detail. The relationships
between science, technology, philosophy and politics
are identified and discussed. Also, the role of science
in determining the way we think and act is probed as
far as possible.
L.S. 101 Science in an Age of Machines - The
explosive development of technology has led to
qualitative changes in the nature of the Earth. This
course studies the effects of manipulative techniques
on man's environment.

L.S. 108 Astronomy - This course is designed to
acquaint the student with the principal features of
the Solar system, our Galaxy, and the known Universe. The student will make observations of the
moon, planets and stars, plot their movements and
deduce some of their properties. Photographs from
observatories will supplement the student's observations. No previous background in physics or
mathematics is required.

L.S. 102 Natural Science - Th is course aims at a
unified understanding of the basic principals of nature.

19

�KEN SUMPTER "Education has DEFINITELY
got to be pertinent"

"By such methods of dating .... !"

�~

DR. HOLAH . ... AND FRIENDS

"Ask him .... to let you do it for yourself!"

DR. OZBURN

"when deer hunting falls off,
we need a scapegoat"

�A STUDENT'S VIEW OF THE LIBERAL SCIENCE PROGRAM
By Gloria McNeil!

Science, Chemistry and Man, Astronomy and Problems in Pollution will do.
The Liberal Science programs offers the freshman
university student a chance to experience a wide
spectrum of courses without being committed to one
specific discipline. If upon deciding that he prefers
one subject over others, he may concentrate in that
field in subsequent years. In fact, the Liberal Science program is designed such that "the student after
first or second year would be able to transfer into a
major or honours program in Science or Arts", as
stated on page 139 in the 1972-1973 Lakehead University Calendar. This eliminates the problem of
choosing a specific discipline for the uncertain firstyear student.

A UNIQUE OPPORTUNITY?
The Liberal Science program offers a unique
opportunity for different sectors of the community. It gives teachers, politicians, housewives, and
generally all persons interested in taking university
courses for enjoyment, the chance to experience
fields of study they would normally not come in
contact with (or desire to come in contact with!}
Teachers who have indulged in Liberal Science
courses have a greatly enriched reservoir of knowledge to draw upon when dealing with their students. This aspect is most important to the public
school teacher for he, by himself, must deliver to
a group of thirty or more youngsters a general education. Spelling, literature, grammar, arithmetic and
reading do not suffice, for these will equip the
students with only the essentials of an education.
Children must know more about this world in which
they live, grow, work and play; and it is up to their
teachers to make sure that they do. Thus, it is wise
for the teacher who is in pursuit of his university
degree to major in Liberal Science rather than
narrow his spectrum of knowledge by majoring in
a specific subject. By choosing the Liberal Science
program as his area of study, he will acquire a general education in the realm of both arts and science.
Not only he, himself, but all his students will benefit.

THERE ARE SOME SNAGS
Despite its apparent benefits, the Liberal Science
program contains a number of drawbacks as well. Of
the nine courses calendared as Liberal Science courses,
five are in actuality courses which have been drawn
from other departments and renamed as Liberal Science courses! Hence, these courses do not cater to
the Liberal Science student (as for instance, an English
course would cater to a student who is an English
major}. Rather, these courses are geared towards
those students who intend to major in the related
discipline. For example, LS 104 - The Physical Nature of the Earth - is merely Geology 1 a6 which is
the first-year geology course for specialist students
who wish to continue in the field of Geology. The
Liberal Science student, however, would mistakenly
think this course to be geared towards himself, since
it is calendared as LS 104.
No separate Liberal Science Department exists.
Therefore a lack of continuity is to be expected
within the "non-department". The professors who
teach Liberal Science courses have been drawn from
other departments, and they do not relate to themselves as Liberal Science professors, but rather they
see themselves as professors from their respective
areas of study. To be efficient and therefore beneficial to the student, it would be desirable if all
Liberal Science professors were to be located in
adjoining offices. This would help to remove the
amorphous identity of Liberal Science and would
allow for easy student-faculty contact.
The Liberal Science program as it stands now is
a program without an identity but, on the other

POLITICIANS AND VOTING PUBLIC
SHOULD UNDERSTAND SCIENCE
Politicians and the voting public, too, will benefit
if they choose to study within the Liberal Science
program. It is the politicians who decide what laws
might aid the community and it is the voting publicthat is, the residents of the community - who
decide whether or not these proposed laws are
relevant. Such contemporary problems as drug and
alcohol abuse, air land and water pollution, the
necessity for and goals of space probes, improper
use of our land and natural resources, and many
others must be dealt with. But how can men who
in actual fact know nothing of the causes and
consequences of these problems propose laws which
will solve them? And, how can the public vote
intelligently on these issues when they, too, know
just as little? It is most necessary for politicians
and the voters to acquire a general knowledge about
these contemporary issues and this is what Liberal
Science courses such as Science and Man, Natural

22

�barley, a method of drying unique to Scotch whisky.
The dried barley is ~ext infused with hot water,
cooled, fermented with yeast for several days and
then distilled twice in large copper stills. Part of the
second distillation is collected and matured.

hand, a program with much potential. Perhaps,
once more courses are developed which are truly
and only Liberal Science courses, and once its
professors establish themselves as belonging to a
new Department, then students will be able to
acknowledge its existence. At present a great
number of Lakehead Unviersity students do not
even know that such a department and program
exists, while even those that are aware know
nothing about it.

