A Rather Weak 'Attempt' To Defend
The Indefensible
If you are using Internet Explorer 10 (or later), you might find some of the
links I have used won't work properly unless you switch to 'Compatibility View'
(in the Tools Menu); for IE11 select 'Compatibility View Settings' and then add
this site (anti-dialectics.co.uk). Microsoft's new browser,
Edge, automatically
renders these links compatible; Windows 10 also automatically makes IE11
compatible with this site.
However, if you are using Windows 10,
Microsoft's browsers, IE11 and Edge, unfortunately appear to colour these links
somewhat erratically. They are meant to be dark blue, but those two browsers
render them intermittently mid-blue, light blue, yellow, purple and red!
Firefox and Chrome reproduce them correctly.
~~~~~~oOo~~~~~~
As is the case with all my
work, nothing here should be read as an attack
either on Historical Materialism [HM] -- a theory I fully accept --, or,
indeed,
on revolutionary socialism. I remain as committed to the self-emancipation of the
working class and the dictatorship of the proletariat as I was when I first became a revolutionary
nearly thirty years ago.
The
difference between
Dialectical Materialism [DM] and HM, as I see it, is explained
here.
~~~~~~oOo~~~~~~
If your Firewall/Browser has a pop-up blocker, you
will need to press the "Ctrl" key at the same time or these links won't work,
anyway!
I have adjusted the
font size used at this site to ensure that even those with impaired
vision can read what I have to say. However, if the text is still either too
big or too small for you, please adjust your browser settings!
[Latest Update:
27/01/20.]
Summary Of My Main Objections To
Dialectical Materialism
Abbreviations Used At This
Site
Return To The Main Index Page
Contact Me
At
RevLeft, a character called 'Vogelman' has posted a rather weak attempt to
defend Engels's so-called 'Laws' of dialectics:
In this part Rosa Liechtenstein
(sic) claims that the laws of dialectics are imposed on nature and that most of
evidence (sic) for these laws are (sic) over used "clichés". She reproduces one of these
often used examples of water boiling by presenting us a quote from the book
"Reason in Revolt" by Ted Grant and Alan Woods. (Which is a rather incorrect
description of boiling actually).
The
passage to which the above was a reply in fact came from an Introductory Essay
(link above) I wrote
a few years ago that was only
published on the Internet because several comrades found my main Essays either too long or too
difficult, to which I added the following warning at the beginning:
Please note that this Essay deals with very basic issues, even at the risk of
over-simplification.
It has only been ventured upon
because a handful of comrades (who were not well-versed in Philosophy) wanted a
very simple guide to my principle arguments against DM.
In that case, it is not aimed at
experts!
Anyone who objects to the
apparently superficial nature of the material below must take these caveats into account or
navigate away from this page. It is not intended for them.
It is worth underlining this last point since
I still encounter comrades on internet discussion boards who, despite the above
warning, still think this Essay is a definitive statement of my ideas.
I even posted the following at RevLeft, at
the beginning of the essay in question:
Comrades need
to make note of the fact that this was written in response to a request from
RevLefters who were not well-versed in philosophy, but who wanted to read a
summary of my main objections, so it is aimed at novices, not experts. Hence, it
greatly simplifies the issues. Critics have pointed this out, but when I go on
at greater length, and in more detail, they then moan about the length of my
replies!
Vogelman completely ignored this warning that my arguments had been
deliberately simplified, which is partly why Woods and Grant were quoted. [The other
reason these two were referenced is that several comrades at RevLeft thought highly
of their book, so it was important to challenge that belief.]
Anyway, Vogelman begins with the following observation:
She then states that in most
cases there aren't even nodal points and gives some examples (Melting: Metal,
rock, butter and plastic) which she claims are simply ignored by people who
adhere dialectics. Well, let's see if there are any nodal points to find here.
First of all let us look at what a solid is. At a molecular level a solid is
characterised by molecules that are bonded together by inter or intra molecular
forces which causes the molecules to be very static compared to molecules in the
gas or water phase. The only motion these molecules are able to make are
oscillations. Because of the different kind of forces between the molecules and
because of the different ways they can be orientated, there are different
classes of solids: metals, various kinds of crystals, glasses,.... All these
classes have there own distinct qualities and quantities.
In fact, I have covered these
rather obvious objections in several places at my site (for example,
here,
here, but
mainly here).
The
first point that needs making once again is that
the vast majority of DM-fans invariably fail to tell us what a 'quality' is. Indeed, I even pointed this out in
the Essay in question at RevLeft:
Moreover, this 'Law' only appears to work because of the vague way that
"quantity", "quality" and "node" (or even "leap") have been
defined by DM-theorists -- that is, if they ever bother to do so. Indeed, after 25 years of
searching, I have been able to find only three DM-texts (out of the
scores I have studied) that attempt
even superficially to do
this: Kuusinen (1961),
Yurkovets (1984), and Gollobin (1986)! [Once more, their arguments have been taken apart in
Essay Seven.] And, in nearly 200 years
(if we include Hegel here), not one single DM-theorist has even thought to
tell us how long a "node" is supposed to last!
Well,
does Vogelman even
attempt to
tell us what a 'quality' is or even how long a 'node' lasts?
True to form, he does not.
Now, this prime example of
Mickey Mouse
Science 'allows' dialecticians like Vogelman to see 'qualitative changes'
when and where it suits them, just as it also 'allows' them to dismiss
counter-examples that don't fit their vague, subjective and imprecise 'law'
whenever that is convenient, too.
Second, while it is certainly
true that there are many rapid changes in 'quality' in nature (where did I
deny that?), it is also true that
there are equally many, if not more, which aren't. For example, metals change slowly from liquid to solid when heated, as I have
also argued
elsewhere:
But is it true that "each metal
has a unique quantitative threshold at which melting begins"? Sure, each metal
has a defined melting point at which juncture it will have melted, but despite
this, at lower temperatures that metal will soften, and that softening is
gradual. Human beings have known this for thousands of years -- this is what
makes metals malleable, and formable. So, the "qualitative" transition of metals
from solid to liquid is slow, not rapid. At the melting point, the transition
ends, but the lead up to it is slow. The qualitative change (solid-to-liquid)
here is typically non-'nodal'. The same is true of the other examples I gave. Who
does not know that glass and plastic melt slowly?
Now, if Vogelman wants to redefine
"quality" and "node" so that this 'law' now applies to clearly defined
thermodynamic phase changes, fine, but even then he will
find that, in the examples mentioned, the 'qualitative' changes (from solid to
liquid, hard to soft) will still take place slowly, and non-'nodally'.
[There are scores of videos on YouTube that show
metal and glass melting slowly for anyone who doubts this -- for example,
here,
here
and here.
This is, of course, what has allowed
metals to
be forged for millennia. It is also worth reminding ourselves that one of the reasons why
the Twin Towers (belonging to the Trade Centre in New York) collapsed in 2001 was
that the
intense fire softened the supporting steel columns so that they
lost their capacity to hold the buildings up. Sure, the collapse was
relatively sudden, but the softening wasn't --
the South Tower took 56 minutes to collapse after being hit, the North Tower
102 minutes.]
This is quite apart from the fact that Hegel and Engels didn't mention these
'new definitions', which
means, naturally, that they read this 'law' into nature at the time -- not
from nature --, contrary to
what Engels told us he would never do.
How is that any different from
imposing these 'laws' on the world, as I alleged?
Add to that the following points
I made in Essay Seven Part One
(which Vogelman also failed to consult):
To be
sure, the picture nature presents us with in this regard is highly complex,
which is one of the reasons why Engels's 'Laws' can't possibly capture its complexity,
regardless of the other fatal defects they contain.
However, it is worth emphasising at this point that the nature of
state of
matter transitions isn't being questioned in this Essay, only whether all of them are sudden/'nodal'.
Consequently, either the 'nodal' aspect of the First 'Law' is defective, or it
only works in some cases, not others -- in which case, it can't be a law.
In fact, Physicists tell us that what they
call "second-order" Phase Transitions can proceed smoothly. As
one online source says:
"Second-order phase transitions, on the other hand, proceed smoothly. The old phase transforms
itself into the new phase in a continuous manner."
[See also
Note 9
-- where we will find that "first order" phase changes aren't straight-forward, either.]
Moreover, under certain
conditions
it is possible to by-pass phase transformations altogether. [More on that later.]
Furthermore, it is important to distinguish between states of
matter, and phases (a distinction DM-fans in general appear to
ignore):
"Phases are sometimes confused with
states of matter, but
there are significant differences. States of matter refers to the differences
between gases, liquids, solids, etc. If there are two regions in a chemical
system that are in different states of matter, then they must be different
phases. However, the reverse is not true -- a system can have multiple phases
which are in equilibrium with each other and also in the same state of matter.
For example,
diamond
and
graphite
are both solids but they are different phases, even though their composition may
be identical. A system with oil and water at room temperature will be two
different phases of differing composition, but both will be the liquid state of
matter." [Wikipedia.]
On another page we find the following:
"States of matter are sometimes confused with
phases. This is likely due to the fact that in many
example systems, the familiar phase transitions are also transformations of the
state of matter. In the example of water, the phases of ice, liquid water, and
water vapour are commonly recognized. The common phase transitions observed in a
one component system containing only water are
melting/solidification
(liquid/solid),
evaporation/condensation
(liquid/gas) and
sublimation/deposition
(solid/gas).
"Transitions between different states of matter
of the same chemical component are necessarily a phase transformation, but not
all phase transformations involve a change in the state of matter. For example,
there are 14 different forms of ice, all of which are the solid state of matter.
When one form of ice transforms into another, the crystal structure, density,
and a number of physical properties change, but it remains a solid." [Wikipedia.
Bold emphasis added. This article has been substantially altered since it was
first accessed. Parts of it can be found
here,
others
here.]
