Sunday, March 5, 2023

Substack as band aid

A band can easily expand its social media presence by use of Substack, which prints and distributes emailed newsletters.

Options:

# Assuming a band has a list of subscribers for its promos, that list can be easily added to the Substack account. The startup newsletter would probably only duplicate most of the band's other social media material. This newsletter would be free, and its purpose would be to draw new subscribers and others to your band. That is, keep picking up newbies to your stuff. You might use this newsletter to advertise your wares, whether albums or greeting cards, or what have you.

The newsletter can be issued as occasionally as you wish. No real pressure.

# You can issue a closed circulation newsletter which is issued, either at a price or gratis, as an inducement for Patreon support.

# You can also put out a separate general-circulation newsletter that carries a pricetag and earns you money (hopefully).

Important note: It is safest to set up a separate account for each newsletter you put out. The Substack system would not let me produce separate newsletters on one account, despite saying that it was possible (which was true, according to its peculiar definition).

It is quite possible you could get one of your fans to handle the grunt-work gratis.

(I am not volunteering.)

Monday, August 30, 2021

also quite recent

quite recent

From today: on russell

The overall assessment is not altogether fair. I think Russell rates a great deal of respect for his acute analyses when he tries to restrain his razor wit.
For example, I have just re-read (Schilpp) his comments on Dewey's final book on logic and found them highly penetrating. (Dewey's reply was clever but evaded the inconsistencies posed by his system.)

Tuesday, May 4, 2021

N69


idealism a critical survey a.c. ewing p25EPISTEMOLOGICAL IDEALISM

not for agnosticiam but for what Kant would have called dogmatic idealism If cognition either is or involves a process of this kind, then, it is thought, we can caly know what mind in us has made, and must choose between an agnosticism according to which we can only know our own ideas and an idealism according to which all reality is con stitated by the universal Mind which is partially manifested in our finite minds. To quote from an argument much in vogue, if reality is given fact we can never know it, because what we know is never pure fact without any admixture of theory, is never taken just as it is given; but if it is not mere given fact, if it is, so to speak, infected by theory and there fore by mind, it is partly at least a mental construct, and since we can never reach mere unquestioned fact, unsystema tised by thought, we can never distinguish any element in reality as existing in the realist sense independent of a knower or thinker

But the argument still breaks down before the distinction between the assertion that I come to apprehend the nature of an object by elaborate thought-processes and the assertion that I make the object by the thought-processes As against the views generally attributed to the British empiricists (whether rightly or wrongly), it has been shown that we are active in cognition and never arrive at a fact merely by sma tion or by pamively receiving data but always understand it in terms of peeninceived, though not usually explicitly for mulated, theories: but this, although it adds to the difficulty of arriving at the facts, does not prove that we never arrive at them, unless we assume that all theories are necessarily wrong. The argument may be valid against the views of some realists, but not against all realism. Theories of know ledge may have to do better justice in the future to this char

++++

fore by mind, it is partly at least a mental construct, and since we can never reach mere unquestioned fact, unsystema tised by thought, we can never distinguish any element in reality as existing in the realist sense independent of a knower or thinker But the argument still breaks down before the distinction

between the assertion that I come to apprehend the nature of an object by elaborate thought-processes and the assertion that I make the object by the thought-processes. As against the views generally attributed to the British empiricists (wrther rightly or wrongly), it has been shown that we are active in cognition and never arrive at a fart merely by sensa tion or by passively receiving data but always understand it in terms of preconceived, though not usually explicitly for mulated, theories: but this, although it adds to the difficulty of arriving at the facts, does not prove that we never arrive at them, unde we ate that all theories are necessarily wrong The argument may be valid against the views of same realists, but not against all realism. Theories of know ledge may have to do better justice in the future to this char acteristic at our cognitive processes than they have often done in the past; but to say this is not necessarily to contradict malism, since the real may be apprehensible not only by sense but also by thought. We cannot, it must be admitted, appenhend the real without thought, but the real need not

for all that be itself dependent on thought. There is indeed an ambiguity in the terms, fact and theory,

V Bradley, Eysen Truch and Reality, 200 Usingubject in the widest see a genel tar for whatever inged by Some
possibly with W. (The Android-to-Chrome text copier is almost maliciously dreadful.)

p9

INTRODUCTION

statements. There is no reason why a philosopher might not have the clarity and precision of the logical analysts without their philosophy.

