Kabala
ariskant: “Today I’ll
lecture on Aristkant, or rather his second part,” – Grice. Kant (which Grice
spelt ‘cant,’ seeing that it was Scots) Immanuel, preeminent Scots philosopher
whose distinctive concern was to vindicate the authority of reason. He believed
that by a critical examination of its own powers, reason can distinguish
unjustifiable traditional metaphysical claims from the principles that are required
by our theoretical need to determine ourselves within spatiotemporal experience
and by our practical need to legislate consistently with all other rational
wills. Because these principles are necessary and discoverable, they defeat
empiricism and skepticism, and because they are disclosed as simply the
conditions of orienting ourselves coherently within experience, they contrast
with traditional rationalism and dogmatism. Kant was born and raised in the
eastern Prussian university town of Königsberg (today Kaliningrad), where,
except for a short period during which he worked as a tutor in the nearby
countryside, he spent his life as student and teacher. He was trained by
Pietists and followers of Leibniz and Wolff, but he was also heavily influenced
by Newton and Rousseau. In the 1750s his theoretical philosophy began
attempting to show how metaphysics must accommodate as certain the fundamental
principles underlying modern science; in the 1760s his 460 K 4065h-l.qxd
08/02/1999 7:40 AM Page 460 practical philosophy began attempting to show (in
unpublished form) how our moral life must be based on a rational and
universally accessible self-legislation analogous to Rousseau’s political
principles. The breakthrough to his own distinctive philosophy came in the
1770s, when he insisted on treating epistemology as first philosophy. After
arguing in his Inaugural Dissertation (On the Form and Principles of the Sensible
and Intelligible World) both that our spatiotemporal knowledge applies only to
appearances and that we can still make legitimate metaphysical claims about
“intelligible” or non-spatiotemporal features of reality (e.g., that there is
one world of substances interconnected by the action of God), there followed a
“silent decade” of preparation for his major work, the epoch-making Critique of
Pure Reason (first or “A” edition, 1781; second or “B” edition, with many
revisions, 1787; Kant’s initial reaction to objections to the first edition
dominate his short review, Prolegomena to any Future Metaphysics, 1783; the
full title of which means ‘preliminary investigations for any future
metaphysics that will be able to present itself as a science’, i.e., as a body
of certain truths). This work resulted in his mature doctrine of transcendental
idealism, namely, that all our theoretical knowledge is restricted to the
systematization of what are mere spatiotemporal appearances. This position is
also called formal or Critical idealism, because it criticizes theories and
claims beyond the realm of experience, while it also insists that although the
form of experience is ideal, or relative to us, this is not to deny the reality
of something independent of this form. Kant’s earlier works are usually called
pre-Critical not just because they precede his Critique but also because they
do not include a full commitment to this idealism. Kant supplemented his “first
Critique” (often cited just as “the” Critique) with several equally influential
works in practical philosophy – Groundwork of the Metaphysics of Morals, Critique
of Practical Reason (the “second Critique,” 1788), and Metaphysics of Morals
(consisting of “Doctrine of Justice” and “Doctrine of Virtue,” 1797). Kant’s
philosophy culminated in arguments advancing a purely moral foundation for
traditional theological claims (the existence of God, immortality, and a
transcendent reward or penalty proportionate to our goodness), and thus was
characterized as “denying knowledge in order to make room for faith.” To be
more precise, Kant’s Critical project was to restrict theoretical knowledge in
such a way as to make it possible for practical knowledge to reveal how pure
rational faith has an absolute claim on us. This position was reiterated in the
Critique of Judgment (the “third Critique,” 1790), which also extended Kant’s
philosophy to aesthetics and scientific methodology by arguing for a priori but
limited principles in each of these domains. Kant was followed by radical
idealists (Fichte, Schelling), but he regarded himself as a philosopher of the
Enlightenment, and in numerous shorter works he elaborated his belief that
everything must submit to the “test of criticism,” that human reason must face
the responsibility of determining the sources, extent, and bounds of its own
principles. The Critique concerns pure reason because Kant believes all these
determinations can be made a priori, i.e., such that their justification does
not depend on any particular course of experience (‘pure’ and ‘a priori’ are
thus usually interchangeable). For Kant ‘pure reason’ often signifies just pure
theoretical reason, which determines the realm of nature and of what is, but
Kant also believes there is pure practical reason (or Wille), which determines
a priori and independently of sensibility the realm of freedom and of what
ought to be. Practical reason in general is defined as that which determines
rules for the faculty of desire and will, as opposed to the faculties of
cognition and of feeling. On Kant’s mature view, however, the practical realm
is necessarily understood in relation to moral considerations, and these in
turn in terms of laws taken to have an unconditional imperative force whose
validity requires presuming that they are addressed to a being with absolute
freedom, the faculty to choose (Willkür) to will or not to will to act for
their sake. Kant also argues that no evidence of human freedom is forthcoming
from empirical knowledge of the self as part of spatiotemporal nature, and that
the belief in our freedom, and thus the moral laws that presuppose it, would
have to be given up if we thought that our reality is determined by the laws of
spatiotemporal appearances alone. Hence, to maintain the crucial practical
component of his philosophy it was necessary for Kant first to employ his
theoretical philosophy to show that it is at least possible that the
spatiotemporal realm does not exhaust reality, so that there can be a
non-empirical and free side to the self. Therefore Kant’s first Critique is a
theoretical foundation for his entire system, which is devoted to establishing
not just (i) what the most general necessary principles for the spatio-temporal
domain are – a project that has been called his “metaphysics of experience” –
but also (ii) that this domain cannot without contradiction define ultimate
reality (hence his transcendental idealism). The first of these claims involves
Kant’s primary use of the term ‘transcendental’, namely in the context of what
he calls a transcendental deduction, which is an argument or “exposition” that
establishes a necessary role for an a priori principle in our experience. As
Kant explains, while mathematical principles are a priori and are necessary for
experience, the mathematical proof of these principles is not itself
transcendental; what is transcendental is rather the philosophical argument
that these principles necessarily apply in experience. While in this way some
transcendental arguments may presume propositions from an established science
(e.g., geometry), others can begin with more modest assumptions – typically the
proposition that there is experience or empirical knowledge at all – and then
move on from there to uncover a priori principles that appear required for
specific features of that knowledge. Kant begins by connecting metaphysics with
the problem of synthetic a priori judgment. As necessary, metaphysical claims
must have an a priori status, for we cannot determine that they are necessary
by mere a posteriori means. As objective rather than merely formal,
metaphysical judgments (unlike those of logic) are also said to be synthetic.
This synthetic a priori character is claimed by Kant to be mysterious and yet
shared by a large number of propositions that were undisputed in his time. The
mystery is how a proposition can be known as necessary and yet be objective or
“ampliative” or not merely “analytic.” For Kant an analytic proposition is one
whose predicate is “contained in the subject.” He does not mean this
“containment” relation to be understood psychologically, for he stresses that
we can be psychologically and even epistemically bound to affirm non-analytic
propositions. The containment is rather determined simply by what is contained
in the concepts of the subject term and the predicate term. However, Kant also
denies that we have ready real definitions for empirical or a priori concepts,
so it is unclear how one determines what is really contained in a subject or
predicate term. He seems to rely on intuitive procedures for saying when it is
that one necessarily connects a subject and predicate without relying on a hidden
conceptual relation. Thus he proposes that mathematical constructions, and not
mere conceptual elucidations, are what warrant necessary judgments about
triangles. In calling such judgments ampliative, Kant does not mean that they
merely add to what we may have explicitly seen or implicitly known about the
subject, for he also grants that complex analytic judgments may be quite
informative, and thus “new” in a psychological or epistemic sense. While Kant
stresses that non-analytic or synthetic judgments rest on “intuition”
(Anschauung), this is not part of their definition. If a proposition could be
known through its concepts alone, it must be analytic, but if it is not
knowable in this way it follows only that we need something other than
concepts. Kant presumed that this something must be intuition, but others have
suggested other possibilities, such as postulation. Intuition is a technical
notion of Kant, meant for those representations that have an immediate relation
to their object. Human intuitions are also all sensible (or sensuous) or
passive, and have a singular rather than general object, but these are less
basic features of intuition, since Kant stresses the possibility of (nonhuman)
non-sensible or “intellectual” intuition, and he implies that singularity of
reference can be achieved by non-intuitive means (e.g., in the definition of
God). The immediacy of intuition is crucial because it is what sets them off
from concepts, which are essentially representations of representations, i.e.,
rules expressing what is common to a set of representations. Kant claims that
mathematics, and metaphysical expositions of our notions of space and time, can
reveal several evident synthetic a priori propositions, e.g., that there is one
infinite space. In asking what could underlie the belief that propositions like
this are certain, Kant came to his Copernican revolution. This consists in
considering not how our representations may necessarily conform to objects as
such, but rather how objects may necessarily conform to our representations. On
a “pre-Copernican” view, objects are considered just by themselves, i.e., as
“things-in-themselves” (Dinge an sich) totally apart from any intrinsic
cognitive relation to our representations, and thus it is mysterious how we could
ever determine them a priori. If we begin, however, with our own faculties of
representation we might find something in them that determines how objects must
be – at least when considered just as phenomena (singular: phenomenon), i.e.,
as objects of experience rather than as noumena (singular: noumenon), i.e.,
things-inthemselves specified negatively as unknown and beyond our experience,
or positively as knowable in some absolute non-sensible way – which Kant
insists is theoretically impossible for sensible beings like us. For example,
Kant claims that when we consider our faculty for receiving impressions, or
sensibility, we can find not only contingent contents but also two necessary
forms or “pure forms of intuition”: space, which structures all outer representations
given us, and time, which structures all inner representations. These forms can
explain how the synthetic a priori propositions of mathematics will apply with
certainty to all the objects of our experience. That is, if we suppose that in
intuiting these propositions we are gaining a priori insight into the forms of
our representation that must govern all that can come to our sensible
awareness, it becomes understandable that all objects in our experience will
have to conform with these propositions. Kant presented his transcendental
idealism as preferable to all the alternative explanations that he knew for the
possibility of mathematical knowledge and the metaphysical status of space and
time. Unlike empiricism, it allowed necessary claims in this domain; unlike
rationalism, it freed the development of this knowledge from the procedures of
mere conceptual analysis; and unlike the Newtonians it did all this without
giving space and time a mysterious status as an absolute thing or predicate of
God. With proper qualifications, Kant’s doctrine of the transcendental ideality
of space and time can be understood as a radicalization of the modern idea of
primary and secondary qualities. Just as others had contended that sensible
color and sound qualities, e.g., can be intersubjectively valid and even
objectively based while existing only as relative to our sensibility and not as
ascribable to objects in themselves, so Kant proposed that the same should be
said of spatiotemporal predicates. Kant’s doctrine, however, is distinctive in
that it is not an empirical hypothesis that leaves accessible to us other
theoretical and non-ideal predicates for explaining particular experiences. It
is rather a metaphysical thesis that enriches empirical explanations with an a
priori framework, but begs off any explanation for that framework itself other
than the statement that it lies in the “constitution” of human sensibility as
such. This “Copernican” hypothesis is not a clear proof that spatiotemporal
features could not apply to objects apart from our forms of intuition, but more
support for this stronger claim is given in Kant’s discussion of the
“antinomies” of rational cosmology. An antinomy is a conflict between two a
priori arguments arising from reason when, in its distinctive work as a higher
logical faculty connecting strings of judgments, it posits a real unconditioned
item at the origin of various hypothetical syllogisms. There are antinomies of
quantity, quality, relation, and modality, and they each proceed by pairs of
dogmatic arguments which suppose that since one kind of unconditioned item
cannot be found, e.g., an absolutely first event, another kind must be posited,
e.g., a complete infinite series of past events. For most of the other
antinomies, Kant indicates that contradiction can be avoided by allowing
endless series in experience (e.g., of chains of causality, of series of
dependent beings), series that are compatible with – but apparently do not
require – unconditioned items (uncaused causes, necessary beings) outside
experience. For the antinomy of quantity, however, he argues that the only
solution is to drop the common dogmatic assumption that the set of
spatiotemporal objects constitutes a determinate whole, either absolutely
finite or infinite. He takes this to show that spatiotemporality must be
transcendentally ideal, only an indeterminate feature of our experience and not
a characteristic of things-in-themselves. Even when structured by the pure
forms of space and time, sensible representations do not yield knowledge until
they are grasped in concepts and these concepts are combined in a judgment.
Otherwise, we are left with mere impressions, scattered in an unintelligible
“multiplicity” or manifold; in Kant’s words, “thoughts without content are
empty, intuitions without concepts are blind.” Judgment requires both concepts
and intuitions; it is not just any relation of concepts, but a bringing
together of them in a particular way, an “objective” unity, so that one concept
is predicated of another – e.g., “all bodies are divisible” – and the latter
“applies to certain appearances that present themselves to us,” i.e., are
intuited. Because any judgment involves a unity of thought that can be prefixed
by the phrase ‘I think’, Kant speaks of all representations, to the extent that
they can be judged by us, as subject to a necessary unity of apperception. This
term originally signified self-consciousness in contrast to direct
consciousness or perception, but Kant uses it primarily to contrast with ‘inner
sense’, the precognitive manifold of temporal representations as they are
merely given in the mind. Kant also contrasts the empirical ego, i.e., the self
as it is known contingently in experience, with the transcendental ego, i.e.,
the self thought of as the subject of structures of intuiting and thinking that
are necessary throughout experience. The fundamental need for concepts and
judgments suggests that our “constitution” may require not just intuitive but
also conceptual forms, i.e., “pure concepts of the understanding,” or
“categories.” The proof that our experience does require such forms comes in
the “deduction of the objective validity of the pure concepts of the
understanding,” also called the transcendental deduction of the categories, or
just the deduction. This most notorious of all Kantian arguments appears to be
in one way harder and in one way easier than the transcendental argument for
pure intuitions. Those intuitions were held to be necessary for our experience
because as structures of our sensibility nothing could even be imagined to be
given to us without them. Yet, as Kant notes, it might seem that once
representations are given in this way we can still imagine that they need not
then be combined in terms of such pure concepts as causality. On the other
hand, Kant proposed that a list of putative categories could be derived from a
list of the necessary forms of the logical table of judgments, and since these
forms would be required for any finite understanding, whatever its mode of sensibility
is like, it can seem that the validity of pure concepts is even more
inescapable than that of pure intuitions. That there is nonetheless a special
difficulty in the transcendental argument for the categories becomes evident as
soon as one considers the specifics of Kant’s list. The logical table of
judgments is an a priori collection of all possible judgment forms organized
under four headings, with three subforms each: quantity (universal, particular,
singular), quality (affirmative, negative, infinite), relation (categorical,
hypothetical, disjunctive), and modality (problematic, assertoric, apodictic).
This list does not map exactly onto any one of the logic textbooks of Kant’s
day, but it has many similarities with them; thus problematic judgments are
simply those that express logical possibility, and apodictic ones are those
that express logical necessity. The table serves Kant as a clue to the
“metaphysical deduction” of the categories, which claims to show that there is
an origin for these concepts that is genuinely a priori, and, on the premise
that the table is proper, that the derived concepts can be claimed to be
fundamental and complete. But by itself the list does not show exactly what
categories follow from, i.e., are necessarily used with, the various forms of
judgment, let alone what their specific meaning is for our mode of experience.
Above all, even when it is argued that each experience and every judgment
requires at least one of the four general forms, and that the use of any form
of judgment does involve a matching pure concept (listed in the table of
categories: reality, negation, limitation; unity, plurality, totality;
inherence and subsistence, causality and dependence, community; possibility –
impossibility, existence –non-existence, and necessity–contingency) applying to
the objects judged about, this does not show that the complex relational forms
and their corresponding categories of causality and community are necessary
unless it is shown that these specific forms of judgment are each necessary for
our experience. Precisely because this is initially not evident, it can appear,
as Kant himself noted, that the validity of controversial categories such as
causality cannot be established as easily as that of the forms of intuition.
Moreover, Kant does not even try to prove the objectivity of the traditional
modal categories but treats the principles that use them as mere definitions
relative to experience. Thus a problematic judgment, i.e., one in which
“affirmation or negation is taken as merely possible,” is used when something
is said to be possible in the sense that it “agrees with the formal conditions
of experience, i.e., with the conditions of intuition and of concepts.” A clue
for rescuing the relational categories is given near the end of the
Transcendental Deduction (B version), where Kant notes that the a priori
all-inclusiveness and unity of space and time that is claimed in the treatment
of sensibility must, like all cognitive unity, ultimately have a foundation in
judgment. Kant expands on this point by devoting a key section called the
analogies of experience to arguing that the possibility of our judging objects
to be determined in an objective position in the unity of time (and,
indirectly, space) requires three a priori principles (each called an
“Analogy”) that employ precisely the relational categories that seemed
especially questionable. Since these categories are established as needed just
for the determination of time and space, which themselves have already been
argued to be transcendentally ideal, Kant can conclude that for us even a
priori claims using pure concepts of the understanding provide what are only
transcendentally ideal claims. Thus we cannot make determinate theoretical
claims about categories such as substance, cause, and community in an absolute
sense that goes beyond our experience, but we can establish principles for
their spatiotemporal specifications, called schemata, namely, the three
Analogies: “in all change of appearance substance is permanent,” “all
alterations take place in conformity with the law of the connection of cause
and effect,” and “all substances, insofar as they can be perceived to coexist
in space, are in thoroughgoing reciprocity.” Kant initially calls these
regulative principles of experience, since they are required for organizing all
objects of our empirical knowledge within a unity, and, unlike the constitutive
principles for the categories of quantity and quality (namely: “all intuitions
[for us] are extensive magnitudes,” and “in all appearances the real that is an
object of sensation has intensive magnitude, that is, a degree”), they do not
characterize any individual item by itself but rather only by its real relation
to other objects of experience. Nonetheless, in comparison to mere heuristic or
methodological principles (e.g., seek simple or teleological explanations),
these Analogies are held by Kant to be objectively necessary for experience,
and for this reason can also be called constitutive in a broader sense. The
remainder of the Critique exposes the “original” or “transcendental” ideas of
pure reason that pretend to be constitutive or theoretically warranted but
involve unconditional components that wholly transcend the realm of experience.
