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  "The Foundation or Elements of Geometry," a subject in which no more general treatise existed before among the Greeks; nay, there was no one even of later date who did not walk in his footsteps and frankly profess his doctrine


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# bib

id: 16449
title: The Number Concept: Its Origin and Development
author: Conant, Levi L. (Levi Leonard)
txt: ./txt/16449.txt
cache: ./cache/16449.txt
extension: .txt
mime: text/plain
summary:
  methods of counting and of giving visible expression to the idea of number. method of counting,--or, in other words, of grasping the idea of number. of the negro tribes of South Africa[15] the little finger of the right hand little finger of the left hand, the natives counted up to 5 in the usual count on the same fingers, they expressed the numbers from 6 to 10 by number of native words in its numeral scale as English; and the same may be observed in the formation of any numeral scale, though the actual number of counting has been, finger origin for numeral words has by no means been a pure numeral instead of by some word meaning _hand_ or _fingers of one tribes, count by digit numerals, and form their twenties as follows:[118] point to 20, the numeral words in both scales are such as to show that the


id: 20214
title: Instruction for Using a Slide Rule
author: Stanley, W.
txt: ./txt/20214.txt
cache: ./cache/20214.txt
extension: .txt
mime: text/plain
summary:
  place the decimal point in the slide rule result so that its value is working example 2 would be to set the left-hand index of the C scale decimal point in the slide rule result so that it is nearest to the directly on the slide rule by use of the CI scale. To extract a square root, we set the indicator over the number on the A the left of the decimal point, use the left-hand half of the A scale. decimal point, so we must set the indicator over 37 on the right-hand To find the cube of any number on the slide rule set the indicator over could set a given number, on the K scale there are three places where a of the decimal point use the right-hand third of the K scale. If the indicator is set over a given number on the K scale, the


id: 19600
title: Jerome Cardan: A Biographical Study
author: Waters, W. G. (William George)
txt: ./txt/19600.txt
cache: ./cache/19600.txt
extension: .txt
mime: text/plain
summary:
  reason that the circumstances of Cardan''s life, the character of his work, to treat the more noteworthy episodes of Cardan''s life and work, and the streets of a city was as strong in Cardan''s time as it is to-day. All his life long Cardan was a dreamer of dreams, and he gives an account condition of Algebra at the time when Cardan sat down to write. The _Book of the Great Art_ was not published till six years after Cardan suspecting that Cardan cared little what happened so long as the young man Cardan''s life for the six years which followed was busy work to compare Cardan with Julius Cæsar Scaliger, his rival, and a man THE year 1555 may be held to mark the point of time at which Cardan physician in question called attention to a certain book in which Cardan in writing the record of 1576, says that if Cardan''s life had been


id: 16713
title: Amusements in Mathematics
author: Dudeney, Henry Ernest
txt: ./txt/16713.txt
cache: ./cache/16713.txt
extension: .txt
mime: text/plain
summary:
  Here are the nine digits so arranged that they form four square numbers: The puzzle is to place a different number in each of the ten squares so infinite number of different ways of making the cuts to solve the puzzle puzzle--to cut a square into pieces to form a Greek cross. four pieces in an infinite number of different ways to make a square. Cut a Greek cross into five pieces that will form two separate squares, Cut a Greek cross into five pieces that will form two separate squares, different ways the puzzle may be solved, assuming that in every case the Place some numbered counters on a sheet of paper divided into squares puzzle is to arrange them in the form of a cross, exactly in the way place themselves that their numbers should form a magic square. ways 63 may be the difference between two square numbers.