SMOKE AND WATER PRODUCE FLAVOUR
Two factors are generally regarded as being responsible for the distinctive flavour of Scotch whisky the peat smoke and the water.
Grain whisky is produced by a similar process to
that described for malt whisky, except that a mixture
of barley and corn is used and the distillation is a
continuous one. Other whiskies also use a mixture
of grains.
Most brands of Scotch sold are blends of: grain and
malt whiskies, some blenders say they use "upwards of
40'' whiskies from different areas of Scotland to achieve their desired end.
Scotch is matured in oak casts (which used to be
old sherry casks) for a minimum period of three years,
although somewhiskiesmay be left to mature for more
than ten years. In the cask, changes take place in the
minor constituents of the liquor. Some of the acids
and alcohols present will combine to increase the ester
content while, because of the porous nature of the
cask, air can reach the liquor and combine with certain
alcohols to form aldehydes. Tannin and furfural
(another aldehyde) may be extracted from the wood
of the cask. Although these substances are present
in only small quantities, they nevertheless determine
to a significant degree the final flavour of all distilled
liquors.
The predominant constituents of all whiskies are of
course ethyl alcohol and water, but the differences
found in the important minor components are interesting to compare. These figures are of course approximate and vary with brand.

CONTENT IS VERY GOOD
However, the program content is very good, for
it ensures that students will attain a general education that has a strong base in science. The scienceorientated Liberal Science courses, both those unique to the Liberal Science program and those
borrowed from other departments, teach us more
about the nature of our universe, our world and
life itself. Meanwhile the arts-orientated Liberal
Science courses further our knowledge of ourselves.
There should be more courses like LS 109 Problems in Pollution - which deal with contemporary problems. These courses could be instructed
by using social science and scientific principles to
explain the causes and the impact the problems are
having. Many guest lecturers are available in Thunder Bay who could supplement the courses. For
example, spokesmen from the Ontario Water Resources Commission could speak on water pollution;
spokesmen from the Lands and Forests could speak
on problems in our timberlands and forest mammals;
spokesmen from the Health and Community Information Centre could speak on social problems. These
guest lecturers would thus be able to link the information that a student receives in his courses to situations in the real world outside. We must ensure,
however, that any new Liberal Science courses
developed are developed for the needs of the Liberal
Science students.
Apart from its deficiencies, the Liberal Science
program would become a highly valuable department
within the university and the community at large.

Grams I 100 litres at 100 proof
Canadian
Scotch
Blended
Blended
*Fusel Oils

t

[ Many of Gloria's criticisms have been acted upon,
and we are grateful to her for making them - Ed./

60

150

Acids

20

15

70

Ester

10

20

60

Aldehydes

3
10

5

7

10

50

20
100

10

50

130

200

Furfural
Tannin
Total Solids

WHISKY - Continued from page 73.

Straitht
Bour on
200

*Fusel oils are liquids produced during fermentation and are
mainly composed of amyl alcohols along with some lower alcohols.

inates and the starches are converted by the action
of enzymes into fermentable sugars. When the sprouts
on the barley are about three-quarters of an inch
long, this stage is complete and the -grain is collected
and spread out on screens over a peat fire to dry. The
peat smoke can make direct contact with the malted

Whisky is, of course, an intoxicant. The
word "intoxicant" comes from the Greek toxican, meaning
poison (especially for arrow tips!) It's insidious stuff, and
those fuse/ oils can play the very devil with the brain. )

(Editor's note:

23

�THE REPRODUCTIVE BEHAVIOUR OF
THE BLUE GOURAMI
By

John H. Kelleher
RESULTS MORE STIMULATING
TO STUDENTS

LOVING FISH PROVIDE CHI-SQUARE
ANALYSIS LESSON

Ethology, which is the biological study of animal
behaviour, offers a wide variety of research activities.
Included in this research is the study of the reproductive behaviour of fish. Such a study should capture
the imagination and enthusiasm of many students
from the elementary to the college level. Some students may find themselves capable of not only reading the current research literature in Ethoiogy but
also of contributing to it. While most ethological
studies take place outdoors, there is some work that
can be done indoors. In the latter case, the reproductive behaviour of fish could easily be studied as
most schools have the required equipment. The
blue gourami were chosen for this investigation because they are available locally, are inexpensive, easy
to keep, and have been reported in the literature

Rubbing

~g

Spawning

TOTAL

Observed

13

10

12

35

Miller

42

50

46

138

Expected (see App)j

11

13

12

36

On the basis of the above data, for 2 df and a
chi-square value of 1.05 (see Appendix), the differences between observed and expected are not significant at the .05 level. That is, there are more
than 5 chances in 100 that the above differences
could be accounted for by chance alone. The 35
observations that I made were reported during one
mating session, so I assumed the 1 38 observations
of Miller were based on at least three mating sessions. Therefore, it would appear that the observations of more than one mating session did not
yield results that were significantly different.
In a chi-square analysis the researcher compares
the observed results to the expected or chance
results. For example, in the present study the chisquare is generally illustrated by reference to one
of Mendel's experiments on the colour and shape
of pea seeds. However, it was my experience that
most students were not impressed with the application of the chi-square test to the results of
Mendel's experiments. Therefore, the present study
might help, but is not limited to, the instructor who
is looking for supplementary material on the topic
of chi-square.

REPRODUCTIVE BEHAVIOUR COMPARED

The purpose of this study was to find out if there
was any significant difference between my observations
of blue gourami reporductive behaviour and similar
observations reported by Mill er (1964) 1 . The latter
observations served as the basis for calculating the
expected res~lts (See Appendix on page 26)
Two large blue gouramis were placed in a 20 gallon (U.S.) tank. In addition, the aquarium had a
gravel bottom, a few mystery snails, assorted aquatic
plants and a cup. The cup was left in one corner of
the tank in order to provide a hiding place for the
female during reproduction. The fish were fed a
varied diet twice a day. The water temperature was
kept at 80° ± 2° F. Room and aquarium lighting
automatically turned on and off providing a 15 hour
photo-period.
In order to avoid ambiguity, I chose only three
clearly defined stages of reproductive behaviour:
rubbing, clasping, and spawning. For pictures of
each of these stages the reader is referred to the
research reported by Mi Iler.

(Continued on page 28)

Miller, R.S.
Studies on the social behavior of the blue gourami,
Trichogaster trichopterus (Pisces, Belontiidae),
1964, Copeia, No. 3, 469-496.