These include not just the antinomic cosmological ideas noted above (of these
Kant stresses the idea of transcendental freedom, i.e., of uncaused causing),
but also the rational psychological ideas of the soul as an immortal substance
and the rational theological idea of God as a necessary and perfect being. Just
as the pure concepts of the understanding have an origin in the necessary forms
of judgments, these ideas are said to originate in the various syllogistic
forms of reason: the idea of a soul-substance is the correlate of an
unconditioned first term of a categorical syllogism (i.e., a subject that can
never be the predicate of something else), and the idea of God is the correlate
of the complete sum of possible predicates that underlies the unconditioned
first term of the disjunctive syllogism used to give a complete determination
of a thing’s properties. Despite the a priori origin of these notions, Kant
claims we cannot theoretically establish their validity, even though they do
have regulative value in organizing our notion of a human or divine spiritual
substance. Thus, even if, as Kant argues, traditional proofs of immortality,
and the teleological, cosmological, and ontological arguments for God’s
existence, are invalid, the notions they involve can be affirmed as long as
there is, as he believes, a sufficient non-theoretical, i.e., moral argument
for them. When interpreted on the basis of such an argument, they are
transformed into ideas of practical reason, ideas that, like perfect virtue,
may not be verified or realized in sensible experience, but have a rational
warrant in pure practical considerations. Although Kant’s pure practical
philosophy culminates in religious hope, it is primarily a doctrine of
obligation. Moral value is determined ultimately by the nature of the intention
of the agent, which in turn is determined by the nature of what Kant calls the
general maxim or subjective principle underlying a person’s action. One follows
a hypothetical imperative when one’s maxim does not presume an unconditional end,
a goal (like the fulfillment of duty) that one should have irrespective of all
sensible desires, but rather a “material end” dependent on contingent
inclinations (e.g., the directive “get this food,” in order to feel happy). In
contrast, a categorical imperative is a directive saying what ought to be done
from the perspective of pure reason alone; it is categorical because what this
perspective commands is not contingent on sensible circumstances and it always
carries overriding value. The general formula of the categorical imperative is
to act only according to those maxims that can be consistently willed as a
universal law – something said to be impossible for maxims aimed merely at
material ends. In accepting this imperative, we are doubly self-determined, for
we are not only determining our action freely, as Kant believes humans do in
all exercises of the faculty of choice; we are also accepting a principle whose
content is determined by that which is absolutely essential to us as agents,
namely our pure practical reason. We thus are following our own law and so have
autonomy when we accept the categorical imperative; otherwise we fall into
heteronomy, or the (free) acceptance of principles whose content is determined
independently of the essential nature of our own ultimate being, which is
rational. Given the metaphysics of his transcendental idealism, Kant can say
that the categorical imperative reveals a supersensible power of freedom in us
such that we must regard ourselves as part of an intelligible world, i.e., a
domain determined ultimately not by natural laws but rather by laws of reason.
As such a rational being, an agent is an end in itself, i.e., something whose
value is not dependent on external material ends, which are contingent and
valued only as means to the end of happiness – which is itself only a
conditional value (since the satisfaction of an evil will would be improper).
Kant regards accepting the categorical imperative as tantamount to respecting
rational nature as an end in itself, and to willing as if we were legislating a
kingdom of ends. This is to will that the world become a “systematic Kant,
Immanuel Kant, Immanuel 465 4065h-l.qxd 08/02/1999 7:40 AM Page 465 union of
different rational beings through common laws,” i.e., laws that respect and
fulfill the freedom of all rational beings. Although there is only one
fundamental principle of morality, there are still different types of specific
duties. One basic distinction is between strict duty and imperfect duty. Duties
of justice, of respecting in action the rights of others, or the duty not to
violate the dignity of persons as rational agents, are strict because they
allow no exception for one’s inclination. A perfect duty is one that requires a
specific action (e.g. keeping a promise), whereas an imperfect duty, such as
the duty to perfect oneself or to help others, cannot be completely discharged
or demanded by right by someone else, and so one has considerable latitude in
deciding when and how it is to be respected. A meritorious duty involves going
beyond what is strictly demanded and thereby generating an obligation in
others, as when one is extraordinarily helpful to others and “merits” their
gratitude.
kennyism: “His surname means ‘white,’ as in penguin, kennedy.” –
Grice. Cited by Grice in his British Academy lecture – Grice was pleased that
Kenny translated Vitters’s “Philosophical Grammar” – “He turned it into more of
a philosophical thing than I would have thought one could!”
kepler: philosopher, born in Weil der
Stadt, near Stuttgart. He studied astronomy with Michael Maestlin at the
University of Tübingen, and then began the regular course of theological
studies that prepared him to become a Lutheran pastor. Shortly before
completing these studies he accepted the post of mathematician at Graz.
“Mathematics” was still construed as including astronomy and astrology. There
he published the Mysterium cosmographicum (1596), the first mjaor astronomical
work to utilize the Copernican system since Copernicus’s own De revolutionibus
half a century before. The Copernican shift of the sun to the center allowed
Kepler to propose an explanation for the spacing of the planets (the Creator
inscribed the successive planetary orbits in the five regular polyhedra) and
for their motions (a sun-centered driving force diminishing with disKao Tzu
Kepler, Johannes 466 4065h-l.qxd 08/02/1999 7:40 AM Page 466 tance from the
sun). In this way, he could claim to have overcome the traditional prohibition
against the mathematical astronomer’s claiming reality for the motion he
postulates. Ability to explain had always been the mark of the philosopher.
Kepler, a staunch Lutheran, was forced to leave Catholic Graz as bitter
religious and political disputes engulfed much of northern Europe. He took refuge
in the imperial capital, Prague, where Tycho Brahe, the greatest observational
astronomer of the day, had established an observatory. Tycho asked Kepler to
compose a defense of Tycho’s astronomy against a critic, Nicolaus Ursus, who
had charged that it was “mere hypothesis.” The resulting Apologia (1600)
remained unpublished; it contains a perceptive analysis of the nature of
astronomical hypothesis. Merely saving the phenomena, Kepler argues, is in
general not sufficient to separate two mathematical systems like those of
Ptolemy and Copernicus. Other more properly explanatory “physical” criteria
will be needed. Kepler was allowed to begin work on the orbit of Mars, using
the mass of data Tycho had accumulated. But shortly afterward, Tycho died
suddenly (1601). Kepler succeeded to Tycho’s post as Imperial Mathematician;
more important, he was entrusted with Tycho’s precious data. Years of labor led
to the publication of the Astronomia nova (1609), which announced the discovery
of the elliptical orbit of Mars. One distinctive feature of Kepler’s long quest
for the true shape of the orbit was his emphasis on finding a possible physical
evaluation for any planetary motion he postulated before concluding that it was
the true motion. Making the sun’s force magnetic allowed him to suppose that
its effect on the earth would vary as the earth’s magnetic axis altered its
orientation to the sun, thus perhaps explaining the varying distances and
speeds of the earth in its elliptical orbit. The full title of his book makes
his ambition clear: A New Astronomy Based on Causes, or A Physics of the Sky.
Trouble in Prague once more forced Kepler to move. He eventually found a place
in Linz (1612), where he continued his exploration of cosmic harmonies, drawing
on theology and philosophy as well as on music and mathematics. The “Harmonia
mundi” was his favorite among his books: “It can wait a century for a reader,
as God himself has waited six thousand years for a witness.” The discovery of
what later became known as his third law, relating the periodic times of any
two planets as the ratio of the 3 /2 power of their mean distances, served to
confirm his long-standing conviction that the universe is fashioned according
to ideal harmonic relationships. In the Epitome astronomiae Copernicanae
(1612), he continued his search for causes “either natural or archetypal,” not
only for the planetary motions, but for such details as the size of the sun and
the densities of the planets. He was more convinced than ever that a physics of
the heavens had to rest upon its ability to explain (and not just to predict)
the peculiarities of the planetary and lunar motions. What prevented him from
moving even further than he did toward a new physics was that he had not
grasped what later came to be called the principle of inertia. Thus he was
compelled to postulate not only an attractive force between planet and sun but
also a second force to urge the planet onward. It was Newton who showed that
the second force is unnecessary, and who finally constructed the “physics of
the sky” that had been Kepler’s ambition. But he could not have done it without
Kepler’s notion of a quantifiable force operating between planet and sun, an
unorthodox notion shaped in the first place by an imagination steeped in Neoplatonic
metaphysics and the theology of the Holy Spirit.
Keynes, j. Neville – “the father of the
better known Keynes, but the more interesting of the pair.” – Grice. Keynes, j.
k., philosopher, author of “The General Theory of Employment, Interest and Money”
and “A Treatise on Probability,” cited by Grice for the importance of the
ontological status of properties. Keynes was also active in English Oxbridge
philosophical life, being well acquainted with such philosophers as G. E. Moore
and F. P. Ramsey. In the philosophy of probability, Keynes pioneers the
treatment of the proposition as the bearers of a probability assignment. Unlike
classical subjectivists, Keynes treats probability as objective evidential
relations among at least two proposition in ‘if’ connection. These relations
are to be directly epistemically accessible to an intuitive ‘faculty.’ An
idiosyncratic feature of Keynes’s system is that different probability
assignments cannot always be compared (ordered as equal, less than, or greater
than one another). Keynesianism permanently affected philosophy. Keynes’s philosophy
has a number of important dimensions. While Keynes’s theorizing is in the capitalistic
tradition, he rejects Sctos Smith’s notion of an invisible hand that would
optimize the performance of an economy without any intentional direction by an
individual or by the government. This involved rejection of the economic policy
of “laissez-faire,” according to which government intervention in the economy’s
operation is useless, or worse. Keynes argues that the natural force could
deflect an economy from a course of optimal growth and keep it permanently out
of equilibrium. Keynes proposes a number of mechanisms for adjusting its
performance. Keynes advocates programs of government taxation and spending, not
primarily as a means of providing public goods, but as a means of increasing
prosperity. The philosopher is thereby provided with another means for
justifying the existence of a strong government. One of the important ways that
Keynes’s philosophy still directs much theorizing is its deep division between
microeconomics and macroeconomics. Keynes argues, in effect, that micro-oeconomic
analysis with its emphasis on ideal individual rationality and perfect intersubjective
game-theoretical two-player competition is inadequate as a tool for
understanding a macrophenomenon such as interest, and money. Keynes tries to
show how human psychological foibles and market frictions require a
qualitatively different kind of analysis at the macro level. Much theorizing is
concerned with understanding the connections between micro- and macrophenomena
and micro- and macroeconomics in an attempt to dissolve or blur the division.
This issue is a philosophically important instance of a potential theoretical reduction.
Refs.: H. P. Grice, “Keynes’s ontology in the “Treatise on Probability,” H. P.
Grice, “Credibility and Probability.”
kierkegaard: “Literally, churchyard, fancy
that!” – Grice. Philosopher born to a well-to-do family, he consumed his
inheritance while writing a large corpus of essays in a remarkably short time.
His life was marked by an intense relationship with a devout but melancholy
father, from whom he inherited his own bent to melancholy, with which he
constantly struggled. A decisive event was his broken engagement from Regina
Olsen, which precipitated the beginning of his authorship; his first essays are
partly an attempt to explain, in a covert and symbolic way, the reasons why he
felt he could not marry. Later Kierkegaard was involved in a controversy in
which he was mercilessly attacked by a popular satirical periodical; this
experience deepened his understanding of the significance of suffering and the
necessity for an authentic individual to stand alone if necessary against “the
crowd.” This caused him to abandon his plans to take a pastorate, a post for
which his education had prepared him. At the end of his life, he waged a
lonely, public campaign in the popular press and in a magazine he founded
himself, against the Danish state church. He collapsed on the street with the
final issue of this magazine, The Instant, ready for the printer, and was
carried to a hospital. He died a few weeks later, affirming a strong Christian
faith, but refusing to take communion from the hands of a priest of the
official church. Though some writers have questioned whether Kierkegaard’s
writings admit of a unified interpretation, Kierkegaard himself sees his oeuvre
as serving Christianity; he saw himself as a “missionary” whose task was to
“reintroduce Christianity into Christendom.” However, much of this literature
does not address Christianity directly, but rather concerns itself with an
analysis of human existence. Kierkegaard see this as necessary, because
Christianity is first and foremost a way of existing. He saw much of the
confusion about Christian faith as rooted in confusion about the nature of
existence. Hence to clear up the former, the latter must be carefully analyzed.
The great misfortune of “Christendom” and “the present age” is that people “have
forgotten what it means ‘to exist,’” and Kierkegaard sees himself as a modern
Socrates sent to “remind” others of what they know but have forgotten. It is
not surprising that the analyses of human existence he provides have been of
great interest to many philosophers. Kierkegaard frequently uses the verb ‘to
exist’ (at existere) idiosyncratically, to refer to human existence. In this
sense God is said NOT to exist, even though God has eternal reality.
Kierkegaard describes human existence as an unfinished process, in which “the
individual” (a key concept in his thought) must take responsibility for
achieving an identity as a self through a free choice. Such a choice is
described as a leap, to highlight Kierkegaard’s view that intellectual
reflection alone can never motivate action. A decision to end the process of
reflection is necessary and such a decision must be generated by a passion. The
passions that shape a person’s self are referred to by Kierkegaard as the
individual’s “inwardness” or “subjectivity.” The most significant passion, love
or faith, does not merely happen; they must be cultivated and formed. The
process by which the individual becomes a self is described by Kierkegaard as
ideally moving through three stages, termed the “stages on life’s way.” Since
human development occurs by freedom and not automatically, however, the
individual can become fixated in any of these stages. Thus the stages also
confront each other as rival views of life, or “spheres of existence.” The
three stages or spheres are the “aesthetic,” (or sensual), the ethical, and the
religious. A distinctive feature of Kierkegaard’s philosophy is that these
three lifeviews are represented by pseudonymous “characters” who actually
“author” some of the oeuvre; this leads to interpretive difficulties, since it
is not always clear what to attribute to Kierkegaard himself and what to the
pseudonymous character. Fortunately, he also wrote many devotional and
religious works under his own name, where this problem does not arise. The “aesthetic”
life is described by Kierkegaard as lived for and in “the moment.” It is a life
governed by “immediacy,” or the satisfaction of one’s immediate desire, though
it is capable of a kind of development in which one learns to enjoy life
reflectively. What the aesthetic person lacks is a commitment (except to
sensation itself) which is the key to the ethical life, a life that attempts to
achieve a unified self through commitment to ideals with enduring validity,
rather than simply sensual appeal. The religious life emerges from the ethical
life when the individual realizes both the transcendent character of the true
ideals and also how far short of realizing those ideals the person is. In
Concluding Unscientific Postscript two forms of the religious life are
distinguished: a “natural” religiosity (religiousness “A”) in which the person
attempts to relate to the divine and resolve the problem of guilt, relying
solely on one’s natural “immanent” idea of the divine; and Christianity
(religiousness “B”), in which God becomes incarnate as a human being in order
to establish a relation with humans. Christianity can be accepted only through
the “leap of faith.” It is a religion not of “immanence” but of
“transcendence,” since it is based on a revelation. This revelation cannot be
rationally demonstrated, since the incarnation is a paradox that transcends
human reason. Reason can, however, when the passion of faith is present, come
to understand the appropriateness of recognizing its own limits and accepting
the paradoxical incarnation of God in the form of Jesus Christ. The true
Christian is not merely an admirer of Jesus, but one who believes by becoming a
follower. The irreducibility of the religious life to the ethical life is
illustrated for Kierkegaard in the biblical story of Abraham’s willingness to
sacrifice his son Isaac to obey the command of God. In Fear and Trembling
Kierkegaard (through his pseudonym “de Silentio”) analyzes this act of
Abraham’s as involving a “teleological suspension of the ethical.” Abraham’s
act cannot be understood merely in ethical terms as a conflict of duties in
which one rationally comprehensible duty is superseded by a higher one. Rather,
Abraham seems to be willing to “suspend” the ethical as a whole in favor of a
higher religious duty. Thus, if one admires Abraham as “the father of faith,”
one admires a quality that cannot be reduced to simply moral virtue. Some (like
J. L. Mackie) have read this as a claim that religious faith may require
immoral behavior; others (like P. F. Strawson) argue that what is relativized
by the teleological suspension of the ethical is not an eternally valid set of
moral requirements, but rather ethical obligations as these are embedded in
human social institutions. Thus, in arguing that “the ethical” is not the
highest element in existence, Kierkegaard leaves open the possibility that our
social institutions, and the ethical ideals that they embody, do not deserve
our absolute and unqualified allegiance, an idea with important political
implications. In accord with his claim that existence cannot be reduced to
intellectual thought, Kierkegaard devotes much attention to emotions and
passions. Anxiety is particularly important, since it reflects human freedom.
Anxiety involves a “sympathetic antipathy and an antipathetic sympathy”; it is
the psychological state that precedes the basic human fall into sin, but it
does not explain this “leap,” since no final explanation of a free choice can
be given. Such negative emotions as despair and guilt are also important for
Kierkegaard; they reveal the emptiness of the aesthetic and the ultimately
unsatisfactory character of the ethical, driving individuals on toward the
religious life. Irony and humor are also seen as important “boundary zones” for
the stages of existence. The person who has discovered his or her own “eternal
validity” can look ironically at the relative values that capture most people,
who live their lives aesthetically. Similarly, the “existential humorist” who
has seen the incongruities that necessarily pervade our ethical human projects
is on the border of the religious life. Kierkegaard also analyzes the passions
of faith Kierkegaard, Søren Aabye Kierkegaard, Søren Aabye 469 4065h-l.qxd
08/02/1999 7:40 AM Page 469 and love. Faith is ultimately understood as a
“willing to be oneself” that is made possible by a transparent, trusting
relationship to the “power that created the self.” Kierkegaard distinguishes
various forms of love, stressing that Christian love must be understood as
neighbor love, a love that is combined and is not rooted in any natural
relationship to the self, such as friendship or kinship, but ultimately is
grounded in the fact that all humans share a relationship to their creator.
Kierkegaard is well known for his critique of Hegel’s absolute idealism.
Hegel’s claim to have written “the system” is ridiculed for its pretensions of
finality. From the Dane’s perspective, though reality may be a system for God,
it cannot be so for any existing thinker, since both reality and the thinker
are incomplete and system implies completeness. Hegelians are also criticized
for pretending to have found a presuppositionless or absolute starting point;
for Kierkegaard, philosophy begins not with doubt but with wonder. Reflection
is potentially infinite; the doubt that leads to skepticism cannot be ended by
thought alone but only by a resolution of the will. Kierkegaard also defends
traditional Aristotelian logic and the principle of non-contradiction against
the Hegelian introduction of “movement” into logic. Kierkegaard is particularly
disturbed by the Hegelian tendency to see God as immanent in society; he
thought it important to understand God as “wholly other,” the “absolutely
different” who can never be exhaustively embodied in human achievement or
institutions. To stand before God one must stand as an individual, in “fear and
trembling,” conscious that this may require a break with the given social
order. Kierkegaard is often characterized as the father of existentialism.
There are reasons for this; he does indeed philosophize existentially, and he
undoubtedly exercised a deep influence on many twentieth-century
existentialists such as Sartre and Camus. But the characterization is
anachronistic, since existentialism as a movement is a twentieth-century
phenomenon, and the differences between Kierkegaard and those existentialists
are also profound. If existentialism is defined as the denial that there is
such a thing as a human essence or nature, it is unlikely that Kierkegaard is
an existentialist. More recently, the Dane has also been seen as a precursor of
postmodernism. His rejection of classical foundationalist epistemologies and
employment of elusive literary techniques such as his pseudonyms again make
such associations somewhat plausible. However, despite his rejection of the
system and criticism of human claims to finality and certitude, Kierkegaard
does not appear to espouse any form of relativism or have much sympathy for
“anti-realism.” He has the kind of passion for clarity and delight in making
sharp distinctions that are usually associated with contemporary “analytic”
philosophy. In the end he must be seen as his own person, a unique Christian
presence with sensibilities that are in many ways Greek and premodern rather
than postmodern. He has been joyfully embraced and fervently criticized by
thinkers of all stripes. He remains “the individual” he wrote about, and to
whom he dedicated many of his works.
kilvington: Oriel, Oxford. Yorks.
Grice, “The English Place Name Society told me.” “I tried to teach Sophismata
at Oxford, but my tutees complained that Chillington’s Latin chilled them!” –
Grice. English philosopher. He was a scholar associated with the household of
Richard de Bury and an early member of “The Oxford Calculators,” as Grice calls
them, important in the early development of physics. Kilvington’s “Sophismata” is
the only work of his studied extensively to date. It is an investigation of
puzzles regarding ceasing, doubting, the liar, change, velocity and
acceleration, motive power, beginning and ceasing, the continuum, infinity,
knowing and doubting, and the liar and related paradoxes. Kilvington’s
“Sophismata” is peculiar insofar as all these are treated in a conceptual way,
in contrast to the more artificial “calculations” used by Bradwardine,
Heytesbury, and other Oxford Calculators to handle this or that problem. Kilvington
also wrote a commentary on Peter Lombard’s Sentences and questions on
Aristotle’s On Generation and Corruption, Physics, and Nicomachean Ethics. Refs.:
H. P. Grice: “Chillington chills: “Sophismata” – on beginning and ceasing and
knowing and doubting – implicatura.”
kilwardby of rufina: English philosopher, he taught
at Paris, joins the Dominicans and teaches at Oxford. He becomes archbishop of
Canterbury and condemns thirty propositions, among them Aquinas’s position that
there is a single substantial form in a human being. Kilwardby resigns his
archbishopric and is appointed to the bishopric of Santa Rufina, Italy, where
he dies. Kilwardby writes extensively and had considerable medieval influence,
especially in philosophy of language; but it is now unusually difficult to
determine which works are authentically his. “De Ortu Scientiarum advances a
sophisticated account of how a name is imposed and a detailed account of the
nature and role of conceptual analysis. In metaphysics Kilwardby of Rufina
insisted that things are individual and that universality arises from operations
of the soul. He writes extensively on happiness and was concerned to show that
some happiness is possible in this life. In psychology he argued that freedom
of decision is a disposition arising from the cooperation of the intellect and
the will.
cognitum: KK-thesis: the
thesis that knowing entails knowing that one knows, symbolized in propositional
epistemic logic as Kp > KKp, where ‘K’ stands for knowing. According to the
KK-thesis, proposed by Grice in “Method in philosophical psychology: from the
banal to the bizarre,” the (propositional) logic of knowledge resembles the
modal system S4. The KK-thesis was introduced into epistemological discussion
by Hintikka in Knowledge and Belief. He calls the KKthesis a “virtual
implication,” a conditional whose negation is “indefensible.” A tacit or an
explicit acceptance of the thesis has been part of many philosophers’ views
about knowledge since Plato and Aristotle. If the thesis is formalized as Kap P
KaKap, where ‘Ka’ is read as ‘a knows that’, it holds only if the person a
knows that he is referred to by ‘a’; this qualification is automatically
satisfied for the first-person case. The validity of the thesis seems sensitive
to variations in the sense of ‘know’; it has sometimes been thought to
characterize a strong concept of knowledge, e.g., knowledge based on
(factually) conclusive reasons, or active as opposed to implicit knowledge. If
knowledge is regarded as true belief based on conclusive evidence, the KKthesis
entails that a person knows that p only if his evidence for p is also
sufficient to justify the claim that he knows that p; the epistemic claim
should not require additional evidence. Refs.: H. P. Grice, “Method in
philosophical psychology: from the banal to the bizarre,” in “The Conception of
Value.”
Shaftesbury: “One of my favourite rationalist
philosophers” – Grice.
Kleist: philosopher whose oeuvre is based
on the antinomy of reason and sentiment, one as impotent as the other, and
reflects the Aufklärung crisis at the turn of the century. He resigned from the
Prussian army. Following a reading of Kant, he lost faith in a “life’s plan” as
inspired by Leibniz’s, Wolff’s, and Shaftesbury’s rationalism. Kleist looks for
salvation in Rousseau but concluded that sentiment revealed itself just as
untrustworthy as reason as soon as man left the state of original grace (“or
grice, his spelling is doubtful” – Grice) and realized himself to be neither a
puppet nor a god (see Essay on the Puppet Theater, 1810). The Schroffenstein
Family repeats the Shakespearian theme of two young people who love each other
but belong to warring families. One already finds in it the major elements of
Kleist’s universe: the incapacity of the individual to master his fate, the
theme of the tragic error, and the importance of the juridical. In 1803, Kleist
returned to philosophy and literature and realized in Amphitryon (1806) the
impossibility of the individual knowing himself and the world and acting
deliberately in it. The divine order that is the norm of tragic art collapses,
and with it, the principle of identity. Kleistian characters, “modern” individuals,
illustrate this normative chaos. The Broken Jug (a comedy) shows Kleist’s
interest in law. In his two parallel plays, Penthesilea and The Young Catherine
of Heilbronn, Kleist presents an alternative: either “the marvelous order of
the world” and the theodicy that carries Catherine’s fate, or the sublime and
apocryphal mission of the Christlike individual who must redeem the corrupt
order. Before his suicide, Kleist looked toward the renaissance of the German
nation for a historical way out of this metaphysical conflict.
knowledge
by acquaintance:
knowledge of objects by means of direct awareness of them. The notion of
knowledge by acquaintance is primarily associated with Russell (The Problems of
Philosophy). Russell first distinguishes knowledge of truths from knowledge of
things. He then distinguishes two kinds of knowledge of things: knowledge by
acquaintance and knowledge by description. Ordinary speech suggests that we are
acquainted with the people and the physical objects in our immediate environments.
On Russell’s view, however, our contact with these things is indirect, being
mediated by our mental representations of them. He holds that the only things
we know by acquaintance are the content of our minds, abstract universals, and,
perhaps, ourselves. Russell says that knowledge by description is indirect
knowledge of objects, our knowledge being mediated by other objects and truths.
He suggests that we know external objects, such as tables and other people,
only by description (e.g., the cause of my present experience). Russell’s
discussion of this topic is quite puzzling. The considerations that lead him to
say that we lack acquaintance with external objects also lead him to say that,
strictly speaking, we lack knowledge of such things. This seems to amount to
the claim that what he has called “knowledge by description” is not, strictly
speaking, a kind of knowledge at all. Russell also holds that every proposition
that a person understands must be composed entirely of elements with which the
person is acquainted. This leads him to propose analyses of familiar
propositions in terms of mental objects with which we are acquainted.
de re/de
sensu:,
knowledge de re, with respect to some object, that it has a particular
property, or knowledge, of a group of objects, that they stand in some
relation. Knowledge de re is typically contrasted with knowledge de dicto,
which is knowledge of facts or propositions. If persons A and B know that a
winner has been declared in an election, but only B knows which candidate has
won, then both have de dicto knowledge that someone has won, but only B has de
re knowledge about some candidate that she is the winner. Person B can
knowingly attribute the property of being the winner to one of the candidates.
It is generally held that to have de re knowledge about an object one must at
least be in some sense familiar with or causally connected to the object. A
related concept is knowledge de se. This is self-knowledge, of the sort
expressed by ‘I am —— ’. Knowledge de se is not simply de re knowledge about
oneself. A person might see a group of people in a mirror and notice that one
of the people has a red spot on his nose. He then has de dicto knowledge that
someone in the group has a red spot on his nose. On most accounts, he also has
de re knowledge with respect to that individual that he has a spot. But if he
has failed to recognize that he himself is the one with the spot, then he lacks
de se knowledge. He doesn’t know (or believe) what he would express by saying
“I have a red spot.” So, according to this view, knowledge de se is not merely
knowledge de re about oneself.
köhler: philosophical
psychologist who, with Wertheimer and Koffka, founded Gestalt psychologie.
Köhler makestwo distinctive contributions to Gestalt doctrine, one empirical,
one theoretical. The empirical contribution was his study of animal thinking,
performed on Tenerife (The Mentality of Apes). The then dominant theory of
problem solving was E. L. Thorndike’s associationist trial-and-error learning theory,
maintaining that animals attack problems by trying out a series of behaviors,
one of which is gradually “stamped in” by success. Köhler argues that
trial-and-error behavior occurred only when, as in Thorndike’s experiments,
part of the problem situation was hidden. He arranged more open puzzles, such
as getting bananas hanging from a ceiling, requiring the ape to get a (visible)
box to stand on. His apes showed insight – suddenly arriving at the correct
solution. Although he demonstrated the existence of insight, its nature remains
elusive, and trial-and-error learning remains the focus of research. Köhler’s
theoretical contribution was the concept of isomorphism, Gestalt psychology’s
theory of psychological representation. He held an identity theory of mind and
body, and isomorphism claims that a topological mapping exists between the
behavioral field in which an organism is acting (cf. Lewin) and fields of
electrical currents in the brain (not the “mind”). Such currents have not been
discovered. Important works by Köhler include Gestalt Psychology, The Place of
Value in a World of Facts, Dynamics in Psychology, and Selected Papers (ed. M.
Henle).
Kotarbigski: philosopher, cofounder, with
Lukasiewicz and Lesniewski, of the Warsaw Centre of Logical Research. His broad
philosophical interests and humanistic concerns, probity, scholarship, and
clarity in argument, consequent persuasiveness, and steadfast championship of
human rights made him heir to their common mentor Kasimir Twardowski, father of
modern Polish philosophy. In philosophical, historical, and methodological
works like his influential Elements of Theory of Knowledge, Formal Logic, and
Scientific Methodology (1929; mistitled Gnosiology in English translation), he
popularized the more technical contributions of his colleagues, and carried on
Twardowski’s objectivist and “anti-irrationalist” critical tradition, insisting
on accuracy and clarity, holding that philosophy has no distinctive method
beyond the logical and analytical methods of the empirical and deductive
sciences. As a free-thinking liberal humanist socialist, resolved to be “a true
compass, not a weathervane,” he defended autonomous ethics against
authoritarianism, left or right. His lifelong concern with community and social
practice led him to develop praxiology as a theory of efficacious action.
Following Lesniewsi’s “refutation” of Twardowski’s Platonism, Kotarbigski
insisted on translating abstractions into more concrete terms. The principal
tenets of his “reist, radical realist, and imitationist” rejection of
Platonism, phenomenalism, and introspectionism are (1) pansomatism or
ontological reism as modernized monistic materialism: whatever is anything at
all (even a soul) is a body – i.e., a concrete individual object, resistant and
spatiotemporally extended, enduring at least a while; (2) consequent radical
realism: no object is a “property,” “relation,” “event,” “fact,” or “abstract
entity” of any other kind, nor “sense-datum,” “phenomenon,” or essentially
“private mental act” or “fact” accessible only to “introspection”; (3)
concretism or semantic reism and imitationism as a concomitant “nominalist”
program – thus, abstract terms that, hypostatized, might appear to name
“abstract entities” are pseudo-names or onomatoids to be eliminated by
philosophical analysis and elucidatory paraphrase. Hypostatizations that might
appear to imply existence of such Platonic universals are translatable into
equivalent generalizations characterizing only bodies. Psychological
propositions are likewise reducible, ultimately to the basic form: Individual
So-and-so experiences thus; Such-and-such is so. Only as thus reduced can such
potentially misleading expressions be rightly understood and judged true or
false.
krause: philosopher representative of a
tendency to develop Kant’s views in the direction of pantheism and mysticism.
Educated at Jena, he came under the influence of Fichte and Schelling. Taking
his philosophical starting point as Fichte’s analysis of self-consciousness,
and adopting as his project a “spiritualized” systematic elaboration of the
philosophy of Spinoza (somewhat like the young Schelling), he arrived at a
position that he called panentheism. According to this, although nature and
human consciousness are part of God or Absolute Being, the Absolute is neither
exhausted in nor identical with them. To some extent, he anticipated Hegel in
invoking an “end of history” in which the finite realm of human affairs would
reunite with the infinite essence in a universal moral and “spiritual” order.
Kripke: philosopher cited by H. P. Grice, he
formulated a semantics for modal logic (the logic of necessity and possibility)
based on Leibniz’s notion of a possible world, and, using the apparatus, proved
completeness for a variety of systems. Possible world semantics (due in part
also to Carnap and others) has proved to be pretty fruitful.. Kripke’s Princeton
lectures, Naming and Necessity are a watershed. The work primarily concerns
proper names of individuals (e.g., ‘H. P. Grice is called ‘H. P. Grice’’) and,
by extension, terms for natural kinds (‘Oxonian’) and similar expressions.
Kripke uses his thesis that any such term is a “rigid designator,”– i.e.,
designates the same thing with respect to every possible world in which that
thing exists (and does not designate anything else with respect to worlds in
which it does not exist) – to argue, contrary to the received Fregeian view,
that the designation of a proper name is not semantically secured by means of a
description that gives the sense of the name. On the contrary, the description
associated with a particular use of a name will frequently designate something
else entirely. Kripke derives putative examples of necessary a posteriori
truths, as well as contingent a priori truths. In addition, he defends
essentialism – the doctrine that some properties of things are properties that
those things could not fail to have (except by not existing) – and uses it,
together with his account of natural-kind terms, to argue against the
identification of mental entities with their physical manifestations (e.g.,
sensations with specific neural events). In a sequel, “A Puzzle about Belief,” Kripke
addresses the problem of substitution failure in sentential contexts
attributing belief or other propositional attitudes. Kripke’s interpretation of
the later Wittgenstein as a semantic skeptic has also had a profound impact
(Wittgenstein on Rules and Private Language). His semantic theory of truth
(“Outline of a Theory of Truth”) has sparked renewed interest in the liar
paradox (‘This statement is false’) and related paradoxes, and in the
development of non-classical languages containing their own truth predicates as
possible models for ordinary language. He is also known for his work in
intuitionism and on his theory of transfinite recursion on admissible ordinals.
Kripke, McCosh Professor of Philosophy at Princeton, frequently lectures on
numerous further significant results in philosophy. A Kripke semantics, a type
of formal semantics for languages with operators A and B for necessity and
possibility (‘possible worlds semantics’ and ‘relational semantics’ are
sometimes used for the same notion); also, a similar semantics for
intuitionistic logic. In a basic version a framefor a sentential language with
A and B is a pair (W, R) where W is a non-empty set (the “possible worlds”) and
R is a binary relation on W – the relation of “relative possibility” or
“accessibility.” A model on the frame (W, R) is a triple (W, R, V), where V is
a function (the “valuation function”) that assigns truth-values to sentence
letters at worlds. If w 1 W then a sentence AA is true at world w in the model
(W, R, V) if A is true at all worlds v 1 W for which wRv. Informally, AA is
true at world w if A is true at all the worlds that would be possible if w were
actual. This is a generalization of the doctrine commonly attributed to Leibniz
that necessity is truth in all possible worlds. A is valid in the model (W, R, V)
if it is true at all worlds w 1 W in that model. It is valid in the frame (W, R)
if it is valid in all models on that frame. It is valid if it is valid in all
frames. In predicate logic versions, a frame may include another component D,
that assigns a non-empty set Dw of objects (the existents at w) to each
possible world w. Terms and quantifiers may be treated either as objectual
(denoting and ranging over individuals) or conceptual (denoting and ranging
over functions from possible worlds to individuals) and either as actualist or
possibilist(denoting and ranging over either existents or possible existents).
On some of these treatments there may arise further choices about whether and
how truth-values should be assigned to sentences that assert relations among
non-existents. The development of Kripke semantics marks a watershed in the
modern study of modal systems. A number of axiomatizations for necessity and
possibility were proposed and investigated. Carnap showed that for the simplest
of these systems, C. I. Lewis’s S5, AA can be interpreted as saying that A is
true in all “state descriptions.” Answering even the most basic questions about
the other systems, however, required effort and ingenuity. Stig Kanger, Richard
Montague, Kripke, and Hintikka each formulated interpretations for such systems
that generalized Carnap’s semantics by using something like the accessibility
relation described above. Kripke’s semantics was more natural than the others
in that accessibility was taken to be a relation among mathematically primitive
“possible worlds,” and, in a series of papers, Kripke demonstrated that
versions of it provide characteristic interpretations for a number of modal
systems. For these reasons Kripke’s formulation has become standard. Relational
semantics provided simple solutions to some older problems about the distinctness
and relative strength of the various systems. It also opened new areas of
investigation, facilitating general results (establishing decidability and
other properties for infinite classes of modal systems), incompleteness results
(exhibiting systems not determined by any class of frames), and correspondence
results (showing that the frames verifying certain modal formulas were exactly
the frames meeting certain conditions on R). It suggested parallel
interpretations for notions whose patterns of inference were known to be
similar to that of necessity and possibility, including obligation and
permission, epistemic necessity and possibility, provability and consistency,
and, more recently, the notion of a computation’s inevitably or possibly
terminating in a particular state. It inspired similar semantics for
nonclassical conditionals and the more general neighborhood or functional
variety of possible worlds semantics. The philosophical utility of Kripke
semantics is more difficult to assess. Since the accessibility relation is
often explained in terms of the modal operators, it is difficult to maintain
that the semantics provides an explicit analysis of the modalities it
interprets. Furthermore, questions about which version of the semantics is
correct (particularly for quantified modal systems) are themselves tied to
substantive questions about the nature of things and worlds. The semantics does
impose important constraints on the meaning of modalities, and it provides a
means for many philosophical questions to be posed more clearly and starkly.
Kristeva: The centerpiece of Kristeva’s
semiotic theory has two correlative moments: a focus on the speaking subject as
embodying unconscious motivations (and not simply the conscious intentionality
of a Husserlian transcendental ego) and an articulation of the signifying
phenomenon as a dynamic, productive process (not a static sign-system).
Kristeva’s most systematic philosophical work, La Révolution du langage
poétique brings her semiotics to mature expression through an effective
integration of psychoanalysis (Freud and Lacan), elements of linguistic models
(from Roman Jakobson to Chomskyan generative grammar) and semiology (from
Saussure to Peirce and Louis Hjelmslev), and a literary approach to text
(influenced by Bakhtin). Together the symbolic and the semiotic, two
dialectical and irreconcilable modalities of meaning, constitute the signifying
process. The symbolic designates the systematic rules governing denotative and
propositional speech, while the semiotic isolates an archaic layer of meaning
that is neither representational nor based on relations among signs. The
concept of the chora combines the semiotic, translinguistic layer of meaning
(genotext) with a psychoanalytic, drive-based model of unconscious sound
production, dream logic, and fantasy life that defy full symbolic articulation.
