My logic reading is not going well – cannot find enough time.
Lay in bed listening to Atheist Mind, Humanist Heart
I thought I was rested – but I kept falling in and out of consciousness.
But unlike last time I ended up feeling OK.
Anyway I only remembered parts so I re-read most of it after I got up.

I have doubts about my logic reading plans.
I think the 1st part I still want to attempt – but it will be slower going.
I need time for reading groups I am in.
I also want to do some programming – e.g. conversion of “Russell” language.
Also I want to be able to watch fiction TV shows.
I should read some fiction – but doubt I can find the energy.
I am not as interested in the proofs of negative results of logic as what positive results there are.

Logic Reading Plan

Reading plan in order to read:
I hope to get through 10 pages/day average.
The 1st seven books are 1849 pages. They may take 185 days, or about 6 months and 5 days.

Progress Record

Of course, some pages will be blank, etc. But I think 10 pages/day is still a good goal, considering I also have other reading to do.
(3/13/2016 – revised order)

  1. The Blackwell Guide to Philosophical Logic, edited by Lou Goble — Chapters 1-6 (135 pages) – this is a re-read – I’ve read the complete book before.
  2. Methods of Logic: Fourth Edition, by W. V. Quine (303 pages) I saw him speak at the University of Iowa (probably 1975-1976) and also in Toronto in 1984. I nominated him for Honorary Membership in the BRS which was approved. I have studied several of his other books.
  3. Set Theory and its Logic by W. V Quine (329 pages)
  4. Computability and Logic: Third Edition by George S. Boolos and Richard C. Jeffrey. (300 pages) I’ve studied this book before, however my understanding diminished as I got further into it. However I think it a good choice, because it relates to Computer Science, and thus I have a background, and also because I have studied it before.
  5. The Philosophy of Set Theory: An Historical Introduction to Cantor’s Paradise by Mary Tiles. (223 pages) I’ve read this before & found it not difficult, but it would be good to review it.
  6. The Infinite by A. W. Moore. (233 pages) I’ve also read this before, but could profit by reviewing it.
  7. Mathematical Logic by Joseph R. Shoenfield (336 pages) I’ve started this book before, but had difficulty.

Other books to possibly study – Alphabetic Order by Author – Will plan reading order later. I do not see how I can get through it all, but this inventory will help selecting. Also I may choose to read only some articles in books that are collections. Most of these books I have only acquired recently. I also have all the volumes of the collected papers of Bertrand Russell published so far. Also a Paperback reprint of all the volumes of the 1st edition of Principia Mathamatica and hardback copies of all the volumes of the 2nd edition and the abridged to *56 edition.
The items below comprise 12991 pages excluding PM. About 1299 days or 3 years, 7 months and 9 days. (At 10 pages/day)