24

�FROM HIGH SCHOOL ON:

A CASE FOR BIOLOGY

By Claude Garton
is a broad one and full of wonder. Whatever the
animal, if we get to know more about it, we feel
a fellowship that is part of a good life.
Genetics js a science that has a special appeal
to many. It is the study of inheritance. No two
individuals of any species are exactly alike. Why
so many similarities? In the past century, great
advances have been made in this field. We even
read that we are on the way to being able to create
life. If you wish to specialize there are many subfields in Biology: ornithology, entomology, morphology, and enough -ologies to fill several pages. It
is hoped you will delve into some of these in your
studies, in school or out.
Applied biology is a growing field. For example,
a real problem today is pollution. Its correction
and prevention can come about only if all of us
know and observe the basic laws of ecology. Soclology, people living together, is only a part of
ecology, all things living and thriving together.
Whether we become a doctor, salesman, a factory
worker or whatever, we can become a better, happier person if we know the living things around us.
For those who are about to go on to further
studies, Biology should be part of them. No matter
what your chosen field, it can help you if only as
an escape, a hobby. And do remember reading
about living things, hearing about them, seeing them
in pictures is no substitute for the real thing. To
get out and live with them is to make them truly a
part of your life. People, animals, plants, they are
our heritage. t

LIFE CAN BE ENJOYABLE

All living is a challenge. Nature has no room for
loser,: sooner or later the unfit are discarded what about you? Man, a social animal, has created
a complicated pattern for living: where will you fit
in? How can you have a happy, rewarding future as
an essential part of humanity, working with those
forces that lead us forward and, we hope, upward?
Too often we blame the past generations for
errors, but no one can undo the events of yesterday.
Some mistakes are irreparable and all we can do is
make today better so that tomorrow will give us
fewer regrets. Nor can we escape from the technical society. No longer can one get away into the
wilderness and live his own life cut off from other
people, as we sometimes wish to. The more one
learns about life and living, the more one can enjoy
it, and as we explore the biological sciences doors
are opened that give a deeper meaning to our everyday life. Biology, the study of life and living, does
not have all the answers, and it never will. But it
can help you, an individual, fit into living, so that
in the fifty-odd years ahead, you become cognizant
of self, and in sympathy w.ith people and the living
world around you.
A young gas station attendant, a senior high school student, remarked to me this past summer. "I
wish I had the chance to learn about plants and
animals. I'd like to go into biology." I pointed out
to him although Biology is not particularly recommended as a career it does open the way to a deeper,
fuller understanding of one's environment, for an
appreciation of how natural things live and react
can help us to live better in the natural environment
we too are part of.
One obvious aspect of the immediacy of Biology
is the concern for plants that produce a major part
of our food supply. Farmers, gardeners, nursery
men need to "know about plants".
BIOLOGY HAS MANY BRANCHES

Zoology, the science of animal study, gives us an
insight into the animal world, our world too: man
may be divine, but he is also an animal. Birds,
their songs, their migrations, the many facets of
their lives are fascinating subjects. When a moth
bumps against a lighted window of a late evening,
when a butterfly sips nectar from a flower, our interest is aroused. Entomology, the study of insects,

25

'

�CLUES
Across
1. (12,5)

9. (3)
10. (5)
12. {3)
13. (5)
14. (5)
16. (5)
18. (5)
19.
21.
22.
24.
25.
27.

(7)
(5)
(5)
(4)
(3)
(4)

The distance from earth to sun is
one of these
See 2 down
Quadratic solutions useful to plants
An unknown angle - the 21st Greek
letter
Einstein ... a unified field theory just
before he died
The reflectivity of a fabric
Viscera and other bits
When fruits do so, there is a synthesis
of fructose
The father of sterilization
A high-pressure man
Interference used by a piano tuner
Gas for a sign at no. 10
A current measure
15 over 30

42.

Down
1. {6,3,8)

2. (3)
3. (5)
4. (4)

5. (4)
6. (5)
7. (3)
8. {70, 7)

10. (5)
11. (5)
13. (5)
15. (5)

17. (4)
19. (7)
20. (7)
21. (5)

28.
29.
30.
32.
34.
35.

(4)
(4)
(4)
(3)
(4)
(4)

37.
38.
39.
41.
44.

(4)
(7)
(5)
(5)
(5)

45. (3)
47. (5)
48. (3)
49. (7,

A leading actor in the night sky
A bitter liliaceous genus
Phragmites communis in a clarinet
The cry of the genus Corvus
Acid magnesium silicate
The useless male of a hymenopterous
or human species
A usually fast ungulate
What the fruit does to the pip
Rough points of lands
A mechanical man
A chair carried on two poles which
had a great influence on 19 across
A charge-carrier
A large ungulate with a
short elephant-like trunk
Archimedes lived long this
7OJ The powers of e that equal the
numbers in question

/5/ #

Equal mechanical concepts that are
always mutually contrary
If 2 across were to run down, it would
begin to 2 down sideways (viz: precession)!
An auricular window
When new, I am nearly black, but the older
I get, the more I shine until I'm full
More than one Fe/is
Kelp is a plant found here, relative to
the surface
Not exactly Maxwell's daemon, but a
close relative
Elementary laboratories provide basic
skills in their use
A palindromic electronic device
A low woody plant (or a drink)
The area drained by a river and its
tributaries
The position of fluorine in the table of
elements
The leaf-bearing axis of a plant
The fifth member of the methane series
Do chemists use them to answer back?
A geological structure associated with
salt and oil is sometimes this

23. (5)
25. {3)
26. (3)
31. (5)

33. (4)
34. (5)
36. (5)
37. (5)
40. (5)
41. (5)
43. (4)
44. (4)
46. (3)

48. (3)

Lactuca sativa often forms the
main part of this green dish
A spark between carbons
A foot of one 5 down
Chemicals of current
controversy
Jelly for growing "bugs"
A projection that fits a mortice
Parliament has power to make
laws, e.g., about 31 down
To cut off
The track of four 26 downs
In a circle, we all measure the
same
The rank of Bertrand Russell
(he was third)
To produce related frequencies with
the vocal chords
A hard dry indehiscent fruit formed
from a syncarpous gynaeceum; and
an eccentric
Fraxinus excelsior; and what is
left after it is burnt

Solution in next issue (or in desperation,
Phone: 807 - 345-2121, Extension 529)
26

�CRYPTIC CROSSWORD

NO TRICKS, NO ANAGRAMS. AN ADVANCED CLASS PROJECT MAYBE?