Here
is a slightly clearer explanation of the difference:
"Basic physics simply tells us about the primary states of matter, namely;
solid, liquid, gas, and plasma. In many occasions, the term 'phase' is also used
similarly as the word 'state.' However, the phases of matter and states of
matter are two different things as they are used in different contexts. Phases
of matter can be described depending on either the region of space to which
there are uniform physical properties or the types of molecular movements
observed at dissimilar temperatures.
"As mentioned, there are four basic states; solid, liquid, gas, and then plasma.
In some resources there are even more. The solid state of matter has its
molecules tightly vibrating onto each other that they seem to be in a fixed
state. Because of this, solid matter is described as rigid and takes a specific
form or shape. For the liquid state of matter, the molecules are looser as
compared to the molecules of solid matter. The molecules are just far enough
apart that they slide against each other. This is the reason why liquids,
although not having a definite shape, still take the form of its holding
container. And so they have a specific volume. Gaseous matter has more loose
molecules that are freely spread apart from each other. That's why their volume
and shape are not that specific. The newer state -- plasma, is said to be
situated only at the core and outer galactic atmospheres of the stars.
"The phase of matter with respect to molecular motion, temperature or heat plays
an integral role. For example, an ice cube (in its solid state) undergoes a
phase change/transition as it melts and becomes liquid water. The molecules of
the ice cube were heated enough to the point where their bonded position has
been overcome thereby making it looser. Hence, it is now in its liquid phase.
When more heat is present to evaporate the water, then it goes into its gaseous
state as its molecules move more liberally.
"The phase of matter can also be its region of space in a physical system. Let's
say there is a sealed plastic container with ice and water inside. This is a
simple physical
system wherein three phases are present: the cubes belong to one phase,
water is the second phase, and then water vapour settling on top of liquid water
is the third phase. The same is true with water and oil. These two substances
have different degrees of solubility specifically broken further into the
hydrophobic (non-polar) substance and the
hydrophilic
(polar) substance. Water is the polar substance that will immediately separate
itself from oil (a non-polar substance). Both liquids have weak solubilities
against each other placing them in different phases.
"Summary:
"1. 'States of matter' is a more specific and precise term than 'phases of
matter.'
"2. State of matter is the state of a particular compound in a physical system
whereas phase is a set of states within such a system.
"3. Phases of matter can refer to the types of molecular motion.
"4. Phases of matter can refer to a certain region in space." [Quoted from
here. Accessed 10/10/2016. Quotation marks altered to conform with the
conventions adopted at this site. Links in the original; some links removed,
some added. Spelling modified in line with UK English.]
From
this it is plain that there can be phase changes while the supposed "quality"
(solidity) remains the same! It isn't easy to see how this can be made consistent with the
First 'Law'.
Another Wikipedia
article points the following out:
"In general, two different states of a system are
in different phases if there is an abrupt change in their physical properties
while transforming from one state to the other. Conversely, two states are in
the same phase if they can be transformed into one another without any abrupt
changes." [Wikipedia.
Bold emphasis added. Again, this page has been altered since it was first
accessed.]
However, a Harvard University source says more-or-less the same:
"In the physical sciences, a phase is a set
of states of a macroscopic physical system that have relatively uniform chemical
composition and physical properties. A straightforward way to describe phase is
'a state of matter which is chemically uniform, physically distinct, and (often)
mechanically separable.' Ice cubes floating on water are a clear example of two
phases of water at equilibrium. In general, two different states of a system are
in different phases if there is an abrupt change in their physical properties
while transforming from one state to the other. Conversely, two states are in
the same phase if they can be transformed into one another without any abrupt
changes. There are, however, exceptions to this statement, such as the
liquid-gas critical point. Moreover, a phase diagram is a type of graph used to
show the equilibrium conditions between the thermodynamically-distinct phases.
Common components of a phase diagram are lines of equilibrium or phase
boundaries, which refer to the lines that demarcate where phase transitions
occur. A triple point is, in a pressure-temperature phase diagram, the unique
intersection of the lines of equilibrium between three states of matter, usually
solid, liquid, and gas." [Quoted from
here; accessed 10/10/2016. Bold emphasis added. Spelling modified in line
with UK English. Quotation marks altered to conform with the conventions adopted
at this site.]
So, here
it is plain that some "qualitative" changes are non-"nodal":
"two states are in the same phase if they can be transformed into one
another without any abrupt changes."
[Emphasis added.]
Indeed, the situation is even more complicated still:
"In the
diagram, the phase boundary between liquid and gas does not continue
indefinitely. Instead, it terminates at a point on the phase diagram called the
critical point. At
temperatures and pressure above the critical point, the physical property
differences that differentiate the liquid phase from the gas phase become less
defined. This reflects the fact that, at extremely high temperatures and
pressures, the liquid and gaseous phases become indistinguishable. In water,
the critical point occurs at around 647K
(374°C or 705°F) and
22.064
MPa." [Wikipedia.
Bold emphasis added.]
"In
physical chemistry,
thermodynamics,
chemistry
and
condensed matter physics,
a critical point, also called a critical state, specifies the
conditions (temperature, pressure) at which the liquid
state
of the matter
ceases to exist. As a liquid is heated, its density decreases while the pressure
and density of the vapour being formed increases. The liquid and vapour
densities become closer and closer to each other until the critical temperature
is reached where the two densities are equal and the liquid-gas line or phase
boundary disappears. Additionally, as the equilibrium between liquid and gas
approaches the critical point,
heat of vaporization
approaches zero, becoming zero at and beyond the critical point. More generally,
the critical point is the point of termination of a
phase equilibrium
curve, which separates two distinct phases. At this point, the phases are no
longer distinguishable." [Wikipedia.
Bold emphasis added. Spelling modified to conform with UK English.]
Again, the second of the above pages has
been altered since I originally consulted it.
However, what the latter had to say is conformed by
this comment from a specialist site:
"At T6
the two phases cannot be distinguished any more. This point in the p-T-diagram
is called the critical point. The distinction between gas and liquid
cannot be made any more. From the critical point on we call both phases
together the liquid phase in contrast to the solid phase." [Quoted
from
here; accessed 23/02/2015. Bold emphases alone added.]
This can only mean that qualitative differences between the
liquid and gaseous phases of water are energy-neutral beyond this "critical point",
contradicting Engels.
And,
here is what a standard Physical Chemistry textbook had to say:
"[W]e must distinguish the
thermodynamic
description of a phase transition and the rate at which the
transition occurs. A transition that is predicted from thermodynamics to be
spontaneous may occur too slowly to be significant in practice. For instance, at
normal temperatures and pressures the
molar
Gibbs energy
of graphite is lower than that of diamond, so there is a
thermodynamic tendency for diamond to change into graphite. However, for this
transformation to take place, the C[arbon] atoms must change their locations,
which is an immeasurably slow process in a solid except at high temperatures."
[Atkins and de Paula (2006), p.118. Bold emphases added.]
In that case, nature (i.e., the real material world,
not the Ideal world Hegel and Engels dreamt up) is far more complex than
Engels's Mickey Mouse 'Law' would have
us believe.
Once more, not every change is "nodal".
Nevertheless, it is entirely unclear whether the term "quality" -- as it is
used by dialecticians -- means the same as "state
of matter" and/or "phase".
Either way, the substance involved, whether or not it is in a different phase or state,
remains the same substance. So, in that sense, if "quality" is defined in terms of
the nature of substances (as was the case with Hegel and
Aristotle
-- on that, see below), it is
clear that even though there are phase/state of matter changes, they can't count as qualitative changes
of the right sort, since these substances remain the same throughout.
Howsoever
slowly or quickly iron melts or solidifies, for example, it remains iron.
Now, has a single DM-fan ever given any thought to that
awkward fact?
Are you serious?
Recall, this
is
Mickey Mouse
Science we are dealing with here!
What about the following?
Now let us return to water, this
time in its solid form: ice. When we heat up ice the molecules in the crystal
structure gain more energy and begin to oscillate more and more. At a certain
point the heat added gives the individual water molecules enough energy to
overcome the bonds between themselves and the other molecules (In this case
hydrogen bonds) so they can now move freely around (or more scientifically:
translate), in other words the solid became a liquid. Everyone knows that
relatively pure water melts at 0°C. Before this temperature we don't see any
change, ice doesn't become more and more liquid, on the contrary it changes
immediately.
But, I
nowhere denied this.
My point isn't that there are no
'nodal' changes in nature (that is, if we are ever told how long a 'node' is
supposed to last -- no good asking Vogelman!), only that not every 'qualitative'
change in nature is 'nodal'.
Now, in relation to water, what I
have said is that there is no change of 'quality' in the Hegelian/Aristotelian
sense of the word (used by Engels). Once again, here is how I tackled this topic
in Essay Seven Part One:
Qualities, as characterised by dialecticians -- or, rather, by those that bother to say
what they mean by this word -- are the properties of bodies/processes
that make them what they are, alteration to which will change that body/process into
something else:
"Each of the three spheres of the logical idea proves to be a systematic whole
of thought-terms, and a phase of the Absolute. This is the case with Being,
containing the three grades of
quality, quantity
and
measure.
"Quality is, in the first place, the character identical with being: so
identical that a thing ceases to be what it is, if it loses its quality.
Quantity, on the contrary, is the character external to being, and does not
affect the being at all. Thus, e.g. a house remains what it is, whether it be
greater or smaller; and red remains red, whether it be brighter or darker."
[Hegel (1975),
p.124, §85.]
As the Glossary at the Marxist Internet Archive notes:
"Quality is an aspect of something by which it is what it is and not something
else and reflects that which is stable amidst variation. Quantity is an aspect
of something which may change (become more or less) without the thing thereby
becoming something else.