  • Modal Logic by Patrick Blackburn, Maarten de Rijke and Yde Venema (523 pages)
  • Model Theory by C. C. Chang and H. Jerome Keisler (622 pages)
  • Introduction to Algorithms by Thomas H. Cormen, Charles E. Leiserson and Ronald L. Rivest (985 pages) I had this book in a class in graduate school.
  • Introduction to Mathematical Logic by Alonzo Church. (356 pages)
  • Set Theory and the Continuum Hypothesis by Paul J. Cohen (151 pages)
  • The Search for Mathematical Roots 1870-1940: Logics, Set Theories and the Foundations of Mathematics from Cantor through Russell to Goedel by I. Grattan Guinnessn (593 pages)
  • The Blackwell Guide to Philosophical Logic, edited by Lou Goble — Chapters 7-20 (348 pages) – this is a re-read – I’ve read the complete book before.
  • Russell vs. Meinong: The Legacy of “On Denoting” edited by Nicholas Griffin and Dale Jacquette (363 pages)
  • After “On Denoting”: Themes from Russell and Meinong (Russell: the Journal of the Bertrand Russell Archives Vol 27 no. 1) edited by Nicholas Griffin, Dale Jacquette and Kenneth Blackwell (183 pages)
  • Principia Mathematica at 100 (Russell: the Journal of the Bertrand Russell Archives Vol 31 no. 1) edited by Nicholas Griffin, Bernard Linsky and Kenneth Blackwell (160 pages)
  • The Palgrave Centenary Companion to Principia Mathematica edited by Nicholas Griffin and Bernard Linsky (434 pages)
  • The Cambridge Companion to Bertrand Russell edited by Nicholas Griffin (506 pages)
  • Introduction to Automa Theory, Languages and Computation (395 pages) by John E. Hopcroft and Jeffrey D. Ullman. (395 pages) I had this book in a class in graduate school.
  • Propositions, Functions and Analysis: Selected Essays on Russell’s Philosophy by Peter Hylton (215 pages)
  • A Companion to Philosophical Logic edited by Dale Jacquette (775 pages)
  • Mathematical Logic by Stephen Cole Kleene (369 pages)
  • Introduction to Meta-Mathematics by Stephen Cole Kleene (515 pages)
  • Set Theory by Kenneth Kunen (388 pages)
  • Wittgenstein’s Apprenticeship with Russell by Gregory Landini (284 pages) I’ve read it before.
  • Russell by Gregory Landini (416 pages) I’ve read it before.
  • Russell’s Hidden Substitutional Theory by Gregory Landini 323 pages) I’ve read it before.
  • One Hundred Years of Russell’s Paradox edited by Godehard Link (644 pages)
  • The Evolution of Principia Mathematica: Bertrand Russell’s Manuscripts and Notes for the Second Edition by Bernard Linsky (395 pages)
  • Zermelo’s Axiom of Choice: Its Origins, Development & Influence by Gregory H. Moore (334 pages)
  • Set Theory and its Philosophy by Michael Potter (316 pages)
  • Theory of Recursive Functions and Effective Computability by Hartley Rogers, Jr. (457 pages)
  • Goedel’s Theorem in Focus edited by S. G. Shanker (256 pages)
  • Set Theory and the Continuum Problem by Raymond M. Smullyan and Melvin Fitting (303 pages)
  • Proof Theory: Second Edition by Gaisi Takeuti (481 pages)
  • From Frege to Goedel edited by Jean van Heijenoort (655 pages) I’ve spent a lot of time on Goedel in this book but never got all the way through all his proofs though I have some understanding.
  • Principia Mathematica by Alfred North Whitehead and Bertrand Russell – Will focus on introductory material. I’ve spent a lot of time on this through the years.
  • Antinomies & Paradoxes: Studies in Russell’s Early Philosophy (Russell: the Journal of the Bertrand Russell Archives Vol 8 nos. 1-2) edited by Ian Winchester and Kenneth Blackwell (246 pages)

Now porting “russell” to unicon rather than snobol4

I switched to unicon in early October. I had considered java also. I think unicon was the correct choice. At first, in October, I was, perhaps, a bit manic. I was working furiously and long hours. But lately I feel discouraged and working on it only a couple hours a day. I feel success unlikely. Part of this maybe I understood the early parts of the code (what they were supposed to do) better than what I am working on now. Also I see, from comments in the code, that the authors were uncertain about parts of the code and that in places it seems unfinished. Anyway I am glad for working on it as it has brought me back to using unicon, and studying icon & unicon more closely again. I decided to try to continue converting russell, but there is so much code and parts so hard to understand that I have little chance of success. I will spend only a couple hours a day on it. I have other reading I want to do in philosophy and other topics.

Converting Computer Language Russell to Snobol4

I’ve been working on it about a week – making good progress. But I get so absorbed I forget other things – like eating & sleeping. Then I get tired & start making stupid mistakes. But (fortunately) most of the mistakes were on an program just to format snobol programs – not critical. But I need to force myself to stay within my limits. I forgot to watch Rachel Maddow the last two nights. Also “watched” Oakland Raiders last gave twice but don’t know yet who won – it was tied toward the end. Also DVR’s Falling Skies & The Last Ship as they were on same time as Raiders. 1st time watching them missed a lot (was programming). But rewatched and am glad I did.

Cannot figure what to do next

I seems that I have done what I am capable of in almost everything.

I think I am correct in my criticism of opacity (Quine, Stich).
But many words (variables and quantifiers etc in logic) do not simply stand for an object.
This gets very complex – I think it is really (mostly) a problem for linguistics – not philosophy.
I think the words other than those which stand for objects establish the “logical form” which
is a relations between those symbols in the mind. There are very many such relations. I think,
for the most part, all philosophy needs is those studied by symbolic logic. These are an idealization
of what occurs in the mind. But also I think there are other relations that philosophy often gets muddled
with, such as consciousness and free will. I am mostly satisfied with Daniel Dennett on these subjects.

I had thought of doing something with partial differential equations similar to what I did with ordinary differential equations.
But I think this is very hard.

I had thought of fixing some problems in what I worked on in general relativity.
But I think it not useful.

I have some ideas in quantum mechanics – but think, if possible, someone would have done it.

I had thought of working on port of Russell from c to Ruby.
But I think I do not have enough info and without more I could not succeed.