1

2

3

6

27

7

8

�COMPUTER CENTRE TOURS
Academic use of the computer slows down during
April, May and June - this is convenient for the many
groups of visitors who come at this time. Computer
Centre tours are given to high school, pub Iic school
and any other groups who wish to come. In addition,
for the last two years a typewriter terminal has been
circulated through a number of Thunder Bay High
Schools - spending a week or two weeks in each.
Connected to the Computer by telephone this terminal gives students an opportunity to use the university APL system in the school environment. Their
teachers have been making good instructional use
of the system.

3.

Watch that there is a symbolic solution
followed by the tabulation of data. A problem without symbolic solution can receive
no more than 60% of the marks remaining
after (1) and (2) .

4.

Watch the numerical solution for powers
of 10, irrational numbers, and wrong units.
An answer like 18,000,000 is not acceptable,
because it does not specify the number of
significant figures. An answer like 18,000,000
± 2% is acceptable.

5.

Never deduct a mark without making a
comment. However brief, make a comment.
DO NOT USE! or ? on their own.

ACADEMIC COMPUTER SERVICES
ACADEMIC USER'S GUIDE

THE BLUE GOURAMI

The Academic User's Guide has been updated.
Last year due to budget restrictions one copy only
was sent to each department. This proved unsatisfactory in that many of these copies got lost and
never surfaced again. This year all academic users will get a copy.

(Continued from page 24)

APPENDIX
A.

42

1. Rubbing

CONSULTATION SERVICE

Users (or non-users) requiring advice or information related to academic usage of the computer
should contact the manager of Academic Computer
Services (Mr. Watson, Ext. 383, Room MB1040}
between the hours of 9:00 a.m. - 12:00 noon,
1:00 p.m. - 5:00 p.m. Mr. Davis (Ext. 316, Room
MB1039} is also available for consultation during
the same times.

X

35

11

X

35

13

X

35

12

~

2. Clasping

50

T38""
46

3. Spawning

138

B.

Chi Square

( Observed • Expected) 2

1. Rubbing

(13-11) 2
11

0.36

2. Clasping

(10 • 13) 2
_ 1_3 _ _

0.69

3. Spawning

(12 • 12) 2
12

0.00

Expected

A DOCUMENT FOUND IN A COPPER
CYLINDER
PHYSICS
RULES FOR MARKERS

1.

Expected

x2

It is necessary that the solution to a problem
contain all connecting steps, written in more or
less comple'te English. No problem without these
steps can receive more than 60%.

C.

d f

.36

+

.69

.00

+

degrees of freedom
(Rows - 1) X (Columns - 1)
(2 - 1)

X

(3 - 1)

2

2.

1.05

A diagram must appear in all problems. No
problem without a diagram can receive more
than 60% of the marks remaining after (1 }.

The End.

28

�LAKEHEAD UNIVERSITY
MATHEMATICS GAZETTE
serving Northwestern Ontario

Vol. II No.2

29

�EDITORIAL

HINTS FOR BEGINNING TEACHERS

By W. Eames
It is in one sense a sad occasion to see the
Lakehead University Mathematics Gazette (serving
Northwestern Ontario)swallowed up in a more
comprehensive publication. On the other hand, it
has truly been a pleasure to see the demand for it
grow, and to hear expressions of gratitude from
those who have been kind enough to call it useful.
We will continue to be available to assist your
new editor, Dr. Hart, in every way possible, and we
should like to take this opportunity to exhort our
readers to continue sending in articles just as before.
Our thanks go out to those who have generously
contributed their articles, and time, in past issues.

When Professor Black told me that I would be
expected to offer you suggestions - helpful hints
he calls them - on the teaching of Mathematics,
my first impulse was to leave town. I had no suggestions whatsoever, other than the obvious ones
like "don't assign any problems you can't do" and
"when you haven't had time to prepare a lesson,
give a test". But you are as familiar with these
strategems as I am, so I asked my first year class
here to help me. I asked them for any suggestions
they might have regarding the teaching of Mathematics in High School; in my article I will
simply pass these suggestions on and comment
on them.
Several students mentioned the "different terminology" used here; we really should get together
and decide on a common nomenclature, but it
shouldn't be necessary. Most of Mathematics is,
or will be, couched in the terms of N. Bourbaki,
and these are what we use here. Many of you are
familiar with the work of L. Felix in bringing Bourbaki to the schools - indeed, she is required reading for most Mathematics teachers in Europe and
undoubtedly had great influence here. Difficulties
over terminology are absurd, but can involve a
student in real difficulty.
Many students mentioned that their teachers had
used tutorial and seminar methods with great success,
that their teachers had encouraged them to use the
school library, to actively participate in learning, and
to study well outside the syllabus. But most students appear to have had an arid time of it; "more
watching than doing" is a phrase one of them used
that sums it up for the majority.
Many students were quite bitter about the lack
of enthusiasm of their teachers, but I should think
this is not a problem with younger teachers. I merely suggest that you consider breaking the class into
small groups which would discuss problems, with the
teacher intervening only if asked. (Several students
mentioned that this is done at Lakeview and is a
great success.) I suggest teacher-aided discovery,
more library projects (one of our better students
informed me that she had never seen the inside of
her school library!) and more willingness to go off
the beaten track. Why not have them consider some