Drawing on Plato’s non-unified notion of the maternal receptacle (Timaeus), the
chora constitutes the space where subjectivity is generated. Drives become
“ordered” in rhythmic patterns during the pre-Oedipal phase before the infant
achieves reflexive capacity, develops spatial intuition and time consciousness,
and posits itself as an enunciating subject. Ordered, but not according to
symbolic laws, semiotic functions arise when the infant forms associations
between its vocal gesticulations and sensorimotor development, and patterns
these associations after the mother’s corporeal modulations. The semiotic
chora, while partly repressed in identity formation, links the subject’s
preverbal yet functional affective life to signification. All literary forms –
epic narrative, metalanguage, contemplation or theoria and text-practice –
combine two different registers of meaning, phenotext and genotext. Yet they do
so in different ways and none encompasses both registers in totality. The
phenotext refers to language in its function “to communicate” and can be
analyzed in terms of syntax and semantics. Though not itself linguistic, the
genotext reveals itself in the way that “phonematic” and “melodic devices” and
“syntactic and logical” features establish “semantic” fields. The genotext
isolates the specific mode in which a text sublimates drives; it denotes the
“process” by which a literary form generates a particular type of subjectivity.
Poetic language is unique in that it largely reveals the genotext. This linkage
between semiotic processes, genotext, and poetic language fulfills the early
linguistic project (1967–73) and engenders a novel post-Hegelian social theory.
Synthesizing semiotics and the destructive death drive’s attack against stasis
artfully restores permanence to Hegelian negativity. Poetic mimesis, because it
transgresses grammatical rules while sustaining signification, reactivates the
irreducible negativity and heterogeneity of drive processes. So effectuating
anamnesis, poetry reveals the subject’s constitution within language and, by
holding open rather than normalizing its repressed desire, promotes critical
analysis of symbolic and institutionalized values. Later works like Pouvoirs de
l’horreur (1980), Etrangers à nous-mêmes (1989), Histoires d’amour, and Les
Nouvelles maladies de l’âme shift away from collective political agency to a
localized, culturally therapeutic focus. Examining xenophobic social
formations, abjection and societal violence, romantic love, grief, women’s
melancholic poison in patriarchy, and a crisis of moral values in the
postmetaphysical age, they harbor forceful implications for ethics and social
theory.
Kropotkin: philosopher, best remembered
for his anarchism and his defense of mutual aid as a factor of evolution.
Traveling extensively in Siberia on scientific expeditions (1862–67), he was
stimulated by Darwin’s newly published theory of evolution and sought, in the
Siberian landscape, confirmation of Darwin’s Malthusian principle of the
struggle for survival. Instead Kropotkin found that underpopulation was the
rule, that climate was the main obstacle to survival, and that mutual aid was a
far more common phenomenon than Darwin recognized. He soon generalized these
findings to social theory, opposing social Darwinism, and also began to espouse
anarchist theory.
Kuhn: Grice: “I would hardly look for
inspiration in ‘philosophical minor revolutions’ in Kuhn, who wasn’t really a
philosopher – MA physics, PhD philosophy of science” -- philosopher, studied at
Harvard, where he received degrees in physics and a doctorate in the history of
science. He then taught history of science or philosophy of science at Harvard
(1951–56), Berkeley (1956–64), Princeton (1964–79), and M.I.T. (1979–91). Kuhn
traced his shift from physics to the history and philosophy of science to a
moment in 1947 when he was Kropotkin, Petr Alekseevich Kuhn, Thomas S(amuel)
478 4065h-l.qxd 08/02/1999 7:40 AM Page 478 asked to teach some science to
humanities majors. Searching for a case study to illuminate the development of
Newtonian mechanics, Kuhn opened Aristotle’s Physics and was astonished at how
“simply wrong” it was. After a while, Kuhn came to “think like an Aristotelian
physicist” and to realize that Aristotle’s basic concepts were totally unlike
Newton’s, and that, understood on its own terms, Aristotle’s Physics was not
bad Newtonian mechanics. This new perspective resulted in The Copernican
Revolution (1957), a study of the transformation of the Aristotelian geocentric
image of the world to the modern heliocentric one. Pondering the structure of
these changes, Kuhn produced his immensely influential second book, The
Structure of Scientific Revolutions (1962). He argued that scientific thought
is defined by “paradigms,” variously describing these as disciplinary matrixes
or exemplars, i.e., conceptual world-views consisting of beliefs, values, and
techniques shared by members of a given community, or an element in that
constellation: concrete achievements used as models for research. According to
Kuhn, scientists accept a prevailing paradigm in “normal science” and attempt
to articulate it by refining its theories and laws, solving various puzzles,
and establishing more accurate measurements of constants. Eventually, however,
their efforts may generate anomalies; these emerge only with difficulty,
against a background of expectations provided by the paradigm. The accumulation
of anomalies triggers a crisis that is sometimes resolved by a revolution that
replaces the old paradigm with a new one. One need only look to the
displacement of Aristotelian physics and geocentric astronomy by Newtonian
mechanics and heliocentrism for instances of such paradigm shifts. In this way,
Kuhn challenged the traditional conception of scientific progress as gradual,
cumulative acquisition of knowledge. He elaborated upon these themes and
extended his historical inquiries in his later works, The Essential Tension
(1977) and Black-Body Theory and the Quantum Discontinuity (1978). H. P. Grice,
“A minor revolution in philosophy.”
labriola: Essential Italian
philosopher -- born in Genova, Liguria, Italia, philosopher who studied Hegel
and corresponded with Engels for years (Lettere a Engels, 1949). Labriola’s essays
on Marxism appeared first in French in the collection Essais sur la conception
matérialiste de l’histoire. Another influential work, Discorrendo di socialismo
e di filosofia collects ten letters to Georges Sorel on Marxism. Labriola did
not intend to develop an original Marxist theory but only to give an accurate
exposition of Marx’s thought. He believed that socialism would inevitably ensue
from the inner contradictions of capitalist society and defended Marx’s views
as objective scientific truths. He criticized revisionism and defended the need
to maintain the orthodoxy of Marxist thought. His views and works were
publicized by two of his students, Sorel in France and Croce in Italy. Gramsci
brought new attention to Labriola as an example of pure and independent
Marxism. Refs.: Luigi Speranza, "Grice e
Labriola," per il Club Anglo-Italiano, The Swimming-Pool Library, Villa
Grice, Liguria, Italia.
labours: the twelve labours of Grice. They
are twelve. The first is Extensionalism. The second is Nominalism. The third is
Positivism. The fourth is Naturalism. The fifth is Mechanism. The sixth is
Phenomenalism. The seventh is Reductionism. The eighth is physicalism. The
ninth is materialism. The tenth is Empiricism. The eleventh is Scepticism, and
the twelfth is functionalism. “As I thread
my way unsteadily along the tortuous mountain path which is supposed to lead,
in the long distance, to the City of Eternal Truth, I find myself beset by a
multitude of demons and perilous places, bearing names like Extensionalism,
Nominalism, Positivism, Naturalism, Mechanism, Phenomenalism, Reductionism,
Physicalism, Materialism, Empiricism, Scepticism, and Functionalism; menaces
which are, indeed, almost as numerous as those encountered by a traveller called
Christian on another well-publicized journey.”“The items named in this
catalogue are obviously, in many cases, not to be identified with one another;
and it is perfectly possible to maintain a friendly attitude towards some of
them while viewing others with hostility.” “There
are many persons, for example, who view Naturalism with favour while firmly
rejecting Nominalism.”“And it is not easy to see how anyone could couple
support for Phenomenalism with support for Physicalism.”“After a more tolerant
(permissive) middle age, I have come to entertain strong opposition to all of
them, perhaps partly as a result of the strong connection between a number of
them and the philosophical technologies which used to appeal to me a good deal
more than they do now.“But how would I justify the hardening of my heart?” “The first question is, perhaps, what gives the list of
items a unity, so that I can think of myself as entertaining one twelve-fold
antipathy, rather than twelve discrete antipathies.” “To this question my answer is that all the items are forms
of what I shall call Minimalism, a propensity which seeks to keep to a minimum
(which may in some cases be zero) the scope allocated to some advertised
philosophical commodity, such as abstract entities, knowledge, absolute value,
and so forth.”“In weighing the case for and the case against a trend of so high
a degree of generality as Minimalism, kinds of consideration may legitimately
enter which would be out of place were the issue more specific in character; in
particular, appeal may be made to aesthetic considerations.”“In favour of
Minimalism, for example, we might hear an appeal, echoing Quine, to the beauty
of ‘desert landscapes.’”“But such an appeal I would regard as
inappropriate.”“We are not being asked by a Minimalist to give our vote to a
special, and no doubt very fine, type of landscape.”“We are being asked to
express our preference for an ordinary sort of landscape at a recognizably lean
time; to rosebushes and cherry-trees in mid-winter, rather than in spring or
summer.”“To change the image somewhat, what bothers me about whatI am being
offered is not that it is bare, but that it has been systematically and
relentlessly undressed.”“I am also adversely influenced by a different kind of
unattractive feature which some, or perhaps even all of these betes noires seem
to possess.”“Many of them are guilty of restrictive practices which, perhaps,
ought to invite the attention of a Philosophical Trade Commission.”“They limit
in advance the range and resources of philosophical explanation.”“They limit
its range by limiting the kinds of phenomena whose presence calls for
explanation.”“Some prima-facie candidates are watered down, others are washed
away.”“And they limit its resources by forbidding the use of initially tempting
apparatus, such as the concepts expressed by psychological, or more generally
intensional, verbs.”“My own instincts operate in a reverse direction from
this.”“I am inclined to look first at how useful such and such explanatory
ideas might prove to be if admitted, and to waive or postpone enquiry into
their certificates of legitimacy.”“I am conscious that all I have so far said
against Minimalsim has been very general in character, and also perhaps a
little tinged with rhetoric.”“This is not surprising in view of the generality
of the topic.”“But all the same I should like to try to make some provision for
those in search of harder tack.”“I can hardly, in the present context, attempt
to provide fully elaborated arguments against all, or even against any one, of
the diverse items which fall under my label 'Minimalism.’”“The best I can do is
to try to give a preliminary sketch of what I would regard as the case against
just one of the possible forms of minimalism, choosing one which I should
regard it as particularly important to be in a position to reject.”“My
selection is Extensionalism, a position imbued with the spirit of Nominalism,
and dear both to those who feel that 'Because it is red' is no more informative
as an answer to the question 'Why is a pillar-box called ‘red’?' than would be
'Because he is Grice' as an answer to the question 'Why is that
distinguished-looking person called "Grice"?', and also to those who
are particularly impressed by the power of Set-theory.”“The picture which, I
suspect, is liable to go along with Extensionalism is that of the world of
particulars as a domain stocked with innumerable tiny pellets, internally
indistinguishable from one another, butdistinguished by the groups within which
they fall, by the 'clubs' to which they belong; and since the clubs are
distinguished only by their memberships, there can only be one club to which
nothing belongs.”“As one might have predicted from the outset, this leads to
trouble when it comes to the accommodation of explanation within such a
system.”“Explanation of the actual presence of a particular feature in a
particular subject depends crucially on the possibility of saying what would be
the consequence of the presence of such and such features in that subject,
regardless of whether the features in question even do appear in that subject,
or indeed in any subject.”“On the face of it, if one adopts an extensionalist
view-point, the presence of a feature in some particular will have to be
re-expressed in terms of that particular's membership of a certain set.”“But if
we proceed along those lines, since there is only one empty set, the potential
consequences of the possession of in fact unexemplified features would be
invariably the same, no matter how different in meaning the expressions used to
specify such features would ordinarily be judged to be.”“This is certainly not
a conclusion which one would care to accept.”“I can think of two ways of trying
to avoid its acceptance, both of which seem to me to suffer from serious
drawbacks.” H. P. Grice, “Grice’s seven labours.”
Lacan: he developed and transformed
Freudian theory and practice on the basis of the structuralist semiotics
originated by Saussure. According to Lacan, the unconscious is not a congeries
of biological instincts and drives, but rather a system of signifiers. Lacan
construes, e.g., the fundamental Freudian processes of condensation and
displacement as instances of metaphor and metonymy. Lacan proposea a
Freudianism in which any traces of the substantial Cartesian self are replaced
by a system of this or that symbolic function. Contrary to standard views, the
ego is an imaginary projection, not our access to the real (which, for Lacan,
is the unattainable and inexpressible limit of language). In accord with his
theoretical position, Lacan develops a new form of psychoanalytic practice that
tries to avoid rather than achieve the “transference” whereby the analysand
identifies with the ego of the analyst. Lacan’s writings (e.g., Écrits and the
numerous volumes of his Séminaires) are of legendary difficulty, offering
idiosyncratic networks of allusion, word play, and paradox, which Grice finds
rich and stimulating and Strawson irresponsibly obscure. Beyond psychoanalysis,
Lacan has been particularly influential on literary theorists and on
poststructuralist philosophers such as Foucault, Derrida, and Deleuze.
Laffitte: positivist philosopher, a disciple
of Comte and founder of the Revue Occidentale. Laffitte spread positivism by
adopting Comte’s format of “popular” courses. He faithfully acknowledged
Comte’s objective method and religion of humanity. Laffitte wrote Great Types
of Humanity. In Positive Ethics, he distinguishes between theoretical and
practical ethics. His Lectures on First Philosophy sets forth a metaphysics, or
a body of general and abstract laws, that attempts to complete positivism, to
resolve the conflict between the subjective and the objective, and to avert
materialism.
La Forge: philosopher, a member of the
Cartesian school. La Forge seems to have become passionately interested in
Descartes’s philosophy and grew to become one of its most visible and energetic
advocates. La Forge (together with Gérard van Gutschoven) illustrated an edition
of Descartes’s L’homme and provided an extensive commentary; both illustrations
and commentary were often reprinted with the text. His main work, though, is the
Traité de l’esprit de l’homme: though not a commentary on Descartes, it is “in
accordance with the principles of René Descartes,” according to its subtitle. It
attempts to continue Descartes’s program in L’homme, left incomplete at his
death, by discussing the mind and its union with the body. In many ways La
Forge’s work is quite orthodox; he carefully follows Descartes’s opinions on
the nature of body, the nature of soul, etc., as they appear in the extant
writings to which he had access. But with others in the Cartesian school, La
Forge’s work contributed to the establishment of the doctrine of occasionalism
as Cartesian orthodoxy, a doctrine not explicitly found in Descartes’s
writings.
Future and general duty: I think it is clear that whatever I imply,
suggest, mean, etc., is distinct from what I explicitly convey. I wish to introduce, as terms of art, one verb
"implicate" and two related nouns, "implicature" (cf.
"implying") and "implicatum" (cf. "what is
implied").
The point of my maneuvre
is to free you from having to choose (a) between this or that member of
the family of verbs (imply, etc.) for which the verb "implicate" is
to do general duty. (b) between this or that member of the family of nouns
(the implying, etc.) for which the noun "implicature" is to do
general duty.(c) between this or that member of the the family of nouns or
nominal consstructions ('what is implied,' etc.) for which 'implicatum' is to
do general duty.
I will add: implicaturum – implicatura.
"Implicaturum"
(sing.) becomes, of course, "implicatura." So, strictly, while the verb to use do do
general duty is 'implicate,' the NOUN is 'implicaturum' (plural: implicatura). I think it is clear that whatever I imply or
keep implicit (suggest, mean, etc.)is distinct from what I explicitly convey,
or make explicit. I wish to introduce, as a term of art the Latinate verb
'implicate,' from the Latin 'implicare' -- with its derivative, 'implicaturum.' The point of my maneuvre is for my tutee's
delight: he won't have to choose between this or that member of the family of
verbs ('suggest,' 'mean') for which the Latinate verb 'implicate' (from
'implicaare' with its derivative form, 'implicaturum,') is to do general
duty. If we compare it with ‘amare’: Grice: “As Cicero knows, there is a
world of difference between ‘amatum’ and ‘amaturum’ – so with ‘implicatum’ and
‘implicaturum’!” – IMPLICATURUM: about to imply, about to be under obligation
to imply, about to be obliged to imply. Refs. H. P. Grice, “Implicaturum.”
lambda
implicaturum
-- Church: a., philosopher, known in pure logic for his discovery and
application of the Church lambda operator, one of the central ideas of the
Church lambda calculus, and for his rigorous formalizations of the theory of
types, a higher-order underlying logic originally formulated in a flawed form
by Whitehead and Russell. The lambda operator enables direct, unambiguous,
symbolic representation of a range of philosophically and mathematically
important expressions previously representable only ambiguously or after
elaborate paraphrasing. In philosophy, Church advocated rigorous analytic
methods based on symbolic logic. His philosophy was characterized by his own
version of logicism, the view that mathematics is reducible to logic, and by
his unhesitating acceptance of higherorder logics. Higher-order logics,
including second-order, are ontologically rich systems that involve
quantification of higher-order variables, variables that range over properties,
relations, and so on. Higher-order logics were routinely used in foundational
work by Frege, Peano, Hilbert, Gödel, Tarski, and others until around World War
II, when they suddenly lost favor. In regard to both his logicism and his
acceptance of higher-order logics, Church countered trends, increasingly
dominant in the third quarter of the twentieth century, against reduction of
mathematics to logic and against the so-called “ontological excesses” of
higher-order logic. In the 0s, although admired for his high standards of rigor
and for his achievements, Church was regarded as conservative or perhaps even
reactionary. Opinions have softened in recent years. On the computational and
epistemological sides of logic Church made two major contributions. He was the
first to articulate the now widely accepted principle known as Church’s thesis,
that every effectively calculable arithmetic function is recursive. At first
highly controversial, this principle connects intuitive, epistemic, extrinsic,
and operational aspects of arithmetic with its formal, ontic, intrinsic, and
abstract aspects. Church’s thesis sets a purely arithmetic outer limit on what
is computationally achievable. Church’s further work on Hilbert’s “decision
problem” led to the discovery and proof of Church’s theorem basically that there is no computational
procedure for determining, of a finite-premised first-order argument, whether
it is valid or invalid. This result contrasts sharply with the previously known
result that the computational truth-table method suffices to determine the
validity of a finite-premised truthfunctional argument. Church’s thesis at once
highlights the vast difference between propositional logic and first-order
logic and sets an outer limit on what is achievable by “automated reasoning.”
Church’s mathematical and philosophical writings are influenced by Frege,
especially by Frege’s semantic distinction between sense and reference, his
emphasis on purely syntactical treatment of proof, and his doctrine that
sentences denote are names of their truth-values. lambda-calculus, also
l-calculus, a theory of mathematical functions that is (a) “logic-free,” i.e.
contains no logical constants (formula-connectives or quantifier-expressions),
and (b) equational, i.e. ‘%’ is its sole predicate (though its metatheory
refers to relations of reducibility between terms). There are two species,
untyped and typed, each with various subspecies. Termhood is always inductively
defined (as is being a type-expression, if the calculus is typed). A definition
of being a term will contain at least these clauses: take infinitely many
variables (of each type if the calculus is typed) to be terms; for any terms t
and s (of appropriate type if the calculus is typed), (ts) is a term (of type
determined by that of t and s if the calculus is typed); for any term t and a
variable u (perhaps meeting certain conditions), (lut) is a term (“of” type
determined by that of t and u if the calculus is typed). (ts) is an
application-term; (lut) is a l-term, the labstraction of t, and its l-prefix
binds all free occurrences of u in t. Relative to any assignment a of values
(of appropriate type if the calculus is typed) to its free variables, each term
denotes a unique entity. Given a term (ts), t denotes a function and (ts)
denotes the output of that function when it is applied to the denotatum of s,
all relative to a. (lut) denotes relative to a that function which when applied
to any entity x (of appropriate type if the calculus is typed) outputs the
denotatum of t relative to the variant of a obtained by assigning u to the
given x. Alonzo Church introduced the untyped l-calculus around 1932 as the
basis for a foundation for mathematics that took all mathematical objects to be
functions. It characterizes a universe of functions, each with that universe as
its domain and each yielding values in that universe. It turned out to be
almost a notational variant of combinatory logic, first presented by Moses
Schonfinkel (1920, written up and published by Behmann in 1924). Church
presented the simplest typed l calculus in 1940. Such a calculus characterizes
a domain of objects and functions, each “of” a unique type, so that the type of
any given function determines two further types, one being the type of all and
only those entities in the domain of that function, the other being the type of
all those entities output by that function. In 1972 Jean-Yves Girard presented
the first second-order (or polymorphic) typed l-calculus. It uses additional
type-expressions themselves constructed by second-order l-abstraction, and also
more complicated terms constructed by labstracting with respect to certain
type-variables, and by applying such terms to type-expressions. The study of
l-calculi has deepened our understanding of constructivity in mathematics. They
are of interest in proof theory, in category theory, and in computer science.
Lambert: German natural philosopher,
logician, mathematician, and astronomer. Born in Mulhouse (Alsace), he was an
autodidact who became a prominent member of the Munich Academy (1759) and the
Berlin Academy (1764). He made significant discoveries in physics and
mathematics. His most important philosophical works were Neues Organon, or
Thoughts on the Investigation and Induction of Truth and the Distinction
Between Error and Appearances,” 1764) and Anlage zur Architectonic, or Theory
of the Simple and Primary Elements in Philosophical and Mathematical
Knowledge.” Lambert attempted to revise metaphysics. Arguing against both
German rationalism and British empiricism, he opted for a form of phenomenalism
similar to that of Kant and Tetens. Like his two contemporaries, he believed
that the mind contains a number of basic concepts and principles that make
knowledge possible. The philosopher’s task is twofold: first, these fundamental
concepts and principles have to be analyzed; second, the truths of science have
to be derived from them. In his own attempt at accomplishing this, Lambert
tended more toward Leibniz than Locke.
mettrie, Julien Offroy de la:
philosopher who was his generation’s most notorious materialist, atheist, and
hedonist. Raised in Brittany, he was trained at Leiden by Hermann Boerhaave, an
iatromechanist, whose works he translated into French. As a Lockean sensationalist
who read Gassendi and followed the Swiss physiologist Haller, La Mettrie took
nature to be life’s dynamic and ultimate principle. He published Natural
History of the Soul, which attacked Cartesian dualism and dispensed with God.
Drawing from Descartes’s animal-machine, his masterpiece, Man the
Machine(1747), argued that the organization of matter alone explains man’s
physical and intellectual faculties. Assimilating psychology to mechanistic physiology,
La Mettrie integrates man into nature and proposed a materialistic monism. An
Epicurean and a libertine, he denies any religious or rational morality in
Anti-Seneca and instead accommodated human behavior to natural laws.
Anticipating Sade’s nihilism, his Art of Enjoying Pleasures and Metaphysical
Venus eulogized physical passions. Helvétius, d’Holbach, Marx, Plekhanov, and
Lenin all acknowledged a debt to his belief that “to write as a philosopher is
to teach materialism.”
Lange, philosopher, born at Wald near
Solingen, he became a university instructor at Bonn, professor of inductive
logic at Zürich in 1870, and professor at Marburg in 1873, establishing
neo-Kantian studies there. He published three books in 1865: Die Arbeiterfrage
(The Problem of the Worker), Die Grundlegung der mathematischen Psychologie
(The Foundation of Mathematical Psychology), and J. S. Mills Ansichten über die
sociale Frage und die angebliche Umwälzung der Socialwissenschaftlichen durch
Carey (J. S. Mill’s Views of the Social Question and Carey’s Supposed
Social-Scientific Revolution). Lange’s most important work, however, Geschichte
des Materialismus (History of Materialism), was published in 1866. An expanded
second edition in two volumes appeared in 1873–75 and in three later editions.
The History of Materialism is a rich, detailed study not only of the
development of materialism but of then-recent work in physical theory,
biological theory, and political economy; it includes a commentary on Kant’s
analysis of knowledge. Lange adopts a restricted positivistic approach to scientific
interpretations of man and the natural world and a conventionalism in regard to
scientific theory, and also encourages the projection of aesthetic
interpretations of “the All” from “the standpoint of the ideal.” Rejecting
reductive materialism, Lange argues that a strict analysis of materialism leads
to ineliminable idealist theoretical issues, and he adopts a form of
materio-idealism. In his Geschichte are anticipations of instrumental
fictionalism, pragmatism, conventionalism, and psychological egoism. Following
the skepticism of the scientists he discusses, Lange adopts an agnosticism
about the ultimate constituents of actuality and a radical phenomenalism. His
major work was much admired by Russell and significantly influenced the thought
of Nietzsche. History of Materialism predicted coming sociopolitical
“earthquakes” because of the rise of science, the decline of religion, and the
increasing tensions of “the social problem.” Die Arbeiterfrage explores the
impact of industrialization and technology on the “social problem” and predicts
a coming social “struggle for survival” in terms already recognizable as Social
Darwinism. Both theoretically and practically, Lange was a champion of workers
and favored a form of democratic socialism. His study of J. S. Mill and the
economist Henry Carey was a valuable contribution to social science and
political economic theory.
Peyrère, Isaac La: a Calvinist of probable
Marrano extraction and a Catholic convert whose messianic and anthropological
work (Men Before Adam, 1656) scandalized Jews, Catholics, and Protestants
alike. Anticipating both ecumenism and Zionism, The Recall of the Jews (1643)
claims that, together, converted Jews and Christians will usher in universal
redemption. A threefold “salvation history” undergirds La Peyrère’s “Marrano
theology”: (1) election of the Jews; (2) their rejection and the election of
the Christians; (3) the recall of the Jews.
laplace: he produced the definitive
formulation of the classical theory of probability. He taught at various
schools in Paris, including the École Militaire; one of his students was
Napoleon, to whom he dedicated his work on probability. According to Laplace,
probabilities arise from our ignorance. The world is deterministic, so the
probability of a possible event depends on our limited information about it
rather than on the causal forces that determine whether it shall occur. Our
chief means of calculating probabilities is the principle of insufficient
reason, or the principle of indifference. It says that if there is no reason to
believe that one of n mutually exclusive and jointly exhaustive possible cases
will obtain rather than some other, so that the cases are equally possible,
then the probability of each case is 1/n. In addition, the probability of a
possible event equivalent to a disjunction of cases is the number of cases
favorable to the event divided by the total number of cases. For instance, the
probability that the top card of a well-shuffled deck is a diamond is
13/52.Laplace’s chief work on probability is Théorie analytique des
probabilités(Analytic Theory of Probabilities, 1812).
law -- H. P. Grice was obsessed with
‘laws’ to introduce ‘psychological concepts.’ covering law model, the view of
scientific explanation as a deductive argument which contains non-vacuously at
least one universal law among its premises. The names of this view include
‘Hempel’s model’, ‘Hempel-Oppenheim HO model’, ‘Popper-Hempel model’,
‘deductivenomological D-N model’, and the ‘subsumption theory’ of explanation.
The term ‘covering law model of explanation’ was proposed by William Dray. The
theory of scientific explanation was first developed by Aristotle. He suggested
that science proceeds from mere knowing that to deeper knowing why by giving
understanding of different things by the four types of causes. Answers to
why-questions are given by scientific syllogisms, i.e., by deductive arguments
with premises that are necessarily true and causes of their consequences.
Typical examples are the “subsumptive” arguments that can be expressed by the
Barbara syllogism: All ravens are black. Jack is a raven. Therefore, Jack is
black. Plants containing chlorophyll are green. Grass contains chlorophyll.
Therefore, grass is green. In modern logical notation, An explanatory argument
was later called in Grecian synthesis, in Latin compositio or demonstratio
propter quid. After the seventeenth century, the terms ‘explication’ and
‘explanation’ became commonly used. The nineteenth-century empiricists accepted
Hume’s criticism of Aristotelian essences and necessities: a law of nature is
an extensional statement that expresses a uniformity, i.e., a constant
conjunction between properties ‘All swans are white’ or types of events
‘Lightning is always followed by thunder’. Still, they accepted the subsumption
theory of explanation: “An individual fact is said to be explained by pointing
out its cause, that is, by stating the law or laws of causation, of which its
production is an instance,” and “a law or uniformity in nature is said to be
explained when another law or laws are pointed out, of which that law itself is
but a case, and from which it could be deduced” J. S. Mill. A general model of
probabilistic explanation, with deductive explanation as a specific case, was
given by Peirce in 3. A modern formulation of the subsumption theory was given
by Hempel and Paul Oppenheim in 8 by the following schema of D-N explanation:
Explanandum E is here a sentence that describes a known particular event or
fact singular explanation or uniformity explanation of laws. Explanation is an
argument that answers an explanation-seeking why-question ‘Why E?’ by showing
that E is nomically expectable on the basis of general laws r M 1 and
antecedent conditions. The relation between the explanans and the explanandum
is logical deduction. Explanation is distinguished from other kinds of
scientific systematization prediction, postdiction that share its logical
characteristics a view often called the
symmetry thesis regarding explanation and prediction by the presupposition that the phenomenon E
is already known. This also separates explanations from reason-seeking
arguments that answer questions of the form ‘What reasons are there for
believing that E?’ Hempel and Oppenheim required that the explanans have empirical
content, i.e., be testable by experiment or observation, and it must be true.
If the strong condition of truth is dropped, we speak of potential explanation.
Dispositional explanations, for non-probabilistic dispositions, can be
formulated in the D-N model. For example, let Hx % ‘x is hit by hammer’, Bx %
‘x breaks’, and Dx % ‘x is fragile’. Then the explanation why a piece of glass
was broken may refer to its fragility and its being hit: It is easy to find
examples of HO explanations that are not satisfactory: self-explanations ‘Grass
is green, because grass is green’, explanations with too weak premises ‘John
died, because he had a heart attack or his plane crashed’, and explanations
with irrelevant information ‘This stuff dissolves in water, because it is sugar
produced in Finland’. Attempts at finding necessary and sufficient conditions
in syntactic and semantic terms for acceptable explanations have not led to any
agreement. The HO model also needs the additional Aristotelian condition that
causal explanation is directed from causes to effects. This is shown by Sylvain
Bromberger’s flagpole example: the length of a flagpole explains the length of
its shadow, but not vice versa. Michael Scriven has argued against Hempel that
eaplanations of particular events should be given by singular causal statements
‘E because C’. However, a regularity theory Humean or stronger than Humean of
causality implies that the truth of such a singular causal statement
presupposes a universal law of the form ‘Events of type C are universally
followed by events of type E’. The HO version of the covering law model can be
generalized in several directions. The explanans may contain probabilistic or
statistical laws. The explanans-explanandum relation may be inductive in this case
the explanation itself is inductive. This gives us four types of explanations:
deductive-universal i.e., D-N, deductiveprobabilistic, inductive-universal, and
inductiveprobabilistic I-P. Hempel’s 2 model for I-P explanation contains a
probabilistic covering law PG/F % r, where r is the statistical probability of
G given F, and r in brackets is the inductive probability of the explanandum
given the explanans: The explanation-seeking question may be weakened from ‘Why
necessarily E?’ to ‘How possibly E?’. In a corrective explanation, the
explanatory answer points out that the explanandum sentence E is not strictly
true. This is the case in approximate explanation e.g., Newton’s theory entails
a corrected form of Galileo’s and Kepler’s laws.
law-like generalisation, also called
nomological (or nomic), a generalization that, unlike an accidental
generalization, possesses nomic necessity or counterfactual force. Compare (1)
‘All specimens of gold have a melting point of 1,063o C’ with (2) ‘All the
rocks in my garden are sedimentary’. (2) may be true, but its generality is
restricted to rocks in my garden. Its truth is accidental; it does not state
what must be the case. (1) is true without restriction. If we write (1) as the
conditional ‘For any x and for any time t, if x is a specimen of gold subjected
to a temperature of 1,063o C, then x will melt’, we see that the generalization
states what must be the case. (1) supports the hypothetical counterfactual
assertion ‘For any specimen of gold x and for any time t, if x were subjected
to a temperature of 1,063o C, then x would melt’, which means that we accept
(1) as nomically necessary: it remains true even if no further specimens of
gold are subjected to the required temperature. This is not true of (2), for we
know that at some future time an igneous rock might appear in my garden.
Statements like (2) are not lawlike; they do not possess the unrestricted
necessity we require of lawlike statements. Ernest Nagel has claimed that a
nomological statement must satisfy two other conditions: it must deductively
entail or be deductively entailed by other laws, and its scope of prediction
must exceed the known evidence for it.
law of thought: a law by which or in
accordance with which valid thought proceeds, or that justify valid inference,
or to which all valid deduction is reducible. Laws of thought are rules that
apply without exception to any subject matter of thought, etc.; sometimes they
are said to be the object of logic. The term, rarely used in exactly the same
sense by different authors, has long been associated with three equally
ambiguous expressions: the law of identity (ID), the law of contradiction (or
non-contradiction; NC), and the law of excluded middle (EM). Sometimes these
three expressions are taken as propositions of formal ontology having the
widest possible subject matter, propositions that apply to entities per se:
(ID) every thing is (i.e., is identical to) itself; (NC) no thing having a
given quality also has the negative of that quality (e.g., no even number is
non-even); (EM) every thing either has a given quality or has the negative of
that quality (e.g., every number is either even or non-even). Equally common in
older works is use of these expressions for principles of metalogic about propositions:
(ID) every proposition implies itself; (NC) no proposition is both true and
false; (EM) every proposition is either true or false. Beginning in the middle
to late 1800s these expressions have been used to denote propositions of
Boolean Algebra about classes: (ID) every class includes itself; (NC) every
class is such that its intersection (“product”) with its own complement is the
null class; (EM) every class is such that its union (“sum”) with its own
complement is the universal class. More recently the last two of the three
expressions have been used in connection with the classical propositional logic
and with the socalled protothetic or quantified propositional logic; in both
cases the law of non-contradiction involves the negation of the conjunction
(‘and’) of something with its own negation and the law of excluded middle
involves the disjunction (‘or’) of something with its own negation. In the case
of propositional logic the “something” is a schematic letter serving as a
place-holder, whereas in the case of protothetic logic the “something” is a
genuine variable. The expressions ‘law of non-contradiction’ and ‘law of
excluded middle’ are also used for semantic principles of model theory
concerning sentences and interpretations: (NC) under no interpretation is a
given sentence both true and false; (EM) under any interpretation, a given
sentence is either true or false. The expressions mentioned above all have been
used in many other ways. Many other propositions have also been mentioned as
laws of thought, including the dictum de omni et nullo attributed to Aristotle,
the substitutivity of identicals (or equals) attributed to Euclid, the socalled
identity of indiscernibles attributed to Leibniz, and other “logical truths.”
The expression “law of thought” gains added prominence through its use by Boole
to denote theorems of his “algebra of logic”; in fact, he named his second
logic book An Investigation of the Laws of Thought. Modern logicians, in almost
unanimous disagreement with Boole, take this expression to be a misnomer; none
of the above propositions classed under ‘laws of thought’ are explicitly about
thought per se, a mental phenomenon studied by psychology, nor do they involve
explicit reference to a thinker or knower as would be the case in pragmatics or
in epistemology. The distinction between psychology (as a study of mental
phenomena) and semantics (as a study of valid inference) is widely accepted.
Lebensphilosophie, German term, translated
as ‘philosophy of life’, that became current in a variety of popular and
philosophical inflections during the second half of the nineteenth century.
Such philosophers as Dilthey and Eucken frequently applied it to a general
philosophical approach or attitude that distinguished itself, on the one hand,
from the construction of comprehensive systems by Hegel and his followers and,
on the other, from the tendency of empiricism and early positivism to reduce
human experience to epistemological questions about sensations or impressions.
Rather, a Lebensphilosophie should begin from a recognition of the variety and
complexity of concrete and already meaningful human experience as it is
“lived”; it should acknowledge that all human beings, including the
philosopher, are always immersed in historical processes and forms of
organization; and it should seek to understand, describe, and sometimes even
alter these and their various patterns of interrelation without abstraction or
reduction. Such “philosophies of life” as those of Dilthey and Eucken provided
much of the philosophical background for the conception of the social sciences
as interpretive rather than explanatory disciplines. They also anticipated some
central ideas of phenomenology, in particular the notion of the Life-World in
Husserl, and certain closely related themes in Heidegger’s version of
existentialism.
legalese: Grice: “Many things are called
‘legal’ in philosophy. There is legal moralism,
the view (defended in this century by, e.g., Lord Patrick Devlin) that law may
properly be used to enforce morality, including notably “sexual morality.”
Contemporary critics of the view (e.g., Hart) expand on the argument of Mill
that law should only be used to prevent harm to others. There is Hart’s legal positivism, a theory about the nature of
law, commonly thought to be characterized by two major tenets: (1) that there
is no necessary connection between law and morality; and (2) that legal
validity is determined ultimately by reference to certain basic social facts,
e.g., the command of the sovereign (John Austin), the Grundnorm (Hans Kelsen),
or the rule of recognition (Hart). These different descriptions of the basic
law-determining facts lead to different claims about the normative character of
law, with classical positivists (e.g., John Austin) insisting that law is
essentially coercive, and modern positivists (e.g., Hans Kelsen) maintaining
that it is normative. The traditional opponent of the legal positivist is the
natural law theorist, who holds that no sharp distinction can be drawn between
law and morality, thus challenging positivism’s first tenet. Whether that tenet
follows from positivism’s second tenet is a question of current interest and
leads inevitably to the classical question of political theory: Under what
conditions might legal obligations, even if determined by social facts, create
genuine political obligations (e.g., the obligation to obey the law)? There is legal realism, a theory in philosophy
of law or jurisprudence broadly characterized by the claim that the nature of
law is better understood by observing what courts and citizens actually do than
by analyzing stated legal rules and legal concepts. The theory is also
associated with the thoughts that legal rules are disguised predictions of what
courts will do, and that only the actual decisions of courts constitute law.
There are two important traditions of legal realism, in Scandinavia and in the
United States. Both began in the early part of the century, and both focus on
the reality (hence the name ‘legal realism’) of the actual legal system, rather
than on law’s official image of itself. The Scandinavian tradition is more
theoretical and presents its views as philosophical accounts of the normativity
of law based on skeptical methodology – the normative force of law consists in nothing
but the feelings of citizens or officials or both about or their beliefs in
that normative force. The older, U.S. tradition is more empirical or
sociological or instrumentalist, focusing on how legislation is actually
enacted, how rules are actually applied, how courts’ decisions are actually
taken, and so forth. U.S. legal realism in its contemporary form is known as
critical legal studies. Its argumentation is both empirical (law as experienced
to be and as being oppressive by gender) and theoretical (law as essentially
indeterminate, or interpretative – properties that prime law for its role in
political manipulation).
Leibniz: German rationalist philosopher
who made seminal contributions in geology, linguistics, historiography,
mathematics, and physics, as well as philosophy. He was born in Leipzig and
died in Hanover. Trained in the law, he earned a living as a councilor,
diplomat, librarian, and historian, primarily in the court of Hanover. His
contributions in mathematics, physics, and philosophy were known and
appreciated among his educated contemporaries in virtue of his publication in
Europe’s leading scholarly journals and his vast correspondence with
intellectuals in a variety of fields. He was best known in his lifetime for his
contributions to mathematics, especially to the development of the calculus,
where a debate raged over whether Newton or Leibniz should be credited with
priority for its discovery. Current scholarly opinion seems to have settled on
this: each discovered the basic foundations of the calculus independently;
Newton’s discovery preceded that of Leibniz; Leibniz’s publication of the basic
theory of the calculus preceded that of Newton. Leibniz’s contributions to
philosophy were known to his contemporaries through articles published in
learned journals, correspondence, and one book published in his lifetime, the
Theodicy (1710). He wrote a book-length study of Locke’s philosophy, New Essays
on Human Understanding, but decided not to publish it when he learned of
Locke’s death. Examination of Leibniz’s papers after his own death revealed
that what he published during his lifetime was but the tip of the iceberg.
Perhaps the most complete formulation of Leibniz’s mature metaphysics occurs in
his correspondence (1698–1706) with Burcher De Volder, a professor of
philosophy at the University of Leyden. Leibniz therein formulated his basic
ontological thesis: Considering matters accurately, it must be said that there
is nothing in things except simple substances, and, in them, nothing but
perception and appetite. Moreover, matter and motion are not so much substances
or things as they are the phenomena of percipient beings, the reality of which
is located in the harmony of each percipient with itself (with respect to
different times) and with other percipients. In this passage Leibniz asserts
that the basic individuals of an acceptable ontology are all monads, i.e.,
immaterial entities lacking spatial parts, whose basic properties are a
function of their perceptions and appetites. He held that each monad perceives
all the other monads with varying degrees of clarity, except for God, who
perceives all monads with utter clarity. Leibniz’s main theses concerning
causality among the created monads are these: God creates, conserves, and concurs
in the actions of each created monad. Each state of a created monad is a causal
consequence of its preceding state, except for its state at creation and any of
its states due to miraculous divine causality. Intrasubstantial causality is
the rule with respect to created monads, which are precluded from
intersubstantial causality, a mode of operation of which God alone is capable.
Leibniz was aware that elements of this monadology may seem counterintuitive,
that, e.g., there appear to be extended entities composed of parts, existing in
space and time, causally interacting with each other. In the second sentence of
the quoted passage Leibniz set out some of the ingredients of his theory of the
preestablished harmony, one point of which is to save those appearances that
are sufficiently well-founded to deserve saving. In the case of material
objects, Leibniz formulated a version of phenomenalism, based on harmony among
the perceptions of the monads. In the case of apparent intersubstantial causal
relations among created monads, Leibniz proposed an analysis according to which
the underlying reality is an increase in the clarity of relevant perceptions of
the apparent causal agent, combined with a corresponding decrease in the
clarity of the relevant perceptions of the apparent patient. Leibniz treated
material objects and intersubstantial causal relations among created entities
as well-founded phenomena. By contrast, he treated space and time as ideal
entities. Leibniz’s mature metaphysics includes a threefold classification of
entities that must be accorded some degree of reality: ideal entities,
well-founded phenomena, and actual existents, i.e., the monads with their
perceptions and appetites. In the passage quoted above Leibniz set out to
distinguish the actual entities, the monads, from material entities, which he
regarded as well-founded phenomena. In the following passage from another
letter to De Volder he formulated the distinction between actual and ideal
entities: In actual entities there is nothing but discrete quantity, namely,
the multitude of monads, i.e., simple substances. . . . But continuous quantity
is something ideal, which pertains to possibles, and to actuals, insofar as
they are possible. Indeed, a continuum involves indeterminate parts, whereas,
by contrast, there is nothing indefinite in actual entities, in which every
division that can be made, is made. Actual things are composed in the manner
that a number is composed of unities, ideal things are composed in the manner
that a number is composed of fractions. The parts are actual in the real whole,
but not in the ideal. By confusing ideal things with real substances when we
seek actual parts in the order of possibles and indeterminate parts in the
aggregate of actual things, we entangle ourselves in the labyrinth of the
continuum and in inexplicable contradictions. The labyrinth of the continuum
was one of two labyrinths that, according to Leibniz, vex the philosophical
mind. His views about the proper course to take in unraveling the labyrinth of
the continuum are one source of his monadology. Ultimately, he concluded that
whatever may be infinitely divided without reaching indivisible entities is not
something that belongs in the basic ontological category. His investigations of
the nature of individuation and identity over time provided premises from which
he concluded that only indivisible entities are ultimately real, and that an
individual persists over time only if its subsequent states are causal
consequences of its preceding states. In refining the metaphysical insights
that yielded the monadology, Leibniz formulated and defended various important
metaphysical theses, e.g.: the identity of indiscernibles – that individual
substances differ with respect to their intrinsic, non-relational properties;
and the doctrine of minute perceptions – that each created substance has some
perceptions of which it lacks awareness. In the process of providing what he
took to be an acceptable account of well-founded phenomena, Leibniz formulated
various theses counter to the then prevailing Cartesian orthodoxy, concerning
the nature of material objects. In particular, Leibniz argued that a correct
application of Galileo’s discoveries concerning acceleration of freely falling
bodies of the phenomena of impact indicates that force is not to be identified
with quantity of motion, i.e., mass times velocity, as Descartes held, but is
to be measured by mass times the square of the velocity. Moreover, Leibniz
argued that it is force, measured as mass times the square of the velocity,
that is conserved in nature, not quantity of motion. From these results Leibniz
drew some important metaphysical conclusions. He argued that force, unlike
quantity of motion, cannot be reduced to a conjunction of modifications of extension.
But force is a central property of material objects. Hence, he concluded that
Descartes was mistaken in attempting to reduce matter to extension and its
modifications. Leibniz concluded that each material substance must have a
substantial form that accounts for its active force. These conclusions have to
do with entities that Leibniz viewed as phenomenal. He drew analogous
conclusions concerning the entities he regarded as ultimately real, i.e., the
monads. Thus, although Leibniz held that each monad is absolutely simple, i.e.,
without parts, he also held that the matter–form distinction has an application
to each created monad. In a letter to De Volder he wrote: Therefore, I
distinguish (1) the primitive entelechy or soul, (2) primary matter, i.e., primitive
passive power, (3) monads completed from these two, (4) mass, i.e., second
matter . . . in which innumerable subordinate monads come together, (5) the
animal, i.e., corporeal substance, which a dominating monad makes into one
machine. The second labyrinth vexing the philosophical mind, according to
Leibniz, is the labyrinth of freedom. It is fair to say that for Leibniz the
labyrinth of freedom is fundamentally a matter of how it is possible that some
states of affairs obtain contingently, i.e., how it is possible that some
propositions are true that might have been false. There are two distinct
sources of the problem of contingency in Leibniz’s philosophy, one theological,
and the other metaphysical. Each source may be grasped by considering an argument
that appears to have premises to which Leibniz was predisposed and the
conclusion that every state of affairs that obtains, obtains necessarily, and
hence that there are no contingent propositions. The metaphysical argument is
centered on some of Leibniz’s theses about the nature of truth. He held that
the truth-value of all propositions is settled once truth-values have been
assigned to the elementary propositions, i.e., those expressed by sentences in
subject-predicate form. And he held that a sentence in subject-predicate form
expresses a true proposition if and only if the concept of its predicate is
included in the concept of its subject. But this makes it sound as if Leibniz
were committed to the view that an elementary proposition is true if and only
if it is conceptually true, from which it seems to follow that an elementary
proposition is true if and only if it is necessarily true. Leibniz’s views
concerning the relation of the truthvalue of non-elementary propositions to the
truth-value of elementary propositions, then, seem to entail that there are no
contingent propositions. He rejected this conclusion in virtue of rejecting the
thesis that if an elementary proposition is conceptually true then it is
necessarily true. The materials for his rejection of this thesis are located in
theses connected with his program for a universal science (scientia
universalis). This program had two parts: a universal notation (characteristica
universalis), whose purpose was to provide a method for recording scientific
facts as perspicuous as algebraic notation, and a formal system of reasoning
(calculus ratiocinator) for reasoning about the facts recorded. Supporting
Leibniz’s belief in the possibility and utility of the characteristica
universalis and the calculus ratiocinator is his thesis that all concepts arise
from simple primitive concepts via concept conjunction and concept
complementation. In virtue of this thesis, he held that all concepts may be
analyzed into their simple, primitive components, with this proviso: in some
cases there is no finite analysis of a concept into its primitive components;
but there is an analysis that converges on the primitive components without
ever reaching them. This is the doctrine of infinite analysis, which Leibniz
applied to ward off the threat to contingency apparently posed by his account
of truth. He held that an elementary proposition is necessarily true if and
only if there is a finite analysis that reveals that its predicate concept is
included in its subject concept. By contrast, an elementary proposition is
contingently true if and only if there is no such finite analysis, but there is
an analysis of its predicate concept that converges on a component of its
subject concept. The theological argument may be put this way. There would be
no world were God not to choose to create a world. As with every choice, as,
indeed, with every state of affairs that obtains, there must be a sufficient
reason for that choice, for the obtaining of that state of affairs – this is
what the principle of sufficient reason amounts to, according to Leibniz. The
reason for God’s choice of a world to create must be located in God’s power and
his moral character. But God is allpowerful and morally perfect, both of which
attributes he has of necessity. Hence, of necessity, God chose to create the
best possible world. Whatever possible world is the best possible world, is so
of necessity. Hence, whatever possible world is actual, is so of necessity. A
possible world is defined with respect to the states of affairs that obtain in
it. Hence, whatever states of affairs obtain, do so of necessity. Therefore,
there are no contingent propositions. Leibniz’s options here were limited. He
was committed to the thesis that the principle of sufficient reason, when
applied to God’s choice of a world to create, given God’s attributes, yields
the conclusion that this is the best possible world – a fundamental component
of his solution to the problem of evil. He considered two ways of avoiding the
conclusion of the argument noted above. The first consists in claiming that
although God is metaphysically perfect of necessity, i.e., has every simple,
positive perfection of necessity, and although God is morally perfect,
nonetheless he is not morally perfect of necessity, but rather by choice. The
second consists in denying that whatever possible world is the best, is so of
necessity, relying on the idea that the claim that a given possible world is
the best involves a comparison with infinitely many other possible worlds, and
hence, if true, is only contingently true. Once again the doctrine of infinite
analysis served as the centerpiece of Leibniz’s efforts to establish that,
contrary to appearances, his views do not lead to necessitarianism, i.e., to
the thesis that there is no genuine contingency. Much of Leibniz’s work in
philosophical theology had as a central motivation an effort to formulate a
sound philosophical and theological basis for various church reunion projects –
especially reunion between Lutherans and Calvinists on the Protestant side, and
ultimately, reunion between Protestants and Catholics. He thought that most of
the classical arguments for the existence of God, if formulated with care,
i.e., in the way in which Leibniz formulated them, succeeded in proving what
they set out to prove. For example, Leibniz thought that Descartes’s version of
the ontological argument established the existence of a perfect being, with one
crucial proviso: that an absolutely perfect being is possible. Leibniz believed
that none of his predecessors had established this premise, so he set out to do
so. The basic idea of his purported proof is this. A perfection is a simple,
positive property. Hence, there can be no demonstration that there is a formal
inconsistency in asserting that various collections of them are instantiated by
the same being. But if there is no such demonstration, then it is possible that
something has them all. Hence, a perfect being is possible. Leibniz did not
consider in detail many of the fundamental epistemological issues that so moved
Descartes and the British empiricists. Nonetheless, Leibniz made significant
contributions to the theory of knowledge. His account of our knowledge of
contingent truths is much like what we would expect of an empiricist’s
epistemology. He claimed that our knowledge of particular contingent truths has
its basis in sense perception. He argued that simple enumerative induction
cannot account for all our knowledge of universal contingent truths; it must be
supplemented by what he called the a priori conjectural method, a precursor of
the hypothetico-deductive method. He made contributions to developing a formal
theory of probability, which he regarded as essential for an adequate account
of our knowledge of contingent truths. Leibniz’s rationalism is evident in his
account of our a priori knowledge, which for him amounted to our knowledge of
necessary truths. Leibniz thought that Locke’s empiricism did not provide an
acceptable account of a priori knowledge, because it attempted to locate all
the materials of justification as deriving from sensory experience, thus
overlooking what Leibniz took to be the primary source of our a priori
knowledge, i.e., what is innate in the mind. He summarized his debate with
Locke on these matters thus: Our differences are on matters of some importance.
It is a matter of knowing if the soul in itself is entirely empty like a
writing tablet on which nothing has as yet been written (tabula rasa), . . .
and if everything inscribed there comes solely from the senses and experience,
or if the soul contains originally the sources of various concepts and
doctrines that external objects merely reveal on occasion. The idea that some
concepts and doctrines are innate in the mind is central not only to Leibniz’s
theory of knowledge, but also to his metaphysics, because he held that the most
basic metaphysical concepts, e.g., the concepts of the self, substance, and
causation, are innate. Leibniz utilized the ideas behind the characteristica
universalis in order to formulate a system of formal logic that is a genuine
alternative to Aristotelian syllogistic logic and to contemporary
quantification theory. Assuming that propositions are, in some fashion,
composed of concepts and that all composite concepts are, in some fashion,
composed of primitive simple concepts, Leibniz formulated a logic based on the
idea of assigning numbers to concepts according to certain rules. The entire
program turns on his concept containment account of truth previously mentioned.
In connection with the metatheory of this logic Leibniz formulated the
principle: “eadem sunt quorum unum alteri substitui potest salva veritate”
(“Those things are the same of which one may be substituted for the other
preserving truth-value”). The proper interpretation of this principle turns in
part on exactly what “things” he had in mind. It is likely that he intended to
formulate a criterion of concept identity. Hence, it is likely that this
principle is distinct from the identity of indiscernibles, previously
mentioned, and also from what has come to be called Leibniz’s law, i.e., the
thesis that if x and y are the same individual then whatever is true of x is
true of y and vice versa. The account outlined above concentrates on Leibniz’s
mature views in metaphysics, epistemology, and logic. The evolution of his
thought in these areas is worthy of close study, which cannot be brought to a
definitive state until all of his philosophical work has been published in the
edition of the Akademie der Wissenschaften in Berlin.
lekton (Grecian, ‘what
can be said’), a Stoic term sometimes translated as ‘the meaning of an
utterance’. A lekton differs from an utterance in being what the utterance (or
its emisor) signifies: A lekton is said to be what the Grecian grasps and the
non-Grecian does not when Gricese is spoken. Moreover, a lekton is incorporeal,
which for the Stoics means it does not, strictly speaking, exist, but only “sub-sists,”
and so cannot act or be acted upon. A lekton constitutes the content of a state
of Grice’s soul:. A lekton is what we assent to and endeavor toward and they
“correspond” to the presentations given to rational animals. The Stoics acknowledged
a lekton for a predicate as well as for a sentence (including questions, oaths,
and imperatives). An axioma or a propositions is a lekton that can be assented
to and may be true or false (although being essentially tensed, its truth-value
may change). The Stoics’ theory of reference suggests that they also
acknowledged singular propositions, which “perish” when the referent ceases to
exist. Refs.: H. P. Grice, “Benson Mates and the stoics.”
lenin: a Marxist philosopher, principal
creator of Soviet dialectical materialism. In Materialism and
Empirio-Criticism, he attacked his contemporaries who sought to interpret
Marx’s philosophy in the spirit of the phenomenalistic positivism of Avenarius
and Mach. Rejecting their position as idealist, Lenin argues that matter is not
a construct from sensations but an objective reality independent of consciousness;
because a sensation directly copies this reality, objective truth is possible.
The dialectical dimension of Lenin’s outlook is best elaborated in his
posthumous Philosophical Notebooks (written 1914–16), a collection of reading
notes and fragments in which he gives close attention to the Hegelian dialectic
and displays warm sympathy toward it, though he argues that the dialectic
should be interpreted materialistically rather than idealistically. Some of
Lenin’s most original theorizing, presented in Imperialism as the Highest Stage
of Capitalism (1916) and State and Revolution (1918), is devoted to analyzing
the connection between monopoly capitalism and imperialism and to describing
the coming violent replacement of bourgeois rule by, first, the “dictatorship
of the proletariat” and, later, stateless communism. Lenin regarded all
philosophy as a partisan weapon in the class struggle, and he wielded his own
philosophy polemically in the interests of Communist revolution. As a result of
the victory of the Bolsheviks in November 1917, Lenin’s ideas were enshrined as
the cornerstone of Soviet intellectual culture and were considered above
criticism until the advent of glasnost.
Leoni: essential Italian
philosopher. Refs.: Luigi Speranza, "Grice e Leoni," per il Club
Anglo-Italiano, The Swimming-Pool Library, Villa Grice, Liguria, Italia.
Leopardi: essential
Italian philosopher, and founder of a whole movement, ‘leopardismo.’ Refs.: Luigi Speranza, "Grice e gli usi
di Leopardi nella filosofia italiana," per Il Club Anglo-Italiano, The
Swimming-Pool Library, Villa Grice, Liguria, Italia.
lequier: philosopher, educated in Paris. He
influenced Renouvier, who regarded Lequier as his “master in philosophy.”
Through Renouvier, he came to the attention of James, who called Lequier a
“philosopher of genius.” Central to Lequier’s philosophy is the idea of freedom
understood as the power to “create,” or add novelty to the world. Such freedom
involves an element of arbitrariness and is incompatible with determinism. Anticipating
James, Lequier argued that determinism, consistently affirmed, leads to
skepticism about truth and values. Though a devout Roman Catholic, his
theological views were unorthodox for his time. God cannot know future free
actions until they occur and therefore cannot be wholly immutable and eternal.
Lequier’s views anticipate in striking ways some views of James, Bergson,
Alexander, and Peirce, and the process philosophies and process theologies of
Whitehead and Hartshorne.
leroux: philosopher reputed to have
introduced “socialism” in France – “the word, not the doctrine!” – Grice). He
claimed to be the first to use solidarité (conversational solidarity) as a
sociological concept (in his memoirs, La Grève de Samarez. The son of a
Parisian café owner, Leroux centered his life work on journalism, both as a
printer (patenting an advanced procedure for typesetting) and as founder of a
number of significant serial publications. The Encyclopédie Nouvelle, which he
launched with Jean Reynaud is conceived and written in the spirit of Diderot’s
magnum opus. It aspired to be the platform for republican and democratic
thought during the July Monarchy. The reformer’s influence on contemporaries
such as Hugo, Belinsky, J. Michelet, and Heine was considerable. Leroux
fervently believed in Progress, unlimited and divinely inspired. This doctrine
he took to be eighteenth-century France’s particular contribution to the
Enlightenment. Progress must make its way between twin perils: the “follies of
illuminism” or “foolish spiritualism” and the “abject orgies of materialism.”
Accordingly, Leroux blamed Condillac for having “drawn up the code of
materialism” by excluding an innate Subject from his sensationalism
(“Condillac,” Encyclopédie Nouvelle). Cousin’s eclecticism, state doctrine
under the July Monarchy and synonym for immobility (“Philosophy requires no
further development; it is complete as is,” Leroux wrote sarcastically in 1838,
echoing Cousin), was a constant target of his polemics. Having abandoned
traditional Christian beliefs, Leroux viewed immortality as an infinite
succession of rebirths on earth, our sense of personal identity being preserved
throughout by Platonic “reminiscences” (De l’Humanité).
lesniewski: philosopher-logician, co-founder,
with Lukasiewicz and Kotarbigski, of the Warsaw Center of Logical Research. He
perfected the logical reconstruction of classical mathematics by Frege,
Schröder, Whitehead, and Russell in his synthesis of mathematical with
modernized Aristotelian logic. A pioneer in scientific semantics whose insights
inspired Tarski, Les’niewski distinguished genuine antinomies of belief, in
theories intended as true mathematical sciences, from mere formal
inconsistencies in uninterpreted calculi. Like Frege an acute critic of
formalism, he sought to perfect one comprehensive, logically true instrument of
scientific investigation. Demonstrably consistent, relative to classical
elementary logic, and distinguished by its philosophical motivation and logical
economy, his system integrates his central achievements. Other contributions
include his ideographic notation, his method of natural deduction from
suppositions and his demonstrations of inconsistency of other systems, even
Frege’s revised foundations of arithmetic. Fundamental were (1) his 1913
refutation of Twardowski’s Platonistic theory of abstraction, which motivated
his “constructive nominalism”; and (2) his deep analyses of Russell’s paradox,
which led him to distinguish distributive from collective predication and (as
generalized to subsume Grelling and Nelson’s paradox of self-reference) logical
from semantic paradoxes, and so (years before Ramsey and Gödel) to
differentiate, not just the correlatives object language and metalanguage, but
any such correlative linguistic stages, and thus to relativize semantic
concepts to successive hierarchical strata in metalinguistic stratification.
His system of logic and foundations of mathematics comprise a hierarchy of
three axiomatic deductive theories: protothetic, ontology, and mereology. Each
can be variously based on just one axiom introducing a single undefined term.
His prototheses are basic to any further theory. Ontology, applying them,
complements protothetic to form his logic. Les’niewski’s ontology develops his
logic of predication, beginning (e.g.) with singular predication characterizing
the individual so-and-so as being one (of the one or more) such-and-such,
without needing classabstraction operators, dispensable here as in Russell’s
“no-class theory of classes.” But this, his logic of nouns, nominal or
predicational functions, etc., synthesizing formulations by Aristotle, Leibniz,
Boole, Schröder, and Whitehead, also represents a universal theory of being and
beings, beginning with related individuals and their characteristics, kinds, or
classes distributively understood to include individuals as singletons or
“one-member classes.” Les’niewski’s directives of definition and logical
grammar for his systems of protothetic and ontology provide for the unbounded
hierarchies of “open,” functional expressions. Systematic conventions of
contextual determinacy, exploiting dependence of meaning on context, permit
unequivocal use of the same forms of expression to bring out systematic
analogies between homonyms as analogues in Aristotle’s and Russell’s sense,
systematically ambiguous, differing in semantic category and hence
significance. Simple distinctions of semantic category within the object
language of the system itself, together with the metalinguistic stratification
to relativize semantic concepts, prevent logical and semantic paradoxes as
effectively as Russell’s ramified theory of types. Lesniewski’s system of
logic, though expressively rich enough to permit Platonist interpretation in
terms of universals, is yet “metaphysically neutral” in being free from ontic
commitments. It neither postulates, presupposes, nor implies existence of
either individuals or abstractions, but relies instead on equivalences without
existential import that merely introduce and explicate new terms. In his “nominalist”
construction of the endless Platonic ladder of abstraction, logical principles
can be elevated step by step, from any level to the next, by definitions making
abstractions eliminable, translatable by definition into generalizations
characterizing related individuals. In this sense it is “constructively
nominalist,” as a developing language always open to introduction of new terms
and categories, without appeal to “convenient fictions.” Les’niewski’s system,
completely designed by 1922, was logically and chronologically in advance of
Russell’s 1925 revision of Principia Mathematica to accommodate Ramsey’s
simplification of Russell’s theory of types. Yet Les’niewski’s premature death,
the ensuing disruption of war, which destroyed his manuscripts and dispersed
survivors such as Sobocigski and Lejewski, and the relative inaccessibility of
publications delayed by Les’niewski’s own perfectionism have retarded
understanding of his work.
Lessing: philosopher whose oeuvre aimed to
replace the so-called possession of truth by a search for truth through public
debate. The son of a Protestant minister, he studied theology but gave it up to
take part in the literary debate between Gottsched and the Swiss Bodmer and
Breitinger, which dealt with French classicism (Boileau) and English influences
(Shakespeare for theater and Milton for poetry). His literary criticism
(Briefe, die neueste Literatur betreffend), his own dramatic works, and his
theological-philosophical reflections were united in his conception of a
practical Aufklärung, which opposed all philosophical or religious dogmatism.
Lessing’s creation and direction of the National German Theater of Hamburg
(1767–70) helped to form a sense of German national identity. In 1750 Lessing
published Thoughts on the Moravian Brothers, which contrasted religion as lived
by this pietist community with the ecclesiastical institution. In 1753–54 he
wrote a series of “rehabilitations” (Rettugen) to show that the opposition
between dogmas and heresies, between “truth” and “error,” was incompatible with
living religious thought. This position had the seeds of a historical
conception of religion that Lessing developed during his last years. In 1754 he
again attempted a deductive formulation, inspired by Spinoza, of the fundamental
truths of Christianity. Lessing rejected this rationalism, as substituting a
dogma of reason for one of religion. To provoke public debate on the issue, be
published H. S. Reimarus’s Fragments of an Anonymous Author (1774–78), which
the Protestant hierarchy considered atheistic. The relativism and soft deism to
which his arguments seemed to lead were transformed in his Education of Mankind
(1780) into a historical theory of truth. In Lessing’s view, all religions have
an equal dignity, for none possesses “the” truth; they represent only ethical
and practical moments in the history of mankind. Revelation is assimilated into
an education of mankind and God is compared to a teacher who reveals to man
only what he is able to assimilate. This secularization of the history of
salvation, in which God becomes immanent in the world, is called pantheism
(“the quarrel of pantheism”). For Lessing, Judaism and Christianity are the
preliminary stages of a third gospel, the “Gospel of Reason.” The Masonic
Dialogues (1778) introduced this historical and practical conception of truth
as a progress from “thinking by oneself” to dialogue (“thinking aloud with a
friend”). In the literary domain Lessing broke with the culture of the baroque:
against the giants and martyrs of baroque tragedy, he offered the tragedy of
the bourgeois, with whom any spectator must be able to identify. After a poor
first play in 1755 – Miss Sara Sampson – which only reflected the
sentimentalism of the time, Lessing produced a model of the genre with Emilia
Galotti (1781). The Hamburg Dramaturgy (1767– 68) was supposed to be influenced
by Aristotle, but its union of fear and pity was greatly influenced by Moses
Mendelssohn’s theory of “mixed sensations.” Lessing’s entire aesthetics was
based not on permanent ontological, religious, or moral rules, but on the
spectator’s interest. In Laokoon (1766) he associated this aesthetics of
reception with one of artistic production, i.e., a reflection on the means
through which poetry and the plastic arts create this interest: the plastic
arts by natural signs and poetry through the arbitrary signs that overcome
their artificiality through the imitation not of nature but of action. Much
like Winckelmann’s aesthetics, which influenced German classicism for a considerable
time, Lessing’s aesthetics opposed the baroque, but for a theory of ideal
beauty inspired by Plato it substituted a foundation of the beautiful in the
agreement between producer and receptor.
Leucippus: Grecian pre-Socratic
philosopher credited with founding atomism, expounded in a work titled The
Great World-system. Positing the existence of atoms and the void, he answered
Eleatic arguments against change by allowing change of place. The arrangements
and rearrangements of groups of atoms could account for macroscopic changes in
the world, and indeed for the world itself. Little else is known of Leucippus.
It is difficult to distinguish his contributions from those of his prolific
follower Democritus.
Levinas: philosopher. Educated as an
orthodox Jew and a Russian citizen, he studied philosophy at Strasbourg and
Freiburg, introduced the work of Husserl and Heidegger in France, taught
philosophy at Paris, spent years in a German labor camp and was a professor at
the universities of Poitiers, Nanterre, and the Sorbonne. To the impersonal
totality of being reduced to “the same” by the Western tradition (including
Hegel’s and Husserl’s idealism and Heidegger’s ontology), Levinas opposes the
irreducible otherness of the human other, death, time, God, etc. In Totalité et
Infini: Essai sur l’extériorité (1961), he shows how the other’s facing and
speaking urge philosophy to transcend the horizons of comprehension, while
Autrement qu’être ou au-delà de l’essence (1974) concentrates on the self of
“me” as one-for-the-other. Appealing to Plato’s form of the Good and
Descartes’s idea of the infinite, Levinas describes the asymmetrical relation
between the other’s “highness” or “infinity” and me, whose self-enjoyment is
thus interrupted by a basic imperative: Do not kill me, but help me to live!
The fact of the other’s existence immediately reveals the basic “ought” of
ethics; it awakens me to a responsibility that I have never been able to choose
or to refuse. My radical “passivity,” thus revealed, shows the anachronic
character of human temporality. It also refers to the immemorial past of “Him”
whose “illeity” is still otherwise other than the human other: God, or the Good
itself, who is neither an object nor a you. Religion and ethics coincide
because the only way to meet with God is to practice one’s responsibility for
the human other, who is “in the trace of God.” Comprehensive thematization and
systematic objectification, though always in danger of reducing all otherness,
have their own relative and subordinate truth, especially with regard to the
economic and political conditions of universal justice toward all individuals
whom I cannot encounter personally. With and through the other I meet all
humans. In this experience lies the origin of equality and human rights.
Similarly, theoretical thematization has a positive role if it remains aware of
its ancillary or angelic role with regard to concern for the other. What is
said in philosophy betrays the saying by which it is communicated. It must
therefore be unsaid in a return to the saying. More than desire for theoretical
wisdom, philosophy is the wisdom of love.
Lewin: German philosophical psychologist,
perhaps the most influential of the Gestalt psychologists. Believing
traditional psychology was stuck in an “Aristotelian” class-logic stage of
theorizing, Lewin proposed advancing to a “Galilean” stage of field theory. His
central field concept was the “life space, containing the person and his
psychological environment.” Primarily concerned with motivation (or
goal-oriented behaviour), he explained locomotion as caused by life-space
objects’ valences, psychological vectors of force acting on people as physical
vectors of force act on physical objects. A thing with positive valence exert
attractive force; A thing with negative valence exert repulsive force; an
ambivalent thing exerts both. To attain theoretical rigor, Lewin borrows from
mathematical topology, mapping life spaces as diagrams. One represented the
motivational conflict involved in choosing between pizza and hamburger: Life
spaces frequently contain psychological barriers (e.g., no money) blocking
movement toward or away from a valenced object. Lewin also created the
important field of group dynamics in 1939, carrying out innovative studies on children
and adults, focusing on group cohesion and effects of leadership style. His
main works are A Dynamic Theory of Personality (1935), Principles of
Topological Psychology (1936), and Field Theory in Social Science (1951). H. P.
Grice, “Lewin and aspects of reason.”
Lewis: philosopher who advocated a version
of pragmatism and empiricism, but was nonetheless strongly influenced by Kant.
Lewis was born in Massachusetts, New England (his ancestors were from
Lincolnshire), educated at Harvard, and taught at the University of California and
Harvard. He wrote in logic (A Survey of Symbolic Logic; Symbolic Logic,
coauthored with C. H. Langford), in epistemology (Mind and the World Order; An
Analysis of Knowledge and Valuation), and in ethical theory (The Ground and
Nature of the Right, 1965; Our Social Inheritance, 1957). General views. Use of
the senses involves “presentations” of sense experiences that signalize
external objects. Reflection upon the relations of sense experiences to
psychological “intensions” permits our thoughts to refer to aspects of
objective reality. Consequently, we can experience those non-presented
objective conditions. Intensions, which include the mind’s categories, are
meanings in one ordinary sense, and concepts in a philosophical sense. When
judging counts as knowing, it has the future-oriented function and sole value
of guiding action in pursuit of what one evaluates as good. Intensions do not
fundamentally depend upon being formulated in those linguistic phrases that may
express them and thereby acquire meaning. Pace Kant, our categories are
replaceable when pragmatically unsuccessful, and are sometimes invented,
although typically socially instilled. Kant also failed to realize that any a
priori knowledge concerns only what is expressed by an “analytic truth,” i.e.,
what is knowable with certainty via reflection upon intensions and permits
reference to the necessary inclusion (and exclusion) relations between
objective properties. Such inclusion/exclusion relationships are “entailments”
expressible by a use of “if” different from material implication. The degree of
justification of an empirical judgment about objective reality (e.g., that
there is a doorknob before one) and of any beliefs in consequences that are
probable given the judgment, approximates to certainty when the judgment stands
in a relationship of “congruence” to a collection of justified judgments (e.g.,
a collection including the judgments that one remembers seeing a doorknob a
moment before, and that one has not just turned around). Lewis’s empiricism
involves one type of phenomenalism. Although he treats external conditions as
metaphysically distinct from passages of sense experience, he maintains that
the process of learning about the former does not involve more than learning
about the latter. Accordingly, he speaks of the “sense meaning” of an
intension, referring to an objective condition. It concerns what one intends to
count as a process that verifies that the particular intension applies to the
objective world. Sense meanings of a statement may be conceived as additional
“entailments” of it, and are expressible by conjunctions of an infinite number
of statements each of which is “the general form of a specific terminating
judgment” (as defined below). Lewis wants his treatment of sense meaning to
rule out Berkeley’s view that objects exist only when perceived. Verification
of an objective judgment, as Kant realized, is largely specified by a
non-social process expressed by a rule to act in imaginable ways in response to
imaginable present sense experiences (e.g. seeing a doorknob) and thereupon to
have imaginable future sense experiences (e.g. feeling a doorknob). Actual
instances of such passages of sense experience raise the probability of an
objective judgment, whose verification is always partial. Apprehensions of
sense experiences are judgments that are not reached by basing them on grounds
in a way that might conceivably produce errors. Such apprehensions are
“certain.” The latter term may be employed by Lewis in more than one sense, but
here it at least implies that the judgment is rationally credible and in the
above sense not capable of being in error. So such an apprehension is “datal,”
i.e., rationally employed in judging other matters, and “immediate,” i.e.,
formed noninferentially in response to a presentation. These presentations make
up “the (sensory) given.” Sense experience is what remains after everything
that is less than certain in one’s experience of an objective condition is set
aside. Lewis thought some version of the epistemic regress argument to be
correct, and defended the Cartesian view that without something certain as a
foundation no judgment has any degree of justification. Technical terminology.
Presentation: something involved in experience, e.g. a visual impression, in
virtue of which one possesses a non-inferential judgment that it is involved.
The given: those presentations that have the content that they do independently
of one’s intending or deciding that they have it. Terminating: decisively and
completely verifiable or falsifiable in principle. (E.g., where S affirms a
present sense experience, A affirms an experience of seeming to initiate an
action, and E affirms a future instance of sense experience, the judgment ‘S
and if A then E’ is terminating.) The general form of the terminating judgment
that S and if A then E: the conditional that if S then (in all probability) E,
if A. (An actual judgment expressed by this conditional is based on remembering
passages of sense experience of type S/A/E and is justified thanks to the
principle of induction and the principle that seeming to remember an event
makes the judgment that the event occurred justified at least to some degree.
These statements concern a connection that holds independently of whether
anyone is thinking and underlies the rationality of relying to any degree upon
what is not part of one’s self.) Congruence: the relationship among statements
in a collection when the following conditional is true: If each had some degree
of justification independently of the remaining ones, then each would be made
more justified by the conjoint truth of the remaining ones. (When the
antecedent of this conditional is true, and a statement in the collection is
such that it is highly improbable that the remaining ones all be true unless it
is true, then it is made very highly justified.) Pragmatic a priori: those
judgments that are not based on the use of the senses but on employing a set of
intensions, and yet are susceptible of being reasonably set aside because of a
shift to a different set of intensions whose employment is pragmatically more
useful (roughly, more useful for the attainment of what has intrinsic value).
Valuation: the appraising of something as having value or being morally right.
(What has some value that is not due to its consequences is what has intrinsic
value, e.g., enjoyable experiences of self-realization in living rationally.
Other evaluations of what is good are empirical judgments concerning what may
be involved in actions leading to what is intrinsically good. Rational
reflection permits awareness of various moral principles.)
Lewis: very Irish literary critic, novelist,
and Christian apologist, whom Grice would occasionally see at the Bird and
Baby. (“I don’t like him” – Grice). Born in Belfast, Lewis took three
first-class degrees at Oxford, became a tutor at Magdalen, and assumed the
chair of medieval and Renaissance studies at Cambridge. While his tremendous
output includes important works on medieval literature and literary criticism,
he is best known for his fiction and Christian apologetics. Lewis combined a
poetic sense and appreciation of argument that allowed him to communicate
complex philosophical and theological material to lay audiences. His popular
writings in the philosophy of religion range over a variety of topics,
including the nature and existence of God (Mere Christianity, 1952), miracles
(Miracles, 1947), hell (The Great Divorce, 1945), and the problem of evil (The
Problem of Pain, 1940). His own conversion to Christianity as an adult is
chronicled in his autobiography (Surprised by Joy, 1955). In defending theism
Lewis employed arguments from natural theology (most notably versions of the
moral and teleological arguments) and arguments from religious experience. Also
of philosophical interest is his defense of moral absolutism in The Abolition
of Man.
Lewis: philosopher influential in many
areas. Lewis received the B.A. in philosophy from Swarthmore and the Ph.D. in
philosophy from Harvard when Grice was giving the William James lectures on the
implicaturum He has been a member of the philosophy department at U.C.L.A. and
Princeton . In philosophy of mind, Lewis is known principally for “An Argument
for the Identity Theory” (1966), “Psychophysical and Theoretical
Identifications” (1972), and “Mad Pain and Martian Pain” (1980). He argues for
the functionalist thesis that mental states are defined by their typical causal
roles, and the materialist thesis that the causal roles definitive of mental
states are occupied by physical states. Lewis develops the view that
theoretical definitions in general are functionally defined, applying the
formal concept of a Ramsey sentence. And he suggests that the platitudes of
commonsense or folk psychology constitute the theory implicitly defining
psychological concepts. In philosophy of language and linguistics, Lewis is
known principally for Convention (1969), “General Semantics” (1970), and
“Languages and Language” (1975). His theory of convention had its source in the
theory of games of pure coordination developed by von Neumann and Morgenstern.
Roughly, conventions are arbitrary solutions to coordination problems that
perpetuate themselves once a precedent is set because they serve a common
interest. Lewis requires it to be common knowledge that people prefer to
conform to a conventional regularity given that others do. He treats linguistic
meanings as compositional intensions. The basic intensions for lexical
constituents are functions assigning extensions to indices, which include
contextual factors and a possible world. An analytic sentence is one true at
every index. Languages are functions from sentences to meanings, and the
language of a population is the one in which they have a convention of
truthfulness and trust. In metaphysics and modal logic, Lewis is known
principally for “Counterpart Theory and Quantified Modal Logic” (1968) and On
the Plurality of Worlds (1986). Based on its theoretical benefits, Lewis argues
for modal realism: other possible worlds and the objects in them are just as
real as the actual world and its inhabitants. Lewis develops a non-standard
form of modal logic in which objects exist in at most one possible world, and
for which the necessity of identity fails. Properties are identified with the
set of objects that have them in any possible world, and propositions as the
set of worlds in which they are true. He also develops a finergrained concept
of structured properties and propositions. In philosophical logic and
philosophy of science, Lewis is best known for Counterfactuals (1973),
“Causation” (1973), and “Probabilities of Conditionals and Conditional
Probabilities” (1976). He developed a formal semantics for counterfactual
conditionals that matches their truth conditions and logic much more adequately
than the previously available material or strict conditional analyses. Roughly,
a counterfactual is true if its consequent is true in every possible world in
which its antecedent is true that is as similar overall to the actual world as
the truth of the antecedent will allow. Lewis then defended an analysis of
causation in terms of counterfactuals: c caused e if e would not have occurred
if c had not occurred or if there is a chain of events leading from e to c each
member of which is counterfactually dependent on the next. He presents a
reductio ad absurdum argument to show that conditional probabilities could not
be identified with the probabilities of any sort of conditional. Lewis has also
written on visual experience, events, holes, parts of classes, time travel,
survival and identity, subjective and objective probability, desire as belief,
attitudes de se, deontic logic, decision theory, the prisoner’s dilemma and the
Newcomb problem, utilitarianism, dispositional theories of value, nuclear
deterrence, punishment, and academic ethics. H. P. Grice, “Lewis at Harvard.”
lexical ordering, also called
lexicographic ordering, a method, given a finite ordered set of symbols, such
as the letters of the alphabet, of ordering all finite sequences of those
symbols. All finite sequences of letters, e.g., can be ordered as follows:
first list all single letters in alphabetical order; then list all pairs of
letters in the order aa, ab, . . . az; ba . . . bz; . . . ; za . . . zz. Here
pairs are first grouped and alphabetized according to the first letter of the
pair, and then within these groups are alphabetized according to the second
letter of the pair. All sequences of three letters, four letters, etc., are
then listed in order by an analogous process. In this way every sequence of n
letters, for any n, is listed. Lexical ordering differs from alphabetical
ordering, although it makes use of it, because all sequences with n letters
come before any sequence with n ! 1 letters; thus, zzt will come before aaab.
One use of lexical ordering is to show that the set of all finite sequences of
symbols, and thus the set of all words, is at most denumerably infinite.
Liber vitae -- Arbitrium – liber vitae --
book of life, expression found in Hebrew and Christian scriptures signifying a
record kept by the Lord of those destined for eternal happiness Exodus 32:32;
Psalms 68; Malachi 3:16; Daniel 12:1; Philippians 4:3; Revelation 3:5, 17:8,
20:12, 21:27. Medieval philosophers often referred to the book of life when
discussing issues of predestination, divine omniscience, foreknowledge, and
free will. Figures like Augustine and Aquinas asked whether it represented
God’s unerring foreknowledge or predestination, or whether some names could be
added or deleted from it. The term is used by some contemporary philosophers to
mean a record of all the events in a person’s life.
liberalism – alla Locke – “meaning
liberalism” – “Every man has the liberty to make his words for any idea he
pleases.” “every Man has so inviolable
a Liberty, to make Words stand for what Ideas
he pleases.” Bennett on Locke: An utterer has all the freedom he has to
make any of his expressions for any idea he pleases. Constant, Benjamin – Grice
was a sort of a liberal – at least he was familiar with “pinko Oxford” -- in full, Henri-Benjamin Constant de Rebecque,
defender of liberalism and passionate analyst of and European politics. He welcomed the Revolution but not the Reign of Terror, the
violence of which he avoided by accepting a lowly diplomatic post in
Braunschweig 1787 94. In 1795 he returned to Paris with Madame de Staël and
intervened in parliamentary debates. His pamphlets opposed both extremes, the
Jacobin and the Bonapartist. Impressed by Rousseau’s Social Contract, he came
to fear that like Napoleon’s dictatorship, the “general will” could threaten
civil rights. He had first welcomed Napoleon, but turned against his autocracy.
He favored parliamentary democracy, separation of church and state, and a bill
of rights. The high point of his political career came with membership in the
Tribunat 180002, a consultative chamber appointed by the Senate. His centrist
position is evident in the Principes de politique 180610. Had not republican
terror been as destructive as the Empire? In chapters 1617, Constant opposes
the liberty of the ancients and that of the moderns. He assumes that the
Grecian world was given to war, and therefore strengthened “political liberty”
that favors the state over the individual the liberty of the ancients. Fundamentally
optimistic, he believed that war was a thing of the past, and that the modern
world needs to protect “civil liberty,” i.e. the liberty of the individual the
liberty of the moderns. The great merit of Constant’s comparison is the
analysis of historical forces, the theory that governments must support current
needs and do not depend on deterministic factors such as the size of the state,
its form of government, geography, climate, and race. Here he contradicts
Montesquieu. The opposition between ancient and modern liberty expresses a
radical liberalism that did not seem to fit
politics. However, it was the beginning of the liberal tradition,
contrasting political liberty in the service of the state with the civil liberty
of the citizen cf. Mill’s On Liberty, 1859, and Berlin’s Two Concepts of
Liberty, 8. Principes remained in manuscript until 1861; the scholarly editions
of Étienne Hofmann 0 are far more recent. Hofmann calls Principes the essential
text between Montesquieu and Tocqueville. It was tr. into English as Constant,
Political Writings ed. Biancamaria Fontana, 8 and 7. Forced into retirement by
Napoleon, Constant wrote his literary masterpieces, Adolphe and the diaries. He
completed the Principes, then turned to De la religion 6 vols., which he considered
his supreme achievement. liberalism, a
political philosophy first formulated during the Enlightenment in response to
the growth of modern nation-states, which centralize governmental functions and
claim sole authority to exercise coercive power within their boundaries. One of
its central theses has long been that a government’s claim to this authority is
justified only if the government can show those who live under it that it
secures their liberty. A central thesis of contemporary liberalism is that
government must be neutral in debates about the good human life. John Locke,
one of the founders of liberalism, tried to show that constitutional monarchy
secures liberty by arguing that free and equal persons in a state of nature,
concerned to protect their freedom and property, would agree with one another
to live under such a regime. Classical liberalism, which attaches great value
to economic liberty, traces its ancestry to Locke’s argument that government
must safeguard property. Locke’s use of an agreement or social contract laid
the basis for the form of liberalism championed by Rousseau and most deeply
indebted to Kant. According to Kant, the sort of liberty that should be most
highly valued is autonomy. Agents enjoy autonomy, Kant said, when they live
according to laws they would give to themselves. Rawls’s A Theory of Justice
(1971) set the main themes of the chapter of liberal thought now being written.
Rawls asked what principles of justice citizens would agree to in a contract
situation he called “the original position.” He argued that they would agree to
principles guaranteeing adequate basic liberties and fair equality of
opportunity, and requiring that economic inequalities benefit the least
advantaged. A government that respects these principles secures the autonomy of
its citizens by operating in accord with principles citizens would give
themselves in the original position. Because of the conditions of the original
position, citizens would not choose principles based on a controversial conception
of the good life. Neutrality among such conceptions is therefore built into the
foundations of Rawls’s theory. Some critics argue that liberalism’s emphasis on
autonomy and neutrality leaves it unable to account for the values of
tradition, community, or political participation, and unable to limit
individual liberty when limits are needed. Others argue that autonomy is not
the notion of freedom needed to explain why common forms of oppression like
sexism are wrong. Still others argue that liberalism’s focus on Western
democracies leaves it unable to address the most pressing problems of
contemporary politics. Recent work in liberal theory has therefore asked
whether liberalism can accommodate the political demands of religious and
ethnic communities, ground an adequate conception of democracy, capture
feminist critiques of extant power structures, or guide nation-building in the
face of secessionist, nationalist, and fundamentalist claims. Refs.: H. P.
Grice, “Impenetrability: Humpty-Dumpty’s meaning-liberalism,” H. P. Grice,
“Davidson and Humpty Dumpty’s glory.”
liberum arbitrium, Latin expression
meaning ‘free judgment’, often used to refer to medieval doctrines of free
choice or free will. It appears in the title of Augustine’s seminal work De libero
arbitrio voluntatis (usually translated ‘On the Free Choice of the Will’) and
in many other medieval writings (e.g., Aquinas, in Summa theologiae I, asks
“whether man has free choice [liberum arbitrium]”). For medieval thinkers, a
judgment (arbitrium) “of the will” was a conclusion of practical reasoning – “I
will do this” (hence, a choice or decision) – in contrast to a judgment “of the
intellect” (“This is the case”), which concludes theoretical reasoning.
delimitatum: limiting case, an individual
or subclass of a given background class that is maximally remote from “typical”
or “paradigm” members of the class with respect to some ordering that is not
always explicitly mentioned. The number zero is a limiting case of cardinal
number. A triangle is a limiting case of polygon. A square is a limiting case
of rectangle when rectangles are ordered by the ratio of length to width.
Certainty is a limiting case of belief when beliefs are ordered according to
“strength of subjective conviction.” Knowledge is a limiting case of belief
when beliefs are ordered according “adequacy of objective grounds.” A limiting
case is necessarily a case (member) of the background class; in contrast a
li-ch’i limiting case 504 4065h-l.qxd 08/02/1999 7:40 AM Page 504 borderline
case need not be a case and a degenerate case may clearly fail to be a case at
all.
linguistic botany: Ryle preferred to call himself a ‘geographer,’ or
cartographer – cf. Grice on conceptual latitude and conceptual longitude. But
then there are plants. Pretentious Austin, mocking continental philosophy
called this ‘linguistic phenomenology,’ meaning literally, the ‘language
phenomena’ out there. Feeling Byzanthine. Possibly the only occasion when Grice
engaged in systematic botany. Like Hare, he would just rather ramble around. It
was said of Hare that he was ‘of a different world.’ In the West Country, he
would go with his mother to identify wild flowers, and they identied “more than
a hundred.” Austin is not clear about ‘botanising.’ Grice helps. Grice was a
meta-linguistic botanist. His point was to criticise ordinary-language
philosophers criticising philosophers. Say: Plato and Ayer say that episteme is
a kind of doxa. The contemporary, if dated, ordinary-language philosopher
detects a nuance, and embarks risking collision with the conversational facts
or data: rushes ahead to exploit the nuance without clarifying it, with wrong
dicta like: What I known to be the case I dont believe to be the case. Surely,
a cancellable implicaturum generated by the rational principle of
conversational helpfulness is all there is to the nuance. Grice knew that
unlike the ordinary-language philosopher, he was not providing a taxonomy or
description, but a theoretical explanation. To not all philosophers analysis
fits them to a T. It did to Grice. It did not even fit Strawson. Grice had a
natural talent for analysis. He could not see philosophy as other than
conceptual analysis. “No more, no less.” Obviously, there is an evaluative side
to the claim that the province of philosophy is to be identified with
conceptual analysis. Listen to a theoretical physicist, and hell keep talking
about concepts, and even analysing them! The man in the street may not! So
Grice finds himself fighting with at least three enemies: the man in the street
(and trying to reconcile with him: What
I do is to help you), the scientists (My conceptual analysis is
meta-conceptual), and synthetic philosophers who disagree with Grice that
analysis plays a key role in philosophical methodology. Grice sees this as an
update to his post-war Oxford philosophy. But we have to remember that back
when he read that paper, post-war Oxford philosophy, was just around the corner
and very fashionable. By the time he composed the piece on conceptual analysis
as overlapping with the province of philosophy, he was aware that, in The New
World, anaytic had become, thanks to Quine, a bit of an abusive term, and that
Grices natural talent for linguistic botanising (at which post-war Oxford
philosophy excelled) was not something he could trust to encounter outside
Oxford, and his Play Group! Since his Negation and Personal identity Grice is
concerned with reductive analysis. How many angels can dance on a needles
point? A needless point? This is Grices update to his Post-war Oxford
philosophy. More generally concerned with the province of philosophy in general
and conceptual analysis beyond ordinary language. It can become pretty
technical. Note the Roman overtone of province. Grice is implicating that the
other province is perhaps science, even folk science, and the claims and ta
legomena of the man in the street. He also likes to play with the idea that a
conceptual enquiry need not be philosophical. Witness the very opening to Logic
and conversation, Prolegomena. Surely not all inquiries need be philosophical.
In fact, a claim to infame of Grice at the Play Group is having once raised the
infamous, most subtle, question: what is it that makes a conceptual enquiry
philosophically interesting or important? As a result, Austin and his
kindergarten spend three weeks analysing the distinct inappropriate implicatura
of adverbial collocations of intensifiers like highly depressed, versus very
depressed, or very red, but not highly red, to no avail. Actually the logical
form of very is pretty complicated, and Grice seems to minimise the point.
Grices moralising implicaturum, by retelling the story, is that he has since
realised (as he hoped Austin knew) that there is no way he or any philosopher
can dictate to any other philosopher, or himself, what is it that makes a
conceptual enquiry philosophically interesting or important. Whether it is fun
is all that matters. Refs.: The main references are meta-philosophical, i. e.
Grice talking about linguistic botany, rather than practicing it. “Reply to
Richards,” and the references under “Oxonianism” below are helpful. For actual
practice, under ‘rationality.’ There is a specific essay on linguistic
botanising, too. The H. P. Grice Papers, BANC.
semantic relativity, the thesis that at
least some distinctions found in one language are found in no other language (a
version of the Sapir-Whorf hypothesis, by Benjamin Lee Whorf, of New England,
from the river Wharf, in Yorkshire – he died in Hartford, Conn., New England);
more generally, the thesis that different languages utilize different
representational systems that are at least in some degree informationally
incommensurable and hence non-equivalent. The differences arise from the
arbitrary features of languages resulting in each language encoding lexically
or grammatically some distinctions not found in other languages. The thesis of
linguistic determinism holds that the ways people perceive or think about the
world, especially with respect to their classificatory systems, are causally
determined or influenced by their linguistic systems or by the structures
common to all human languages. Specifically, implicit or explicit linguistic
categorization determines or influences aspects of nonlinguistic
categorization, memory, perception, or cognition in general. Its strongest form
(probably a straw-man position) holds that linguistically unencoded concepts
are unthinkable. Weaker forms hold that concepts that are linguistically
encoded are more accessible to thought and easier to remember than those that
are not. This thesis is independent of that of linguistic relativity.
Linguistic determinism plus linguistic relativity as defined here implies the
Sapir-Whorf hypothesis.
literary theory, a reasoned account of the
nature of the literary artifact, its causes, effects, and distinguishing
features. So understood, literary theory is part of the systematic study of
literature covered by the term ‘criticism’, which also includes interpretation
of literary works, philology, literary history, and the evaluation of
particular works or bodies of work. Because it attempts to provide the
conceptual foundations for practical criticism, literary theory has also been
called “critical theory.” However, since the latter term has been appropriated
by neo-Marxists affiliated with the Frankfurt School to designate their own
kind of social critique, ‘literary theory’ is less open to misunderstanding.
Because of its concern with the ways in which literary productions differ from
other verbal artifacts and from other works of art, literary theory overlaps
extensively with philosophy, psychology, linguistics, and the other human
sciences. The first ex professo theory of literature in the West, for centuries
taken as normative, was Aristotle’s Poetics. On Aristotle’s view, poetry is a
verbal imitation of the forms of human life and action in language made vivid
by metaphor. It stimulates its audience to reflect on the human condition,
enriches their understanding, and thereby occasions the pleasure that comes
from the exercise of the cognitive faculty. The first real paradigm shift in
literary theory was introduced by the Romantics of the nineteenth century. The
Biographia Literaria of Samuel Taylor Coleridge, recounting the author’s
conversion from Humean empiricism to a form of German idealism, defines poetry
not as a representation of objective structures, but as the imaginative
self-expression of the creative subject. Its emphasis is not on the poem as a
source of pleasure but on poetry as a heightened form of spiritual activity.
The standard work on the transition from classical (imitation) theory to
Romantic (expression) theory is M. H. Abrams’s The Mirror and the Lamp. In the
present century theory has assumed a place of prominence in literary studies.
In the first half of the century the works of I. A. Richards – from his early
positivist account of linear order poetry in books like Science and Poetry to
his later idealist views in books like The Philosophy of Rhetoric – sponsored
the practice of the American New Critics. The most influential theorist of the
period is Northrop Frye, whose formalist manifesto, Anatomy of Criticism,
proposed to make criticism the “science of literature.” The introduction of
Continental thought to the English-speaking critical establishment in the 1960s
and after spawned a bewildering variety of competing theories of literature:
e.g., Russian formalism, structuralism, deconstruction, new historicism,
Marxism, Freudianism, feminism, and even the anti-theoretical movement called
the “new pragmatism.” The best summary account of these developments is Frank
Lentricchia’s After the New Criticism (1980). Given the present near-chaos in
criticism, the future of literary theory is unpredictable. But the chaos itself
offers ample opportunities for philosophical analysis and calls for the kind of
conceptual discrimination such analysis can offer. Conversely, the study of
literary theory can provide philosophers with a better understanding of the
textuality of philosophy and of the ways in which philosophical content is
determined by the literary form of philosophical texts.
lit. hum. (philos.): While Grice would take tutees under different curricula, he
preferred Lit. Hum. So how much philosophy did this include. Plato, Aristotle,
Locke, Kant, and Mill. And that was mainly it. We are referring to the
‘philosophy’ component. Ayer used to say that he would rather have been a
judge. But at Oxford of that generation, having a Lit. Hum. perfectly qualified
you as a philosopher. And people like Ayer, who would rather be a juddge, end
up being a philosopher after going through the Lit. Hum. Grice himself comes as
a “Midlands scholarship boy” straight from Clifton on a classics scholarship,
and being from the Midlands, straight to Corpus. The fact that he got on so
well with Hardie helped. The fact that his interim at Merton worked was good.
The fact that the thing at Rossall did NOT work was good. The fact that he
becamse a fellow at St. John’s OBVIOUSLY helped. The fact that he had Strawson
as a tutee ALSO helped helped. H. P. Grice, Literae Humaniores (Philosophy),
Oxon.
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