id: 27468
title: IBM 1401 Programming Systems
author: Anonymous
txt: ./txt/27468.txt
cache: ./cache/27468.txt
extension: .txt
mime: text/plain
summary:
  IBM Programming Languages and their significance to management._ Page 2: Here an operator points to machine language instructions for a new simplified vocabulary of statements to use in writing programs, and (2) =What 1401 Programming Systems Mean To Management:= Simplified programming routines allow programmers to write more Many pre-written programs are supplied by IBM, eliminating necessity of Pre-written programs have already been tested by IBM, reducing tedious IBM Programming Systems: IBM Programming Systems: applications.[A] COBOL permits a programmer to use language based on customers who also use larger data processing systems. This example illustrates how the Report Program Generator simplifies the But with the Report Program Generator, all the programmer has to write The Report Program Generator The Report Program Generator is an example of what IBM Programming Systems can accomplish. To assist the IBM programming staff in reflecting customer requirements in the specification of new programming systems.


id: 22599
title: The Hindu-Arabic Numerals
author: Smith, David Eugene
txt: ./txt/22599.txt
cache: ./cache/22599.txt
extension: .txt
mime: text/plain
summary:
  not use the letters of their alphabet for numerical notation, as the Arabs century on fully recognized the Hindu origin of the new numerals. searching for the early history of the Hindu-Arabic numerals, and the fact in certain of the early forms of Hindu numerals.[116] certain of the early numeral forms used in India. Before speaking of the perfected Hindu numerals with the zero and the place Many early writers remarked upon the diversity of Indian numeral forms. For purposes of comparison the modern Sanskrit and Arabic numeral forms are century knew these numerals as Indian forms, for a commentary on the FORMS OF THE NUMERALS, LARGELY FROM WORKS ON THE ABACUS[351] fourteenth century, followed the Arabic usage in calling his work _Indian the Hindu-Arabic numerals until the sixteenth century.[469] the Roman numerals, while Köbel''s calendar of 1518 gives the Arabic forms extended use of this work that the {135} term _Arabic numerals_ became


id: 26752
title: The Way To Geometry
author: Ramus, Petrus
txt: ./txt/26752.txt
cache: ./cache/26752.txt
extension: .txt
mime: text/plain
summary:
  THE WAY GEOMETRY. Being necessary and usefull, Astronomers. Engineres. Geographers. Architecks. Land-meaters. Carpenters. Sea-men. Paynters. Carvers, &c. Written by Peter Ramus Translated by William Bedwell Note from submitter: Because of the heavy dependence of this book on its diagrams and illustrations, a text version was not prepared.


id: 69
title: The 32nd Mersenne Prime Predicted by Mersenne
author: Slowinski, David
txt: ./txt/69.txt
cache: ./cache/69.txt
extension: .txt
mime: text/plain
summary:
  The 32nd Mersenne Prime David Slowinski In honor of Andrew Wiles'' proof of the theorem known as "Fermat''s Last Theorem" stated 350 years ago--but unproven until this week (February, 1993). [Fermat''s thoughts on primes did not fare so A prime number is an integer, which is evenly integer divisible only by itself and 1] Took 26.562767 minutes to calculate using Maple 4.0 on a 512-MW 4 CPU Cray 2


id: 254
author: Unknown
txt: ./txt/254.txt
cache: ./cache/254.txt
extension: .txt
mime: text/plain
summary:
  Meno: Yes, Socrates, and you know the path is hard, Socrates: Well said, my friend Meno, and I shall leave it at Socrates: Please, Meno, instruct the boy to merely call me Meno: You heard what Socrates, said, boy. Meno: You know that I think it is impossible, Socrates. Socrates: So you have, my boy, has he not Meno? Socrates: Then you know what odd and even are, boy? Boy: Sometimes, Socrates, but usually only with simple numbers Socrates: Now think carefully, boy, what kind of ratios can Boy: Yes. A ratio of odd over even, when multiplied times Boy: We will get a ratio of even over odd, Socrates. Boy: Yes. Socrates: And an even number is two times one whole number? Boy: We know the first number in the squared ratio cannot be odd Socrates: Yes. Boy: When we square an even over odd ratio, the first number

title:
  The Second Story of Meno A Continuation of Socrates'' Dialogue with Meno in Which the Boy Proves Root 2 is Irrational