L. Dale Black

30

�simple game theory (does your library have a copy
of the "Compleat Strategyst"?),give them topics
like "the groups generated by various wallpaper
patterns", "modern geometries': "the relations
between simple switching circuits and logic". Even
number theory can provide interesting and elementary topics - Davenport's book The Higher Arithmetic is a good source here. Perhaps your library
subscribes to the Mathematical Gazette - if not,
it should, and there is a very interesting book
published by Unesco in 1966 - New Trends in

not 0. How do we use such a condition? The
obvious answer is we must divide by a. This is
our reflex action when confronted by a non-0
number. (As an aside, if it's a calculus problem,
we use I a I as the £ in a continuity or convergence argument. Perhaps this is the only difference
between algebra and calculus - the way we use
non-0 numbers.) Thus, we look around at the
surrounding facts to find something to divide a
into. It is by the continual repetition of points
like this that develop a student's intuition and
powers of analysis.
So, your students must be given a feeling
for the mechanics of a proof; it is not enough
for them merely to be able to reproduce a proof.
And, most important, they must realize that Mathematics is proving; it is not manipulating numbers
and substituting for x and comparing with the
answers in the back of the book. It is a game you
play with abstract concepts which_ you bend to
your will; it is a game they must enjoy. t

Mathematics Teaching.
Another minor suggestion: students here often
have trouble taking notes in lectures; they have no
practice in this. It might be worthwhile to give
informal talks during which the students are expected to take notes. It will be hard in the beginning. Some students will find it impossible (you
may be surprised - some very good students just
cannot absorb oral information), but it will be
rewarding, even for those who do not continue on
to University.
Now, let me come to the major suggestion. Nearly
all my students found this fault in their previous
schooling; there was not enough theory, there was
too much emphasis on numerical working, type
problems and unthinking manipulation. One mentioned that "Math in school is arithmetic". I hope
this was an exaggeration. When it came to a proof,
quote, "Math teachers told us to memorize" again
' teachers ask, "do you understand this proof", then
laugh and say - "if you don't understand it, don't
worry about it" '.
This is unforgivable. Mathematics is thought,
proof and deduction, not blind manipulation of
meaningless squiggles, and all of us here know that.
Tell your students - if you don't understand a proof,
do worry about it. As teachers, you must help them
in analyzing proofs. Point out the common guideposts in a proof. Why does the proof proceed
this way? Can you think of any other way it
could go?
Point out the various options which are open
at each stage of a proof: is the next step in the
proof inexorable? is it the only reasonable path
to follow? Try a few blind alleys. Point out
where each of the given conditions is used. Are
any of the hypotheses used twice? Are some
,never used at all? (I aways feel a proof is unsatisfactory if any condition is used more than once it is certainly not a pleasing proof if it is not
economical - and certainly the statement of the
theorem is unsatisfactory if some condition is
never used.) Suppose, in some theorem, we have
the condition that a certain number, say, a, is

COMMENTS ON THE SNOW
PLOW PROBLEMS

The article on snow plow problems contributed
by Professor Math imaki to "The Gazette, volume 3 has
aroused some favourable fan mail but not, regrettably, a simple solution to the second problem as
requested. The learned professor would still like
to obtain such a solution so please, if you have
any thoughts on the subject send them to the
editor.
As far as we know, the second problem - the
one involving two snow plows - has never been
published before. The first problem appeared in
"Ingenious Mathematical Problems and Methods"
by L.A. Graham (Dover Books), and as E275 in
the American Mathematical Monthly, the solution
being in the December 1937 issue; we are indebted
to Mr. L.j. Upton of Mississauga for these references.
Professor Mathimaki first encountered the problem
in a pub, in Kingston. It seemed to be fairly wellknown to calculus students at Queens in the fifties.

(We would like to know where Mathemaki bought his
second plough, which appears to have the capability
of travelling faster than light! - Ed.)

31

�WHO NEEDS A COMPUTER!
If clearly written APL notation can be a help in
communicating mathematical ideas - why does one
need a computer at all when using APL as a teaching
aid? Dr. Paul Penfield of M.I.T. in a recent paper on
his use of APL as a notation in an Electrical Engineering course reported that his students felt they learned
little from going to the computer. They learned most
from clarifying their thoughts into APL before they
reached the computer. Of course, the same fact is
true for a student writing in FORTRAN - he learns
most while writing his program not while running it even though it is more difficult clearly to express
one's thoughts in FORrRAN.
The computer really serves two purpose here;
firstly it motivates the student to write his program
since he can make use of it; secondly it tirelessly
tests his work, isolating mistakes and correcting
misconceptions.
The computer is still a glamorous creature to
many students who are eager to use it. Many thoroughly enjoy using APL. It is, however, only a tool.
What matters most is not the machine, but the thought behind what it is used for. t

The success of APL/360 as a computer system,
while effectively spreading the use of the language,
has considerably obscured its purpose. APL was
intended originally to simplify communication
between human beings, both as a publication and
a teaching notation. Common features of problems
being solved by computer were represented by
powerful new primitive functions, enabling concise
and elegant descriptions of algorithms to be produced.
Iverson, the author of APL, also demonstrated
that his notation could be used to describe the
computer itself. In 1962 he published the paper,
"A Common Language for Hardware, Software and
Applications'~ and in 1964, together with Falkoff
and Sussenguth published "A Formal Description of
System/360". This latter paper concisely described
the hardware operation of the I BM System/360
computer.
APL was therefore being used as a publication
and teaching notation before any computer implementation. In fact the language was called "A Programming Language" and not "A Computer Programming Language".
Iverson also intended that his notation should
have an impact upon Mathematics as well as Computer Sceince. The language is a development of the
notation of Algebra. Ambiguities have been removed,
useful functions added and a more unified approach
to the manipulation of arrays provided. Iverson has
successfully used his notation in the teaching of
Mathematics - again without necessarily using a
computer. He has also published texts in both Elem-.
entary Algebra and Calculus using APL notation.
One might expect to find others using APL as a
useful notation in Computer Science, Mathematics
and mathematically based disciplines. So far, however the use of APL as a notation has been small.
Without the dramatic success of APL as a computer
programming language, the notation might have been
ignored for a good many more years.
The first computer implementations of APL were
produced as an experimental aid to the development
of the notation. From that point APL also became
a means for a human to communicate with a computer, rather than another human. APL/360 in
particular very quickly had great success as a computer programming language and system. Users
became enthusiastic over their interactions with the
computer to such an extent that they lost interest
in communicating with each other. It is unfortunate
that all present APL implementations execute programs faster when the program is made more difficult
to read. This has further obscured the real purpose
of APL.