"Thus, if
something changes to an extent that it is no longer the same kind of thing, this
is a 'qualitative change', whereas a change in something by which it still the
same thing, though more or less, bigger or smaller, is a 'quantitative
change'.
"In Hegel's
Logic,
Quality
is the first
division of
Being, when the world is
just one thing after another, so to speak, while
Quantity
is the second
division, where perception has progressed to the point of recognising what is
stable within the ups and downs of things. The third and final stage,
Measure, the unity of
quality and quantity, denotes the knowledge of just when quantitative change
becomes qualitative change." [Quoted from
here.
Accessed August 2007.]
This is an Aristotelian notion.
But,
as a solid (ice), liquid, or a gas (steam), water remains H2O;
no new "kind of thing" has emerged. Iron is still iron as a solid or a liquid.
Oxygen is still oxygen in its liquid or gaseous state. The same can be said of
all substances that undergo state of matter changes and which don't breakdown on
heating or cooling.
"Quality is an aspect of something by
which it is what it is and not something else..." [Ibid.]
Moreover, countless substances exist as
solids, liquids, or gases, so this can't be what makes each of them "what it is
and not something else". What makes iron, for example, iron is its atomic
structure, and that remains the same in all three states of matter.
However, Cornforth tries gamely to tell us what a 'dialectical quality'
is:
"For instance, if a piece of
iron is painted black and instead we paint it red, that is merely an external
alteration..., but it is not a qualitative change in the sense we are here
defining. On the other hand, if the iron is heated to melting point, then this
is such a qualitative change. And it comes about precisely as a change in the
attraction-repulsion relationship characteristic of the internal molecular state
of the metal. The metal passes from the solid to liquid state, its internal
character and laws of motion become different in certain ways, it undergoes a
qualitative change." [Cornforth (1976), p.99.]
And yet, as we have seen, no new substance emerges as a result;
liquid iron, gold and aluminium are still gold, iron and aluminium. Worse still:
as we have seen, metals melt slowly, not nodally!
Of course, it could be argued that liquid and solid states of matter are, as
Cornforth seems to think, different kinds of things,
as required by the definition. But, to describe something as a liquid isn't to
present a kind of thing, since liquids comprise many different kinds of
things, as noted above. The same is true of gases and solids. So, a state of matter isn't a
"kind of thing", but a state possessed by kinds of things
-- so we speak of liquid iron, liquid mercury, gaseous oxygen, gaseous
nitrogen; and if that state
changes, the "kind of thing" that a particular substance is does not (in
general) change. To be sure, some substances do change when heat is added -- for example,
solid
Ammonium Chloride
sublimates into Ammonia gas and Hydrochloric Acid when heated, but this
isn't typical. [In fact, DM-theorists would be on firmer ground in this case (no pun
intended) than they
are with their clichéd water as a liquid, solid or gas example.] Again, liquid mercury
is still mercury, just as solid mercury is. Melted sugar is still sugar. The same
is true of
plastics, and all the metals. Liquid chocolate is still chocolate. The elements aren't situated where they are in
the Periodic Table because they are solid, liquid or gas, but because of their
Atomic
Number. This shows that states of matter aren't "kinds of things"; if
they were, solid mercury would no longer be mercury, and cooling liquid mercury
would move it around the Periodic Table!8b1
But, the volunteered DM-objection at the beginning of the previous
paragraph (that different states of matter are different "kinds of things")
--
should it ever be advanced by a dialectician -- only goes to show just how vague these 'definitions'
of "quality" are. Indeed, it
allows DM-fans to count different states of matter as different "kind of things", but
they don't regard shape, colour,
heat, or motion as different "kinds of things". Hence, for example, an
object in motion isn't counted as a different "kind of thing" from the same
object at rest (both relative to some
inertial frame). Spherical ingots of iron aren't regarded as different
"kinds of thing" from cylindrical ingots of iron. A red box isn't a
different "kind of thing" from a green box. Sure, gases, liquids and solids have different physical
properties, but so do moving and stationary bodies, and so do spherical and
cylindrical objects. So do differently coloured objects. It isn't easy to see why green
and red objects aren't different "kinds of things" if liquids and solids are
allowed to be. And, it is no use pointing to the "objective" nature of states of matter as
opposed to the "subjective" nature of colour, since shape and motion are just as
"objective".
[Anyway,
the "subjective" nature of colour will be questioned in
Essay Thirteen Part One --
as will the philosophical use of the terms
"subjective" and "objective".]
But
what about this?
"And it comes about precisely as a
change in the attraction-repulsion relationship characteristic of the internal
molecular state of the metal. The metal passes from the solid to liquid state,
its internal character and laws of motion become different in certain ways, it
undergoes a qualitative change." [Ibid.]
Are these "laws of motion" what make iron
what it is and not another thing, so that it is "no
longer the same kind of thing"? As we have just seen, even if Cornforth is right
about these new "laws of motion", that doesn't re-classify iron and place it in
a new location in the Periodic Table. This doesn't make iron a "new kind of
thing". Furthermore, we have
already seen that rapid changes to sub-atomic or inter-molecular forces (of
the sort that Cornforth envisages) cannot be recruited to this 'Law', either.
Be this as it may, we have just seen in relation to
the 'definition' found at the Marxist Internet Archive:
"Quality is an aspect of something by
which it is what it is and not something else..." [Ibid.]
As noted earlier, countless substances exist
as solids, liquids, or gases, so this cannot be what makes each of them "what it
is and not something else". Again, what makes lead, for example, lead is its
atomic structure, and that remains the same whether or not that metal is in its
solid or its liquid state. As such, it remains "the same kind of thing".
Once more, if we appeal to this notion of
'quality', the boiling or freezing of water can't be an example of 'qualitative' change, since, either side of this phase change the substance in
question is still H2O,
just as Iron, as a solid or a liquid is still Iron. Once more, it is only because dialecticians like Vogelman are operating
with a loose and ill-defined notion of "quality" that they think they can
claim otherwise.
Here is what I added
to
Essay Seven Part One on this:
The boiling water example is one
of the most overworked clichés in the dialectical box of tricks. Hardly a
single DM-fan fails to mention it, so mantra-like has dialectics become.
Nevertheless, it is worth
reminding ourselves that as water is
heated up steam increasingly leaves the surface in a non-"nodal" fashion.
[The sudden breaking of inter-molecular, or even inter-atomic, bonds will be
considered presently.] The rate at which water vapour leaves the surface increases gradually as the temperature
rises. There is no sudden 'leap', here. So, even here we have a smooth transition from liquid to gas; indeed, if a pan
of water is kept at 99oC
for long enough, all of the water will slowly disappear as steam. And,
who doesn't know that water evaporates slowly at room temperature? Who has never dried
clothes on a line, crockery or cooking utensils on a drainer? Who on earth
doesn't know that some
rivers, ponds and lakes dry up in hot weather? Where is the "leap", in
such cases? Examples like these illustrate a well-known fact:
many, if not most processes in nature run smoothly, and are non-"nodal".
Returning to the over-used
DM-cliché: at 100oC
events accelerate dramatically; but even then they do so
non-"nodally". Some might find that assertion hard to believe,
but a few tenths of a degree below the critical point, depending on the purity of the water,
surrounding conditions
and how the liquid is being heated
(etc.), bubbles begin to form more rapidly in the liquid. This process accelerates increasingly quickly as the
boiling point is approached. What we see, therefore, is a non-"nodal" change of phase/state
of matter,
even here. The phase
or state of
matter
change in this case isn't sudden
-- like the snapping of a rubber band, or the breaking of glass. We don't see no bubbles
one second and then a microsecond later a frothing mass, which we would do if this were
a "nodal" change.
Of course, dialecticians
could concede the truth of the above observation -- i.e., that before the liquid
reaches 100oC
water molecules leave the surface all the time --, but they might still reject
the above assertion that this isn't an example of "nodal" change. They might even add that when a water molecule
changes from its liquid to its gaseous state certain chemical bonds are broken,
and that this happens suddenly, and "nodally". But, even this is not as
clear-cut as it might seem. Certainly, when a bond is broken, that will be sudden, but there
is no "break in gradualness" (required
by this 'Law'), in this case. Bonds don't gradually break, and then suddenly
break. They just break. There are only "nodes" in this instance.
[On
this, see the quotations a few paragraphs down.]
So, this hyper-vague 'Law' doesn't even apply to the breaking of chemical
bonds!
Naturally, "nodal"-points could be re-defined
thermodynamically, in terms of latent heat (enthalpy
of vaporisation/condensation), etc. But, latent heat is involved
throughout the evaporating process, not just at 100oC.
What happens at the
boiling
point is that the vapour pressure of the liquid equals that of the
surrounding medium. In fact, it is possible to induce boiling (in many liquids,
and not just water) by lowering the surrounding pressure sufficiently. This can
also take place without any obvious addition/subtraction of any matter or energy
to/from the liquid concerned.
[Raising or lowering the
pressure in the surrounding medium isn't to add or subtract anything to/from the
liquid concerned. It might result in matter leaving the surface of that
liquid, but lowering pressure removes matter from the surrounding atmosphere,
not the liquid itself. The questions is: Is this what Engels meant by the
addition/subtraction of matter or energy? As with many other things connected with
this hopelessly vague 'Law', who can say for sure?]
"What
about latent heat?", someone might object:
"Latent
heat
is the heat released or absorbed by a chemical substance or a
thermodynamic system
during a process that occurs without a change in temperature." [Quoted from
here;
accessed 04/11/2011.]
Of course, the
idea that the temperature of the water stays the same as it boils is an
abstraction, since, unless every molecule of water is being heated alike, and at
the same time,
the convection currents induced in the liquid will mean that there are micro-differences
in temperature throughout that liquid. We have what is called a "mixed-phase"
system here. [On that, see
below.]