id: 812
title: Catalan''s Constant to 1,500,000 Places
author: nan
txt: ./txt/812.txt
cache: ./cache/812.txt
extension: .txt
mime: text/plain
summary:
  See also: Catalan''s Constant [Ramanujan''s] PG#682 The algorithm used is the one presented by Greg Fee on ISSAC ''90 (using only integer arithmetic in the main loop). Again, I have verified the previous 1000100-digit value using LiDIA and text comparison. Best Thomas Papanikolaou Catalan constant to 1500000 digits computed on October 26, 1996 by using a Sun Sparc20 in 7 day 7 hour 14 min 52 sec 71 hsec The algorithm used is the standard series for Catalan, accelerated by an Euler transform as shown by Greg Fee, ACM 1990, Proceedings of the ISAAC conference, 1990, p. The algorithm was implemented using the LiDIA library for computational number theory and it will be part of the multiprecision floating-point arithmetic of the package in release 1.4. LiDIA is available from ftp://crypt1.cs.uni-sb.de/pub/systems/LiDIA/LiDIA-1.2.1.tgz http://www-jb.cs.uni-sb.de/LiDIA/linkhtml/lidia/lidia.html Calculating Catalan''s constant to 1500000 decimals Time required: 7 day 7 hour 14 min 52 sec 71 hsec Catalan =


id: 744
title: The Golden Mean
author: Nemiroff, Robert J.
txt: ./txt/744.txt
cache: ./cache/744.txt
extension: .txt
mime: text/plain
summary:
  This is the golden ratio, (1+sqrt(5))/2, with 1.000.000 digits. It is based on square root of 5 computed by Robert Nemiroff and Jerry Bonnell. The golden ratio =


id: 729
title: Hackers, Heroes of the Computer Revolution. Chapters 1 and 2
author: Levy, Steven
txt: ./txt/729.txt
cache: ./cache/729.txt
extension: .txt
mime: text/plain
summary:
  This home computer gave great graphics to game hackers like John Harris, at MIT AI lab, guru of the Hacker Ethic and student of room that housed machines which ran like computers. Peter Samson had been a member of the Tech Model Railroad Club students like Peter Samson, the quest meant more than the degree. damn machines, and while this new programming language called the requisite number of times, people like Kotok were eventually the rest of his time actually writing code for the machine. Samson, Kotok, and the other hackers accepted Peter Deutsch: by And what did these hacker programs DO? Hacker Ethic most faithfully were people like Samson, Saunders, working on a machine like the TX-0, which came with almost no If IBM had its way (so the TMRC hackers Kotok was working on in the Computation Center, the chess program set about building, right there at MIT, a hacker Xanadu the likes


id: 929
title: The Real Cyberpunk Fakebook
author: St. Jude
txt: ./txt/929.txt
cache: ./cache/929.txt
extension: .txt
mime: text/plain
summary:
  The Real Cyberpunk Fakebook, by St. Jude, R.U. Sirius time and were cyberpunks *twelve years ago*-we never sneer Chapter 1/ CYBERPUNK: A CHALLENGING POSTMODERN LIFESTYLE! Chapter 5/ CHEATCARDS FOR BOOKS YOU SHOULD HAVE READ Chapter 7/ ONLINE THINGS YOU SHOULD KNOW ABOUT Chapter 16/ CYBERPUNK LIFESTYLE HINTS Chapter 17/ CYBERPUNK SECRETS REVEALED! + The Real Reason Why Cyberpunks Need to Encrypt Their Email Chapter 18/ CYBERPUNK: THE INNER GAME Chapter 19/ CYBERPUNK: THE PARENTAL-DISCRETION SPECIAL Chapter 2: ACHIEVING CYBERPUNK Chapter 2: ACHIEVING CYBERPUNK What is there to know about being a cyberpunk? You think cyberpunk is just a leather jacket, some chrome While a cyberpunk is commonly a middleclass white male with way too many don''t know why all cyberpunks need a laser pointer, but it''s mandatory.) Maybe you should stick to basic cyberpunk. Chapter 4: Building Your Cyber Word Power Chapter 4: Building Your Cyber Word Power