INTRODUCING THE NEW
COSTING SYSTEM
Users will find their output contains some
new statistics including a dollar cost. These
statistics refer to the new charging system which
will be run concurrently with the old system for
a trial period.
An extensive study has been made to obtain
realistic and accurate charging for every aspect
of computer usage. Use of the fast core will cost
more than use of slow core. Usage during peak
periods of the day will be more expensive than
overnight runs. APL users will be charged half the
previous rates per connect hour - but charges will
be made for CPU time and workspace storage.
Overall, the computer centre expects that charges
for computer centre services will not change
substantially.
If the costs are similar - why have a new costing
system? We need as realistic and fair charging
scheme as possible for the benefit of external userswhose use of facilities is expanding.
The new scale of charges is contained in the
Academic User's Guide section 2.4.

32

�COMPUTER SCIENCE IN THE SCHOOLS
By

J. S. Griffith

I feel that all children should know something
about the nature and uses of computers in our
present day world. Rather than start by a general
discussion of computers or a history of their evolution, I consider the first step in such a program
should be to get the class to run programs on a
"real live" computer, either individually or in groups.
These programs can be devised by the teacher,
but should demonstrate something of the speed and
storage capabilities of modern computers. Let me
assume for the rest of this article that access to
the Lakehead University Computer Centre (either
by the physical presence of students at APL terminals or by preparing punched cards and FORTRAN
programs) is possible.

JA=KA-IA*10
PRINT, JA
IF{I.LT.100) GO TO 1
STOP
END
Try your own program for addition using tens and
units - remember to test for carry of one.
C

SIMPLE L&lt;l)&lt;l)P
l=D
1=1+1
IF {1.EQ.11) G&lt;l) T&lt;l) 2
PRINT, I

INTRODUCTORY PROGRAMS
C

GQ T&lt;l) 1

WHAT IS HAPPENING?
2

A=l

ST&lt;l)P
END

8=2
C=3
D=A+B+C

C

PRINT, A,B,C,D

10

G.C.F. OF 75 AND 120
1=0

8

J=25-I
IF{120/J*J. EQ. 120. AND.75/J*J.EQ.75)
PRINT, J

D=B/C
PRINT, A,B,C,D

1=1+1

STOP

IF {I.LT. 75) G&lt;l) T&lt;l) 10

END

ST&lt;l)P
C

END

SEPARATION OF 100 NUMBERS INTO
TENS AND UNITS
C

l=O

Fl RST 20 MULTIPLES OF 2,3,4,5,6,9, 10
PRINT, 'MULTIPLES OF 2--OF 3--OF 4-OF 5--OF 6--OF 9--OF 10'

READ, KA

N=l

PRINT, KA
1=1+1

5

N2=2*N
N3=3*N

C

FINDING THE TENS DIGIT

N4=4*N

IA=KA/10

N5=5*N

PRINT, IA

N6=6*N
N9=9*N

C

FINDING THE UNITS DIGIT

N10=10*N
(Continued on next page)

33

�asking him to figure out what it does, then run it: discovery by experimentation).

PRINT, N2,N3,N4,N5,N6,N9,N10
IF (N.LE.20) TQ T(/) 5
STOP

References include:

END

Computers and high school teaching,
J.S. Griffith, Lakehead University

Once they have used the computer, there should
be sufficient material available to demonstrate,
from their programs, the organization of arithmetical
operations, branches, loops, flow charts. Then one
can look at non numerical applications e.g. flow
charts for biological development, getting to school
in the morning, dancing, setting up a tent, using
timetables, dictionaries, literary card indices.
This may be followed by work on the social
impact of computers e.g. data manipulation (payroll, accounting), data banks and information retrieval (medical records, criminal records, license
plate records, libraries, stock control), real-time and
on-line control (seat reservations, banking, machine
control of production processes), problem solving
and models of physical situations (nuclear reactorssafer to test models numerically than physically;
stellar models - impossible to build in a laboratory
or wait a billion years to observe evolution, weather
forecasting), future possibilities. Ask the class to
try to find a large company or manufacturing concern that does not use computers. Look at family
bills for evidence of computer activity.

Fortran IV with WATFOR and WATIV,
Cress, Dirksen, Graham, Prentice-Hall
Ten Statement FORTRAN plus FORTRAN IV,
Kennedy and Solomon, Prentice-Hall
and, of course, any other books you can find. The
pages of the "Gazette" seem to be an appropriate
place for the interchange of ideas and programs. A
reference for the future impact is C.S. Wallia "Toward Century 21" Basic Books. t

SQUARE PROBLEM
Suppose that you have a square room and that
you wish to tile it with square tiles, not necessarily
all of the same size. How many tiles could you buy
to do the job and not have an excess? For example,
could you tile the room with 6 tiles? 9 ·tiles? 5 tiles?
Certainly you can always tile the room with 1 tile.
Determine for which positive integers n you can
tile the room with n square tiles.
- J.H.M. Whitfield

Other topics include:

The sort of jobs associated with computers
(operational staff, data preparation, data control,
tape librarian, computer operator, programmers,
systems analysts and designers, and engineers).
History of computers, (abacus, addition and multiplication tables, slide rule, desk calculator, accounting (Hollerith) machines, digital and analogue computers. Values, transistors ... )
Numerical analysis (how do errors propagate in
various operations, linear equations, numerical integration, (f (x) =0), statistics.
How computers work - logical principles (Boolean algebra and Turing machines via functional
matrices), construction of simple circuits.
Data processing (Systems analysis, fast finding,
form designs, design of data collection, report writing, systems flow charts, decision tables, programming, coding, testing, documentation, implementation.
File handling, editing, relating, up-dating on magnetic
tape, cards or disc. Sorting and collating files, information retrieval, data banks, terminals. Data
transmission, invoicing with sales analysis, payroll,
medical records).
Many other programs may be obtained from the
following references (try giving the child a program,

WHAT'S WRONG HERE?
Below, a "proof" is given that all triangles are
isosceles. Take a triangle ABC. Let s be the bisector
of i: ACE and n the perpendicular bisector of AB.
Let E be the intersection of s and n.

c

Consider

i:
B
D
n

MDE and /J.BDE.

We have
AD
ADE
DE

Therefore

1

BD
BDE
DE

MDE

Consider now

= /J.BDE.

MEC and

/J.BCE.

From (1), we obtain

AE

BE.

Furthermore,

CE

CE,

i:

ACE

= i,BCE.

Since both~ CAE and ~ CBE are acute, we conclude
that /J.AEC= ABCE, and therefore AC= BC.
This means MBC is isosceles. Of course, we know
that not every triangle is isosceles, so something in
this "proof" must be wrong.
Can you find out what?

34

�EXPERIMENTAL GEOMETRY

[ FIGURE 1)

B

B'

ol----------------------Io·
~

A

Take a rectangular paper strip, A A' BB' {Fig. 1).
Draw a center line DD' 11 A A'. Now twist it once,
as in Fig. 2.

[ FIGURE 2 J

B

Without a further twist, put the edges A Band B' A'
together, such that A and B' coincide, and A' and
B {Fig. 3).
Glue it along A B. Then cut it through along DD'.

A'

oJ-------~------ Jo·
A

B'

[ FIGURE 3)

What happens? What happens if, before gluing,
you twist it once more {Fig. 4)?

[ FIGURE 4)

FIGURE 1

C'

D'

FIGURE 2
E,E' - - - - - - - - -, - - - F ,F'
............... D,D'
.c,c'.,..,..,..,.

__________

,

,I

,,

Draw Fig. 1, where ABCD and ABCD' are squares,
ADE, AD'E', BCF, BC'F' equilateral triangles. Add
the shaded pieces for later gluing. Cut the figure out
and fold it along the thick lines. Then glue it together
such that D and D', C and C', E and E', F and F'
coincide {Fig. 2). Do the same thing once more, so
you get two congruent solids. Can you put them
together to form a regular tetrahedon {a pyramid
whose faces are four congruent equilateral triangles,
Fig. 3)?

I

A

FIGURE 3

35

�COMPUTERS PLAY CHESS:

CAN YOU DO BETTER?

United States Computer Chess Championship
Boston, Massachusetts
August

13- 15, 1972

WHITE: Northwestern University

BLACK: Columbia University

(Larry Atkin, Keith Gorlen, David Slate)

(Monty Newborn, George Ar.r'lold)

Computer: CDC 6400
Location: Evanston, 111.

Computer: Data General Nova 800
Location: Sheraton-Boston Hotel

Time

1.

2
3.
4.
5.
6.
7.
8.
9.
10.
11.
12.
13.
14.
15.
16.
17.
18.
19.
20.
21.
22.
23.
24.
25.
26.
27.
28.
29.
30.
31.
32.
33.
34.
35.
36.
37.
38.
39.

Time

White

(sec.}

Black

(sec.}

P- K4
N-KB3
P- Q4
NxP
N-KB3
N-83
Q-Q2
N- Q5
P- QN4
P- B3
NxB
B- B4
BxB
N- N5
0- 0
N- B3
R- Ql
Q- K2
B- N2
N- Q2
P- QB4
Q- Q3
P- N3
B- R3
R(Rl}-Nl
R- Kl
K- N2
P- R3
R- N3
K- R2
Q- K2
R- KB3
P- R4
K- Rl
K- N2
NxR
B- B1
B- N5
B- Q8

( 1)
( 1)
( 1)
( 1)
(235)
(140)
(199)
(181)
( 74)
( 64)
( 49)
( 99)
( 69)
( 92)
(115)
( 56)
( 56)
(115)
(108)
(135}
( 95)
( 91)
{119}
( 70)
(122)
( 88)
( 75)
( 80)
( 94)
(115)
(101)
(130)
( 80)
( 88)
(110)
( 65)
(108)
(106)
(176}

P- QB4
N- QB3
PxP
P-K4
Q-N3
B-B4
P-Q3
Q-Ql
B- Q5
B- N3
PxN
B- K3
PxB
Q-Q2
P- KR3

1)
1)
1)
1)
( 1)
{269)
(227)
(144)
(143)
(147)
( 44)
{207)
( 39)
( 87)
( 58)
(220)
(245}
(230)
(195)
( 67}
(246}
(154}
(162)
( 90)
(257)
( 89)
( 69)
(257)
( 63)
(249)
( 94)
( 63)
(249)
( 78)
{216)
( 52)
(251)
( 63)
{286)

0- 0- 0
N- B3
Q- QB2
N- K2
P- Q4
P- Q5
N- N3
Q- K2
K- B2
R- R2
R- Q2
Q- Ql
N- Nl
Q- N4
R- B2
N- B3
P- R4
N- N5
Q- K2
RxR
Q- B3
K- Q3
Q- B2
R- Rl

Time
White

40.

41.
42.
43.
44.
45.
46.
47.
48.
49.
50.
51.
52.
53.
54.
55.
56.
57.
58.
59.
60.
61.
62.
63.
64.
65.
66.
67.
68.
69.
70.
71.
72.

73.
74.
75.
76.
77.

36

(sec. }

(157)
BxP
N- N5
( 97)
P- N5
(185)
(195)
R- QNl
( 94)
R- KB1
(173)
Q- B3
( 78)
Q- R3
(135)
B- B5
N- B7
(146)
R-Bl
(155)
( 26)
N-Q6
(110)
P-N6
R-Kl
(149)
K-Nl
( 36)
R-KBl
(110)
N- B7
( 99)
NxR
(106}
P- B3
( 56)
K- B2
( 67}
( 96}
R- QNl
K- N2
(109}
(100)
K- B2
R- N5
( 88)
R- N2
( 78)
(234)
Q- N4
( 80)
Q- N5
( 85)
R- Q2
( 39)
PxQ
( 74)
R- Q3
P- R4
(129)
P- R5
( 79)
P- R6
( 50)
PxP
(138)
P- R7
(105)
( 52)
R- R3
P- N7
( 27)
P- R8=Q ( 32)
R- R7 Mate( 33)

Time
Black

(sec. }

K- K2
Q- Kl
Q- QBl
R- KBl
R- K1
R- B1
K- Q2
R- Rl
R- R2
N- R3
Q- B2
Q- B3
R- Rl
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�AN EXPERIMENTAL STUDY OF
MATHEMATICS LEARNING

A COURSE OF GEOMETRY FOR
COLLEGES AND UNIVERSITIES

Pub. 1963 - Hutchinson &amp; Co. Ltd.,
London.

Pub. 1970 - Cambridge University
Press.

Z.P. Dienes

D. Pedoe

This book would be suitable for students
specializing in mathematics for elementary
teachers. It would also be a good reference
book for students of child psychology.
Dienes's treatment of mathematical concepts
learned as a function of play is fascinating, but
rather too intricate for the general student.
The book is certainly thought-provoking although one who has little background in mathematics might find it difficult to follow.
The chapter on educational implications is
significant and would be worth-while reading
for any teacher.

Many of us, having studied under graduate mathematicians at a time when geometry was at a low ebb,
find ourselves short of examples, intuition, and a
sense of direction about how high school geometry
can be developed and directed. This book was
written as a text for the undergraduate course we
should have taken and can assist us in picking up
some of the ideas which are at the heart of geometry.
The book is a large collection of elementary geometry in its many forms. Though the author concentrates on analytic geometry, including some use
of vectors and a prelude to algebraic geometry, he
uses a variety of approaches in proofs of the basic
theorems, including pretty synthetic constructions
when these are appropriate. The various chapters
tend to be a bit disconnected, which makes it hard
to see the material as a unified whole. However
this situation does make it possible to dip into the
middle sections on mappings of the plane, without
extensive reading of the preceeding sections on
coaxial systems etc. All of the essentials of euclidlean goemetry and projective geomentry are presented in some detail and there are regular, if somewhat difficult, exercises. Several sections, such as
the nine point circle, or a pretty section on reflections, could even be read by high school students
as they stand.
This book is a fine reference and source book at
a time when we need all the geometric intuition we
can get, in order to digest the abstractions which are
piling up around us.

D. Botly

HOW CHILDREN LEARN MATHEMATICS
Pub. 1970 - The Macmillan Co.
New York
Richard W. Copeland
Copeland's stress on the learning of mathematics
rather than on the teaching is directly in line with
the type of programme advocated by an increasing
number of educators and classroom teachers.

"How Children Learn Mathematics" would
make excellent preparatory reading for any course
for teachers of elementary mathematics.
Although the works of Piaget are very detailed,
Copeland has developed Piaget's approach clearly
and concisely and applied it to the teacher's role
in a way which is sure to help any teacher who
reads this book. Copeland achieves a fine balance
of theory and practicality.
This book should be available for all Education
students in the elementary field.

Walter Whiteley

D. Botly

37

�n
0

0

Figure 1

Figure 2a

Figure 2b

A PERPETUAL PROBLEM

Every common mechanic has something to say
in his craft about good and evil, useful and
useless, but these practical considerations never
enter into the purview of the mathematician. 1
With the above in mind, one may be enticed to join
Jean Bernoulli, Sr., and Leonardo da Vinci for a few
minutes and enter the realm of the perpetual-motionmongers. 2

g

~

Though it is an unpromising venture from a physical
point of view it can be entertaining mathematics.
Consider a U-shaped vessel made of a non-flexible
material, such as a tin can, with a heavy steel ball
inside and covered on top with an elastic, watertight
lid as shown in figure 1. Observe that when this
container is placed under water the amount of the
water displaced - and hence the buoyancy - is
dependent on its position; when upright as in figure
2a the lid is pressed inward by the water pressure,
while when the container is upside down as in 2b,
the weight of the ball stretches the cover outward
thus increasing the buoyancy. Attach an even number of these containers to an endless belt on two
pulleys as shown in figure 3 and submerge the
entire system under water.
Aristippus of Cyrene, quoted by HICKS, R.D.
"Stoic and Epicurean"; (New York, Charles
Schribner's Sons, 1910) p. 210
2

Encyclopaedia Britannica, 1967, Vol. 17, p. 639-41

Figure 3

38

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MY OPINION OF THE FIRST ISSUE OF "CARET" IS:

A GOOD TITLE FOR "CARET" WOULD BE

( THANK YOU FOR HELPING US. - The Editor )

39

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&#13;
Articles on a variety of topics:&#13;
The science of the body and athletics&#13;
Interview with Lakehead University Glassblower Ken Sumpter&#13;
Whisky distillation in Scotland and Ireland&#13;
Opinions of Science at LU&#13;
Overview of the Liberal Science Program and its courses&#13;
Students views of the Liberal Science Program&#13;
Reproductive behaviour of the blue gourami.&#13;
Biology and pollution&#13;
Mathematics Gazette&#13;
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