As suggested above, this objection
seems to depend on the idea that latent heat
is only involved at the boiling point (or, at the phase/state of matter change). If so, this will have nothing to do with
the events in the lead up to that point (the alleged "gradualness" that is finally broken,
resulting in a "leap"), as this
'Law' requires:
"This is precisely
the Hegelian nodal line of measure relations, in which, at certain definite
nodal points, the purely quantitative increase or decrease gives rise to a
qualitative leap; for example, in the case of heated or cooled water, where
boiling-point and freezing-point are the nodes at which -- under normal pressure
-- the leap to a new state of aggregation takes place, and where consequently
quantity is transformed into quality." [Engels
(1976), p.56. I have used the
online version here, but quoted the page numbers for the Foreign Languages
edition. Bold emphasis added.]
"It is said, natura non facit saltum [there are no leaps in nature]; and
ordinary thinking when it has to grasp a coming-to-be or a ceasing-to-be, fancies it has done so by representing it as a gradual emergence or disappearance. But we have seen that the alterations of being in general are not only the transition of one magnitude into another,
but a transition from quality into quantity and vice versa, a becoming-other which is an interruption of gradualness and the production of something qualitatively different from the reality which preceded it. Water, in cooling, does not gradually harden as if it thickened like porridge, gradually solidifying until it reached the consistency of ice; it suddenly solidifies, all at once. It can remain quite fluid even at freezing point if it is standing undisturbed, and then a slight shock will bring it into the solid state."
[Hegel
(1999), p.370, §776. Bold emphasis alone added.]
"[I]t will be understood without difficulty by
anyone who is in the least capable of dialectical thinking...[that]
quantitative changes, accumulating gradually, lead in the end to
changes of quality, and that these changes of quality represent leaps,
interruptions in gradualness…. That is how all Nature acts…."
[Plekhanov (1956),
pp.74-77, 88,
163. Bold emphasis alone added.
(Unfortunately, the Index page for this book over at the Marxist Internet
Archive has no link to the second half of Chapter Five, but it can be accessed
directly
here. I have informed the editors of this error.
Added June 2015: they have
now corrected it!)]
"The 'nodal
line of measure relations' ... -- transitions of quantity into quality...
Gradualness and leaps. And again...that gradualness explains nothing
without leaps." [Lenin (1961),
p.123. Bold emphases alone added. Lenin added in the margin here: "Leaps! Leaps! Leaps!"]
"What
distinguishes the dialectical transition from the undialectical transition? The
leap. The contradiction. The interruption of gradualness. The unity (identity)
of Being and not-Being." [Ibid.,
p.282. Bold emphasis added.]
"Dialecticians call this process the transformation of quantity into quality.
Slow, gradual changes that do not add up to a transformation in the nature of a
thing suddenly reach a tipping point when the whole nature of the thing is
transformed into something new." [Rees
(2008), p.24. Quotation marks altered to conform with the conventions adopted
at this site. Bold emphasis added.]
So, once again, we see this shaky 'Law' doesn't easily
accommodate to this hackneyed example, even if we throw in latent heat.
Anyway,
the
volunteered DM-reply from earlier
itself depends on how a "nodal point" is defined.
As we have seen, since the length of a dialectical "node"
has been left hopelessly vague, dialecticians
can only challenge the above assertions if they are prepared to define precisely
the length of a DM-"node".
Otherwise, my opinion is as good as theirs -- which is why I earlier
labelled this 'Law' subjective in the extreme.
Is there a
DM-Standards Authority to which we can appeal? Genuine scientists use
this system; that is,
of course, why their results can be
checked, and are often described as "objective". But, are there any standards at all in the DM-wing of
Mickey-Mouse Science?
The answer is pretty clear: no, there aren't.
On the other hand, if dialecticians take the
trouble to re-define the word "node"
just to accommodate these awkward non-dialectical facts (we noted earlier
that in certain circumstances this is called a "persuasive
definition"), it would become increasingly difficult to distinguish DM from stipulative
conventionalism.
However, it is worth pointing out that -- as we will see in later
Essays -- there isn't in fact a problem with this approach, since scientists do this sort of
thing all the time. Unfortunately, though, this means that if they were to do
this, dialecticians would
have to abandon their claim that DM is 'objective', and admit that their
'theory' is merely conventional, after all
-- and fourth-rate conventionalised
boss-class 'wisdom',
to boot.
To this end,
DM-theorists could
get their act together and specify a minimum time
interval during which a phase or state of matter transition must take place for it to be counted as
"nodal". In relation to boiling water, say, they could decide that if the
transition from water to steam (or vice versa) takes place in an interval
lasting less than or equal to k seconds/minutes (for some
Real Number, k), then it is indeed "nodal". Thus, by dint of
just such a stipulation, their 'Law' could be made to work (at least in this
respect) in this instance. But, there is
nothing in nature that forces any of this on us -- the reverse is, if anything,
the case. Phase/state of matter changes, and changes in general take different
lengths of time.
Moreover, under
differing circumstances even these intervals can alter, too. If so, as noted above,
this 'Law' would become 'valid' only because of yet another stipulation, or
imposition, which would make
it eminently 'subjective', and conventionally dogmatic.
However, given the
strife-riven and
sectarian
nature of dialectical politics, any attempt to define a DM-"node" could lead to
yet more factions. Thus, we are sure to see emerge the rightist "Nanosecond
Tendency" -- sworn enemies of the "Picosecond Left Opposition" -- who will both
take up arms with the 'eclectic' wing at the "it depends on the circumstances"
'clique' at the 'centrist' "Femtosecond League".
If such phase/state-of-matter changes were to be defined
thermodynamically, then many would appear to abrupt. But, even this
isn't as clear-cut as it might at first sight seem:
"The first-order phase transitions are those that involve
a
latent heat. During such a transition, a system either
absorbs or releases a fixed (and typically large) amount of energy. Because
energy can't be instantaneously transferred between the system and its
environment, first-order transitions are associated with 'mixed-phase regimes'
in which some parts of the system have completed the transition and others have
not. This phenomenon is familiar to anyone who has boiled a pot of water: the
water does not instantly turn into gas, but forms a turbulent mixture of water
and water vapour bubbles. Mixed-phase systems are difficult to study,
because their dynamics are violent and hard to control. However, many important
phase transitions fall in this category, including the solid/liquid/gas
transitions and
Bose-Einstein condensation.
"The second class of phase transitions are the 'continuous
phase transitions', also called
second-order phase transitions.
These have no associated latent heat. Examples of second-order phase transitions
are the ferromagnetic transition and the
superfluid transition.
"Several transitions are known as the infinite-order phase
transitions. They are continuous but break no symmetries.... The most famous
example is the
Kosterlitz-Thouless
transition
in the two-dimensional
XY model.
Many
quantum phase transitions
in two-dimensional
electron gases belong to
this class." [Wikipedia. Bold emphases added.]
Unfortunately, the above article has since been
changed somewhat since I first consulted it; here is a later version:
"First-order phase transitions are those that involve a
latent heat. During such a transition, a system either
absorbs or releases a fixed (and typically large) amount of energy. During
this process, the temperature of the system will stay constant as heat is added:
the system is in a 'mixed-phase regime' in which some parts of the system have
completed the transition and others have not. Familiar examples are the melting
of ice or the boiling of water (the water does not instantly turn into
vapour, but forms a
turbulent mixture of liquid water and vapour
bubbles). Imry and Wortis showed that quenched disorder can broaden a
first-order transition in that the transformation is completed over a finite
range of temperatures, but phenomena like supercooling and superheating survive
and hysteresis
is observed on thermal cycling.
"Second-order phase transitions are also called
continuous phase transitions. They are characterized by a divergent
susceptibility, an infinite correlation length, and a power-law decay of
correlations near criticality. Examples of second-order phase transitions are
the ferromagnetic transition, superconducting transition (for a
Type-I superconductor
the phase transition is
second-order at zero external field and for a
Type-II superconductor
the phase transition is
second-order for both normal state-mixed state and mixed state-superconducting
state transitions) and the
superfluid transition. In contrast to viscosity,
thermal expansion and heat capacity of amorphous materials show a relatively
sudden change at the glass transition temperature which enable quite exactly to
detect it using
differential scanning calorimetry measurements....
"Several transitions are known as the infinite-order
phase transitions. They are continuous but break no
symmetries.
The most famous example is the
Kosterlitz–Thouless transition
in the two-dimensional
XY model. Many
quantum phase transitions, e.g., in two-dimensional
electron gases, belong to this class." [Quoted from
here;
accessed 20/02/2015. Bold emphasis and one link added. Italic emphases in
the original. Spelling adapted to UK English; quotation marks altered to conform
with the conventions adopted at this site.]
Another source had this to say:
"Discontinuous
phase transitions are characterised by a
discontinuous change in entropy at a fixed temperature. The change in entropy
corresponds to
latent heat L
=
TΔS.
Examples are solid-liquid and liquid-gas transitions at temperatures below the
critical temperature.
"Continuous
phase transitions
involve a continuous change in entropy, which means there is no latent heat.
Examples are liquid-gas transitions at temperatures above the critical
temperature, metal-superconductor transitions and many magnetic ordering
transitions." [Quoted from
here; accessed 20/02/2015. Bold emphasis added.]
A second added:
"Since the entropy is
continuous at the phase transition, the latent heat is zero. The latent heat
is always zero for a second order phase transition." [Quoted from
here; accessed 20/02/2015. Bold emphasis added.]
A third concurs:
"'Discontinuities' at continuous
phase changes (2
nd
order or higher): For continuous transitions, the entropy is continuous crossing
the phase boundary and so there is no latent heat." [Quoted from
here; accessed 20/02/2015. Bold emphasis added.]