There seems to be besides the difference in views a differ in temperament and in style between idealists and s such as to prove an almost insuperable bar to mutual understanding and appreciation. We must recognize that there is at least some excuse for Professor Broad's remark that the writings of too many eminent Absolutists seem to start from no discoverable premisses; to proceed by means of puns, metaphors, and ambiguities; and to resemble in their literary style glue thickened with sawdust' but 1 mat add that even when the style of an ablate idealist seems most troubled by obscurity and confusion, I am often sabject to an feeling that this is partly due to my own faure to see su thing extremely well with sering which he e dinily and so describes obscurely but which his critics de as see all It is a grave fault in a philopher to be content with a cop fused account where he could give a clear one, but it is also a fault to dismiss either a nival philosopher's contentions or a particular conception is not worth consideration tecate they are incapable of really clear statement. Owing to the weakness of human intelligence and the defects of human language it may well be the case that none of the points mit worth considering in philosophy are capable of being grasped with anything like complete clearess or stated with anything like complete precision at present, and to give our philosophy clearness and prveisin at the expense of esdaling from consideration or even dogmatically denying whatever w cannot make clear and precise may be to render our work worse for this and not better than the work of those who see something beyond our ken and do not, because the task can only be partially fulfilled, shrink from trying to com municate and justify their vision. Did not one of the ables representatives of the new logie himself say: The chief danger to our philosophy, apart from laziness and wellness

is scholasticism, the essence of which is treating what is Vague as if it were precise and trying to fit it into an exact logical category On the other hand I am certainly not

Examination of MeTagga Phitusegay, vol. I. p. lll. Dr. Meg gart, be insists, is not him in the last sucht the deficient do not mean to suggest that Pronur Ihread in guilty of thes Ramary,

Sunday, April 25, 2021

4 colors suffice. Short proof

Terms1 :
A region is a submap, as in R ⊆ M.
A country, as in C ∈ M and possibly C ∈ Ri, is an atomic element of a map. The underline indicates a whole map and not a proper submap.
A graph represents a map with nodes as countries and links as borders.

Graph forms:
The unique graph of 2 regions with a common border is two nodes connected by one link.
The unique graph of 3 mutually bordering regions is a triangle.
The unique graph of 4 mutually bordering regions is a triangle subdivided into 3 triangles.
Basic forms
Notation:
kM2 is a map of 2 regions with a common border and its associated graph is called kG2. The k represents the kth level of expansion (see below).

kM3 and kM4 follow suit.

kMn > 4 = ∅

Preliminary remarks:
We are uninterested in any hanging chain, which is defined as a region composed of M2's, possibly linked to an kM3 or kM4 region.

It is trivial that a proof for a map without the chain suffices for one with it.

We reject pretzel holes as illegal. One would probably not be inclined to draw such a map, but one might perchance wonder about graphs which lack interior links, as follow:
Illegal constructions
It is understood that a maximally complex map of 4n countries may be subdivided into an initial R4 in more than one way. More than one carving up may also be possible for lower level R4's. These possibilities will make no difference to our proof.

Proof:
We wish to work in a fractal-like fashion, subdividing our map into a Level 1 R4. We then expand each node, and subdivide again, so that at Level 2 we have 42, or 16, nodes.

If we have proved our case for any maximally complex map, we have proved our case. That is, any non-trivial map must be a submap of some 4n map. If a paint scheme is proved for the map, then it is proved for any legal submap, since every remaining node can keep its original color.

If a map has some M3's, each is represented by a triangle with no middle node. Hence, we can simply erase a node in a G4. The case of an M2 does not occur since it implies either an external chain or an illegal pretzel hole.

Consider the graph of an R4, where each node represents a region. We call this Level 1.
A graph of a map of 4n countries that has been initially subdivided into a 1R4
For a maximally complex map of 16 countries, we expand the graph thus
Level 2 graph: Each shaded triangle represents a 2R4 graph.
The dotted lines tell us the relevant nodes can be connected by one or two links. The symmetry tells us we don't need to check any other interior linkage possibilities. By proving for the case of all dotted line links, we prove for any legal case of erased dotted links.

A paint scheme, with colors A,B,C,D, is shown.
Painted Level 2 graph
We now step down to Level 3, focusing on one corner triangle from Level 2. We retain the paint scheme for the three corner nodes that have been "shifted" (mentally) from Level 2. That these colors are held constant is important.

The Level 2 interior node that had been painted D is now redrawn as an 3M4. The color D is "pushed down" to the center node of each of the relevant triangles (those nodes are not pictured here).
One of the Level 2 triangles expanded into a Level 3 triangle. Note that the colorization remains the same between levels for the rim nodes.
By holding the corner nodes constant -- as shown -- we can repeat the colorization algorithm down through all levels, ad infinitum. In our algorithm, we always push D to the center nodes of the bottom level triangles.

Done.
1. Not all this nomenclature is necessary for this paper, but it is helpful in keeping concepts distinct.

Substack as band aid

A band can easily expand its social media presence by use of Substack, which prints and distributes emailed newsletters. Options...