id: 63
title: The Number "e"
author: Unknown
txt: ./txt/63.txt
cache: ./cache/63.txt
extension: .txt
mime: text/plain
summary:
  The Number "e" Below is the value of ''e'' to about 100,000 places, computed on the NCSA Cray Y-MP using the Brent multiple precision routines (published as Algorithm 524 in the March 1978 issue of Transactions on Mathematical Software). The method used was to compute first the alternating series for 1/e, then to invert this result. The time to compute 1/e was about 594 seconds, and the time to invert was about 97 seconds. special optimization was attempted on the code, other than the default vectorization that the cft77 compiler attempts to do.


id: 97
title: Flatland: A Romance of Many Dimensions
author: Abbott, Edwin Abbott
txt: ./txt/97.txt
cache: ./cache/97.txt
extension: .txt
mime: text/plain
summary:
  Triangle, Square, Pentagon, Hexagon, Circle, what you will--a straight among the higher classes in Spaceland, that the process of "feeling" is equal-sided Triangle, Square, and Pentagon; and I need not say that the have said that all figures in Flatland present the appearance of a sense of sight between a number of Polygons of high rank moving in truly Circles, and not mere high-class Polygons, with an infinitely Line and a Point by the sense of sight is, as every one knows, in the mean by those words ''left'' and ''right.'' I suppose it is your way of infer the existence of Angles, Triangles, Squares, Pentagons, Hexagons, how a Point by moving through a length of three inches makes a Line of In One Dimension, did not a moving Point produce a Line with TWO In Two Dimensions, did not a moving Line produce a Square with FOUR


id: 201
title: Flatland: A Romance of Many Dimensions (Illustrated)
author: Abbott, Edwin Abbott
txt: ./txt/201.txt
cache: ./cache/201.txt
extension: .txt
mime: text/plain
summary:
  Circle (in other words our High Priest) came to inspect the State Triangle, Square, Pentagon, Hexagon, Circle, what you will--a straight among the higher classes in Spaceland, that the process of "feeling" is equal-sided Triangle, Square, and Pentagon; and I need not say that the said that all figures in Flatland present the appearance of a straight truly Circles, and not mere high-class Polygons with an infinitely If it were so, the number of sides in a Circle would be a mere question Line and a Point by the sense of sight is, as every one knows, in the Lines, and infer the existence of Angles, Triangles, Squares, Recognition," replied she, "''Feeling is believing'' and ''A Straight Line In One Dimension, did not a moving Point produce a Line with TWO In Two Dimensions, did not a moving Line produce a Square with FOUR In Three Dimensions, did not a moving Square produce--did not this eye


id: 634
title: Miscellaneous Mathematical Constants
author: nan
txt: ./txt/634.txt
cache: ./cache/634.txt
extension: .txt
mime: text/plain
summary:
  gamma or Euler constant 170000 digits of gamma, as calculated from a value furnished by Jon Borwein. gamma or Euler constant is Lim(n->infinity) {sum(1/k,k=1..n) log(n)} The Euler constant squared to 2000 digits. The Euler constant squared to 2000 digits. gamma**(exp(1) to 1024 digits. gamma**(exp(1) to 1024 digits. gamma**(exp(1) to 1024 digits. gamma**(exp(1) to 1024 digits. 2**sqrt(2) a transcendental number to 2000 digits. 2**sqrt(2) a transcendental number to 2000 digits. Khinchin constant to 1024 digits. Khinchin constant to 1024 digits. The Lehmer constant to 1000 digits. The Lehmer constant to 1000 digits. -log(gamma) to 1024 digits. -log(gamma) to 1024 digits. exp(Pi*sqrt(163)), the Ramanujan number, in fact the n''th Tribonacci number is given by this EXACT formula. Zeta(3) or Apery constant to 2000 places. Zeta(3) or Apery constant to 2000 places. Zeta(5), the sum(1/n**5,n=1..infinity) to 512 digits. Zeta(5), the sum(1/n**5,n=1..infinity) to 512 digits. The number is 1.60140224354988761393325 (to 24 digits of precision).


id: 633
title: The Golden Mean or Ratio[(1+sqrt(5))/2] To 20,000 places
author: nan
txt: ./txt/633.txt
cache: ./cache/633.txt
extension: .txt
mime: text/plain
summary:
  Catalan evaluation 170000 digits of gamma or Euler constant Zeta(3) or Apery Constant The Gauss-Kusmin-Wirsing constant Landau-Ramanujan constant The golden ratio: (1+sqrt(5))/2 to 20000 places. As calculated by Greg Fee using Maple Release 3 standard Catalan evaluation. of CPU on a SGI R4000 machine. It comes from formula 34.1 of page 293 of Ramanujan Notebooks, The article of Greg Fee that took those formulas appear in Computation of Catalan''s constant using Ramanujan''s Formula, by catalan := 0. 170000 digits of gamma, as calculated from a value furnished by Jon Borwein. gamma or Euler constant is Lim(n->infinity) {sum(1/k,k=1..n) log(n)} The Backhouse constant calculated by Philippe Flajolet INRIA Paris to Zeta(3) or Apery constant to 2000 places. Feigenbaum bifurcation velocity constant Feigenbaum bifurcation velocity constant The Gauss-Kuzmin-Wirsing constant. Khinchin constant to 1024 digits. Landau-Ramanujan constant calculated by Philippe Flajolet INRIA Paris The twin primes constant. The twin primes constant.


id: 682
title: Catalan''s Constant [Ramanujan''s Formula]
author: Fee, Greg
txt: ./txt/682.txt
cache: ./cache/682.txt
extension: .txt
mime: text/plain
summary:
  Catalan''s Constant [Ramanujan''s Formula] Catalan constant to 300000 digits computed on September 29, 1996 by using a Sun Ultra-Sparc in 1 day 8 hour 15 min 15 sec 55 hsec. The algorithm used is the standard series for Catalan, accelerated The algorithm was implemented using the LiDIA ftp://crypt1.cs.uni-sb.de/pub/systems/LiDIA/LiDIA-1.2.1.tgz http://www-jb.cs.uni-sb.de/LiDIA/linkhtml/lidia/lidia.html The implementation of the algorithm is: const_catalan (bigfloat & y) Calculating Catalan''s constant to 300000 decimals Time required: 1 day 8 hour 15 min 15 sec 55 hsec Catalan constant is: sum((-1)**(n+1)/(2*n-1)**2,n=1..infinity) also known was due to Greg Fee and Simon Plouffe on August 14, 1996, and the standard implementation of Catalan on MapleV, Release 4. Euler Tranform: References, Abramowitz and Stegun, formula 3.6.27 Ramanujan Notebooks, part I formula 34.1 of page 293. Computation of Catalan''s constant using Ramanujan''s Formula, by Greg Fee, ACM 1990, Proceedings of the ISAAC conference, 1990, p. Catalan constant to 300000 digits


id: 5768
title: Free as in Freedom: Richard Stallman''s Crusade for Free Software
author: Williams, Sam
txt: ./txt/5768.txt
cache: ./cache/5768.txt
extension: .txt
mime: text/plain
summary:
  Free As in Freedom: Richard Stallman''s Crusade for Free Software. "I do free software," Stallman says to rising laughter. Most importantly, Stallman says, software programs and high-quality software programs Stallman has built, program to examine another," says Stallman, recalling the Free Software Foundation, Stallman wisecracks, free software tools and programs for the GNU Project, When it comes to copyrighted works, Stallman says he Stallman, the hacker who coined the Twenex term, says the AI Lab''s hacker staff, Stallman says many of the if they restrict the use of these programs."See Richard Stallman, "The GNU the free software model, Stallman has held up the better software," says Stallman. distribute copies of the software, or if you modify it.See Richard Stallman, et [Stallman''s] software, but also all of the other GNU According to Stallman, improving software programs was deference to Stallman and the Free Software Foundation Stallman was the software


id: 35550
title: Archimedes
author: Heath, Thomas Little, Sir
txt: ./txt/35550.txt
cache: ./cache/35550.txt
extension: .txt
mime: text/plain
summary:
  Archimedes says that the theorem of Euclid XII., 2, was proved by means Archimedes then proceeds to find the volumes of two solid figures, which Archimedes proves that the volume of the solid so cut off is one sixth its angles rounded off; and Archimedes proves that the volume of this Having proved these facts by the mechanical method, Archimedes concluded the treatise proving that any segment of a "section of a right-angled propositions declare the surface and volume of the sphere to be equal Book II begins with the problem of finding a sphere equal in volume to a surface, equal to that of another given segment of a sphere. 1 Archimedes inscribes and circumscribes to a circle a series cone, Archimedes calls the conical figure with an elliptic base a figures respectively and using the method of exhaustion, Archimedes method of exhaustion Archimedes finds the areas required.


id: 37681
title: The Teaching of Geometry
author: Smith, David Eugene
txt: ./txt/37681.txt
cache: ./cache/37681.txt
extension: .txt
mime: text/plain
summary:
  from geometry as from any other subject of study,--given teachers of for the general case that the sum of the angles of a triangle equals two perpendicular to a line, and how to make an angle equal to a given In his work Euclid placed all of the leading propositions of plane special points and lines relating to the triangle and the circle, and propositions; in other words, to write a textbook on plane geometry. In the proof of the early propositions of plane geometry, and again at point, a straight line, and a circle exists, he practically postulates Euclid stated the proposition thus, "If in a triangle two angles be the proposition that, if alternate angles are equal, the lines are parallels, and we get the figure of plane geometry relating to lines the circle as a line is becoming quite general in elementary geometry,


id: 39300
title: The Psychology of Arithmetic
author: Thorndike, Edward L. (Edward Lee)
txt: ./txt/39300.txt
cache: ./cache/39300.txt
extension: .txt
mime: text/plain
summary:
  school drills in addition and in short division in the form of practice arithmetic--the so-called fundamentals--in solving problems should mean To apply arithmetic to a problem a pupil must understand what (1) Working knowledge of the meanings of numbers as names for certain MEASUREMENTS OF ABILITY IN APPLIED ARITHMETIC: THE SOLUTION OF PROBLEMS arithmetic to which work with large numbers in low grades does somewhat the assurance that a problem helps the pupil to learn arithmetic is as sort that the pupil may come to think of a problem in applied arithmetic arithmetical problems in school usually assists the pupil to the extent arithmetical work by pupils in grade 8. It is well for a pupil who has learned (1) the meanings of the numbers have pupils in the problem-attitude when they are studying arithmetic is more ability in arithmetic, or, in other words, that the pupil who is


id: 34268
author: Perry, John
txt: ./txt/34268.txt
cache: ./cache/34268.txt
extension: .txt
mime: text/plain
summary:
  that every spinning body like the fly-wheel inside this case resists more the gyrostat would fall if it were not spinning (Fig. 16), and it now moves this gyrostat (Fig. 18) to set its spinning axis vertical, to set its axis remember that when you constrain the axis of a spinning body to rotate, it shown by Fig. 20), O E was the direction of the spinning axis, O D was the When forces act upon a spinning body, tending to cause rotation three turns per second about the axis O A (Fig. 24), and a spin of two balanced kind of rotation will take place, and a spinning body generally equilibrium; when the gyrostat is spinning the ship gets a motion of spinning of the gyrostat is about 23Â½Â° to the vertical; the precession is will now spin all the gyrostats, and you will observe that when A moves

title:
  Spinning Tops The "Operatives'' Lecture" of the British Association Meeting at Leeds, 6th September, 1890


id: 38536
title: A Review of Algebra
author: Rivenburg, Romeyn Henry
txt: ./txt/38536.txt
cache: ./cache/38536.txt
extension: .txt
mime: text/plain
summary:
  Square, cube, and other roots are shown by raising a quantity to the Factors; coefficient; exponent; power; base; term; algebraic sum; similar terms; degree; homogeneous expression; linear radicals; binomial surd; pure quadratic equation; affected Square root of algebraic expressions. Square root of arithmetical numbers. ~Reference:~ The Chapter on Fractional Equations in any algebra. ~Reference:~ The chapter on Square Root in any algebra. Review the method of finding the square root of a binomial surd. Review equations in the quadratic form and solve: To form the quadratic equation when the roots are given.~ ALTERNATE METHOD: Solve for x in terms of y in one equation and substitute in the other. 1. A train running 30 miles an hour requires 21 minutes longer to go a certain distance than does a train running 36 miles an hour. speed over the second half of the course by 2 miles per hour,


id: 45691
author: Browne, Robert T.
txt: ./txt/45691.txt
cache: ./cache/45691.txt
extension: .txt
mime: text/plain
summary:
  generating); evolution of the space-form, the universe; the SPATIALITY--Space as a dynamic, creative movement; kosmic order, as The evolution of the idea of a fourth dimension of space covers a long Parallel-Postulate--The Basis of the Non-Euclidean Geometry--Space space of non-Euclidean geometry is not presented to the consciousness determining the dimension and essential nature of real space. form of intuition, the space notion is present in the mind as a scope Space-consciousness is a simple, direct cognitive process; consciousness of space as a separate notion from the mind. The attainment of the space-mind or kosmic consciousness would then the space-mind or kosmic consciousness. the mind normally views space that is the natural way. consciousness, the space-mind, or man''s higher self and that which space-mind and the consciousness which constitutes it enable the Thinker''s consciousness is a mere point in space. all things, of life, mind and form, the intellect will need the

title:
  The Mystery of Space A Study of the Hyperspace Movement in the Light of the Evolution of New Psychic Faculties and an Inquiry into the Genesis and Essential Nature of Space


id: 58225
title: Primes to One Trillion
author: nan
txt: ./txt/58225.txt
cache: ./cache/58225.txt
extension: .txt
mime: text/plain
summary:
  primes the file contains: Move the required prime txt files to a temporary Prime Text Files Additional prime files will be posted here. PrimeC File Format and While working with primes, I developed the primec format, a file Analyzing Prime Numbers, a description of the content and use of 20 successive numbers can be specified in one 8 bit byte. files that use the same number for the upper boundary of the The primality of any number in the range of the file is If the number ends in 0, 2, 4, 5, 6, or 8, it is not prime. Within that byte, the primality of the value is specified by the bit, specifying the next prime number. Thus, a sequence of primes represented as primec is always BuildTxtPrime Create file of primes, txt format the C++ programming or the content of the prime files, send an The program files are also posted on


id: 29042
title: A Tangled Tale
author: Carroll, Lewis
txt: ./txt/29042.txt
cache: ./cache/29042.txt
extension: .txt
mime: text/plain
summary:
  "Let''s ask Balbus about it," said Hugh. "Which one is a back-room, I perceive," said Balbus: "and looking out house, who said "yes''m" in answer to all questions. said, good-humouredly, in answer to Clara''s cautiously-worded question "They part to meet again," said Clara, her eyes filling with tears at By this time the old man had closed his eyes--in order, no doubt, to the next half-hour Clara was hard at work, putting in marks and rubbing "I was looking for a picture," she said, "that has a good subject--and "I don''t half like the way they grin at us as we go by!" the old man "Don''t provoke me, man!" cried the little old lady, in what she meant same time as two level miles, I mark them as "right." A MARLBOROUGH BOY "Very good," said the old man. What I have said will suffice, I hope, as an answer to BALBUS, who holds