[Both
of which agree with the earlier Wikipedia
article before it was changed.]
Which is, of course, just another way of
making the same point that was made earlier: not all changes
are unambiguously 'nodal' (that is, once more, if we are ever told how long one of these
'nodes' is
supposed to last).
Vogelman continues:
This is the case for any more or
less pure substance. It happens so sudden at a given temperature which is
specific for every material, in the past the determination of the melting
temperature was often used to identify a compound. (Today more easy and accurate
methods are used.) If the substance is diluted this melting point can lower or
even not happen at all, we will than find an interval (mostly a couple of
degrees) at which the substance melts. This is because of the fact that the
different compounds in the substance start to at a different temperature
instantly (sic). Therefore this method is often used to see how pure a certain
substance is.
I have already dealt with much of
this above, but the concessions Vogelman makes simply underline the point that
nature is far too complex to be squeezed into a dialectical boot it won't
fit. This shouldn't surprise us; science has progressed dramatically since Hegel
first dreamt this 'Law' up (and which he based on very little evidence, just a
few trite anecdotes), and a long way, too, since Engels unwisely attempted to
import
these ideas from that Christian Mystic
and then impose them
on nature in like manner.
What about these claims, though?
Now let's continue and take a look
at the examples that were given by Rosa. Let us start with metal. For some
reason Rosa claims that metals don't melt like ice does, that it becomes
gradually a liquid. First of all this shows she has little knowledge of science
and confuses different phenomena.
Melting a metal is quite the same as melting ice, at a certain temperature the
metal ions gains (sic) enough energy to escape from the crystal structure. What she
probably confuses with the process of melting is the fact that metals can be
bend (sic) and manipulated more easily at higher temperatures. The fact that metals
are easier to deform at higher temperatures is a direct consequence of the
nature of the metal bonding. In a metal the individual atom has released some of
its outer shell electrons. These positive charged atoms are called ions and are
organised in a crystal structure, around these ions the electrons they gave away
move freely. One of the effects is that this kind of bond is extremely durable,
but also can be bended because the space and orientation of the metal ions can
change without breaking the bond.
If we heat up the metal the bonds
become less strong and so we are able to change the place the ions more simply.
However, this doesn't make the metal a liquid. The ions are still firmly on
their place and if we don't exert any force will stay there.
Again
I have covered much of this above. However, is Vogelman trying to deny that when
heated, metals soften gradually and slowly turn into a liquid (i.e., flow
readily)? If he is, then this more accurately applies to him:
[he] has little knowledge of
science and confuses different phenomena.
If not, then he agrees with me:
the actual melting of metals is slow and non-'nodal'.
Once more, Vogelman's argument
only 'seems' to work since he steadfastly refuses to tell us a what he means by
"quality", despite the fact that the Essay he is criticising challenged
dialecticians to come clean on this very point.
But, there is more:
Now lets look at glass. Glasses
are class of solid on there own, they're characterised by an amorphous
structure. (They aren't arranged in a crystal structure.) Rosa confused in this
case the same phenomena. This time the flexibility of the product to bending at
higher temperatures is a consequence of the structure and not the type of
bonding. A crystal would mostly brake if we tried to bend it, even at higher
temperatures. The fact it is amorphous makes it possible for the molecules in
the solid to change place when bend without necessarily breaking the bond. It's
kind of analogue to the metal.
Once again, I covered this in
detail in Essay Seven Part One:
A few years back, a UK
comrade also raised
several legitimate points about glass, arguing (at first) that it is a
liquid, not a solid. In which case, he claimed that the assertions advanced in the main body of this Essay (that this
particular phase
transition is slow, not rapid) are incorrect.
However, scientists aren't quite so sure about glass. Here is what one online source tells us about
it:
"It is sometimes
said that glass in very old churches is thicker at the bottom than at the top
because glass is a liquid, and so over several centuries it has flowed towards
the bottom. This is not true. In Mediaeval times panes of glass were often
made by the Crown glass process. A lump of molten glass was rolled, blown,
expanded, flattened and finally spun into a disc before being cut into panes.
The sheets were thicker towards the edge of the disc and were usually installed
with the heavier side at the bottom. Other techniques of forming glass panes
have been used but it is only the relatively recent float glass processes which
have produced good quality flat sheets of glass.
"To answer the
question 'Is glass liquid or solid?" we have to understand its thermodynamic and
material properties.'...
"Some
people claim that glass is actually a supercooled liquid because there is no
first order phase transition
as it cools. In fact, there is a
second order transition
between the supercooled liquid state and the
glass state, so a distinction can still be drawn. The transition is not as
dramatic as the phase change that takes you from liquid to crystalline solids.
There is no discontinuous change of density and no latent heat of fusion. The
transition can be detected as a marked change in the thermal expansivity and
heat capacity of the material....
[The author of
this article now goes into considerable detail, which I won't quote -- RL]
"There is no
clear answer to the question 'Is glass solid or liquid?'. In terms of molecular
dynamics and thermodynamics it is possible to justify various different views
that it is a highly viscous liquid, an amorphous solid, or simply that glass is
another state of matter which is neither liquid nor solid. The difference is
semantic. In terms of its material properties we can do little better.
There is no clear definition of the distinction between solids and highly
viscous liquids. All such phases or states of matter are idealisations of real
material properties. Nevertheless, from a more common sense point of view,
glass should be considered a solid since it is rigid according to everyday
experience. The use of the term 'supercooled liquid' to describe glass
still persists, but is considered by many to be an unfortunate misnomer that
should be avoided. In any case, claims that glass panes in old windows have
deformed due to glass flow have never been substantiated. Examples of Roman
glassware and calculations based on measurements of glass visco-properties
indicate that these claims can't be true. The observed features are more
easily explained as a result of the imperfect methods used to make glass window
panes before the float glass process was invented...." [Quoted from
here. Bold emphasis alone added. Accessed 10/11/2008. Quotation marks altered
to conform with the conventions adopted at this site. Some links also added.]
In that case, according to the criteria we ordinarily apply to
other substances, glass is a solid, and when heated it loses its solid
properties gradually, and non-'nodally'.
This is confirmed by the Wikipedia article on Glass:
"Glass in
the common sense refers to a
hard,
brittle,
transparent
amorphous solid, such as
that used for windows, many bottles, or eyewear, including, but not limited to,
soda-lime glass,
borosilicate glass,
acrylic glass,
sugar glass,
isinglass (Muscovy-glass),
or
aluminium oxynitride....
"In the scientific sense the term glass is often extended to all
amorphous solids (and
melts that easily form amorphous solids), including
plastics,
resins, or other
silica-free amorphous solids....
"Glass
is generally classed as an amorphous solid rather than a liquid. Glass
displays all the mechanical properties of a solid. The notion that glass flows
to an appreciable extent over extended periods of time is not supported by
empirical research or theoretical analysis. From a more commonsense point of
view, glass should be considered a solid since it is rigid according to everyday
experience." [Quoted from
here. Bold
emphasis alone added. Accessed 10/11/2008. This Wikipedia page has changed
considerably since it was first accessed, although none of the above substantive
points seem to have been qualified.]
Compare the above with the following
New York Times article:
"'It surprises most people that we still don't
understand this,' said David R. Reichman, a professor of chemistry at Columbia,
who takes yet another approach to the glass problem. 'We don't understand why
glass should be a solid and how it forms.'...
"Scientists are slowly accumulating more clues. A
few years ago, experiments and computer simulations revealed something
unexpected: as molten glass cools, the molecules do not slow down uniformly.
Some areas jam rigid first while in other regions the molecules continue to
skitter around in a liquid-like fashion. More strangely, the fast-moving regions
look no different from the slow-moving ones....
"For scientists, glass is not just the glass of
windows and jars, made of silica, sodium carbonate and calcium oxide. Rather, a
glass is any solid in which the molecules are jumbled randomly. Many plastics
like polycarbonate are glasses, as are many ceramics....
"In freezing to a conventional solid, a liquid
undergoes a so-called phase transition; the molecules line up next to and on top
of one another in a simple, neat crystal pattern. When a liquid solidifies into
a glass, this organized stacking is nowhere to be found. Instead, the molecules
just move slower and slower and slower, until they are effectively not moving at
all, trapped in a strange state between liquid and solid.
"The glass transition differs from a usual phase
transition in several other key ways. Energy, what is called
latent heat,
is released when water molecules line up into ice. There is no latent heat in
the formation of glass.
"The glass transition does not occur at a single,
well-defined temperature; the slower the cooling, the lower the transition
temperature. Even the definition of glass is arbitrary -- basically a rate of
flow so slow that it is too boring and time-consuming to watch. The final
structure of the glass also depends on how slowly it has been cooled." [New
York Times, 29/07/2008. Accessed 10/11/2008. Bold emphases added. Quotation
marks altered to conform with the conventions adopted at this site.]
Notice the following points:
"Scientists are slowly accumulating more clues. A
few years ago, experiments and computer simulations revealed something
unexpected: as molten glass cools, the molecules do not slow down uniformly.
Some areas jam rigid first while in other regions the molecules continue to
skitter around in a liquid-like fashion. More strangely, the fast-moving regions
look no different from the slow-moving ones....
"In freezing to a conventional solid, a liquid
undergoes a so-called phase transition; the molecules line up next to and on top
of one another in a simple, neat crystal pattern. When a liquid solidifies into
a glass, this organized stacking is nowhere to be found. Instead, the molecules
just move slower and slower and slower, until they are effectively not moving at
all, trapped in a strange state between liquid and solid.
"The glass transition differs from a usual phase
transition in several other key ways. Energy, what is called
latent heat,
is released when water molecules line up into ice. There is no latent heat in
the formation of glass.
"The glass transition does not occur at a single,
well-defined temperature; the slower the cooling, the lower the transition
temperature. Even the definition of glass is arbitrary -- basically a rate of
flow so slow that it is too boring and time-consuming to watch. The final
structure of the glass also depends on how slowly it has been cooled." [Ibid. Bold emphases added.]
So, and once more, we have here a non-'nodal' change in 'quality'.
See also
the following on-line article, 'Glass:
Liquid Or Solid -- Science vs. An Urban Legend', where we find these comments (however, I have not yet been able to check
these quotations):
"Glass is an amorphous solid. A material is
amorphous when it has no long-range order, that is, when there is no regularity
in the arrangement of its molecular constituents on a scale larger than a few
times the size of these groups. [...] A solid is a rigid material; it does not
flow when it is subjected to moderate forces [...]." [Doremus (1994), p.1.]
"Glass includes all materials which are
structurally similar to a liquid. However, under ambient temperature they react
to the impact of force with elastic deformation and therefore have to be
considered as solids." [Pfaender (1996), p.17.]
"Amorphous substances, like crystalline solids, are usually characterized by
certain areas of short-range order [...] A long-range order,
as in crystals, does not exist in amorphous substances. The designations
'amorphous' and 'noncrystalline' describe the same fact [...].
"Glasses are noncrystalline or amorphous substances. Nevertheless, the term
vitreous state is restricted to (i) solids obtained from melts, or (ii) solids
produced by other methods and obtained in a compact form or as thin coherent
films [...].
"Glasses have numerous properties in common with crystalline solids, such as
hardness and elasticity of shape [...]. The term 'amorphous solid state' has a
more comprehensive meaning broader than that of the 'vitreous state'. All
glasses are amorphous, but not all amorphous substances are glasses." [Feltz
(1993), pp.7-8. Italic emphases in the original.]
"As kinetically frozen forms of liquid, glasses
are characterized by a complete lack of long-range crystalline order and are the
most structurally disordered types of solid known." [Jeanloz and Williams
(1991), p.659.]
Several more quotations along the same lines can be found at the
above link (where a simple test to decide whether a substance is solid or liquid
is outlined in the Appendix at the end).
And here is what we find in a recent article from Science
Daily:
"Scientists fully understand the
process of water turning to ice. As the temperature cools, the
movement of the water molecules slows. At 32°F, the molecules
form crystal lattices, solidifying into ice. In contrast, the
molecules of glasses do not crystallize. The movement of the
glass molecules slows as temperature cools, but they never lock
into crystal patterns. Instead, they jumble up and gradually
become glassier, or more viscous. No one understands exactly
why." [Science
Daily, 13/08/07. Bold emphasis added.]
So, I wasn't wrong to call glass a solid, nor allege that the
phase change here is slow, and not the least bit 'nodal'.
However, all this was unknown in Engels's day, but he surely
can't have been ignorant of the fact that glass melts slowly. Why then did he
"foist" this 'Law' on the facts?
This
shows that I was well aware that glass is an amorphous solid, contrary to what
Vogelman suggested. Why does Vogelman unwisely compound his error by repeating it?
And,
as far as amorphous solids are concerned, we read
this:
"Amorphous solids do not have a sharp
melting point; they are softened in a range of temperature. [Quoted from
here; accessed 03/05/2015.
Bold emphasis added.]
"Amorphous
solids tend to soften slowly over a wide temperature range rather than having a
well-defined melting point like a crystalline solid." [Quoted from
here; accessed 08/04/2015. Bold emphasis added.]
Moreover:
"Almost any substance can solidify in
amorphous form if the liquid phase is cooled rapidly enough...." [Ibid.]
This must mean that "almost any substance" will lack
a melting point if it has been cooled in the above way. In turn, this implies that there are
countless non-'nodal' (non-"leap"-like) changes in nature.
[Notice once more: I am not arguing that
there are no sudden changes, only that not everything
behaves this way.]
However, Vogelman was forced to make the following
grudging, half-concession:
The rock and the butter are more
difficult to explain. Rock seems to melt gradually, however this is not the
case. Rock consists of a range of different kinds of crystals and the
composition differs from rock to rock. The melting of a rock is difficult
process. To put it most simple: different crystals melt at their own melting
temperature. When a rock melts it is thus a mixture of solids and liquids.
So, even though rock does melt
slowly, Vogelman says it doesn't! A nice unity of opposites, and no mistake!
[The other points he makes have been dealt with above.]
Butter is a water in oil
emulsion. In other words, very tiny bubbles of water which are enclosed by the
milk proteins are spread through the solid oil. These bubbles are one of the
reasons why butter is as easily spread if we exert force on it. However, this
doesn't make it a liquid yet. If you put the butter in the pan and heat it
you'll see the oil melt, the water boil away and the proteins will probably
disintegrate because of the heat. Though a multitude of reactions happen, both
chemical and physical, the melting itself stills happens nodal[ly].
Ok, let's imagine a simple
experiment: put a slab of butter in the deep freeze (at about -30°C) until it is
almost rock hard. Take it out and allow it to warm up in an oven whose
temperature is slowly raised from zero to 40°C. Even the most short-sighted
dialectician will then see that slab of butter slowly soften and melt. Or, is
Vogelman going to deny what his eyes will tell him?
So, no 'nodal' point here, either.
And it
is worth emphasising yet
again: Vogelman is only able to get away with what he says because he has yet
to tell us how long a 'nodal' point is supposed to last, or what a 'quality' is.
But this
is Mickey
Mouse Science after all and we would be foolish to expect attention to detail or
precision.
For plastics I cannot provide an
answer, simply because this term is far too vague and covers a wide range of
materials.
Vogelman is being a little disingenuous here, since it is pretty clear that the majority of plastics melt
slowly (as several of the quotations above argued).
Here are a
few videos
of this
phenomenon if he doubts this well-known fact. [Moreover, we have
just seen that plastics are
amorphous solids, which have no precise melting point.]
The conclusion?
In all the above examples, we can
clearly see that the quantitative addition of heat results in a qualitative
sudden change: melting.
But, we are
still waiting for a
clear definition of "quality" and "node". Moreover, Vogelman has completely
ignored the following examples of 'qualitative' change which aren't the least
bit 'nodal' (again, this has been taken from Essay Seven
Part
One):
The difficulties the First 'Law' faces do not
stop there. When heated, objects/bodies change in quality from cold to
warm and then to hot with no "nodal" point separating these particular
"qualitative" stages -- hot water is significantly "qualitatively" different from cold water. The same happens in reverse when they cool.
Moving bodies similarly speed up from slow to fast (and vice versa)
without any "nodal" punctuation marks affecting this qualitative transition.
Bodies with a high relative velocity are "qualitatively" different from those
with a low relative velocity -- any who doubt this should stand in front of a
stationary bus, and then in front of one moving at top speed. [Only joking!] In like manner,
the change from one colour to the next in the normal colour spectrum is
continuous, with no "nodal" points evident anywhere at all -- and this is also the case
with the colour changes that bodies experience when they are heated until they
are red-, or white-hot. Sounds, too, change smoothly from soft to loud, and in pitch
from low to high, and then back again in a "node"-free environment. In fact, with
respect to wave-governed phenomena in general, change seems to be continuous
rather than discrete, which means that since the majority of particles/objects
in nature move in such a manner, most things in reality seem to disobey this
aspect of Engels's rather unimpressive 'Law' -- at least, at the macroscopic level. Hence, here we have countless changes in "quality"
that are non-"nodal".
To be sure, some
wave-like changes are said to occur discontinuously (indeed, the word "node" is
used precisely here by Physicists), but this isn't the result
of continuous background changes. For example, quantum phenomena are
notoriously discontinuous, and such changes are not preceded by
continual or gradual quantitative increases, as this 'Law' demands.
"It is said, natura non facit saltum [there are no leaps in nature]; and
ordinary thinking when it has to grasp a coming-to-be or a ceasing-to-be, fancies it has done so by representing it as a
gradual emergence or disappearance. But we have seen that the alterations of being in general are not only the transition of one magnitude into another,
but a transition from quality into quantity and vice versa, a becoming-other which is an interruption of gradualness and the production of something qualitatively different from the reality which preceded it. Water, in cooling, does not gradually harden as if it thickened like porridge, gradually solidifying until it reached the consistency of ice; it suddenly solidifies, all at once. It can remain quite fluid even at freezing point if it is standing undisturbed, and then a slight shock will bring it into the solid state."
[Hegel
(1999), p.370, §776. Bold emphasis alone added.]
"With this
assurance Herr Dühring saves himself the trouble of saying anything further
about the origin of life, although it might reasonably have been expected that a
thinker who had traced the evolution of the world back to its self-equal state,
and is so much at home on other celestial bodies, would have known exactly
what's what also on this point. For the rest, however, the assurance he gives
us is only half right unless it is completed by the Hegelian nodal line of
measure relations which has already been mentioned. In spite of all gradualness,
the transition from one form of motion to another always remains a leap, a
decisive change. This is true of the transition from the mechanics of celestial
bodies to that of smaller masses on a particular celestial body; it is equally
true of the transition from the mechanics of masses to the mechanics of
molecules -- including the forms of motion investigated in physics proper: heat,
light, electricity, magnetism. In the same way, the transition from the physics
of molecules to the physics of atoms -- chemistry -- in turn involves a decided
leap; and this is even more clearly the case in the transition from ordinary
chemical action to the chemism of albumen which we call life. Then within
the sphere of life the leaps become ever more infrequent and imperceptible. --
Once again, therefore, it is Hegel who has to correct Herr Dühring." [Engels
(1976),
pp.82-83. Bold emphasis added.]
"[I]t will be understood without difficulty by
anyone who is in the least capable of dialectical thinking...[that]
quantitative changes, accumulating gradually, lead in the end to
changes of quality, and that these changes of quality represent leaps,
interruptions in gradualness…. That is how all Nature acts…."
[Plekhanov (1956),
pp.74-77, 88,
163. Bold emphasis alone added.]
"The 'nodal
line of measure relations' ... -- transitions of quantity into quality...
Gradualness and leaps. And again...that gradualness explains nothing
without leaps." [Lenin (1961),
p.123. Bold emphasis alone added. Lenin added in the margin here: "Leaps! Leaps! Leaps!"]
"What
distinguishes the dialectical transition from the undialectical transition? The
leap. The contradiction. The interruption of gradualness. The unity (identity)
of Being and not-Being." [Ibid.,
p.282. Bold emphasis added.]
"The identity
of opposites (it would be more correct, perhaps, to say their 'unity,' --
although the difference between the terms identity and unity is not particularly
important here. In a certain sense both are correct) is the recognition
(discovery) of the contradictory, mutually exclusive, opposite
tendencies in all phenomena and processes of nature (including
mind and society). The condition for the knowledge of all processes of the world
in their 'self-movement,' in their spontaneous development, in their
real life, is the knowledge of them as a unity of opposites. Development is the
'struggle' of opposites. The two basic (or two possible? Or two historically
observable?) conceptions of development (evolution) are: development as decrease
and increase, as repetition, and development as a unity of opposites
(the division of a unity into mutually exclusive opposites and their reciprocal
relation).
"In the first
conception of motion, self-movement, its
driving force, its source, its motive, remains in the
shade (or this source is made external -- God, subject, etc.). In the
second conception the chief attention is directed precisely to knowledge of the
source of 'self'-movement.
"The first
conception is lifeless, pale and dry. The second is living. The second alone furnishes the key to the 'self-movement' of
everything existing; it alone furnishes the key to 'leaps,' to the 'break in
continuity,' to the 'transformation into the opposite,' to the destruction of
the old and the emergence of the new." [Ibid.,
pp.357-58. Quotation marks altered to conform to the conventions adopted
here. Bold emphases alone added.]
The argument here is plainly:
(1) Quantitative increase in matter or energy results in gradual change, and
hence (2) At a certain point, further
increase breaks this "gradualness" inducing a "leap", a sudden "qualitative"
change. But, sub-atomic, quantum changes occur
suddenly with no "gradual" build-up. For example, electrons in an atom do not "gradually"
absorb energy and then "leap" to an new orbital. The same can be said
when inter-atomic or inter-molecular forces break. They do not slowly or
gradually break and then suddenly do so; there is no change in "gradualness",
even here.
"Changes of energy, such as
the transition of an electron from one orbit to another around the nucleus of an
atom, is done in discrete quanta. Quanta are not divisible. The term quantum
leap refers to the abrupt movement from one discrete energy level to another,
with no smooth transition. There is no 'inbetween'.
"The quantization, or 'jumpiness' of action as depicted in
quantum physics differs sharply from classical physics which represented motion
as smooth, continuous change. Quantization limits the energy to be transferred
to photons and resolves the
UV catastrophe problem." [Quoted from
here; accessed 15/12/2015. Quotations altered to conform with the conventions
adopted at this site. Minor typo corrected.]
Hence, discontinuous quantum, sub-atomic
or inter-molecular phenomena
cannot be
recruited to
fit, or illustrate, this 'Law'....
But, this doesn't happen in the
Periodic Table! Between each
element there is no gradual increase in protons and electrons leading to a
sudden change -- there are only sudden changes as these 'particles' are added!
For example, as one proton and one electron are added to Hydrogen, it suddenly
changes into Helium. Hydrogen doesn't slowly alter and then suddenly "leap" and
become Helium. The same is true of every other element in the Table. In that
case, one of the 'best' examples dialecticians use to 'illustrate' this 'Law' in
fact refutes it! There is no "interruption" in gradualness.
That disposes of two more classic and over-used examples
to which DM-fans appeal to illustrate this hopeless 'Law'.
This is a more honest reading
from the extant data, is it not? And not a single foisting anywhere in sight!
Some might want to argue that in relation to
the above there are, indeed, sudden changes. For example, at some point a
speeding car will be deemed to be travelling fast (for instance, when it exceeds
local speed limits, or is in excess of, say, 50 mph). However, this response
drives a gaping hole through this 'law' (n pun intended), for it will be a human
observer who will decide in each case that a car is travelling fast, or that a
lump of metal is hot, or a sound is loud.
There are several problems with this reply:
(1) It will be the human observer that undergoes a supposed nodal-change here,
not the objects in question. There is no objective point at which a car is
travelling fast, or a sound is loud. So, in this case, a qualitative change will
have taken place in the human observer, not the object (the car) in
question. While the latter will have had energy added to it, it hasn't changed
in the required manner, the
observer has -- but that observer has had no energy added to her. (2) It is
even less clear what a 'quality' is supposed to be in such cases. Are there
objective laws in nature that decide when a lump of iron is hot and when it is
not? Is that lump objectively hot at, say, 99oC,
but not objectively hot at 98oC?
As we will see below, given the DM-definition of 'quality' there is in fact no
DM-'quality' here. In relation to hotness, there is no point at which a
lump of metal "is what it is and not something substantially new", as the
definition requires.
[It could be objected that a human observer
will have had energy added to her, the light energy that enters her eyes. I have
dealt with objection in extensive detail
here,
here and
here; sceptical
readers are directed there for more details.]
At
this point, it is worth reminding ourselves what Lenin had to say:
"What
distinguishes the dialectical transition from the undialectical transition? The
leap. The contradiction. The interruption of gradualness. The unity (identity)
of Being and not-Being." [Lenin (1961),
p.282. Bold emphasis added.]
So,
this isn't a minor point; according to Lenin, it is "what
distinguishes the dialectical transition from the undialectical transition...."
Perhaps Vogelman should pick a fight with Lenin, not me.
We
come now to the last few points Vogelman makes (in this case, in response to my argument about
stereoisomers):
Here Rosa shows she even manages
to confuse between on the one hand change and on the other difference. Not any
sane dialectician [sic] would claim that things can't differ even though they have the
same material and energetic properties. Rosa proves this in the quote above.
However, the first law of dialectics is not about difference but about how
things become something different, in other words: how the change [sic].
For a certain stereoisomers to change in another one [sic], we would still have to add
energy to break bonds before the atoms of this molecule could get a different
spacing. Ironically Rosa [sic] her own example turns against her.
And
yet Engels himself appealed to isomers, allotropes and similar "differences" to illustrate his 'Law'!
Does this mean that Vogelman thinks Engels isn't sane?
Here is what I have argued on
this in Essay Seven
Part One,
again:
However, Engels and other
DM-fans appeal
to various co-existent organic molecules and elements in the
Periodic Table to
illustrate the First 'Law' (on this, see
Note 9 below), produced by parallel
chemical reactions. In that case, if they can appeal to examples like this to
support their 'Law', they can hardly complain when examples of the very same sort
are used against them.
[It could be objected
that the elements in the Periodic Table have all been produced from one another,
or at least from other simpler atoms, in what is now known as
Stellar Nucleosynthesis, so there is development here. In response,
it is worth noting that (1) This was unknown in Engels day (so, he was
using examples where there was no development), and (2) This isn't true of
Hydrogen itself -- it didn't develop from simpler atoms, and (3) Despite what
we are constantly told by DM-fans, this effete 'Law'
doesn't even apply to the Periodic Table!]
Here is Engels:
"All qualitative differences in nature rest on
differences of chemical composition or on different quantities or forms of
motion (energy) or, as is almost always the case, on both. Hence it is
impossible to alter the quality of a body without addition or subtraction of
matter or motion, i.e. without quantitative alteration of the body concerned. In
this form, therefore, Hegel's mysterious principle appears not only quite
rational but even rather obvious.
"It is surely hardly necessary to point out that the
various
allotropic and aggregational states of bodies, because they depend on
various groupings of the molecules, depend on greater or lesser quantities
of motion communicated to the bodies.
"But what is the position in regard to change of form of
motion, or so-called energy? If we change heat into mechanical motion or
vice versa, is not the quality altered while the quantity remains the same?
Quite correct. But it is with change of form of motion as with
Heine's vices;
anyone can be virtuous by himself, for vices two are always necessary. Change of
form of motion is always a process that takes place between at least two bodies,
of which one loses a definite quantity of motion of one quality (e.g. heat),
while the other gains a corresponding quantity of motion of another quality
(mechanical motion, electricity, chemical decomposition). Here, therefore,
quantity and quality mutually correspond to each other. So far it has not been
found possible to convert motion from one form to another inside a single
isolated body." [Engels (1954),
pp.63-64. Bold emphases added.]
Indeed, Woods and Grant list several molecules from Organic
Chemistry (but they merely lifted this material from Engels). Here, the
qualitative differences between the organic compounds they mention are
independent of whether or not they have been derived from one another. They patently
exist side-by-side:
"Chemistry involves changes of both a
quantitative and qualitative character, both changes of degree and of state.
This can clearly be seen in the change of state from gas to liquid or solid,
which is usually related to variations of temperature and pressure. In Anti
Dühring, Engels gives a series of examples of how, in chemistry, the simple
quantitative addition of elements creates qualitatively different bodies. Since
Engels' time the naming system used in chemistry has been changed. However, the
change of quantity into quality is accurately expressed in the following
example:
'CH2O2
-- formic acid boiling point 100o
melting point 1o
C2H4O2
-- acetic acid ".............." 118o
"..............." 17o
C3H6O2
-- propionic acid "..............." 140o
"..............." —
C4H8O2
-- butyric acid "..............." 162o
"..............." —
C5H10O2--
valerianic acid "..............." 175o
"................" —
and so on to C30H20O2, melissic acid, which melts only at 80o
and has no boiling point at all, because it does not evaporate without
disintegrating.'" [Woods
and Grant (1995), p.52, quoting Engels (1976),
p.163.]
Moreover, as noted above, Engels himself used the
example of isomers to illustrate this 'Law':
"In these series we encounter the Hegelian law in yet
another form. The lower members permit only of a single mutual arrangement of
the atoms. If, however, the number of atoms united into a molecule attains a
size definitely fixed for each series, the grouping of the atoms in the molecule
can take place in more than one way; so that two or more isomeric substances
can be formed, having equal numbers of C, H, and 0 atoms in the molecule
but nevertheless qualitatively distinct from one another. We can even
calculate how many such isomers are possible for each member of the series.
Thus, in the paraffin series, for C4H10
there are two, for C5H12
there are three; among the higher members the number of possible isomers
mounts very rapidly. Hence once again it is the quantitative number of atoms
in the molecule that determines the possibility and, in so far as it has been
proved, also the actual existence of such qualitatively distinct isomers."
[Engels (1954),
p.67. Bold emphases
added.]
But, there is no
"development" here! Engels notes that there are qualitative differences
between already present molecules, so these cannot have been produced from
one another. He says they are "qualitatively distinct" from each other
as they
now stand, so not only are they "qualitatively distinct" from any they have
been developed from, they are "qualitatively distinct" from those they haven't,
and cannot have been developed from.
Again, if Engels is allowed to refer to
examples where there is no "development", or to qualitative differences that
don't depend on development, to illustrate his 'Law', dialecticians cannot legitimately complain if
similar examples are used to refute it.
Anyway, it is quite
clear that Engels failed to appreciate how this radically compromised his claim
that:
"It is
impossible to alter the quality of a body without addition or subtraction of
matter or motion, i.e. without quantitative alteration of the body concerned."
[Ibid.,
p.63. Bold emphasis added.]
Once more: here
we have change in geometry "passing over" into a qualitative change, refuting
this 'Law'. This is a point that at least one dialectician has in fact already conceded:
"However, do all qualitative changes arise from the
'addition or subtraction of matter or motion'? Engels points to another factor
that is sometimes involved: 'by means of a change of position and of connection
with neighbouring molecules it ["the molecule" -- Cameron's insertion] can
change the body into an allotrope or a different state of aggregation'....
Engels then is arguing that qualitative change can come about by means of
'change of position' or as he put it in another passage, 'various groupings of
the molecules'...." [Cameron (1995), pp.66-67. Quotation marks altered to conform
to the convention adopted here.]
Plainly, Vogelman needs to catch up!
But, what about the following
point?
For a certain stereoisomers to
change in another one, we would still have to add energy to break bonds before
the atoms of this molecule could get a different spacing. Ironically Rosa her
own example turns against her.
Once more, I covered this
obvious
objection in Essay Seven Part One. Vogelman's point depends on another idea
Engels left rather vague: What exactly constitutes an 'addition' of energy and matter?
No one doubts that bonds will have to be broken and then re-formed, but is that
an addition of energy to the molecules in question? Vogelman is silent on this issue. Here is
how I made this point in Essay Seven
Part One:
In response, it could be
argued that Engels
had already anticipated the above objection:
"It is surely hardly necessary to point out that
the various allotropic and aggregational states of bodies, because
they depend on various groupings of the molecules, depend on greater or lesser
quantities of motion communicated to the bodies.
"But what is the position in regard to change of
form of motion, or so-called energy? If we change heat into mechanical motion or
vice versa, is not the quality altered while the quantity remains the
same? Quite correct. But it is with change of form of motion...; anyone can be
virtuous by himself, for vices two are always necessary. Change of form of
motion is always a process that takes place between at least two bodies, of
which one loses a definite quantity of motion of one quality (e.g. heat),
while the other gains a corresponding quantity of motion of another quality
(mechanical motion, electricity, chemical decomposition). Here, therefore,
quantity and quality mutually correspond to each other. So far it has not been
found possible to convert motion from one form to another inside a single
isolated body." [Engels (1954),
pp.63-64. Bold emphases added.]
However, Engels slides between
two different senses of "motion"
here: (1) Change of place, and (2) Energy added or subtracted. In this way, he
is able to argue that any change in the relation between bodies always amounts
to a change in energy. But, this depends on the nature of the field in which
these bodies are embedded. [On this, see below,
and
Note 4a);
Engels's profound lack of mathematical knowledge
clearly let him down here.
Independently of this, Engels also confused the
expenditure
of energy with energy added to a system. The difference between the two
is easy to see. Imagine someone pushing a heavy packing case along a level
floor. In order to overcome friction energy will have to be expended. But that
energy has not been put into the packing case (as
it were). Now, if the same case is pushed up a hill, Physicists tell us that
recoverable energy has been put into the case in the form of
Potential Energy.
Now,
as far as can be ascertained in the examples of interest to dialecticians (but
again, they aren't at all clear on this), it is the
latter form of energy (but not necessarily always Potential Energy) that is
relevant to this 'Law', not the former. The first does not really change the quality of
any bodies concerned; the second does. [Although, of course, in the limit, the
first can. Enough friction will often melt a body or set it on fire, for
example. I will
consider this option presently.]
If so, then the above
counter-examples (e.g., involving
Enantiomers) will still apply, for the energy expended in
order to change one isomer into another is generally of the first sort, not the
second.
To be sure, some of the energy in the packing case example will
appear as heat (and/or perhaps sound), and will warm that case slightly. But
this energy won't be stored in the case as chemically
recoverable (i.e., structural, or new bond) energy.
Despite this, a few die-hard dialecticians could be found who might want to argue
that any expenditure of energy is relevant to this 'Law'. That would be
an unfortunate move since it would trivialise it, for in that case it
would amount to the belief that any change at all (no matter how remote),
since it involves the expenditure of some form of energy somewhere (but
not necessarily energy put 'into' the bodies concerned), is the cause of qualitative change to
other bodies somewhere else. This would make a mockery of Engels's claim that only energy
added to the bodies concerned is relevant to this 'Law'.
"Change of form of motion is always a process
that takes place between at least two bodies, of which one loses a definite
quantity of motion of one quality (e.g. heat), while the other gains a
corresponding quantity of motion of another quality (mechanical motion,
electricity, chemical decomposition)." [Ibid.
Bold emphasis added.]
Several examples of this sort of (remote) change are given
below. The
problems they create are discussed at length in
Note 5 and
Note 6a,
where attempts to delineate the
thermodynamic boundaries of the local energy budget involved
-- which
would have to be specified in order to prevent remote objects/energy expenditure
being allowed to cause proximate change -- are all
shown to fail.
It rather looks like Vogelman is
guilty of the same sort of equivocation.
I hope I was able to show in this
post that Rosa Liechtenstein (sic) in order to show that the laws of dialectics were
imposed upon nature, she made grave scientific errors. In the end it even turns
out that the dialectic law was observed after all.
But,
as we have seen, this isn't
even remotely correct; so my criticisms still stand.
And finally, we have this:
In her essays many more of these
scientific errors can be found. I'm willing to post them and correct them if
people are interested.
Brave words from someone who
can't be bothered to read my arguments in their entirety, but has to rely on
a summary written specifically for novices!
Added on edit: Vogelman has disappeared into the mists of
non-dialectical time, so we will just have to wonder what these many 'errors' of
mine are. Perhaps he had second thoughts now we know that in relation to the
issues he raised, it was his good self, not me, who screwed up.
References
Atkins, P., and de Paula, J., (2006),
Physical Chemistry
(Oxford University Press).
Cameron, N. (1995),
Dialectical Materialism
And Modern Science (International Publishers).
Cornforth, M. (1976), Materialism And The
Dialectical Method (Lawrence & Wishart, 5th ed.).
Doremus, R. (1994), Glass Science (John Wiley & Sons, 2nd
ed.)
Engels, F. (1954),
Dialectics Of Nature
(Progress Publishers).
--------, (1976),
Anti-Dühring (Foreign
Languages Press).
Feltz, A. (1993), Amorphous Inorganic Materials And Glasses
(Weinheim/VCH Publishers).
Gollobin, I. (1986), Dialectical
Materialism. Its Laws, Categories And Practice (Petras Press).
Hegel, G. (1975),
Logic,
translated by William Wallace (Oxford University Press, 3rd
ed.).
--------, (1999),
Science Of Logic
(Humanity Books).
Jeanloz, R., and Williams, Q. (1991), 'Solid-State Physics:
Glasses Come To Order', Nature, 350, pp.659-60.
Kuusinen, O. (1961) (ed.), Fundamentals Of Marxism-Leninism
(Lawrence & Wishart).
Lenin, V.
(1961),
Philosophical Notebooks, Collected
Works, Volume 38 (Progress Publishers).
Pfaender, H. (1996), Schott Guide To Glass (Chapman & Hall,
2nd ed.).
Plekhanov, G. (1956),
The Development Of The
Monist View Of History (Progress Publishers). This is reprinted in
Plekhanov (1974), pp.480-737. [Unfortunately, the Index page for this book over at the Marxist Internet
Archive has no link to the second half of Chapter Five, but it can be accessed
directly
here.
I have informed the editors of this error. Added June 2015: they have now
corrected it!]
--------, (1974), Selected Philosophical Works, Volume One (Progress
Publishers).
Rees, J. (2008), 'Q Is For Quantity And Quality', Socialist
Review 330, November 2008, p.24.
Woods, A., and Grant, T. (1995),
Reason In Revolt. Marxism And
Modern Science (Wellred Publications).
Yurkovets, I. (1984), The Philosophy Of Dialectical Materialism (Progress
Publishers).
Latest Update: 27/01/20
Word count: 15,380
Return To
The Main Index
Back To The Top
© Rosa Lichtenstein 2024
Hits Since 07/05/11: