HERMAN POTOČNIK NOORDUNG THE PROBLEM OF SPACE TRAVEL THE ROCKET MOTOR KSEUT HERMAN POTOČNIK NOORDUNG THE PROBLEM OF SPACE TRAVEL THE ROCKET MOTOR Herman Potočnik Noordung The Problem of Space Travel: The Rocket Motor Digital edition of english translation, December 2010 HERMAN POTOČNIK NOORDUNG Original: Hermann Noordung, Das Problem der Befahrung des Weltraums - der Raketen-Motor, © Richard Carl Schmidt & Co., Berlin W62, 1929 First edition of english translation: Hermann Noordung, Ernst Stuhlinger, J. D. Hunley, Jennifer Garland; The Problem of Space Travel: The Rocket Motor, NASA SP-4026, © NASA History Office, Washington D.C., 1995 Publisher: Cultural Centre of European Space Technologies (KSEVT) Tivolska cesta 50, 1000 Ljubljana, Slovenia, www.ksevt.eu For KSEVT: Srečko Fijavž, Miha Turšič, Dragan Živadinov Editor: Narvika Bovcon Design: Boris Balant, Miha Turšič, Dunja Zupančič Proofreading: Rok Podgrajšek, Inge Pangos Translation: Rok Podgrajšek, Andreja Alt Link: http://www.noordung.info/NoordungEng.pdf Q ® © Q This work is licensed under the Creative Commons Attribution-NonCommercial-NoDerivs 3.0 Unported License. To view a copy of this license, visit http://creativecommons.org/licenses/by-nc-nd/3.0/ or send a letter to Creative Commons, 171 Second Street, Suite 300, San Francisco, California, 94105, USA. CIP - Kataložni zapis o publikaciji Narodna in univerzitetna knjižnica, Ljubljana 629.76/78:001.5(0.034.2) 62 9.78(497.4):92 9Potočnik H.(0.034.2) 929Potočnik H.(0.034.2) POTOČNIK, Herman, 1892-1929 The problem of space travel [Elektronski vir] : the rocket motor / Herman Potočnik Noordung ; [translation Rok Podgrajšek, Andreja Alt]. - Digital ed. - El. knjiga. - Ljubljana : KSEVT, 2010 Način dostopa (URL): http://www.noordung.info/NoordungEng.pdf. -Prevod dela: Das Problem der Befahrung des Weltraums ISBN 978-961-92999-3-7 254087168 THE PROBLEM OF SPACE TRAVEL THE ROCKET MOTOR 1929 KSEUT Contents Foreword by T. N. Zhelnina 9 Sunshine During Nighttime Darkness 162 Foreword by Frederick I. Ordway III, Roger D. Launius, J.D. Hunley 41 Unlimited Visibility 163 Without Heat 163 The Power of Gravity 47 Designing the Space Station 168 The Practical Gravitational Boundary of the Earth 50 The Solar Power Plant 170 Free Orbit 52 Supplying Light 172 Maneuvering in the Gravitational Fields of Outer Space 55 Supplying Air and Heat 173 The Armor Barrier of the Earth's Atmosphere 56 Water Supply 175 The Highest Altitudes Reached to Date 57 Long Distance Communications 175 The Cannon Shot into Outer Space 58 Means of Controlling the Space Station 176 The Reactive Force 59 Partitioning the Space Station into Three Entities 178 The Reaction Vehicle 63 The Habitat Wheel 180 The Rocket 65 The Observatory and Machine Room 190 Previous Researchers Addressing the Problem of Space Flight 66 Providing for Long Distance Communications and Safety 193 The Travel Velocity and the Efficiency of Rocket Vehicles 68 Partitioning the Space Station into Two Entities 194 The Ascent 76 The Space Suit 195 General Comments About the Structure of the Space Rocket 85 The Trip to the Space Station 197 Proposals To Date 95 Special Physical Experiments 200 Comments Regarding Previous Design Proposals 109 Telescopes of Enormous Size 201 The Return to Earth 112 Observing and Researching the Earth's Surface 202 Hohmann's Landing Maneuver 116 Exploring the Stars 203 Landing in a Forced Circular Motion 119 A Giant Floating Mirror 204 Landing in Braking Ellipses 122 The Most Dreadful Weapon 205 Oberth's Landing Maneuver 124 To Distant Celestial Bodies 207 The Results To Date 125 The Technology of Space Travel 209 Two Other Important Questions 126 Launching from the Earth's Surface 213 The Space Rocket in an Inclined Trajectory 126 The Space Station as a Base for Travel into Deep Space 214 The Space Rocket as an Airplane 130 The Attainability of the Neighboring Planets 215 The Space Station in Empty Space 138 Distant Worlds 217 The Nature of Gravity and How it can be Influenced 142 Will It Ever be Possible to Reach Fixed Stars? 222 The Effect of Weightlessness on the Human Organism 147 The Expected Course of Development of Space Travel 225 The Physical Behavior of Objects when Gravity is Missing 149 Without Air 160 Final Remarks 229 Perpetual Silence Prevails in Empty Space 161 Foreword T. N. Zhelnina In 1929, the name of Herman Noordung, the author of the book The Problem of Space Travel: The Rocket Motor\ published in Berlin, went into the history books of cosmonautics instantly and for all eternity. The book dealt in great detail with the possibilities of overcoming gravity and claimed that there were no technological, economical, or medical and biological boundaries in the development of cosmonautics. But only a small number of readers knew at the time that the German name Noordung was really a pseudonym for Herman Potočnik, who was of Slovene ancestry. He was born on December 22, 1892, in the city of Pola, which was in those days a part of Austria-Hungary (nowadays Pula, Croatia), in a family of a naval doctor who took park in military battles. His father died when the boy was fourteen months old. His mother was left alone with four children and moved to her parents in Maribor, where Herman finished his elementary school education. Later, he went to a public school in Maribor, to a lower military school in Fischau and a higher military school in Mahrisch Weisskirchen. In 1910, he started attending classes at the technical military academy in Modling, near Vienna. He finished the academy in 1913 as lieutenant constructor of railways and bridges. At the academy, Potočnik was considered a serious and focused individual. During the time of the First World War, he served in the railway division and was stationed in Serbia, Bosnia and Galicia. For medical reasons, he retired in 1919 as a captain (he started his bout with tuberculosis). In 1918, right after the end of the First World War, Potočnik continued with his education and enrolled into the University of Technology in Vienna, where he majored in electrical engineering. In 1925, he successfully passed the national examinations and got a degree as an engineer. But the disease was taking a great toll on his health, 1 Noordung, Hermann, Das Problem der Befahrung des Weltraums. Der Raketen-Motor, Richard Carl Schmidt & Co, Berlin 1929. deprived him of his strength and so on August 27, 1929, at the age of 36, Potočnik passed away. He was buried in the central cemetery in Vienna. Unfortunately, his grave became lost through the passage of time.2 There is very little known about the beginnings of Potočnik's interest in cosmonautics. He obviously lived a solitary life and did not want to communicate with people in the same field. He did not exchange letters with the members of the Cosmological Society (Verein fur Raumschiffahrt), which was established in 1927 by German enthusiasts, ardent believers in space travel. He stubbornly left all the letters that they tried to send him through his publisher unanswered.3 It appears as if he did not establish contact even with the Viennese Scientific Society for High Altitude Research (Wissenschaftliche Gesellschaft fur Hohenforschung), which was established in 1926 and initiated by Franz von Hoefft. In spite of that, Potočnik felt it was important to emphasize his spiritual bond with German cosmonautical researchers. He chose the pseudonym Noordung, which obviously stems from the German 2 The biograhical data is taken from the following publications: Sykora, Fritz, Pioniere der Raumfahrt aus Osterreich, and: Blatter fur Technikgeschichte, Heft 22, Technisches Museum fur Industrie und Gewerbe in Wien, Forschungsinstitut fur Technikgeschichte, Wien 1960, S. 189-206. Here p. 198-199 (the first published portrait of H. Potočnik). Braun von, Wernher, Ordway III Frederick I., History of Rocketry & Space Travel, New York 1966, p. 202. Pioniere der Flugwissenschaften: Hermann Potočnik, and: Zeitschrift fur Flugwissenschaften (ZFW), Organ der Deutschen Gesellschaft fur Luft- und Raumfahrt e. V. und der Deutschen Gesellschaft fur Flugwissenschaften e. V., Marz 1968, Heft 3, S. 463-464. Ehrung und Wurdigung eines groften ossterreichischen Raumfahrtpioniers, and: Osterreichische flugmedizinische Mitteilungen, 1976, Nr. 1, S. 10-11. Ruppe, Harry O., Noordung: Der Mann und seinWerk, and: Astronautik, 1976, Heft 3, S. 81-83. Buedeler, Werner, Geschichte der Raumfahrt, Kunzelsau-Thalwil-Strassburg-Salzburg 1979. H. J. H. Erinnerungen an den k. u.k. Hauptmann Potočnik-Noordung. Seine Weltraum-Voraussagen trafen zu, and: Soldat und Technik, 1980, Heft 7, S. 396. Kosmonavtika Entsiklopediia. Chief ed. V. P. Glushko. M., Sovetskaia Entsiklopediia, 1985, p. 269. Varacha B. S. Hermann Potočnik-Noordung - einer der "geistigen Pioniere der Raumfahrt", and: Astronautik, 1987, Heft 4, S. 111-112. 3 Ley, Willy, Rockets, Missiles and Space Travel, The Viking Press, New York 1957. H. 369. .Ten bumh. PaKeTbi h no^eTM b kocmoc. CoKpa^eHHhiH nepeBog c aHmHHCKoro. M., BoeHHoe H3gaTe^BCTBO MHHHCTepCTBa oGopoHhl CoK>3a CCP, 1961. C. 311. word Norden (North), and which was supposed to show his loyalty to their circle, which was formed north of Austria. It is also entirely plausible that Potočnik hid no great meaning into his pen name and only wanted to hide his true last name. There are two possible answers to why he did this. Perhaps he wanted to avoid reproaches of his compatriots that he was full of "space fantasies" and emphasize that the book was written by a civilian and not a retired officer. Maybe he only wanted to hide his royalty from the revenue service. In any case, Potočnik spent the last years of his life writing a book which dealt with the problem of conquering the expanses of space. He was fully committed to the work and outlived the publication of the book by only a few months. The book was published by the famous and prestigious Berlin publishing house Richard Carl Schmidt & Co, which specialized in publishing literature on aviation, automobile and naval traffic, sailing and electrical engineering. The publishing house obviously kept pace with the times and published works which revealed the world of modern technology to the readers. Herman Potočnik Noordung's book fit in with this concept. In the middle of 1928, "the battle of many formulas" was finished. That is how German popularizer of cosmonautics, Willy Ley, named the long-lasting discussion between the advocates and opposers4 of rocket-powered space flight, which was at its height in 1924, on the pages of German language publications. In the consciousness of society, the notion of cosmonautics as a new and perspective branch of science and technology was starting to take shape, something that was more than just science fiction. Presentations of automobiles, which were powered by gunpowder rockets and which were presented by Fritz von Opel, Max Valier and Friedrich Sander in April and May of 1928, made a strong impact and convinced the masses that a rocket can really power a means of transportation. The flight of Fritz Stahmer on June 11, 1928, on a glider equipped with two gunpowder rockets, over a distance of one kilometer and a half (one mile), was an indicator of the approaching era of rocket-powered aviation devices. When he received Potočnik's manuscript for publication, the 4 Ley, Willy, Vorstoft ins Weltall. Rakete und Raumschiffahrt, Verlagsges. m.b.H., Wien 1949, S. 130. publisher took no chances of being left with unsold items. There was a big promotion for the book: a color leaflet together with the order form5, which could be torn out, was published separately. Besides this, in July, October and November 1929, before the book was even out, at least three German magazines published news about it, with a short overview of the contents.6 In January 1929, in the magazine Die Rakete, there was a short chapter published for "trial reading."7 It is obvious that there were no problems with the sales of Potočnik's book, as is confirmed by the fact that it was soon reprinted. From July until September 1929, it was published in its abridged form in the American magazine Science Wonder Stories.8 It was the first work on cosmonautics written in German that was translated into English. Six years later, it was published in a special book in its Russian translation, with the title The Problem of Traveling in the Expanses of Space.9 Until then, Soviet readers were able to find information on H. Potočnik Noordung in the publications of well-known popularizers of cosmonautics, Ya. I. Perelman and N. A. Rinin.10 5 Soeben ist erschienen: Hermann Noordung. Das Problem der Befahrung des Weltraums... Eine leichtfassliche Darstellung der groftten Zukunftsfrage der Menschheit, [Werbeprospekt mit einem Bestellzettel], 1928, S. 1-8. 6 Das Problem der Befahrung des Weltraumes. Von Herm. Noordung, and: Die Schonheit, 1928, Heft 7, S. 104-106. [Winkler, Johannes, Das Problem der Befahrung des Weltraums, Buchbesprechung], and: Die Rakete, 15.10.1928, S. 158. Schlor, Dr., Das Problem der Befahrung des Weltraums, [Buchbesprechung], and: Die Umschau, 24.11.1928, Heft 48, S. 986. 7 Probekapitel aus Noordung: Das Problem der Befahrung des Weltraums, and: Die Rakete, 15.01.1929, S. 7-9 8 Noordung, Hermann, The Problems of Space Flying, and: Science Wonder Stories, July 1929, Vol. 1, No 2, P. 170-180; August 1929, Vol. 1, No 3, P. 264-272; September 1929, Vol. 1, No 4, P. 361-368. 9 Hopdym r. npoGfleMa nyTemecTBHa b mhpobom npocTpaHCTBe. M.-T., OHTH HKTn CCCP, RflaBHaa aBHa^HOHHaa pega^Ha, 1935. 10 nepeAhMaH H.H. Me^nflaHeTHhe nyTemecTBHa. HaqaflBHhie ocHoBaHHa 3Be3gon.flaBaHHa. H3gaHHe mecToe. T., «npn6oH», 1929. C. 100, 186. nepeAhMaH H.H. Me^nflaHeTHhie nyTemecTBHa. Ochobm paKeTHoro fleTaHHa h 3Be3gon.flaBaHHa. 7-e H3g. T., 1932. C. 89. Puhuh HA. Me^nflaHeTHhie cooG^eHHa. BhmycK 5-H. Teopna peaKTHBHoro gBH^eHHa. T., 1929. C. 63; PbiHUH H.A. Me^n^aHeTHhie cooG^eHHa. BhnycK 9-H. AcTpoHaBH^a^Ha. TeTonHcB h All of this proves that Potočnik's book became immediately an organic part of the treasure trove of literature on cosmonautics, which was getting bigger and bigger at the end of the 1920s. It also captivated readers in those countries that were destined to become leading forces in the field of building rockets and conquering space. As is evident from the aforementioned words about the content of the work and, naturally, from the reception which followed shortly after the book was published,11 his contemporaries received it as a delightful introduction into the problematic of space travel, written in a way that is accessible to a mass audience, based on works by famous researchers which were published at that time. In all fairness, 42 chapters of Potočnik's book are based on generalizations of ideas previously written in books and articles by H. Oberth, Max Valier, W. Hohmann and F. von Hoefft.12 (He most likely did not read the famous works of R. Goddard13 and K. E. Tsiolkovsky,14 even GnGflHorpa^Ha. T., 1932. C. 129. 11 Lademann, Robert E., Das Problem der Befahrung des Weltenraumes, [Buchbesprechung], and: Zeitschrift fur Flugtechnik und Motorluftschiffahrt, 1929, 1. Aprilheft, S. 174. 12 Oberth, Hermann, Die Rakete zu den Planetenraumen, Verlag von R. Oldenbourg, Munchen und Berlin 1923. Valier, Max, Der Vorstoft in den Weltenraum - Eine technische Moglichkeit? Eine wissenschaftlich gemeinverstandliche Betrachtung, Druck und Verlag R. Oldenbourg, Munchen und Berlin 1924. Hohmann, Walter, Die Erreichbarkeit der Himmelskorper. Untersuchungen uber das Raumfahrtproblem, Druck und Verlag R. Oldenbourg, Munchen und Berlin 1925. Hoefft, Franz von, Die Eroberung des Weltalls, in: Die Rakete, 15.03.1928, S. 36-42. 13 Goddard, Robert, A Method of Reaching Extreme Altitudes, Smithsonian Miscellaneous Collections, Vol. 71, no. 2, Washington December 1919, p. 337-406. 14 ^U0AK06CKUU K3. Tpe3hi o 3eMfle h HeGe h ^^^eKThi BceMHpHoro TaroTeHHa. M., H3g. A.H. TornapoBa, 1895. ^uoAKoecKUu K3. HccflegoBaHHe MHpoBhix npocTpaHcTB peaKTHBHMMH npnGopaMH // Hay^Hoe oGo3peHHe. 1903. N- 5. C. 45-75. ^U0AK06CKUU K3. PeaKTHBHhiH npnGop KaK cpegcTBo nofleTa b nycToTe h aTMoc^epe // Bo3gyxon.flaBaTe.flB. 1910. N 2. C. 110113. ^U0AK06CKUU K3. HccflegoBaHHe MHpoBhix npocTpaHcTB peaKTHBHMMH npnGopaMH. PeaKTHBHhiH npnGop "PaKeTa" // BecTHHK Bo3gyxonflaBaHHa. 1911. N 19. C. 16-21. N 20. C. 29-32. N 21-22. C. 31-37. 1912. N 2. C. 2-7. N 3. C. 15-16. N 5. C. 2-5. N 6-7. C. 6-9. N 9. C. 7-11. ^uoAKoecKUu K3. HccflegoBaHHe MHpoBhix npocTpaHcTB peaKTHBHMMH npnGopaMH though he was familiar with their reputation and mentioned them in his short historical review of works about cosmonautics.) The book was also different from other works in the author's original starting point, which was reflected in the composition and in the treatment of material, as well as in Potočnik's clearly expressed stance on the cardinal problems of cosmonautics. He conquered the works of other authors, transformed what he had read into his own stream of thoughts and organized it in a way which enabled the unveiling of many problems concerned with the entire aspect of conquering space, but seen from many points of view. Potočnik explained the essence of these problems in a surprisingly laconic, but also congested way, with a great deal of content. His text has no superfluous or out of place segments, which would perhaps distract the reader's attention, and there is also nothing indefinite. The book not only introduces the reader with the problems of cosmonautics, but it also carries an obvious educational element. That is why we should consider it as the first form of enlightening textbook literature on cosmonautics, a textbook irreplaceable for readers who have started becoming interested in the problems of cosmonautics and who have mostly been trying to explain to themselves if it is even technically possible to leave the Earth and return to it afterwards. The book also gave them many insights into the organization of residing in space and activities of people in the weightless state and vacuum, about the special features of flying to other celestial bodies, including the start of the flight into Earth's orbits, the possibilities of using atomic and ionic motors in space flight and problems connected with traveling amongst (gonogHeHue k 1-h h 2-h ^acm Tpyga Toro ^e Ha3BaHHA). Kagyra, H3g. aBTopa, 1914. ^ogKoBcKHH K^. BHe 3eMgu // npupoga h grogu. 1918. N- 2. C. 23-24. N- 3. C. 44-46. N- 4. C. 62-64. N 5. C. 78-80. N 6. C. 94-96. N 7. C. 107-108. N 8. C. 124-126. N 9. C. 138-143. N 10. C. 154-158. N- 11. C. 171-176. N- 12. C. 187-189. N- 13. C. 204-207. N- 14. C. 216-217. ^uoAKoecKuu K3. BHe 3eMgu. Kagyra, H3g. Kagy^cKoro oG^ecTBa H3y^eHHA npupoghi h MecTHoro KpaA, 1920. ^ogKOBCKHH K^. PaKeTa b KocMH^ecKoe npoeTpaHeTBo. Kagyra, 1924. ^uoAKoecKuu K3. HccgegoBaHue MupoBhix npocTpaHcTB peaKTHBHhiMH npuGopaMH (nepeu3gaHue pa6oT 1903 h 1911 rr. c HeKoTophiMH H3MeHeHHAMH h gonogHeHHAMu). Kagyra, 1926. ^uoAKoecKuu K3. KocMH^ecKaa paKeTa. OnhiTHaa nogroToBKa. Kagyra, H3g. aBTopa, 1927. the stars. The hundred illustrations, with which Potočnik equipped his book, increased its didactic nature and helped with a more active perception of what had been read. As a side note, the quantity and quality of illustrations (also colored ones - the first in literature about space) in Potočnik's book was unrivaled by any similar publication at that time. The circle of readers which has accumulated in the eight decades after the book's publication is without a question huge and it undoubtedly contains people who have dedicated their lives to practical cosmonautics. We know the names of at least two. The first is Wernher von Braun, technical director of the project to build the first long-range ballistic missile in the world, the A4 (FAU 2). The assembly took place in Germany, from the middle of the 1930s to the mid 1940s. He was also the leader of the project to build the first American carrier rocket, including Saturn V, which enabled the disembarking of the first people on the Moon. The second is Mikhail Klavdievich Tikhonravov, constructor of the first Soviet rocket to use hybrid fuel, which had a successful test flight on August 17, 1933, as it reached an altitude of 400 meters (a quarter mile). He was also a science consultant during the creation of the idea for the first artificial satellite in the world. He was also an associate of Sergey Pavlovich Korolyov, the legendary chief constructor of the first Soviet carrier rockets, which enabled pioneering achievements of the USSR in the field of cosmonautics in the first decade of its history (1957 - 1967). In his dissertation, Werner von Braun relied greatly on Potočnik's book and also included it in his bibliography.15 M. K. Tikhonravov had a Russian translation of the book, which he carefully read. This is proved by a great number of notes on its pages. Nowadays, this edition of Potočnik's book from the personal library of M. K. Tikhonravov is kept in the archives of 15 Braun von, Werner, Konstruktive, theoretische und experimentelle Beitrage zu dem Problem der Flussigkeitsrakete. Dissertation zur Erlangung der Wurde eines Dr. phil. der Friedrich- Wilhelms-Universitat zu Berlin. Vorgelegt am 16. April 1934 von Wernher Freiherr von Braun aus Berlin, and: Raketentechnik und Raumfahrtforschung, Sonderheft 1, herausgegeben von der Deutschen Gesellschaft fur Raketentechnik und Raumfahrt e.V., 1964, S. 1-48. 3gecb S. 48. the K. E. Tsiolkovsky State Museum of the History of Cosmonautics.16 But it would be unfair to limit the historical meaning of Potočnik's book only to its enlightening potential. A careful study of its contents compared to the works of his predecessors and contemporaries emphasizes new insight in the book, which was Potočnik's unique contribution to the development of theoretical cosmonautics. The new element in his ponderings is that he directed cosmonautics to the research and conquest of our own planet. The other pioneers of cosmonautics saw the main goal of this branch of science in the expansion of humanity "throughout space," traveling to other celestial bodies and building colonies away from Earth. Potočnik, at least in the beginning phases, wanted to use space technology completely for the good of our planet. Rocket aviation, which would enable traveling on Earth with almost cosmic velocities and the multi-functional station in Earth's orbit, which would observe everything that happens on the planet and direct life on it - those were the first two cornerstones that Potočnik felt had to be conquered in the development of cosmonautics. Nobody before him had defined this condition so clearly and precisely. Potočnik did not develop the theme of rocket aviation. He merely agreed with the opinions of H. Oberth and F. von Hoefft, who, unlike M. Valier, believed that the road to space travel does not lead to positioning rocket motors onto existing airplanes, but to building airplanes according to new construction schematics, intended for flights at a tremendous altitude, with supersonic speed. Potočnik described the structure of the station around Earth's orbit in great detail, and, as Ley put it, "with special affection."17 These chapters of his book represent the merging of his own thoughts, ideas and suggestions with those of other authors from the past. If we want to understand Potočnik's unique contribution to the development of the notion of a space station, we must describe their history in short. Until 1929, the idea of a space station was developed on two levels: on the level of science fiction and on the level of theoretical science. There are three names associated with the first level: a priest from the 16 Archives of K. E. Tsiolkovsky State Museum of the History of Cosmonautics. K-III-2534. American city of Boston named Edward Everett Hale, who published a story entitled The Brick Moon in four issues of the magazine Athlantic Monthly, between October and December of 1869 and February 1870; the great French writer and visionary Jules Verne, who published his novel The Begum's Fortune in 1879; a mathematics teacher Kurd Lasswitz, from the German town of Gotha, whose novel Two Planets was first printed in 1897.18 The story of E. E. Hale was completely dedicated to a space station, "The Brick Moon," which was situated inside a hollow sphere, 61 meters in diameter, made from fireproof material reminiscent of a brick. Together with its constructors and their families on board, the station was launched into orbit to an altitude of 6500 meters (4 miles) with the aid of two quickly-spinning wheels and was supposed to "circle the Earth eternally," as a navigational beacon "for all the seafarers."19 That is how the story by E. E. Hale became the first work in world literature with the idea of an orbital station around Earth's orbit, or an artificial satellite around our planet. The creative notions of J. Verne and K. Lasswitz completely ignored this idea, but they still touched upon some of its aspects. For instance, J. Verne limited his thoughts to the matter of the velocity required for the launch of this device, Earth's satellite: "The device, launched with the starting velocity twenty times greater than anything we know of today and consisting of 10 thousand yards20 per second, can never fall to Earth! This velocity, together with Earth's gravity, will force it to constantly orbit around the Earth."21 18 Lasswitz, Kurd, Auf zwei Planeten (1897). Frankfurt/Main 1969 19 The description of E. E. Hale's space station is taken from: Braun von, Wernher, Ordway III Frederick I., History of Rocketry & Space Travel, Thomas Y.Crowell Company, New York 1966, p. 17-20; Opdeeu 0.M. Hcropus, ^BO^ro^Hfl h gOCTOHHCTBa npoeKTOB OpGuT&flBHhix CTa^HH, BhigBHraBmHXcfl b COA h 3anagHOH EBpone // H3 HCTopuu aBHa^HH h KOCMOHaBTHKH. Bhm. 17-18. M., 1972. Str. 90-111. Here p. 90-91. 20 1 yard is 0,9144 meters. 21 Quoted from: Opdeeu 0.M. HcTopua, ^BO^ro^Hfl h g0CT0HHCTBa npoeKTOB opGuTa^BHMX CTaH^HH, BhigBHraBmuxcfl b COA h 3anagHOH EBpone // H3 HCTopuu aBHa^HH h KOCMOHaBTHKH. Published 17-18. Moscow, 1972. P. 90-111. Here p. 91. K. Lasswitz focused all his attention upon a space station located around the Earth, but, to be precise, it was not orbital. His book was written at the time of the Mars euphoria, which gripped humanity after the discovery of the Mars satellites in 1877 and after noticing formations on its surface, which were believed to be artificial canals. At the time, these facts appeared to present indisputable proof of the existence of a highly developed Mars civilization, which became the main literary protagonist in Lasswitz's novel. With the power of his creative imagination, the Martians used antigravity and built a space station above the Earth's North pole, at an altitude of 6536 kilometers (4000 miles). For their vehicles this was a "space dock," from which they would then land on our planet in various ways.22 The indubitable credit of E. E. Hale, Jules Verne and K. Lasswitz as creators of the idea about a space station in outer space on the science fiction level of its development is in the association with an artificial satellite of our planet and in the realization that the station is the means by which we can orient ourselves on Earth better and more precisely. It can also function as a way station for visiting other planets. But the authors were not capable of studying precisely the notion of a space station as a flying device, great hope and a safe haven for people who live and work in conditions of another, alien environment. In the history of the idea of a space station this notion was defined on the level of theoretical science and its beginner was K. E. Tsiolkovsky. His book Dreams of the Earth and Sky, published in Moscow in 1895, is the earliest work in which we can observe the concept of a space station as a means of habitation, a science laboratory and an industrial complex for people who have left our planet "in search of light and space."23 At that time, Tsiolkovsky still had not resolved the problem of transport in cosmonautics. That is why he merely outlined an image of 22 A more detailed design of the "Martian station" above Earth's North pole, taken from Lasswitz's novel, together with a drawing, can be found here: Me^nflaHeTHhie KopaG^H h cooG^eHue c MapcoM no KypTy .^accBH^ // PbiHUHHA. Me^nflaHeTHhie cooG^eHHA. BhmycK 2-h. KocMH^ecKue KopaG^u b ^aHTa3uax poMaHHCToB. 1928. C. 48-53. 23 ^uoAKoecKUu K3. Tpe3hi o 3eM^e h HeGe h ^^^eKTM BceMHpHoro TAroTeHHA. M., H3g. A.H. ToH^apoBa, 1895. C. 79. a hypothetical civilization in space, which humanity would, according to him, accomplish sooner or later, when it found a way to defeat Earth's gravity. But in the description of space stations, the scientist kept to strictly scientific expressions; he outlined their shape (sphere), size (from a few fathoms24 to "incomparably larger sizes"), the materials from which they were made (steel, glass in a metal framework), the basic principles and some elements for the system for sustaining life control functions (hermetic seals, constant resupply of oxygen in the atmosphere with the help of plants, temperature regulation, artificial gravity). Tsiolkovsky did not limit himself only to space stations as starting points in the colonization of inhabitants of planets to the expanses of outer space. He also outlined their place in the system of future perspectives of a global metamorphosis of space by its rational inhabitants. According to him, space stations will for human beings, sooner or later, replace completely planets with gravity and with a limited amount of warmth from the sun and light. They will become their artificial analogies, which will retain all the advantages of a planetary environment, but without its drawbacks. The scientist showed the process of disassembling celestial bodies and collecting gigantic artificial constructions to take their place. These wouls enable rational beings to increase manyfold the tempo of social progress, which is based on the maximum command of energy of its star and taking advantage of an environment without gravity. The material from these disassembled celestial bodies would be used to build these constructions; one part would be used as raw material to produce various building materials, while the other part would be used to create a natural environment to which the inhabitants of planets are accustomed. These conclusions and ponderings were further developed in works he wrote after publishing Investigations of Outer Space by Reaction Devices25 in the summer of 1903, in which there was, for the first time in history, detailed mathematical proof that a rocket is capable of achieving cosmic velocities. 24 1 fathom = 0,71 meters. 25 ^uoAKoecKUu K3. Hcc^egoBaHue MHpoBhix npoeTpaHeTB peaKTHBHhiMH npuGopaMH // Hay^Hoe oGo3peHue. 1903. N- 5. C. 45-75. In the article Investigations of Outer Space by Rocket Devices26, where he discussed the realistic and no longer hypothetical option of defeating the force of Earth's gravity and establishing human settlements outside our planet, Tsiolkovsky paid a great amount of detail to gigantic orangeries, whose duties would be to clean the gaseous environment of the space stations and supply its inhabitants with food. Firstly, he asked himself how their delivery into the atmosphere would take place. The answer was an important contribution by Tsiolkovsky in the development of the idea of a space station. He suggested that the orangeries be delivered into orbit in the form of separate blocks, which would later be assembled into the desired construction. In this way, Tsiolkovsky added a third type of gigantic space construction to the two he described earlier (a construction entirely built on Earth and delivered into space in its final shape and a construction built directly in space from material delivered from Earth or other celestial bodies) - this third type was stations assembled in orbit from already constructed elements delivered from Earth. From 1917 on, Tsiolkovsky was more and more involved with questions related to setting up and arranging space stations, the organization of their cosmic everyday life, with work and research activities. When he considered the altitude of the orbit the space station was supposed to be placed at, he came to the conclusion that the most appropriate one for habitation would be the geosynchronous orbit, which he was the first person to describe in literature: "At the advice of scientists, a fleet of these rockets was placed at a distance of 5 and a half Earth radii from its surface, or at a distance of 33 thousand kilometers (2o thousand miles).27 The time of their revolution around the planet was perfectly matched to the Earth day. There was almost eternal sunlight, with a short solar eclipse every 24 hours, which cannot be considered as night... The speed of the rocket in relation to the Earth was 3 kilometers 26 ^uoAKoecKuu K3. HcorcegoBaHHe MHpoBhix npoeTpaHeTB peaKTHBHMMH npnGopaMH. PeaKTHBHhiH npn6op "PaKeTa" // BecTHHK B03gyx0n^aBaHHA. 1911. N- 19. C. 16-21; N- 20. C. 29-32; N 21-22. C. 31-37; 1912. N 2. C. 2-7; N 3. C. 15-16; N 5. C. 2-5; N 6-7. C. 6-9; N 9. C. 7-11. 27 Here, Tsiolkovsky made an error in his calculations: 5 and a half Earth radii means 35,079 kilometers (22,000 miles). (2 miles) per second."28 When he considered the construction schematics of the stations, Tsiolkovsky decided not to place any plants in them. He believed it was impractical for people and plants to reside in the same space, even if that is permissible. According to him, the space for people should be safer and more solid than the one for plants; because the habitation areas and orangeries require atmospheres of different composition, pressure, moisture and temperature, it is better to separate these places, but to still have them connected to one another. In accordance with this, Tsiolkovsky suggested three types of space stations: 1.) made out of one habitation section intended for people and plants (residences-orangeries); 2.) separated into the habitation and production section and orangeries, which are separated from one another, but also connected with hermetically sealed folding doors; 3.) connections of a few modules of various uses (modular constructions were the most complex technical formations for scientists, which is why he saw humanity using them only when we spread "to the great celestial sphere").29 For the first kind of station, Tsiolkovsky suggested the shape of a sphere, a cone, for the second type and the habitation modules of the third type a cylindrical and toroidal shape and for the modules with the orangery a cylindrical and cone shape. Tsiolkovsky also described the interior design of the stations, the habitation, production and restroom facilities and orangery, devices to use in everyday life and industrial devices placed in the stations. He often returned to the question of how much surface of the station should be taken up by windows. Tsiolkovsky also paid a great amount of detail to the establishment of the demand for a total hermetic seal of the station as a condition for the safety of its inhabitants. In order for the hermetic seal to remain in place, he recommended that the stations be separated into hermetic sections, while the entrances and exits should be equipped 28 ^uoAKoecKuu K3. BHe 3eM^H. Ka^yra, H3g. Ka^y^cKoro oG^ecTBa H3y^eHHA npnpoghi H MecTHoro Kpaa, 1920. C. 73-74. with hatches ("connecting" or "transitional" chambers, as the scientist himself named them). Tsiolkovsky was the first writer to describe the procedure for the exit of cosmonauts from the space station into the open space: "They (the cosmonauts) were equipped with everything necessary (to exist into space). One of them was closed in a very narrow chamber, similar to a case for glasses. For this purpose, they first opened the inner side of this chamber, then hermetically sealed it and quickly sucked out the small amount of air that was left in the "case," so that not even a breath would go to waste. The cosmonaut with the loose-fitting clothes did not understand anything and he simply waited impatiently in the darkness. In a minute or two, the outer half of the "case" was opened, he pushed off and was taken to freedom. The second cosmonaut was lowered in the same fashion."30 Tsiolkovsky was also the first person to describe the spacesuit, a special garment "with a device for breathing and removing waste from the body"31: "Ifwe are supposed to live in vacuum, in diluted and useless gas, we need a special garment... It covers the entire body, including the head, it lets in no gases or vapors, it is mobile, not massive, does not hinder the body's mobility; it is strong to such an extent that it endures the inner pressure of the gases which surround the body; in the head area it is equipped with eight flat plates, partially permeable to light, through which the cosmonaut can look. The suit has a thick lining, which preserves heat and enables the permeation of gases and vapors. It has reservoirs for urine and other matters. Underneath the suit, it is connected to a special box which continually supplies enough oxygen. Carbon dioxide, steam and other bodily discharges are sucked into other boxes. Gases and steam constantly circle underneath the garment, in the permeable lining, with the aid of special automatic pumps. A human being does not need more than a kilogram of oxygen per day. All the supplies, which together with the suit weigh no more 30 ^uoAKoecKuu K3. BHe 3eM^u. Ka^yra, H3g. Ka^y^cKoro oG^ecTBa H3y^eHua npupoghi H MecTHoro Kpaa, 1920. C. 44. 31 ^uoAKoecKuu K3. BHe 3eM^u. Ka^yra, H3g. Ka^y^cKoro oG^ecTBa H3y^eHua npupoghi H MecTHoro Kpaa, 1920. C. 41. than 10 kilograms (22 pounds), would last for eight hours."32 Tsiolkovsky was the first literary figure to suggest an autonomous moving vehicle ("an explosive automobile"33), a reaction device which enables movement outside the station: "You are completely safe. You fly on a harness one kilometer long; you fly where you want to and return when you want to. - What if the harness breaks?... - No problem! Everyone will be given a special small tool, with which you can cause an explosion, a tool which acts like a rocket. With its aid, you can fly in any direction you choose and return home at any time you desire."34 The intellectual potential in theoretical cosmonautics was accumulating in the West all the way until the middle of the 1920s, without the influence of Tsiolkovsky's work. That is why the publication of Hermann Oberth's book By Rocket into Planetary Space35 in 1923 in Munich became the turning point in the history of western culture, which separated the era of fantasy regarding space flight and scientifically proven conclusions, decisions and predictions. In this book, the German scientist36 defined the basics of rocket-powered space flight, which he researched independently from Tsiolkovsky. Nevertheless, the findings still confirmed partially the conclusions of the Russian scientist. Oberth was also the first author of scientific literature to add to the existing theoretical proof about a rocket which can reach cosmic velocities the conclusion about the necessity of an immediate start of practical work or the building of rockets with liquid fuel for high altitude flights. In Western Europe, Oberth's book played the role of catalyst in the shaping and spreading of scientifically proven views on the ways and 32 ^uoAKoecKuu K3. BHe 3eM^u. Ka^yra, H3g. Ka^y^cKoro oG^ecTBa H3y^eHua npupoghi H MecTHoro Kpaa, 1920. C. 42. 33 ^uoAKoecKuu K3. BHe 3eM^u. Ka^yra, H3g. Ka^y^cKoro oG^ecTBa H3y^eHua npupoghi h MecTHoro Kpaa, 1920. C. 44. 34 ^uoAKoecKuu K3. BHe 3eM^u. Ka^yra, H3g. Ka^y^cKoro oG^ecTBa H3y^eHua npupoghi h MecTHoro Kpaa, 1920. C. 43. 35 Oberth, Hermann, Die Rakete zu den Planetenraumen, Verlag von R. Oldenbourg, Munchen und Berlin 1923. 36 Until 1938, H. Oberth lived in Romania. means of reaching the expanses of space. It also stimulated authors to write works about building the first test rockets and rocket motors with liquid propellant. Among other things, it also had a profound effect on some of the technical solutions in the project of the long-range ballistic missile A-4 (from November 1944 known as Fau-2).37 The book By Rocket into Planetary Space inspired researchers, including H. Potočnik, to tackle problems related to constant habitation of Man in the expanses of space; in it, the scientific concept of a space station was explained for the first time in western literature.38 Oberth further developed his idea in 1928, in the article Stations in Space39 and in 1929, in his book Ways to Spaceflight.40 The title of the work undoubtedly tells us that Oberth could be considered the first western explorer to take credit for defining the role of a long-term orbital station in conquering Earth and the expanses of space. Oberth explained the idea of a space station with these words: "If we launch devices of this size (rockets, note by T. Z.) into an orbit around Earth, each of them will represent something like a small Moon. We will not plan their return to Earth.41 Their communication with the Earth can be done by means of small apparatus, so these big rockets (let us call them observation stations) can be better adapted for their primary role."42 37 E. Sanger labeled the list of points which include Oberth's ideas and suggestions and which were realized in construction A-4 as a "very long list": Sanger, Eugen an Oberth, Hermann, 04.05.1947, and: Oberth, Hermann, Briefwechsel, Erster Band, Bukarest 1979, S. 135-136, here p. 135. 38 Oberth, Hermann, Die Rakete zu den Planetenraumen, Verlag von R. Oldenbourg, Munchen und Berlin 1923, S. 86. 39 Oberth, Hermann, Stationen im Weltraum, and: Die Moglichkeit der Weltraumfahrt. Allgemeinverstandliche Beitrage zum Raumschiffahrtsproblem von Professor Hermann Oberth, Dr. Franz v. Hoefft, Dr.-Ing. Walter Hohmann, Dr. Karl Debus, Ingenieur Guido von Pirquet und Ingenieur Fr. W. Sander, Verlag von Hachmeister & Thal, Leipzig 1928, S. 216-239. 40 Oberth, Hermann, Wege zur Raumschiffahrt, Verlag von R. Oldenbourg, Munchen und Berlin 1929, S. 350-371. 41 A more precise translation of this sentence would be: "They must not even be intended to return to Earth." 42 Oberth, Hermann, Die Rakete zu den Planetenraumen, Munchen und Berlin 1923, S. 86; quoted Oberth listed the following uses for space stations: - Observation of the Earth for scientific and strategic needs;43 - Supplying the Earth with electricity, gained by the transformation of the energy from the sun's rays;44 - Enabling a telegraphic connection on Earth;45 - Warning vessels about the dangers of glaciers, rescuing accident victims;46 from: 06epT r. PaKeTa B KocMH^ecKoe npocipaHCTBo // TaHCBHHgT. Toggapg. ^cHo-^e^bTpH. 06epT. roMaH. H36paHHbie ipygbi (1891-1938). M., «HayKa», 1977. P. 424-510, p. 503-504. 43 Oberth, Hermann, Die Rakete zu den Planetenraumen, Verlag von R. Oldenbourg, Munchen und Berlin 1923, S. 86; Oberth, Hermann, Stationen im Weltraum, and: Die Moglichkeit der Weltraumfahrt. Allgemeinverstandliche Beitrage zum Raumschiffahrtsproblem von Professor Hermann Oberth, Dr. Franz v. Hoefft, Dr.-Ing. Walter Hohmann, Dr. Karl Debus, Ingenieur Guido von Pirquet und Ingenieur Fr. W. Sander, Verlag von Hachmeister & Thal, Leipzig 1928, S. 216-239. 3gecb S. 232-233; Oberth, Hermann, Wege zur Raumschiffahrt, Verlag von R. Oldenbourg, Munchen und Berlin 1929, S. 352. 44 Oberth, Hermann, Die Rakete zu den Planetenraumen, Verlag von R. Oldenbourg, Munchen und Berlin 1923, S. 86; Oberth, Hermann, Stationen im Weltraum, and: Die Moglichkeit der Weltraumfahrt. Allgemeinverstandliche Beitrage zum Raumschiffahrtsproblem von Professor Hermann Oberth, Dr. Franz v. Hoefft, Dr.-Ing. Walter Hohmann, Dr. Karl Debus, Ingenieur Guido von Pirquet und Ingenieur Fr. W. Sander, Verlag von Hachmeister & Thal, Leipzig 1928, S. 216-239. 3gec& S. 226; Oberth, Hermann, Wege zur Raumschiffahrt, Verlag von R. Oldenbourg, Munchen und Berlin 1929, S. 352. 45 Oberth, Hermann, Die Rakete zu den Planetenraumen, Verlag von R. Oldenbourg, Munchen und Berlin 1923, S. 86; Oberth, Hermann, Stationen im Weltraum, and: Die Moglichkeit der Weltraumfahrt. Allgemeinverstandliche Beitrage zum Raumschiffahrtsproblem von Professor Hermann Oberth, Dr. Franz v. Hoefft, Dr.-Ing. Walter Hohmann, Dr. Karl Debus, Ingenieur Guido von Pirquet und Ingenieur Fr. W. Sander, Verlag von Hachmeister & Thal, Leipzig 1928, S. 216-239. 3gec& S. 233; Oberth, Hermann, Wege zur Raumschiffahrt, Verlag von R. Oldenbourg, Munchen und Berlin 1929, S. 352. 46 Oberth, Hermann, Die Rakete zu den Planetenraumen, Verlag von R. Oldenbourg, Munchen und Berlin 1923, S. 86; Oberth, Hermann, Stationen im Weltraum, and: Die Moglichkeit der Weltraumfahrt. Allgemeinverstandliche Beitrage zum Raumschiffahrtsproblem von Professor Hermann Oberth, Dr. Franz v. Hoefft, Dr.-Ing. Walter Hohmann, Dr. Karl Debus, Ingenieur Guido von Pirquet und Ingenieur Fr. W. Sander, Verlag von Hachmeister & Thal, Leipzig 1928, S. - Observation of weather patterns;47 - Building and taking care of "space mirrors," where all the energy of the sun's rays is concentrated: with their help it is possible to change Earth's climate conditions and the landscape, including strategic goals, like destroying the territory of an enemy;48 - Building space telescopes and astronomical observation;49 - Building interplanetary space vessels and supplying them with fuel;50 - Studying long-term habitation of humans in weightlessness;51 216-239. 3gec& S. 233; Oberth, Hermann, Wege zur Raumschiffahrt, Verlag von R. Oldenbourg, Munchen und Berlin 1929, S. 352. 47 Oberth, Hermann, Wege zur Raumschiffahrt, Munchen und Berlin 1929, S. 352. 48 Oberth, Hermann, Die Rakete zu den Planetenraumen, Verlag von R. Oldenbourg, Munchen und Berlin 1923, S. 87-88; Oberth, Hermann, Stationen im Weltraum, and: Die Moglichkeit der Weltraumfahrt. Allgemeinverstandliche Beitrage zum Raumschiffahrtsproblem von Professor Hermann Oberth, Dr. Franz v. Hoefft, Dr.-Ing. Walter Hohmann, Dr. Karl Debus, Ingenieur Guido von Pirquet und Ingenieur Fr. W. Sander, Verlag von Hachmeister & Thal, Leipzig 1928, S. 216239. 3gec& S. 236-238; Oberth, Hermann, Wege zur Raumschiffahrt, Verlag von R. Oldenbourg, Munchen und Berlin 1929, S. 352. 49 Oberth, Hermann, Die Rakete zu den Planetenraumen, Verlag von R. Oldenbourg, Munchen und Berlin 1923, S. 86; Oberth, Hermann, Stationen im Weltraum, and: Die Moglichkeit der Weltraumfahrt. Allgemeinverstandliche Beitrage zum Raumschiffahrtsproblem von Professor Hermann Oberth, Dr. Franz v. Hoefft, Dr.-Ing. Walter Hohmann, Dr. Karl Debus, Ingenieur Guido von Pirquet und Ingenieur Fr. W. Sander, Verlag von Hachmeister & Thal, Leipzig 1928, S. 216239. 3gec& S. 219-225; Oberth, Hermann, Wege zur Raumschiffahrt, Verlag von R. Oldenbourg, Munchen und Berlin 1929, S. 353-371. 50 Oberth, Hermann, Die Rakete zu den Planetenraumen, Verlag von R. Oldenbourg, Munchen und Berlin 1923, S. 88-89; Oberth, Hermann, Stationen im Weltraum, and: Die Moglichkeit der Weltraumfahrt. Allgemeinverstandliche Beitrage zum Raumschiffahrtsproblem von Professor Hermann Oberth, Dr. Franz v. Hoefft, Dr.-Ing. Walter Hohmann, Dr. Karl Debus, Ingenieur Guido von Pirquet und Ingenieur Fr. W. Sander, Verlag von Hachmeister & Thal, Leipzig 1928, S. 216239. 3gec& S. 234-235; Oberth, Hermann, Wege zur Raumschiffahrt, Verlag von R. Oldenbourg, Munchen und Berlin 1929, S. 353. 51 Oberth, Hermann, Stationen im Weltraum, and: Die Moglichkeit der Weltraumfahrt. Allgemeinverstandliche Beitrage zum Raumschiffahrtsproblem von Professor Hermann Oberth, Dr. Franz v. Hoefft, Dr.-Ing. Walter Hohmann, Dr. Karl Debus, Ingenieur Guido von - Performing parapsychological experiments.52 The essence that Oberth captured in his definition of a space station was in complete accordance with the meaning given to it by Tsiolkovsky. They both viewed the station as a machine-habitation, a device which enables people to live and work in conditions that are not the same as on Earth. But the actual buildings which they created individually, each in his own imagination, were completely different. Tsiolkovsky's space station aspires to go from the Earth to outer space, "in search of light and space."53 In the centre of the attention of its inhabitants are "the deserts of the world" and their inexhaustible supply of resources and their unrevealed secrets. Oberth "directed" his space station towards the Earth; for him it was mostly an inseparable part of human activity while studying and changing our planet. He was also to first to raise the question about the advantages of using space stations for storing fuel and as way stations for interplanetary vessels.54 Oberth was the second person after Tsiolkovsky55 and the first in western literature to write down the idea of establishing artificial Pirquet und Ingenieur Fr. W. Sander, Verlag von Hachmeister & Thal, Leipzig 1928, S. 216-239. Here p. 216-218. 52 Oberth, Hermann, Stationen im Weltraum, and: Die Moglichkeit der Weltraumfahrt. Allgemeinverstandliche Beitrage zum Raumschiffahrtsproblem von Professor Hermann Oberth, Dr. Franz v. Hoefft, Dr.-Ing. Walter Hohmann, Dr. Karl Debus, Ingenieur Guido von Pirquet und Ingenieur Fr. W. Sander, Verlag von Hachmeister & Thal, Leipzig 1928, S. 216-239. Here p. 225-226. 53 ^uoAKoecKuu K3. rpe3M o 3eM^e u He6e u ^$$eKTbI BceMupHoro TflroTeHHH. M., u3g. A.H. TomapoBa, 1895. C. 79. 54 Oberth, Hermann, Die Rakete zu den Planetenraumen, Verlag von R. Oldenbourg, Munchen und Berlin 1923, S. 88. 55 ^uoAKoecKuu K3. CBo6ogHoe npocTpaHcTBo (1883) // Co6p. co^. T. II. M. 1954. C. 25-68. 3gec& c. 65; ^uoAKoecKuu K3. Hcc^egoBaHue MupoBbix npocTpaHcTB peaKTUBHtiMu npu6opaMu. PeaKTUBHtiH npu6op "PaKeTa" // BecTHUK Bo3gyxon^aBaHUfl. 1911. N 19. C. 16-21. N 20. C. 2932. N 21-22. C. 31-37. 1912. N 2. C. 2-7. N 3. C. 15-16. N 5. C. 2-5. N 6-7. C. 6-9. N 9. C. 7-11 / ^U0^K0BCKUH K^. Co6p. co^. T. II. M., 1954. C. 100-139. Here p. 135. gravity in a space station: "If the prolonged effects of weightlessness would lead to harmful consequences (in which I certainly doubt), we could tie two such rockets with a rope several kilometers long and spin them around one another."56 He also emphasized the necessity of physical exercise to keep the organism in shape in the weightless state.57 However, in the 1920s, Oberth still had not suggested anything connected to the concrete technical design of a space station. In this aspect, Tsiolkovsky went a great deal further than his German colleague. Another person who played a significant role in the further development of the idea of a space station was Austrian engineer Guido von Pirquet, with the article Travel Routes, published in the magazine Die Rakete from May 1928 until January 1929.58 In it, Pirquet wrote down mathematical proof about the irreplaceable value of a space station as a "stepping stone" towards the realization of interplanetary flights. This proof forms the basis of the so-called "space paradox," which states that interplanetary flights from the station will be much easier than its creation.59 The same opinion was also held by Soviet cosmonautics researchers F. A. Zander and O. G. Shargei (from August 15, 1921, he lived, worked and published under the name of Yu. V. Kondratyuk). In the many papers that F. A. Zander published between 1923 and 56 Oberth, Hermann, Die Rakete zu den Planetenraumen, Verlag von R. Oldenbourg, Munchen und Berlin 1923, S. 86; quoted from: O6epm r. PaKeTa b KOCMH^eCKoe npOCTpaHCTBO // raHCBHHgT. roggapg. ^CHO-^egBTpH. OGepT. roMaH. H36paHHBie TpygBi (1891-1938). M., «HayKa», 1977. C. 424-510. Here p. 504. 57 Oberth, Hermann, Stationen im Weltraum, and: Die Moglichkeit der Weltraumfahrt. Allgemeinverstandliche Beitrage zum Raumschiffahrtsproblem von Professor Hermann Oberth, Dr. Franz v. Hoefft, Dr.-Ing. Walter Hohmann, Dr. Karl Debus, Ingenieur Guido von Pirquet und Ingenieur Fr. W. Sander, Verlag von Hachmeister & Thal, Leipzig 1928, S. 216-239. 3geCB S. 218. 58 Pirquet von, Guido, Fahrtrouten, and: Die Rakete, 15.05-1928, S. 67-74; 15.06.1928, S. 93-94; 15.07.1928, S. 107-109; 15.08.1928, S. 117-121; 15.09.1928, S. 134-140; 15.10.1928, S. 155-158; 15.11.1928, S. 169-171; 15.12.1928, S. 183-190; 15.01.1929, S. 9-13. 59 Pirquet von, Guido, Fahrtrouten, and: Die Rakete, 15.08.1928, S. 118-121; 15.09.1928, S. 137-140; 15.10.1928, S. 157-158. 1929, in various cities across the USSR, he constantly expressed this thought: "The building of interplanetary stations around the Earth and other planets will be very important. They will be landing places for aircraft and rockets which will be launched from Earth. They will also be used as pit stops for pilots after their flight. Interplanetary flights will become much cheaper with the construction of such stations because everything necessary for further flights to other planets will be stored on the interplanetary station."60 An "interplanetary base for flights around the solar system" was an important point in the program of conquering space. This idea was tackled with by O. G. Shargei between 1916 and 1928. He justified its construction with these words: "Having a base <...> at your disposal is a great advantage because we will not need to transport material, instruments, machines and people (with rooms for them) for every flight from the Earth to the interplanetary expanses and vice versa. We will also not need to dump first-class objects, so that there would be no costs with their return to Earth. The storage area for all of this will be on the base. For flights off the base in any direction and vice versa we would require less material expenses than with a similar flight from Earth. Rockets will be sent from Earth to the interplanetary expanses only to supply the base or exchange one crew with another after shorter or longer intervals."61 Just like F. A. Zander, O. G. Shargei also did not deal directly with the design of this interplanetary base, but he commented that in case "the long-term absence of apparent gravity has a negative effect on people," the habitation section should be built separately from the observatory. The structures should be connected with a rope a few meters in length. For the creation of artificial gravity on the station, the system should be rotated around 60 UaHdep 0A. npoGgeMBi CBepxaBHa^HH h o^epegHBie 3aga^H nO nOgrOTOBKe k Me^ngaHeTHBiM nyTemeCTBHAM // UaHdep 0A. npoGgeMa nogeTa npu nOMO^u peaKTHBHBix annapaTOB. Me^ngaHeTHBie nogeTBi. CGopHHK CTaTeH. M., O6OpOHrH3, 1961. C. 436-441. Here p. 439. 61 RoHdpamwK tt.E. 3aBoeBaHHe Me^ngaHeTHBix npoCTpaHCTB. HobochGhpck, H3g. aBTopa, 1929. Citirano po.: KoHdpamwK K).E. 3aBoeBaHHe Me^ngaHeTHBix npoCTpaHCTB. M., OGopoHrH3, 1947. C. 73. a common centre of gravity."62 This suggestion features obvious similarities with H. Oberth's thoughts, even though we can be fairly certain that O. G Shargei was not familiar with the works of the German scientist. Besides, O. G. Shargei's thoughts about a space station were very different from the suggestions of other authors in one respect. He did not place his "interplanetary base" on an orbit around the Earth, but instead around the Moon. If we generalize the results of theoretical research that took place from the end of the 1890s and until the end of the 1930s, we see that K. E. Tsiolkovsky, H. Oberth, F. A. Zander and O. G. Shargei (Yu. V. Kondratyuk) shaped the scientific perceptions of the role of space stations in Man's conquest of the expanses beyond the Earth and natural resources, as well as the perceptions of the multi-functionality and basic structure of the stations. The end of the 1930s marked the age of the constructional development in the history of the idea for a space station. The first to present a concrete project of a space station was H. Potočnik. His writings included ideas which were scattered on the pages of his predecessors. The system for maintaining life support functions, which predicted the creation of a closed ecological circle and the regulation of the contents of the atmosphere; the presence of helium devices which would transform the energy of the Sun's rays into electricity; the stages of the exit of cosmonauts from the station into open space; the basics for the design of a space suit; an individual autonomous vehicle for the movement of cosmonauts in open space; the particularities of life and everyday activities in the weightless state, creating artificial gravity; the assembly of the station in orbit out of individual segments; the station as an "observation tower," a storage area for rocket propellant and a space port. All of these and some other ideas were written in Potočnik's work. But in his book they took on a new lease on life, they became the object and product of engineering creativity; they were shaped into a realistic construction, suitable for use in weightlessness 62 KoHdpamwK &.E. 3aBoeBaHue Me^nraHeTHhix npocTpaHcTB. HoBocuGupcK, H3g. aBTopa, 1929. Quoted from: KoHdpamwK K).E. 3aBoeBaHue Me^nraHeTHhix npocTpaHcTB. M., OGopoHrH3, 1947. C. 74. and vacuum. We can say, without exaggerating, that Potočnik's drawing of an inhabited station away from Earth, together with the description of its construction, assisted in the psychological transition in the consciousness of people from Earth's architecture to space architecture. Because of this, we can unreservedly call him the father of astro-architecture. It is absolutely obvious that Potočnik offered a number of suggestions without knowing they had been previously mentioned in literature. For example, it was his idea to put the station in a circular orbit at an altitude of 35,900 kilometers (22,400 miles), so its position would remain unchanged in regards to a certain point on the Earth.63 A number of publications emphasize the special meaning of this suggestion and Potočnik is called "the pioneer of the synchronous orbit, to which they send geostationary satellites nowadays"64 and "the author of the idea for a geostationary satellite."65 But similar claims have to be rectified. As we have already stated, the first person to mention a geosynchronous orbit in literature was Tsiolkovsky. Both Tsiolkovsky and Potočnik understood the meaning of the geosynchronous orbit in the same way, while they saw its advantages from different perspectives because of the different purposes of the space station. To Tsiolkovsky, the station is mostly a "habitation beyond the atmosphere"66, an alternative to our own world. That is why he saw the main advantage of the geosynchronous orbit in the "eternal" sunlight. To Potočnik, the space station was mostly an "observation tower"67, so he focused all of his attention on the special feature of the geosynchronous orbit which enables it to always be 63 Noordung, Hermann, Das Problem der Befahrung des Weltraums. Der Raketen-Motor, Berlin 1929, S. 98. 64 Ehrung und Wurdigung eines grossen ossterreichischen Raumfahrtpioniers, and: Osterreichische flugmedizinische Mitteilungen, 1976, Nr. 1, S. 10-11. S. 10. 65 Varacha B. S. Hermann Potočnik-Noordung - einer der "geistigen Pioniere der Raumfahrt", and: Astronautik, 1987, Heft 4, S. 111-112. S. 111. 66 ^U0AK06CKUU K3. BHe 3eM^H. Ka^yra, 1920, c. 77. 67 Potočnik called the station „Warte" or „Raumwarte", which means pinnacle, tower: Noordung, Hermann, Das Problem der Befahrung des Weltraums. Der Raketen-Motor, Berlin 1929, S. 96. above one and the same point of the Earth's surface. Ifwe return to the question of Potočnik's priorities, we must, it seems, define precisely that he did not "discover" either the geosynchronous orbit or the artificial geostationary satellite per se. But his indubitable contribution is that he recognized the advantages of such an orbit and satellite as the solution to the problem of communication in space and observing the Earth from outer space.68 Potočnik's book can definitely be considered as one of the earliest researches in space biology and medicine. By restating some basic facts about the influence of too much weight and weightlessness, which are the basic factors of space flight (in German language literature this had already been covered by H. Oberth and M. Valier before him), on the organism, Potočnik took another step forward. He was the first to pay attention to the reduction in muscle mass in weightlessness and the necessity of special exercises to keep the muscles in a normal state. The result of this was an alarming prediction: living in weightlessness will be harmful because the muscles become weak "and, therefore, fail in their function when life is again operating under normal gravitational conditions (e.g, following the return to Earth)."69 This was followed by an equally startling recommendation: "However, it is probable that these effects could be counteracted successfully by systematic muscular exercises; besides, it might be possible to make allowance for these conditions by means of appropriate technical precautions, as we will see later."70 In Potočnik's book, there are also some precise observations about everyday existence in the weightless state that are not present in the works of other pioneers of cosmonautics. For example, he found out astutely how hard washing would become in the weightless environment: "Washing and bathing as we know them would have 68 A similarly convincing assessment of Noordung's scientific achievement can be read in the article: Ruppe, Harry O., Noordung: Der Mann und sein Werk, in: Astronautik, 1976, Heft 3, S. 81-83, here p. 81. 69 Hopdym r. npoGgeMa nyTemecTBHA b MupoBoM npocTpaHcTBe. M.-.T., OHTH HKTn CCCP, TgaBHaa aBHa^HOHHafl pega^ua, 1935. C. 57. 70 Ibid. to be completely dropped, however! Cleaning up could only be accomplished by rubbing with damp towels, sponges or the like."71 As is known, wet wipes are the predominant cleaning utensil by crews on space vessels and stations. As mentioned, Potočnik's book did not go unnoticed with his contemporaries. But it is interesting to see that the reactions of ordinary readers to it were different to those of experts. If the former said how seriously and with solid arguments the book acquainted the wider audience with near and future roles of cosmonautics,72 the latter treated it "without mercy."73 W. Ley wrote: "Noordung did indeed have a number of interesting ideas, but each one had a fault." And more: "Together with his more or less accurate thinking, there are also a number of fundamental mistakes in Noordung's project."74 H. Oberth felt it necessary to contradict H. Potočnik nine times in his book Ways to Spaceflight. Three of these observations were concerned with the design of the space station. He rejected the ideas of changing the glass windows into convex lenses for collecting sunlight, about the rotation of the "habitation wheel" with the speed of one revolution per eight seconds and placing the station in a geosynchronous orbit.75 Potočnik was even criticized for the "very fantastic method of calculating the overall efficiency of the rocket."76 In general, Potočnik's colleagues felt 71 Ibid., p. 62. 72 Schlor, Dr., Das Problem der Befahrung des Weltraums, [Buchbesprechung], and: Die Umschau, 24.11.1928, Heft 48, S. 986. 73 Ley, Willy, Rockets, Missiles and Space Travel, The Viking Press, New York 1957, P. 369. fleu B. PaKeTbi h nogeThi b kocmoc. M., BoeHHoe H3gaTegbcTBo MHHHcTepcTBa oGopoHhi Coro3a CCP, 1961. C. 308. 74 Ley, Willy, Rockets, Missiles and Space Travel, The Viking Press, New York 1957, P. 369. fleu B. PaKeThi h nogeTh b kocmoc. M., BoeHHoe H3gaTegbcTBo MHHHcTepcTBa oGopoHhi Coro3a CCP, 1961. C. 308. 75 Oberth, Hermann, Wege zur Raumschiffahrt, Verlag von R. Oldenbourg, Munchen und Berlin 1929, S. 99, 152-153, 180, 222, 227, 257, 305, 351, 385. 76 Ley, Willy, Rockets, Missiles and Space Travel, The Viking Press, New York 1957, P. 369. ^eft B. PaKeThi h nogeTh b kocmoc. M., BoeHHoe H3gaTegbcTBo MHHHcTepcTBa oGopoHhi Coro3a CCP, 1961. C. 308. that the project of the station only carried historic significance.77 This judgment is an example of how unjustly and narrow-mindedly the creators of science and technology can be criticized by their contemporaries. Hardly had there passed two decades before Potočnik's suggestions and drawings were reborn in the projects of other authors and their dominance in the notions about the technical aspects of future space stations was obvious and unquestionable for many years. The only deviation from Potočnik's project until the end of the 1940s was the denouncement of the idea for objects, scattered in the expanses of space, which would be connected with ropes, electric cables and air pipes. Instead, they decided upon giant constructions made out of one piece, which would contain habitation, laboratory, production and office sections, all "in one place." As the connecting element of such constructions authors suggested spheres, semi-spheres, plates, cylinders, hard porous connections and platforms. The necessary condition for the functioning of the space station was the creation of artificial gravity in its habitation segments. The station is firmly "oriented" towards Earth. The common point was the idea of sending the construction into space piecemeal. The earliest project for a space station after H. Potočnik was the project by two Englishmen, Harry Ross and Ralph Smith, described in the article Orbital Bases, published in 1949 in the Journal of the British Interplanetary Society.78 They predicted the construction of a highly functional station for a 24-person crew, which would consist of members from various scientific branches. This was a serious declaration of careful observation of Earth from outer space, performing meteorological and astronomical observations and studying the nature of space. On the outside, Ross's and Smith's station was built from a central sphere, 30 meters (100 feet) in diameter (together with habitation areas and workstations). It was connected 77 Ley, Willy, Rockets, Missiles and Space Travel, The Viking Press, New York 1957, P. 369. Ten B. PaKeThi h nofleThi b kocmoc. M., BoeHHoe H3gaTeflBcTBo MHHHcTepcTBa oGopoHhi Coro3a CCP, 1961. 0. 308. 78 Ross, H. E., Orbital Bases, and: Journal of the British Interplanetary Society, January 1949, Vol. 8, No. 1, P. 1-19. to a spinning mirror semi-sphere with a 60 meter (200 feet) diameter. It would presumably collect rays from the Sun and their energy would be transformed into electricity with simple procedures. The immobile porous pole, which would be directed away from the sphere, would contain landing strips for space vessels. The "habitation wheel" of Herman Potočnik Noordung was present in the project of a "way station for space travel," proposed in 1949 by Soviet scientist, an expert for space navigation and a popularizer of cosmonautics, A. A. Shternfeld.79 It is also true that his "wheel" did not include a nave and a spoke, so the space vessels would have a hard time landing on the constantly rotating torus. Later, A. A. Shternfeld proposed another project for a station, composed from the used up upper stages of space rockets. There would be a weightless state in some parts of the station and artificial gravity in others.80 In 1951, Hans Hermann Koelle proposed a station made from 36 spheres, each one 5 meters (16 feet) in diameter. Similarly as with H. Potočnik Noordung's "habitation wheel," they were joined into a ring with the help of eight spokes-transitions. Four of them had built-in elevator shafts, leading all the way to the central part of the nave.81 According to Koelle's calculations, the station would weigh 150 metric tons on Earth and there would be room for 65 researchers. The anticipated program of scientific experiments would include meteorology, research of space, the effects of weightlessness on living organisms and even assistance to space crews, victims of accidents in orbit. 79 fflmepH$eAhd AA. nofleT b MHpoBoe npocTpaHcTBo. M.-T., rocygapcTBeHHoe H3gaTeflBcTBo TexHHKo-TeopeTHqecKon AHTepaTyphi, 1949. C. 106-108. fflmepH$eAhd AA. HcKyccTBeHHhie cnyTHHKH. M., rocygapcTBeHHoe H3gaTeflBcTBo TexHHKo-TeopeTHqecKoft AHTepaTyphi, 1958. Supplement on p. 128 and 129. 80 fflmepH$eAhd AA. HcKyccTBeHHhie cnyTHHKH. M., rocygapcTBeHHoe H3gaTeflBcTBo TexHHKo-TeopeTH^ecKoft AHTepaTyphi, 1958. Supplements on p. 128 and 129, p. 264 and 265. 81 Hoeppner, H., Koelle, Hans Hermann, Die optimale Lastrakete zur Auftenstation in 1669 km Hohe, and: Forschungsbericht Nr. 8 der Gesellschaft fur Weltraumforschung. Stuttgart 1951; Koelle, Hans Hermann, Der Einfluss der konstruktiven Gestaltung der Auftenstation auf die Gesamtkosten des Projekts, and: Forschungsbericht Nr. 9 der Gesellschaft fur Weltraumforschung, Stuttgart 1951. Koelle's articles were the bases for the discussions about space stations in German publications.82 The authors touched upon a variety of questions, from medical and biological equipment on the station to the radio connection with it. Special interest was generated by the article Space Station, by three German engineers working in the French National Aerospace Research Center - Rolf Engel, U. T. Boedewadt and Kurt Hanisch.83 Their main assignment was not the creation of a station per se, with its outer shape and interior design, but to study the physical and technical conditions of its operation (in particular the visibility of Earth's surface, the peculiarities in the exchange of day and night in orbit, a realistic assessment of the costs for building a station, researching the peculiarities of supplying the station). This was the first convincing proof that the problems of keeping the station operational were much more important and expensive than its construction. They built their own version of a station in a complex with a six-stage carrier rocket, which would help launch a total mass of 510 metric tons into Earth's orbit (the station was supposed to weigh 180 metric tons, while the equipment 330 metric tons). The most famous project was created at the start of the 1950s by Wernher von Braun, which was published in 1952.84 His station was 82 Wie wird sich der menschliche Organismus voraussichtlich im schwerefreien Raum verhalten? and: Weltraumfahrt,1951, Heft 4, S. 81; Krause, H., Die Kinematik einer Auftenstation in einer zur Aquatorebene geneigten elliptischen Bahn, and: Forschungsbericht Nr. 10 der Gesellschaft fur Weltraumforschung. Stuttgart 1951; Merten, R., Funkverbindung mit der Auftenstation, and: Hochfrequenztechnik und Weltraumfahrt. Stuttgart1951, S. 92-101; Schaub, W., Die Flutkrafte auf der Auftenstation, and: Weltraumfahrt, 1952, Heft 1, S. 1-8; Krause, H., Die Bewegung einer Auftenstation in einer elliptischen, zum Erdaquator geneigten Bahn um die Erde, and: Weltraumfahrt, 1952, Heft 1, S. 17-25; Weltraumfahrt, 1952, Heft 3, S. 74-78; Haber, H., Gerathewohl, S., Physik und Psychophysik der Gewichtslosigkeit, and: Weltraumfahrt, 1953, Heft 2, S. 44. 83 Engel, Rolf, Boedewadt, U.T., Hanisch, K., Die Auftenstation, and: Raumfahrtforschung, Munchen 1952, S. 117-154. 84 As attested by W. Ley, the predecessor of this von Braun project was an earlier version from 1950 and 1951. This was "almost a cylindrical construction with an air chamber and two spokes reminiscent of an "automobile tire," with a diameter of 75 meters, which revolved around a central "cap." The influence of H. Potočnik's idea on its shape was obvious. The "tire" was supposed to be assembled in orbit out of several segments made from artificial materials. Even though the walls would be relatively thin, they would be durable due to the internal pressure. The project was based on calculations which pointed to the fact that the launching of the segments to an orbit at an altitude of 1730 kilometers was made possible by a simultaneously projected three-stage carrier rocket. The supply of energy would not come from an awkward helium device, but an atomic reactor. Another novelty in regards to earlier projects was the idea to store water for the habitation section in reservoirs underneath the floor of all habitation segments. The water would also be obtained through the recycling of waste. In the case the center of gravity is moved as a consequence of the movement of people from one section to the other (the crew count was supposed to be 200 to 300), the pumps would pump automatically water from some reservoirs to the others and thus the ruined equilibrium would be restored.85 In 1954, Oberth published his third book on cosmonautics, entitled Men into Space, which included a chapter about space stations.86 In it, he wrote a resolution that there cannot exist a universal station with multiple uses.87 That is why Oberth described several types of stations: a "space dock" (it was supposed to be launched to an altitude of 300 or 400 kilometers and it was intended for the assembly of "electric space directed outside it." Ley mentioned some other details as well: "These spokes join the nave with the rim, which is shaped like a regular icosagon. The big parabolic mirror at the crossbar of the nave is supposed to collect sunlight and direct it into the boiler attached above the nave." Heu B. PaKeTbi h no^eT^i b kocmoc. M., BoeHHoe H3gaTe^BcTBo MHHucTepcTBa oGopoHbi Coro3a CCP, 1961. C. 311. 85 Braun von, Wernher, Kaplan, J., Haber, H., Ley, Willy, Schachter, O., Whipple, F., Across the Space Frontier. New York 1952; Braun von, Wernher, Stationen im Weltraum, Frankfurt/Main 1953. 86 Oberth, Hermann, Menschen im Weltraum. Neue Projekte fur Raketen- und Raumfahrt, ECON-Verlag, Dusseldorf 1954, S. 80-123. 87 Oberth, Hermann, Menschen im Weltraum. Neue Projekte fur Raketen- und Raumfahrt, ECON- Verlag, Dusseldorf 1954, S. 96. vessels," which would then go on interplanetary flights88), a "station for observing Earth" (which would be placed on a geostationary orbit89) and a "station for strategic needs" (the altitude of the orbit would be 600 kilometers90). These descriptions were equipped with drawings, but the book does not include all the illustrations prepared by the author.91 In the midst of concepts for drawings, which were left in their manuscript form, there are also illustrations which show the interior design of the space station, folding doors and other elements of the exterior surface of the station.92 In the construction sense, the "space dock" and the "observation station" differ from one another only in one detail: the "dock" has an "assembly workshop," where the assembly of interplanetary aviation devices is supposed to take place. The other elements, which are part of its construction, are also a part of the "station for observing Earth": two habitation blocks, placed each on its own side of the connecting tunnel, several segments for storage, telescopes. In 1955, Krafft Ehricke described in great detail a project of a space station, built from a central segment and sections for habitation and work, which are connected to it. This project was made specifically for the Atlas carrier rocket. On this occasion, an interesting thought was uttered: that it is not necessary for the last stage of the transport rocket to return to Earth. It could have been made out of light, but solid objects, into a form of a cargo container, which would remain in orbit and would be used for building or supplying the station with 88 Oberth, Hermann, Menschen im Weltraum. Neue Projekte fur Raketen- und Raumfahrt, ECON-Verlag, Dusseldorf 1954, S. 101. 89 Oberth, Hermann, Menschen im Weltraum. Neue Projekte fur Raketen- und Raumfahrt, ECON-Verlag, Dusseldorf 1954, S. 96. 90 Oberth, Hermann, Menschen im Weltraum. Neue Projekte fur Raketen- und Raumfahrt, ECON-Verlag, Dusseldorf 1954, S. 120. 91 Oberth, Hermann, Menschen im Weltraum. Neue Projekte fur Raketen- und Raumfahrt, ECON-Verlag, Dusseldorf 1954, S. 92, 97, 109, 112, 113, 115, 119. 92 Oberth, Hermann, Menschen im Weltraum, 24.03.1954, and: Archiv der Gemeinde Feucht, DP-6704, DP-6705, DP-6706, DH-6607, DH-6608. provisions.93 This suggestion was later developed in a project for a station, published in 1955 by Darrel Romick, from the astrophysics department of the American company Goodyear Aircraft.94 His station was shaped like a cylinder, 900 meters (3000 feet) in length and 330 meters (1100 feet) in diameter. The cylinder was supposed to be attached to a plate 460 meters (1500 feet) in diameter and 12 meters (39 feet) wide. The crew would consist of 20,000 people. The central part of the station would be made from third stages of carrier rockets, which would send their other elements into orbit. The first and second stages of the rockets would be, according to Romick's plan, equipped with wings and directed by pilots, which would enable their safe descent, landing, and, later on, reuse.95 At the end of the 1940s and in the 1950s, the idea of a space station was discussed by experts, as well as authors of books and articles on popular science.96 They did not just repeat ideas and suggestions that were already known in literature, they also presented new interesting findings. For example, E. Burgess expanded the possibilities of a space station by suggesting that it not only be used for experiments, for which conditions typical of space are necessary, like vacuum and high temperatures, but also for work which could be dangerous to Man, especially in the field of atomic physics.97 When finishing the overview of the projects for a space station from the end of the 1940s and in the 1950s, we must admit that H. 93 Ehricke, Krafft A., Analysis of Orbital Systems, Proceedings of V. International Astronautical Congress, Innsbruck, 01.-07.08.1954. 94 Romick, D. C., Preliminary Engineering Study of a Satellite Station Concept, American Rocket Society, Preprint 274-55, 14.-18.11.1955. This publication contained a text from a paper by D. Romick, which he had written with the aid of R. Knight and G. V. Pelt for the ninth annual congress of the American Rocket Society, which was held in New York from November 30 to December 3, 1954. 95 Romick, D. C., Preliminary Engineering Study of a Satellite Station Concept, American Rocket Society, Preprint 274-55, 14.-18.11.1955. 96 For example, Gartmann, Heinz, Raketen von Stern zu Stern, [E. m.] 1949; Burgess, E., An Introduction to Rockets and Spaceflight, London 1956. 97 Burgess, E., An Introduction to Rockets and Spaceflight, London 1956, P. 45-57. Potočnik Noordung's "observation pinnacle" was the criterion for the architectural style in the weightless state. His engineering project of a space station was very sound and was the first in the world. It will continue to capture the creative imagination of space constructors, while his book will enrich eternally the libraries of true fans of space literature, as a classic work which never gets old. Foreword Frederick I. Ordway III, Roger D. Launius, J.D. Hunley In 1995 the NASA History Office published the first full English translation of Hermann Noordung's classic German text about spaceflight, Das Problem der Befahrung des Weltraums: Der Raketen-Motor (translated title, The Problem of Space Travel: The Rocket Motor), originally published in 1929. This version of the classic Noordung text resulted from the NASA History Office's effort to continue a longstanding program of translations sponsored by the office. This effort had lain fallow since the 1970s and its revival was intended to reemphasize the emerging internationalization of NASA's spaceflight effort, especially in relation to the broad partnership to build the International Space Station. Noordung's The Problem of Space Travel served well to highlight the importance of this endeavor, as well as its longstanding support from spaceflight advocates around the globe. The three of us—Roger D. Launius, Frederick I. Ordway III, and J.D. Hunley—and several other people were intimately involved in the translation of the book by Noordung, a pen name for Herman Potočnik. Ordway, who had begun collecting science fiction magazines and books as well as non-fiction works on rocketry and space science as a teen-ager, was the first of us to become acquainted with Noordung's book—through Francis M. Currier's translations of portions of it in Science Wonder Stories, a periodical edited by Hugo Gernsback that published not only scientifically plausible fiction but also up-to-date scientific achievements. In 1956 when Ordway was employed at Republic Aviation Corporation's Guided Missile Division, he began to consider the possibility of arranging for the Noordung book to be fully translated into English and published in the United States. On July 23rd of that year, he contacted the German publisher, Richard Carl Schmidt & Co., which said it was ready in principle to support the project but asked him to give the firm the address of Gernsback for purposes of a contract. Ordway had already contacted Gernsback, who confirmed that a complete English translation did not exist. As it happened, Ordway changed jobs and moved to the Army Ballistic Missile Agency on Redstone Arsenal in Huntsville, Alabama, in February 1957 to work under Wernher von Braun, later Director of the NASA Marshall Space Flight Center (also in Huntsville) at the time of the development of the Saturn Moon rockets that carried astronauts to Earth's natural satellite. In May 1957, von Braun's group celebrated the first successful firing of the Jupiter missile, followed in August by the launching of the three-stage Jupiter-C rocket. This led in January 1958 to the orbiting of America's first satellite. Ordway's life became so busy and exciting that the Noordung project faded from his mind—but only temporarily. In July 1960, the von Braun team, including Ordway, transferred to NASA and was a key participant in the Apollo Program to place astronauts on the Moon. In the midst of that stupendous effort, Ordway returned to the idea of translating Noordung's book. During the spring of 1963, he and Harry O. Ruppe, deputy director of NASA-Marshall's Future Projects Office, began to resuscitate the idea of getting the book translated. They approached Willy Ley about the idea. Ley was then living in New York City and was a longtime friend and colleague of Ordway. They hoped that Ley, the famous German-American author of a widely circulated book that, in many different editions was called, among other titles, Rockets, Missiles, and Space Travel. Its 1961 edition under that title had included an extensive discussion of Noordung and his book. They hoped that Ley would write an introduction to the translation.1 The correspondence with Ley revealed some information about Noordung, who was little known at that point in time. For example, Ley knew that under the name Potočnik, Noordung had been an officer in the Austro-Hungarian Army and that his father had been a staff surgeon in the Navy. Of the book, Ley wrote, "It was one of those books where the prophetic content [especially about a space station, which was its main topic despite the subtitle about the rocket motor] 1 The two paragraphs above and those that follow summarize the much lengthier discussion of these matters in Ordway's Foreword and Hunley's Preface to the translation, Hermann Noordung, The Problem of Space Travel: The Rocket Motor (Washington, D.C.: NASA SP-4026, 1995). Readers who are interested in the lengthier accounts can find the translation on the internet at http://history.nasa.gov/SP-4026/cover.html as well as in many libraries. was not realized until much later. At the time it was new, everybody only looked at the mistakes he made." Guido von Pirquet, the Austrian space pioneer, for instance, had criticized errors in its tables about rocket efficiency.2 Because of the press of other activities, Ley chose not to pursue this project aggressively. Meanwhile, negotiations with possible U.S. publishers dragged on for over a year. Eventually the German publisher stopped responding to inquiries and the project ran aground. Before the project ended, though, Ruppe commented that Noordung's design for a space station had still not been superseded except for his putting the station in a geosynchronous orbit (that would have kept it over a single portion of Earth, reducing its usefulness and hampering communications with it from other areas). Ordway did not pursue the matter further until he learned of the appearance of the book in its original Slovenian in 1986. Soon after that (in 1993), he got a memorandum from Arthur C. Clarke, the British science fiction writer and prescient proponent of communication satellites, from Sri Lanka where he was then living. Two Slovenians had brought Clarke a copy of the Noordung book in Slovenian. About this time, Ordway began talking with then-NASA Chief Historian Roger Launius, who had already begun thinking about having NASA sponsor a Noordung translation followed by its publication. Then-NASA archivist Lee Saegesser suggested that the NASA History Office commission the translation through the NASA Scientific and Technical Information (STI) Program. STI had the translation done by SCITRAN of Santa Barbara, California, and it appeared as NASA TT-10002 in 1993. (This basic translation did not mention who at SCITRAN had done the translation, let alone what the translator or translators' backgrounds were.) Jennifer Garland, STI's Coordinator of Foreign Literature Services, provided the initial edits of SCITRAN's translation. Her primary experience was with Russian and Eastern European Languages rather than the German from which the translation was done. But she 2 Ibid., p. xii. As Ordway's Foreword reveals on p. x, fn. 5, all of the correspondence he referred to there lies in the Ordway Collection, Center Library and Archives, U.S. Space & Rocket Center, Huntsville, Alabama. made numerous corrections to spelling, grammar, vocabulary, and formatting, ensuring that all figures and equations were included, keyed, and oriented correctly. Hunley, then a historian in the NASA History Office, made some further corrections. For instance, he rendered Kunstsatz in a fireworks rocket as "bursting charge" rather than "man-made charge," a correct but literal translation of the German word and not the term normally used in describing fireworks rockets. Likewise, he replaced "brace" as the translation of Stab on the same rocket with "guidestick." Other changes Hunley incorporated included rendering Betriebsstoff as "propellant" rather than "fuel" in instances in which it clearly referred to both fuel and oxidizer, leaving it as its literal translation, "fuel," where it seemed to refer only to the fuel portion of the rocket's propellant. Similarly, Hunley changed the translation of Gestirn as "star" to "planet" where the German word clearly referred to one of the natural satellites of our Sun. In general, he tried to ensure that the translation followed American colloquial usage without deviating from the sense of the original German. And he added a number of asterisked footnotes to the text, primarily to identify people Noordung mentioned. (The numbered footnotes, with page numbers changed to match the pagination in the published translation, were Noordung's own.) Hunley, however, is not a native German speaker, so following his editing, noted space scientist Dr. Ernst Stuhlinger, a close friend and collaborator of Ordway, generously agreed to read the translation. Stuhlinger earned his Ph.D in physics at the University of Tubingen in 1936. His work on rocketry and space science began at Peenemunde in 1943 and extended through service as associate director of science at the NASA Marshall Space Flight Center through the end of 1975. He therefore had a much more intimate knowledge of the technical details about which Noordung wrote than did Hunley, plus a more subtle grasp of the nuances of Noordung's Austrian German. He painstakingly read through the original German and added numerous corrections to those made by Hunley and Garland. For example, the original translators had rendered fortgeschleudert (literally "flung away") as "accelerated away." Stuhlinger improved that to the more colloquial and accurate "launched." Similarly, he changed the translation of Schwerpunkt from the correct dictionary meaning "center of mass" to the more exact "center of gravity." And where the translation had liegender (with reference to a position of the human body) as "lying," he changed it to the more appropriate English word, "prone." In these and countless other ways, he made the translation both more accurate and more readable without altogether effacing the style of someone writing in Austrian German at a date well before many of today's technical terms had been coined. As Stuhlinger wrote to Hunley on August 2, 1994, after finishing his final editing, "Noordung's way of writing is in his lovable and homely Austrian style, with many small words that do not contribute much to the content of a sentence, but rather to an easy flow of the language. Many of these little words," he went on, "can have a multitude of meanings, depending on the context; in looking up these words in the dictionary" it is easy to choose a wrong translation and thus change a sentence's meaning. "In numerous cases, I just struck out such words, because they are not really needed, and only burden the text; in other cases, I had to select another English translation." Despite such problems with translating the book, however, and despite "some basically incorrect views expressed by the author," Stuhlinger added, "it is a remarkable book," one that he thought should be made accessible to an audience unable to read it in German. Such is the basic background to the NASA translation, which included a Foreword written by Ordway and a Preface by Hunley. Indicative of the enduring interest in Noordung's classic work, on the 27th of March 2008 the Embassy of Slovenia in Washington hosted an afternoon symposium entitled "The Problem of Space Travel." Organized by the Embassy in concert with the National Air and Space Museum's Division of Space History, it was held under the patronage of Ambassador Samuel Žbogar. Prior to the symposium, Ambassador and Mrs. Žbogar treated some thirty participants and special guests including Launius and Ordway to lunch at the Embassy. It was a friendly affair where everyone got to know one another and listen to welcoming remarks by the Ambassador. The Power of Gravity The most critical obstacle standing in the way of traveling in space is the gravitation of the Earth. Because a vehicle that is supposed to travel in outer space must be able not only to move; it must primarily and first of all move away from the Earth - i.e., against the force of gravity. It must be able to lift itself and its payload up many thousands, even hundreds of thousands of kilometers! Because the force of gravity is an inertial force, we must first of all understand the other inertial forces existing in nature and, moreover, briefly examine what causes these forces, namely the two mechanical fundamental properties of mass; because the entire problem of space travel is based on these issues. Figure 1. The curve of the Earth's force of mutual attraction (force of gravity). The strength of the attraction, which decreases with the square of increasing distance is represented by the distance of the curve of the force of gravity from the horizontal axis. Key: Mass fur die Schwerkraft der Erde in den verschiedenen Entfernungen - Amount of the Earth's force of gravity at various distances; Schwerkraftkurve - Curve of the force of gravity; Grosse der Schwerkraft auf der Erdoberflache - Magnitude of the force of gravity on the Earth's surface; Erde - Earth; Erdradius. 6380 km - Radius of the Earth = 6,380 km. The first of these properties lies in the fact that all masses mutually attract (Law of Gravitation). The consequence of this phenomenon is that every mass exerts a so-called "force of mutual attraction" on every other mass. The attractive force that the celestial bodies exert on other masses by virtue of their total mass is called the force of gravity. The "force of gravity" exerted by the Earth is the reason that all objects on the Earth are "heavy", that is, they have more or less "weight" depending on whether they themselves have a larger or smaller mass. The force of mutual attraction (force of gravity) is then that much more significant, the greater the mass of the objects between which it acts. On the other hand, its strength decreases with increasing distance (more specifically, with the square of the latter), nevertheless without its effective range having a distinct boundary (Figure 1). Theoretically, the force becomes zero only at an infinite distance. Similar to the Earth, the sun, Moon and, for that matter, every celestial body exerts a force of gravity corresponding to its size. Korper Figure 2. Key: Korper - Object; Antreibende Kraft - Driving force; Schwerpunkt - Center of mass; Tragheitswiderstand - Inertia. The second fundamental property of mass lies in the fact that every mass is always striving to continue to remain in its current state of motion (Law of Inertia). Consequently, any mass whose motion is accelerated, decelerated or has its direction changed will resist this tendency by developing counteracting, so-called "forces of inertial mass" (Figure 2). In general, these are designated as inertia, or in a special case also as centrifugal force. The latter is the case when those forces occur due to the fact that mass is forced to move along a curved path. As is well known, the centrifugal force is always directed vertically outward from the curve of motion (Figure 3). All of these forces: force of gravity, inertia and the centrifugal force are inertial forces. Figure 3. Key: Bewegungsbahn des Korpers - Path of motion of the object; Fliehkraft - Centrifugal force; Korper - Object; Schwerpunkt - Center of mass. As mentioned previously, the effect of the Earth's force of gravity extends for an infinite distance, becoming weaker and weaker. We can consequently never completely escape the attractive range (the gravitational field) of the Earth, never reaching the actual gravitational boundary of the Earth. It can, nevertheless, be calculated what amount of work would theoretically be required in order to overcome the Earth's total gravitational field. To this end, an energy not less than 6,380 meter-tons would have to be used for every kilogram of load. Furthermore, it can be determined at what velocity an object would have to be launched from the Earth, so that it no longer returns to Earth. The velocity is 11,180 meters per second. This is the same velocity at which an object would strike the Earth's surface if it fell freely from an infinite distance onto the Earth. In order to impart this velocity to a kilogram of mass, the same amount of work of 6,380 meter-tons is required that would have to be expended to overcome the total Earth's gravitational field per kilogram of load. If the Earth's attractive range could never actually be escaped, possibilities would nevertheless exist for an object to escape from the gravitational effect of the Earth, and more specifically, by the fact that it is also subjected to the effect of other inertial forces counterbalancing the Earth's force of gravity. According to our previous consideration about the fundamental properties of mass, only the following forces are possible: either the forces of mutual attraction of neighboring heavenly bodies or forces of inertial mass self-activated in the body in question. The Practical Gravitational Boundary of the Earth First of all, we want to examine the previously cited possibility. Because like the Earth every other celestial body also has a gravitational field that extends out indefinitely, losing more and more strength the further out it goes, we are - at least theoretically - always under the simultaneous gravitational effect of all heavenly bodies. Of this effect, only the gravitational effect of the Earth and, to some degree, that of our Moon is noticeable to us, however. In the region close to the Earth's surface, in which mankind lives, the force of the Earth's attraction is so predominately overwhelming that the gravitational effect exerted by other celestial bodies for all practical purposes disappears compared to the Earth's attraction. Something else happens, however, as soon as we distance ourselves from the Earth. Its attractive force continually decreases in its effect, while, on the other hand, the effect of the neighboring heavenly bodies increases continually. Since the effect counterbalances the Earth's force of gravity, a point must exist - seen from the Earth in every direction -at which these attractive forces maintain equilibrium concerning their strengths. On this side of that location, the gravitational effect of the Earth starts to dominate, while on the other side, that ofthe neighboring planet becomes greater. This can be designated as a practical boundary of the gravitational field of the Earth, a concept, however, that may not be interpreted in the strict sense, taking into consideration the large difference and continual changing of the position of the neighboring planets in relation to the Earth. At individual points on the practical gravitational boundary (in general, on those that are on the straight line connecting the Earth and a neighboring planet), the attractive forces cancel one another according to the direction, such that at those points a completely weightless state exists. A point of this nature in outer space is designated as a so-called "point free of gravitational effects" (Figure 4). However, we would find ourselves at that point in an only insecure, unstable state of weightlessness, because at the slightest movement towards one side or the other, we are threatened with a plunge either onto the Earth or onto the neighboring planet. Figure 4. The curve ofthe gravitational fields oftwo neighboring heavenly bodies G, and G2 is represented as in Figure 1, with the exception that the gravitational curve of the smaller celestial body G2 was drawn below the line connecting the centers because its attractive force counteracts that of the larger entity G,. The point free of gravitational effects is located where both gravitational fields are opposite and equal to one another and, therefore, offset their effects. Key: Schwerefreier Punkt - Point free of gravitational effects. Free Orbit In order to attain a secure, stable state of weightlessness, we would have to escape the effect of gravity in the second way: with the aid of inertial forces. This is attained when the attracting celestial body, for example the Earth, is orbiting in a free orbit at a corresponding velocity (gravitational motion). The centrifugal force occurring during the orbit and always directed outward maintains equilibrium with the attractive force -indeed, it is the only force when the motion is circular (Figure 5) - or simultaneously with other inertial forces occurring when the orbit has another form (ellipse, hyperbola, parabola, Figure 6). flithkrafl Figure 5. Circular free orbiting of an object around the Earth. The object's weight is offset by the centrifugal force generated during the orbiting. The object is, therefore, in a stable state of free suspension in relation to the Earth. Key: Fliehkraft - Centrifugal force; Umlaufender Korper - Orbiting object; Gewicht -Weight; sind einander entgegengesetzt gleich - Are opposite and equal to one another; Erde - Earth; Kreisformige freie Umlaufbahn - Circular free orbit. Figure 6. Various free orbits around a celestial body. In accordance with the laws of gravitational movement, a focal point of the orbit (the center in the case of a circle) must always coincide with the center of mass (center of gravity) of the orbiting celestial body. Key: Parabolische Umlaufbahn - Parabolic orbit; Hyperbolische Umlaufbahn - Hyperbolic orbit; Himmelskorper - Celestial body; Elliptische Umlaufbahn - Elliptical orbit; Kreisformige Umlaufbahn - Circular orbit. All Moon and planet movements occur in a similar fashion. Because, by way of example, our Moon continuously orbits the Earth at an average velocity of approximately 1,000 meters per second, it does not fall onto the Earth even though it is in the Earth's range of attraction, but instead is suspended freely above it. And likewise the Earth does not plunge into the sun's molten sea for the simple reason that it continuously orbits the sun at an average velocity of approximately 30,000 meters per second. As a result of the centrifugal force generated during the orbit, the effect of the sun's gravity on the Earth is offset and, therefore, we perceive nothing of its existence. Compared to the sun, we are "weightless" in a "stable state of suspension;" from a practical point of view, we have been "removed from its gravitational effect." The shorter the distance from the attracting celestial body in which this orbiting occurs, the stronger the effect of the attractive force at that point. Because of this, the counteracting centrifugal force and consequently the orbiting velocity must be correspondingly greater (because the centrifugal force increases with the square of the orbiting velocity). While, by way of example, an orbiting velocity of only about 1,000 meters per second suffices at a distance of the Moon from the Earth, this velocity would have to attain the value of approximately 8,000 meters per second for an object that is supposed to orbit near the Earth's surface in a suspended state (Figure 7). In order to impart this velocity to an object, that is, to bring it into a stable state of suspension in relation to the Earth in such a manner, and as a result to free it from the Earth's gravity, an amount of work of about 3,200 meter-tons per kilogram of weight is required. Figure 7. The orbiting velocity is that much greater the closer the free orbit movement occurs to the center of attraction. Key: Mond - Moon; etwa 1000 m je Sekunde - Approximately 1,000 meters per second; etwa 8000 m je Sekunde - Approximately 8,000 meters per second; Erde - Earth. Maneuvering in the Gravitational Fields of Outer Space Two basic possibilities exist in order to escape the gravitational effect of the Earth or of another heavenly body: reaching the practical gravitational boundary or transitioning into a free orbit. Which possibility will be employed depends on the intended goals. Thus, for example, in the case of long-distance travel through outer space, it would generally depend on maneuvering in such a fashion that those celestial bodies, in whose range of attraction (gravitational field) the trip takes place, will be circled in a free orbit suspended in space (that is, only in suspension without power by a man-made force) if there is no intention to land on them. A longer trip would consist, however, of parts of orbits of this nature (suspension distances), with the transition from the gravitational field of one heavenly body into that of a neighboring one being caused generally by power from a man-made force. If we want to remain at any desired altitude above a celestial body (e.g., the Earth) for a longer period, then we will continuously orbit that body at an appropriate velocity in a free circular orbit, if possible, and, therefore, remain over it in a stable state of suspension. When ascending from the Earth or from another planet, we must finally strive either to attain the practical gravitational boundary and, as a result, the "total separation" (when foregoing a stable state of suspension) or transitioning into a free orbit and as a result into the "stable state of suspension" (when foregoing a total separation). Or, finally, we do not intend for the vehicle continually to escape the gravitational effect when ascending at all, but are satisfied to raise it to a certain altitude and to allow it to return immediately to Earth again after reaching this altitude (ballistic trajectory). In reality, these differing cases will naturally not always be rigorously separated from one another, but frequently supplement one another. The ascent, however, will always have to take place by power from a man-made force and require a significant expenditure of energy, which - in the case when an ascending object is also to escape from the gravitational effect - for the Earth represents the enormous value of around 3,200 up to 6,400 meter-tons per kilogram of the load to be raised. Or - which amounts to the same thing - it requires imparting the huge, indeed cosmic velocity of approximately 8,000 to 11,200 meters per second, that is about 12 times the velocity of an artillery projectile! The Armor Barrier of the Earth's Atmosphere Besides the force of gravity, the atmosphere, which many celestial bodies have - naturally that of the Earth, in particular - also plays an extremely important role for space travel. While the atmosphere is very valuable for the landing, it, on the other hand, forms a particularly significant obstacle for the ascent. Figure 8. Assuming that the atmosphere is approximately 400 km high, the diagram shows its correct ratio to the Earth. According to observations of falling meteors and the northern lights phenomena, the height of the entire atmosphere of the Earth is estimated at several hundred (perhaps 400) kilometers (Figure 8). Nevertheless, only in its deepest layers several kilometers above the Earth, only on the "bottom of the sea of air," so to speak, does the air density exist that is necessary for the existence of life on Earth. For the air density decreases very quickly with increasing altitude and is, by way of example, one-half as great at an altitude of 5 km and only one-sixth as great at an altitude of 15 km as it is at sea level (Figure 9). This condition is of critical importance for the question of space travel and is beneficial to it because, as is well known, air resists every moving object. During an increasing velocity of motion, the resistance increases, however, very rapidly, and more specifically, in a quadratic relationship. Within the dense air layers near the Earth, it reaches such high values at the extreme velocities considered for space travel that as a result the amount of work necessary for overcoming the gravitational field during ascent, as mentioned previously, is increased considerably and must also be taken into consideration to a substantial degree when building the vehicle. However, since the density of the air fortunately decreases rapidly with increasing altitude, its resistance also becomes smaller very quickly and can as a result be maintained within acceptable limits. Nevertheless, the atmosphere is a powerful obstacle during ascent for space travel. It virtually forms an armored shield surrounding the Earth on all sides. Later, we will get to know its importance for returning to Earth. The Highest Altitudes Reached to Date There has been no lack of attempts to reach the highest altitudes. Up to the present, mankind has been able to reach an altitude of 11,800 meters in an airplane, 12,000 meters in a free balloon, and 8,600 meters on Mount Everest (Figure 9). So-called balloon probes have attained even higher altitudes. They are unmanned rubber balloons that are supposed to carry very lightweight recording devices as high as possible. Since the air pressure decreases continually with increasing altitude, the balloon expands more and more during the ascent until it finally bursts. The recording devices attached to a parachute gradually fall, recording pressure, temperature and the humidity of the air automatically. Balloon probes of this type have been able to reach an altitude up to approximately 35 kilometers. Moreover, the projectiles of the famous German long-range cannon, which fired on Paris, reached an altitude of approximately 40 kilometers. Nevertheless, what is all of this in comparison to the tremendous altitudes to which we would have to ascend in order to reach into empty outer space or even to distant celestial bodies! Mmvspmgtl Figure 9. With increasing altitude, the density of air decreases extremely rapidly, as can be seen from the curve drawn on the right and from the intensity of the shading. Key: Hohe in km - Altitude in km; Registrierballon 35 km - Balloon probe 35 km; Geschoss der deutschen Fernkanone - Projectile of the German long-range cannon; Flugzeug 11,8 km - Airplane 11.8 km; Freiballon 12 km - Free balloon 12 km; Mass fur die Luftdichte in den verschiedenen Hohen - Scale for the density of air at various altitudes; Normale Luftdichte uber dem Meeresspiegel - Normal density of air above sea level. The Cannon Shot into Outer Space It appears obvious when searching for the means to escape the shackles of the Earth to think of firing from a correspondingly powerful giant cannon. This method would have to impart to the projectile the enormous energy that it requires for overcoming gravity and for going beyond the atmosphere as a kinetic force, that is, in the form ofvelocity. This requires, however, that the projectile must have already attained a velocity of not less than around 12,000 meters per second when leaving the ground if, besides the lifting energy, the energy for overcoming air drag is also taken into account. Even if the means of present day technology would allow a giant cannon of this type to be built and to dare firing its projectile into space (as Professor H. Lorenz in Danzig has verified, we in reality do not currently have a propellant that would be sufficiently powerful for this purpose) - the result of this effort would not compensate for the enormous amounts of money required to this end1. At best, such an "ultra artillerist" would be able to boast about being the first one to accelerate an object from the Earth successfully or perhaps to have also fired at the Moon. Hardly anything more is gained by this because everything, payload, recording devices, or even passengers taken in this "projectile vehicle" during the trip, would be transformed into mush in the first second, because no doubt only solid steel would be able to withstand the enormous inertial pressure acting upon all parts of the projectile during the time of the firing, during which the projectile must be accelerated out of a state of rest to a velocity of 12,000 meters per second within a period of only a few seconds (Figure 10), completely ignoring the great heat occurring as a result of friction in the barrel of the cannon and especially in the atmosphere to be penetrated. The Reactive Force This method is, for all practical purposes, not usable. The energy that the space vehicle requires for overcoming gravity and air drag, as well as for moving in empty space, must be supplied to it in another manner, that is, by way of example, bound in the propellants carried on board 1 Professor Hans Lorenz (1865-1940) - an expert on refrigeration, materials testing, and ballistics who taught at the technical institute in Danzig at the time, published in the Zeitschrift des Vereins Deutscher Ingenieure (periodical of the association of German engineers, 71, #19 (May 1927): 651-654, 1128) a refutation of Hermann Oberth's calculations for space travel (see below). Oberth was able to demonstrate in Die Rakete (the rocket, the periodical of the Society for Spaceship Travel, vol. 1, #11 (Nov. 15, 1927): 144-152 and #12 (Dec. 15, 1927): 162-166; vol. 2, #6 (June 1928), 82-89) that Lorenz's calculations were false. the vehicle during the trip. Furthermore, a propulsion motor must also be available that allows the propulsion force during the flight to change or even shut off, to alter the direction of flight, and to work its way up gradually to those high, almost cosmic velocities necessary for space flight without endangering passengers or the payload. Figure 10. The Jules Verne giant cannon for firing at the Moon. The projectile is hollow and is designed for transporting human beings. The tube is embedded as a shaft in the ground. Key: Druck der Pulvergase - Pressure of the powder gases; Erdboden - Ground; Pulvergase - Powder gases; Pulverladung - Powder charge; Tragheitswiderstand des Geschosses -Inertia of the projectile. But how do we achieve all of this? How is movement supposed to be possible in the first place since in empty space neither air nor other objects are available on which the vehicle can support itself (or push off from, in a manner of speaking) in order to continue its movement in accordance with one of the methods used to date? (Movement by foot for animals and human beings, flapping of wings by birds, driving wheels for rolling trucks, screws of ships, propellers, etc.) Figure 11. The "reactive force" or recoil when firing a rifle Key: Pulvergase - Powder gases; Ruckstoss - Recoil; Drcck der Pulvergase - Pressure of the powder gases. A generally known physical phenomenon offers the means for this. Whoever has fired a powerful rifle (and in the present generation, these people ought not to be in short supply) has, no doubt, clearly felt the so-called "recoil" (maybe the experience was not altogether a pleasant one). This is a powerful action that the rifle transfers to the shooter against the direction of discharge when firing. As a result, the powder gases also press back onto the rifle with the same force at which they drive the projectile forward and, therefore, attempt to move the rifle backwards (Figure 11). However, even in daily life, the reaction phenomenon can be observed again and again, although generally not in such a total sense: thus, for example, when a movable object is pushed away with the hand (Figure 12), exactly the same thrust then imparted to the object is, as is well known, also received by us at the same time in an opposite direction as a matter of course. Stated more precisely: this "reaction" is that much stronger, and we will as a result be pushed back that much further, the harder we pushed. However, the "velocity of repulsion," which the affected object being pushed away attains as a result, is also that much greater. On the other hand, we will be able to impart a velocity that much greater to the object being pushed away with one and the same force, the less weight the object has (i.e., the smaller the mass). And likewise we will also fall back that much further, the lighter we are (and the less we will fall back, the heavier we are). Figure 12. Even when a person quickly shoves an easily movable, bulkier object (e.g., a freely suspended iron ball) away from himself, he receives a noticeable "reactive force" automatically. Key: Stoss - Action; Ruckstoss - Reaction. The physical law that applies to this phenomenon is called the "law maintaining the center of gravity." It states that the common center of gravity of a system of objects always remains at rest if they are set in motion only by internal forces, i.e., only by forces acting among these objects. In our first example, the pressure of powder gases is the internal force acting between the two objects: projectile and rifle. While under its influence the very small projectile receives a velocity of many hundreds of meters per second, the velocity, on the other hand, that the much heavier rifle attains in an opposite direction is so small that the resulting recoil can be absorbed by the shooter with his shoulder. If the person firing the rifle did not absorb the recoil and permitted the rifle to move backwards unrestrictedly (Figure 13), then the common center of gravity of the projectile and rifle would actually remain at rest (at the point where it was before firing), and the rifle would now be moving backwards. rW Gtweh.' sad SescheS Figure 13. If the "reaction" of the rifle is not absorbed, it continually moves backwards (after firing), and more specifically, in such a manner that the common center of gravity of rifle and projectile remains at rest. Key: Vor dem Abschuss - Prior to firing; Gemeinsamer Schwerpunkt von Gewehr und Geschoss - Common center of gravity of the rifle and projectile; Nach dem Abschuss - After firing. The Reaction Vehicle If the rifle was now attached to a lightweight cart (Figure 14) and fired, it would be set in motion by the force of the recoil. If the rifle was fired continually and rapidly, approximately similar to a machine gun, then the cart would be accelerated, and could also climb, etc. This would be a vehicle with reaction propulsion, however, not the most perfect. The continual movement of a vehicle of this type takes place as a result of the fact that it continually accelerates parts of its own mass (the projectiles in the previous example) opposite to the direction of motion and is repelled by these accelerated parts of mass. It is clear as a result that this type of propulsion will then be useful when the vehicle is in empty space and its environment has neither air nor something else available by which a repulsion would be possible. Indeed, the propulsion by recoil will only then be able to develop its greatest efficiency because all external resistances disappear. For the engineering design of a vehicle of this type, we must now strive to ensure that for generating a specific propulsive force, on the one hand, as little mass as possible must be expelled and, on the other hand, that its expulsion proceeds in as simple and operationally safe way as possible. To satisfy the first requirement, it is basically necessary that the velocity of expulsion be as large as possible. In accordance with what has already been stated, this can be easily understood even without mathematical substantiation, solely through intuition: for the greater the velocity with which I push an object away from me, the greater the force I have to apply against it; in accordance with what has already been stated, then the greater the opposite force will be that reacts on me as a result; this is the reaction produced by the expulsion of precisely this mass. Furthermore, it is not necessary that larger parts of mass are expelled over longer time intervals, but rather that masses as small as possible are expelled in an uninterrupted sequence. Why this also contributes to keeping the masses to be expelled as low as possible, follows from mathematical studies that will not be used here, however. As can be easily understood, the latter must be required in the interest of operational safety, because the propulsive thrust would otherwise occur in jolts, something that would be damaging to the vehicle and its contents. Only a propulsive force acting as smoothly as possible is useful from a practical standpoint. Figure 14. A primitive vehicle with reaction propulsion: The cart is moved by continuous firing of a rifle, as a result of the "reaction" generated thereby. Key: Die abgestossenen Massen (hier Geschosse) - The expelled masses (in this case the projectiles); Ruckstoss - Recoil; Fahrtrichtung - Direction of travel. The Rocket These conditions can best be met when the expulsion of the masses is obtained by burning suitable substances carried on the vehicle and by permitting the resulting gases of combustion to escape towards the rear - "to exhaust." In this manner, the masses are expelled in the smallest particles (molecules of the combustion gases), and the energy being freed during the combustion and being converted into gas pressure provides the necessary "internal power" for this process. Figure 15. Fireworks rocket in a longitudinal section. The attached guide stick serves to inhibit tumbling of the rocket. Key: Kunstsatz - Bursting charge; Treibsatz - Propellant; Verbrennung des Treibsatzes - Combustion of the propellant; Ruckstoss der ausstromenden Verbrennungsgase - Reaction of the escaping combustion gases; Stab - Guide stick; Ausstromende Verbrennungsgase - Escaping combustion gases. The well known fireworks rocket represents a vehicle of this type in a simple implementation (Figure 15). Its purpose is to lift a so-called "bursting charge": there are all sorts of fireworks that explode after reaching a certain altitude either to please the eye in a spectacular shower of sparks or (in warfare, by way of example) to provide for lighting and signaling. The continual movement (lifting) of a fireworks rocket of this type takes place as a result of a powder charge carried in the rocket, designated as the "propellant." It is ignited when the rocket takes off and then gradually burns out during the climb, with the resulting combustion gases escaping towards the rear (downward) and as a result - by virtue of its reaction effect - producing a continuous propulsion force directed forward (up) in the same way as was previously discussed. However, a rocket that is supposed to serve as a vehicle for outer space would, to be sure, have to look considerably different from a simple fireworks rocket. Previous Researchers Addressing the Problem of Space Flight The idea that the reaction principle is suitable for the propulsion of space vehicles is not new. Around 1660, the Frenchman Cyrano de Bergerac described in his novels, to be sure in a very fantastic way, space travels in vehicles lifted by rockets. Not much later, the famous English scholar Isaac Newton pointed out in a scientific form the possibilities of being able to move forward even in a vacuum using the reaction process. In 1841, the Englishman Charles Golightly registered a patent for a rocket flight machine. Around 1890, the German Hermann Ganswindt and a few years later the Russian Tsiolkovsky made similar suggestions public for the first time. Similarly, the famous French author Jules Verne discussed in one of his writings the application of rockets for purposes of propulsion, although only in passing. The idea of a space ship powered by the effects of rockets emerged, however, very definitely in a novel by the German physicist Previous Researchers Addressing the Problem of Space Flight 67 Kurt Lafiwitz2. Yet only in the most recent times, have serious scientific advances been undertaken in this discipline, and indeed apparently from many sides at the same time: a relevant work by Professor Dr. Robert H. Goddard appeared in 1919. The work of Professor Hermann Oberth, a Transylvanian Saxon, followed in 1923. A popular representation by Max Valier, an author from Munich, was produced in 1924, and a study by Dr. Walter Hohmann, an engineer from Essen, in 1925. Publications by Dr. Franz Edler von Hoefft, a chemist from Vienna, followed in 1926. New relevant writings by Tsiolkovsky, a Russian professor, were published in 1925 and 19273. 2 Savinien Cyrano de Bergerac (1619-1655) was a French satirist and dramatist whose works included A Voyage to the Moon, published posthumously in 1656 in the original French. Isaac Newton (1642-1727), of course, was the famous English physicist and mathematician who formulated the three fundamental laws of motion, including the third law that applies to rocket operation in the vacuum of space. Charles Golightly registered a patent in England in 1841 for "motive power," but it contained no specifications. It is not clear that it was a serious patent, and in any event, Golightly is a historical mystery about whom virtually nothing is known. A Mr. Golightly was earlier the subject of cartoons showing him riding on a steam-powered rocket, however. Hermann Ganswindt (1856-1934), a German inventor with contradictory ideas about rocket power, nevertheless preceded Tsiolkovsky (see next footnote) in publicizing ideas about space flight as early as 1881. Jules Verne (1828-1905) was the French writer whose books pretty much established science fiction as a genre of fiction. Among his novels was From the Earth to the Moon (published in French in 1865), which greatly inspired the pioneers of space flight. Kurt (also spelled Kurd) Lafiwitz (1848-1910) wrote the novel On Two Planets, published in German in 1897, in which Martians came to Earth in a space ship that nullified gravity. 3 Konstantin E. Tsiolkovsky (1857-1935), Robert H. Goddard (1882-1945), and Hermann Oberth (1894-1989) are generally recognized as the three preeminent fathers of spaceflight. Tsiolkovsky and Oberth, Russian and Rumanian-German by nationality, were primarily theorists, whereas the American Professor Goddard not only wrote about rocket theory but engaged in rocket development and testing. The Austrian Max Valier (1895-1930) was a populizer of Oberth's ideas who died in an explosion of a rocker motor mounted in a car. Walter Hohmann (18801945), actually an architect in Essen, published The Attainability of Celestial Bodies in German in 1925, in which he dealt with theoretical problems of space travel and discussed what came to be called the Hohmann orbits whereby spacecraft follow elliptical orbits tangent to the path of Also, several novels, which treated the space flight problem by building on the results of the most recent scientific research specified above, have appeared in the last few years, in particular those from Otto Willi Gail standing out4. Before we turn our attention now to the discussion of the various recommendations known to date, something must first be said regarding the fundamentals of the technology of motion and of the structure of rocket space vehicles. The Travel Velocity and the Efficiency of Rocket Vehicles It is very important and characteristic of the reaction vehicle that the travel velocity may not be selected arbitrarily, but is already specified in general due to the special type of its propulsion. Since continual motion of a vehicle of this nature occurs as a result of the fact that it expels parts of its own mass, this phenomenon must be regulated in such a manner that all masses have, if possible, released their total energy to the vehicle following a successful expulsion, because the portion of energy the masses retain is irrevocably lost. As is well known, energy of this type constitutes the kinetic force inherent in every object in motion. If now no more energy is supposed to be available in the expelling masses, then they must be at rest vis-a-vis the environment (better stated: vis-a-vis their state of motion before starting) following expulsion. In order, however, to achieve this, the travel velocity must be of the same magnitude as the velocity of expulsion, because the velocity, which the masses have before their expulsion (that is, still as parts of the vehicle), is just offset by the velocity that was imparted the Earth and the target planet to reach the latter with the least expenditure of fuel and energy. Dr. Franz von Hoefft (1882-1954) was the principal founder of the Austrian Society for High-Altitude Research. He wrote essays on propellants for rockets and "From Aviation to Space Travel" in The Possibility of Space Travel, edited by Willy Ley, that appeared in German in 1928. 4 Otto Willi Gail (1896-1956) was a German science fiction writer who wrote such novels as The Shot into Infinity (published in German in 1925) and The Shot from the Moon (in 1926). to them in an opposite direction during the expulsion (Figure 16). As a result of the expulsion, the masses subsequently arrive in a relative state of rest and drop vertically to the ground as free falling objects. Figure 16. The travel velocity is equal to the velocity of expulsion. Consequently, the velocity of the expelled masses equals zero after the expulsion, as can be seen from the figure by the fact that they drop vertically. Key: Abgestossene Massen - Expelled masses; Abstoss-Geschwindigkeit - Velocity of expulsion; Fahrgeschwindigkeit - Travel velocity; Wagen mit Ruckstossantrieb - Cart with reactive propulsion. Figure 17. The travel velocity is smaller (top diagram) or larger (lower diagram) than the velocity of expulsion. Therefore, the expelled masses still have a portion of their velocity of expulsion (top diagram) or their travel velocity (lower diagram) following expulsion, with the masses sloping as they fall to the ground, as can be seen in the figure. Key: Abgestossene Massen - Expelled masses; Abstoss-Geschwindigkeit - Velocity of expulsion; Fahrgeschwindigkeit - Travel velocity; Wagen mit Ruckstossantrieb - Cart with reactive propulsion. Under this assumption in the reaction process, no energy is lost; reaction itselfworks with a (mechanical) efficiency of 100 percent (Figure 16). If the travel velocity was, on the other hand, smaller or larger than the velocity of expulsion, then this "efficiency of reactive propulsion" would also be correspondingly low (Figure 17). It is completely zero as soon as the vehicle comes to rest during an operating propulsion. This can be mathematically verified in a simple manner, something we want to do here by taking into consideration the critical importance of the question of efficiency for the rocket vehicle. If the general expression for efficiency is employed in the present case: "Ratio of the energy gained to the energy expended", then the following formula5 is arrived at V\ v nK2 - ~č)~č as an expression for the efficiency of the reaction nr as a function of the instantaneous ratio between travel velocity v and the velocity of repulsion c. Table 1. Ratio of the travel velocity v to the velocity of expulsion c Efficiency of the Reaction r|r nr in percentages (rounded-up) 0 0 0 0,01 0,0199 2 0,05 0,0975 10 0,1 0,19 19 0,2 0,36 36 0,5 0,75 75 0,8 0,96 96 1 1 100 1,2 0,96 96 1,5 0,75 75 1,8 0,36 36 2 0 0 2,5 - 1,25 - 125 3 - 3 - 300 4 - 8 - 800 5 - 15 - 1500 „ = E ne rgy gained = Energy expended - Energy lost Energy expended Energy expended Energy expended = "h" Ene rgy l o st = m (c2 v) With m being ths observed repulsion masses and (c - v) being their speed of motion still remaining after the repulsion (according to what had already been stated, this means a kinetic force lostto the vehicle). l(c - v)2 ■ (2 - *) -v In Table 1, the efficiency of the reaction n is computed for various values ofthis v/c ratio using the above formula. If, for example, the v/c ratio was equal to 0.1 (i.e., v=0.1 c, thus the travel velocity is only one-tenth as large as the velocity of expulsion), then the efficiency of the reaction would only be 19 percent. For v/c= 0.5 (when the travel velocity is one-half as large as the velocity of repulsion), the efficiency would be 75 percent, and for v/c = 1 (the travel velocity equals the velocity of expulsion) - in agreement with our previous consideration - the efficiency would even be 100 percent. If the v/c ratio becomes greater than 1 (the travel velocity exceeds the velocity of expulsion), the efficiency of the reaction is diminished again and, finally, for v/c= 2 it again goes through zero and even becomes negative (at travel velocities more than twice as large as the velocity of expulsion). 5 2 M When, as is the case here, the reaction vehicle is a rocket vehicle and consequently the expulsion of masses takes place through appropriate combustion and exhausting of propellants carried on the vehicle, then, in the sense of the requirement just identified, the travel velocity must be as much as possible of the same magnitude as the exhaust velocity (Figure 18). To a certain extent, however, this again requires that the travel velocity conforms to the type of propellants used in each case, because each has its own maximum achievable exhaust velocity. Figure 18 For a rocket vehicle, the travel velocity must as much as possible be equal to the exhaust velocity. Key: Ausgepuffte Verbrennungsgase - Exhausted gases of combustion; Auspuff-Geschwindigkeit - Exhaust velocity; Fahrgeschwindigkeit - Travel velocity; Wagen mit Raketenantrieb - Cart with rocket propulsion. This fundamental requirement of rocket technology is above all now critical for the application of rocket vehicles. According to what has already been stated, the velocity of repulsion should then be as large as possible. Actually, the possible exhaust velocities are thousands of meters per second and, therefore, the travel velocity must likewise attain a correspondingly enormous high value that is not possible for all vehicles known to date, if the efficiency is supposed to have a level still usable in a practical application. This can be seen clearly from Table 2, in which the efficiencies corresponding to the travel velocities at various velocities of expulsion Table 2. 1. 2. 3. Travel velocity v Efficiency of the reaction n =(2 - -f)-f Total efficiency of the vehicle propulsion n= n n for benzene and liquid oxygen as propellants Expressed in percentages for the following velocities of repulsion c in m/sec: km/h m/s 1000 2000 2500 3000 3500 4000 5000 2000 3500 40 11 2.2 1.2 0.9 0.7 0.6 0.5 0.4 0.2 0.4 100 28 4.6 2.8 2.2 1.8 1.6 1.4 1.2 0.6 1 200 56 11 5.5 4.5 3.8 3.2 2.8 2.2 1.1 2 300 83 16 8 6.5 5.5 4.7 4 3.4 1.6 3 500 140 26 13 11 9 8 7 5.5 2.7 5 700 200 36 19 15 13 11 10 8 4 7 1000 300 51 28 23 19 16 14 12 6 10 1800 500 75 44 36 31 27 23 19 9 17 3600 1000 100 75 64 56 50 44 36 15 31 5400 1500 75 94 84 75 67 60 51 19 42 7200 2000 0 100 96 89 81 75 64 20 50 9000 2500 - 125 94 100 97 92 86 75 19 57 10800 3000 - 300 75 96 100 98 94 84 15 61 12600 3500 - 525 44 84 97 100 99 91 9 62 14400 4000 - 800 0 64 89 98 100 96 0 61 18000 5000 - 1500 - 125 0 56 81 94 100 - 25 50 21600 6000 - 300 - 96 0 50 75 96 - 61 31 25200 7000 - 520 - 220 - 77 0 44 70 - 111 - 40 28800 8000 - 800 - 380 - 175 - 64 0 64 - 160 - 40 36000 10000 -1500 - 800 - 440 - 250 - 125 0 - 300 - 160 45000 12500 - 1500 - 900 - 560 - 350 - 125 - 350 are determined for single important travel velocities (listed in Column l). It can be seen from Column 2 of the table, which lists the efficiency of reaction, how uneconomical the rocket propulsion is at velocities (of at most several hundred kilometers per hour) attainable by our present vehicles. This stands out much more drastically if, as expressed in Column 3, the total efficiency is considered. This is arrived at by taking into account the losses that are related to the generation of the velocity of expulsion (as a result of combustion and exhausting of the propellants). These losses have the effect that only an exhaust velocity smaller than the velocity that would be theoretically attainable in the best case for those propellants can ever be realized in practice. As will subsequently be discussed in detail,6 the practical utilization of the propellants could probably be brought up to approximately 60 percent. For benzene, by way of example, an exhaust velocity of 3,500 meters per second at 62 percent and one of 2,000 meters per second at 20 percent would result. Column 3 of Table 2 shows the total efficiency for both cases (the efficiency is now only 62 percent and/or 20 percent of the corresponding values in Column 2, in the sense of the statements made). As can be seen from these values, the total efficiency - even for travel velocities of many hundreds of kilometers per hour - is still so low that, ignoring certain special purposes for which the question of economy is not important, a far-reaching practical application of rocket propulsion can hardly be considered for any of our customary means of ground transportation. On the other hand, the situation becomes entirely different if very high travel velocities are taken into consideration. Even at supersonic speeds that are not excessively large, the efficiency is considerably better and attains even extremely favorable values at still higher, almost cosmic travel velocities in the range of thousands of meters per second (up to tens of thousands of kilometers per hour), as can be seen in Table 2. It can, therefore, be interpreted as a particularly advantageous encounter of conditions that these high travel velocities are not only Table 3. Kilometers per hour km/hour Meters per second m/sec Kilometers per second km/sec 5 l.39 0.00139 10 2.78 0.00278 30 8.34 0.00834 50 l3.9 0.0139 70 l9.5 0.0195 90 25.0 0.0250 100 27.8 0.0278 150 41.7 0.0417 200 55.6 0.0556 300 83.4 0.0834 360 100 0.l 500 139 0.139 700 195 0.195 720 200 0.2 1000 278 0.278 1080 300 0.3 1190 330 0.33 1800 500 0.5 2000 556 0.556 2520 700 0.7 3000 834 0.834 3600 1000 l 5400 1500 1.5 7200 2000 2 9000 2500 2.5 10800 3000 3 12600 3500 3.5 14400 4000 4 18000 5000 5 21600 6000 6 25200 7000 7 28800 8000 8 36000 10000 10 40300 11180 11.18 45000 12500 12.5 54000 15000 15 72000 20000 20 possible (no resistance to motion in empty space!) for space vehicles for which the reaction represents the only practical type of propulsion, but even represent an absolute necessity. How otherwise could those enormous distances of outer space be covered in acceptable human travel times? A danger, however, that excessively high velocities could perhaps cause harm does not exist, because we are not directly aware whatsoever of velocity per se, regardless of how high it may be. After all as "passengers of our Earth," we are continually racing through space in unswerving paths around the sun at a velocity of 30,000 meters per second, without experiencing the slightest effect. However, the "accelerations" resulting from forced velocity changes are a different matter altogether, as we will see later. Table 3 permits a comparison to be made more easily among the various travel velocities under consideration here - something that is otherwise fairly difficult due to the difference of the customary systems of notation (kilometers per hour for present day vehicles, meters or kilometers per second for space travel). The Ascent Of the important components of space fight - the ascent, the longdistance travel through outer space, and the return to Earth (the landing) - we want to address only the most critical component at this point: the ascent. The ascent represents by far the greatest demands placed on the performance of the propulsion system and is also, therefore, of critical importance for the structure of the entire vehicle. For implementing the ascent, two fundamental possibilities, the "steep ascent" and "flat ascent," present themselves as the ones mentioned at the beginning7 in the section about movement in the gravity fields of outer space. In the case of the steep ascent, the vehicle is lifted in at least an approximately vertical direction. During the ascent, the climbing velocity, starting at zero, initially increases continuously thanks to the thrusting force of the reaction propulsion system (Figure 19); more specifically, it increases until a high climbing velocity is attained - we will designate it as the "maximum velocity of climbing" - such that now the power can be shut off and the continued ascent, as a "hurl upward," can continually proceed up to the desired altitude only under the effect of the kinetic energy that has been stored in the vehicle. Figure 19. Vertical ascent - "steep ascent" - of a space rocket. Key: Steiggeschwindigkeit = 0 - Climbing velocity = 0; Steighohe, welche erreicht werden soll - Climbing altitude that is supposed to be reached; Freier Aufstieg (ohne Antrieb, als "Wurf nach aufwarts"): die Steiggeschwindigkeit nimmt allmahlich ab, infolge der verzogernden Wirkung der Erdschwerkraft - Free ascent (without power as a "hurl upwards"): the climbingvelocity decreases gradually as a result of the decelerating effect of the Earth's gravity; Mass fur die Steiggeschwindigkeit in den verschiedenen Hohen -Measure for the climbing velocity at various altitudes; Steiggeschwindigkeit = "Steig -Hochstgeschwindigkeit" - Climbing velocity = "highest velocity of climbing"; Aufstieg mit Antrieb: die Steiggeschwindigkeit nimmt standig zu, dank der beschleunigenden Wirkung des Antriebes - Power ascent: the climbing velocity increases continuously thanks to the accelerating effect of the propulsion system; Start - Launch. Figure 20. "Flat ascent" of a space rocket. The expenditure of energy for the ascent is the lowest in this case. Key: Freie Kreis-Umlaufbahn - Free circular orbit; Erde - Earth; Erddrehung - Earth rotation; Lotrichtung - Vertical direction; Schiefe Startrichtung - Inclined direction of launch; Diese Hohe soll moglichst gering sein! - This altitude should be as low as possible!; Aufstiegskurve (eine Ellipse oder Parabel) - Ascent curve (an ellipse or parabola). In the case of the flat ascent, on the other hand, the vehicle is not lifted vertically, but in an inclined (sloped) direction, and it is a matter not so much of attaining an altitude but rather, more importantly, of gaining horizontal velocity and increasing it until the orbiting velocity necessary for free orbital motion and consequently the "stable state of suspension" are attained (Figures 5 and 20). We will examine this type of ascent in more detail later. First, however, we want to examine some other points, including the question: How is efficiency varying during the ascent? For regardless how the ascent takes place, the required final velocity can only gradually be attained in any case, leading to the consequence that the travel (climbing) velocity of the space rocket will be lower in the beginning and greater later on (depending on the altitude of the final velocity) than the velocity of expulsion. Accordingly, the efficiency ofthe propulsion system must also be constantly changing during the power ascent, because the efficiency, in accordance with our previous definitions, is a function of the ratio of the values of the velocities of travel and expulsion (see Table 1, page 29). Accordingly in the beginning, it will only be low, increasing gradually with an increasing climbing velocity, and will finally exceed its maximum (if the final velocity to be attained is correspondingly large) and will then drop again. In order to be able to visualize the magnitude of the efficiency under these conditions, the "average efficiency of the propulsion system" nrm resulting during the duration of the propulsion must be taken into consideration. As can be easily seen, this efficiency is a function, on the one hand, of the velocity of expulsion c, which we want to assume as constant for the entire propulsion phase, and, on the other hand, of the final velocity v' attained at the end of the propulsion period. The following formula8 provides an explanation on this point: o (-f): rm e_ 1 The table 4 shows the average efficiency of the propulsion system as a function of the ratio of the final velocity v' attained at the end of the propulsionphase to the velo city of expulsion c existing during the propulsion phase, "that is, a function of v /c . Accordingly by way of The average efficiency of the reaction r| r h= Eneregyexpended __Kinetic force ofthe final mass M at "the final velocity v'_ Kinetic forcx of the expelled mass (M0 - M) at the velocity ofexpulsion c also: r|ih= Mv'2 2 (M„ - M) With M0 = Mev/c the following results (see page 36): Mv'2 (Me c - M) c2 8 example at a velocity of expulsion of c = 3,000 meters per second and for a propulsion phase at the end of which the final velocity of v = 3,000 meters per second is attained (that is, for v'/c = 1), the average efficiency of the propulsion system would be 58 percent. It would be 30 percent for the final velocity of v = 12,000 meters per second (that is, v'/c = 4), and so on. In the best case (that is, for v/c = 1.59) in our example, the efficiency would even attain 65 percent for a propulsion phase at a final velocity of v' = 4,770 meters per second. Table 4. Ratio of the final velocity v' to the velocity of expulsion c: v' c Average efficiency of the propulsion system nrm during the acceleration phase ("T )2 ' rm -Vl e c - 1 nrm % 0 0 0 0.2 0.18 18 0.6 0.44 44 1 0.58 58 1.2 0.62 62 1.4 0.64 64 1-59 0.65 65 1.8 0.64 64 2 0.63 63 2.2 0.61 61 2.6 0.54 54 3 0.47 47 4 0.30 30 5 0.17 17 6 0.09 9 7 0.04 4 In any case it can be seen that even during the ascent, the efficiency is generally still not unfavorable despite the fluctuations in the ratio of the velocities of travel and expulsion. Besides the efficiency problem being of interest in all cases, a second issue of extreme importance exists especially for the ascent. As soon as the launch has taken place and, thus, the vehicle has lifted off its support (solid base or suspension, watersurface, launch balloon, etc.), it is carried only by the propulsion system (Figure 21), something - according to the nature of the reactive force - that depends on to a continual expenditure of energy (fuel consumption). As a result, that amount of propellants required for the liftoff is increased by a further, not insignificant value. This condition lasts only until - depending on the type of ascent, steep or flat - either the necessary highest climbing velocity or the required horizontal orbiting velocity is attained. The sooner this happens, the shorter the time during which the vehicle must be supported by the propulsion system and the lower the related propellant consumption will be. We see then that a high velocity must be attained as rapidly as possible during the ascent. Figure 21. As long as the vehicle has to be supported (carried) by the propulsion system during the ascent, the forward thrust of the vehicle is decreased by its weight. Key: Fahrtrichtung (Aufstieg) - Direction of flight (ascent); Gesamter Ruckstoss - Total reactive force; Restlicher, beschleunigend wirkender Auftrieb - Remaining propulsive force available for acceleration; Gewicht des Fahrzeuges - Weight of the vehicle; Abstossungsrichtung (Auspuff) - Direction of expulsion (exhaust) Figure 22. During the duration of propulsion, forces of inertia are activated in the vehicle due to the acceleration of the vehicle (increase in velocity) caused by propulsion; the forces manifest themselves for the vehicle like an increase in gravity. Key: Wirkliche Steigbeschleunigung - Actual acceleration of climb; Ruckstoss - Reaction; Normales Gewicht - Normal weight; Massentragheitskraft - Force of inertia; Gesamte erhohte Schwerewirkung (gleich der gesamten Ruckstosskraft des Antriebes) - Total increased effect of gravity (equals the total reactive force of the propulsion system). However, a limit is soon set in this regard for space ships that are supposed to be suitable for transporting people. Because the related acceleration always results in the release of inertial forces during a forced velocity increase (as in this case for the propulsion system) and not caused solely by the free interaction of the inertial forces. These forces are manifested for the vehicle during the ascent like an increase in gravity (Figure 22) and may not exceed a certain level, thus ensuring that the passengers do not suffer any injuries. Comparison studies carried out by Oberth as well as by Hohmann and previous experiences in aviation (e.g., during spiral flights) indicate that an actual acceleration of climb up to 30 m/sec2 may be acceptable during a vertical ascent. In this case during the duration of propulsion, the vehicle and its contents would be subjected to the effect of the force of gravity of four times the strength of the Earth's normal gravity. Do not underestimate what this means! It means nothing less than that the feet would have to support almost four times the customary body weight. Therefore, this ascent phase, lasting only a few minutes, can be spent by the passengers only in a prone position, for which purpose Oberth anticipated hammocks. Taking into account the limitations in the magnitude of the acceleration, the highest climbing velocity that would be required for the total separation from the Earth can be attained only at an altitude of approximately 1,600 km with space ships occupied by humans during a vertical ascent. The rate of climb is then around 10,000 meters per second and is attained after somewhat more than 5 minutes. The propulsion system must be active that long. In accordance with what was stated previously, the vehicle is supported (carried) by the propulsion system during this time, and furthermore the resistance of the Earth's atmosphere still has to be overcome. Both conditions cause, however, an increase of the energy consumption such that the entire energy expenditure necessary for the ascent up to the total separation from the Earth finally becomes just as large as if an ideal highest velocity of around 13,000 meters per second would have to be imparted in total to the vehicle. Now this velocity (not the actual maximum climbing velocity of 10,000 meters per second) is critical for the amount of the propellants required. Somewhat more favorable is the case when the ascent does not take place vertically, but on an inclined trajectory; in particular, when during the ascent the vehicle in addition strives to attain free orbital motion around the Earth as close to its surface as practical, taking the air drag into account (perhaps at an altitude of 60 to 100 km above sea level). And only then - through a further increase of the orbiting velocity - the vehicle works its way up to the highest velocity necessary for attaining the desired altitude or for the total separation from the Earth ("flat ascent," Figure 20). The inclined direction of ascent has the advantage that the Earth's gravity does not work at full strength against the propulsion system (Figure 23), resulting, therefore, in a greater actual acceleration in the case of a uniform ideal acceleration (uniform propulsion) - which, according to what has been previously stated, is restricted when taking the well-being of the passengers into account. The greater acceleration results in the highest velocity necessary for the ascent being attained earlier. However, the transition into the free orbital motion as soon as possible causes the vehicle to escape the Earth's gravity more rapidly than otherwise (because of the larger effect of the centrifugal force). Both conditions now cause the duration to be shortened during which the vehicle must be carried by the propulsion system, saving on the expenditure of energy as a result. Consequently, the ideal highest velocity to be imparted to the vehicle for totally separating from the Earth is only around 12,000 meters per second when employing this ascent maneuver, according to Oberth. In my opinion, however, we should come closest to the actually attainable velocity in practice when assuming an ideal highest velocity of approximately 12,500 meters per second. ■t t) Figure 23. Acceleration polygon for: 1.) vertical ascent, 2.) inclined ascent, 3.) flat ascent. It can clearly be seen that the actual acceleration from 1.) to 3.) becomes greater and greater, despite a constant ideal acceleration (force of the propulsion system). (The acceleration polygon for 2.) is emphasized by hatched lines.) Key: Wirkungsrichtung der Antriebes - Direction of the effect of the propulsion system; Richtung des wirklichen Aufstiegs - Direction of the actual ascent; Schwerebeschleunigung - Acceleration of gravity; Ideele Beschleunigung - Ideal acceleration; Wirkliche Beschleunigung - Actual acceleration. Regardless of how the ascent proceeds, it requires very significant accelerations in every case, such that the vehicle attains a velocity of a projectile at an altitude of several kilometers. This condition - because of the thick density of the deepest layers of air closest to the surface of the Earth - results in the air drag reaching undesirably high values in the very initial phases of the ascent, something that is particularly true for space rockets without people on board. Considerably greater accelerations of climb can be employed in unmanned vehicles than in manned ones because health is not a consideration for the former. To come to grips with this disadvantage, the launch will take place from a point on the Earth's surface as high as possible, e.g., from a launch balloon or another air vehicle or from a correspondingly high mountain. For very large space ships, however, only the latter option is possible due to their weight, even though in this case the launch would preferably be carried out at a normal altitude. General Comments About the Structure of the Space Rocket Corresponding to the variety of purposes and goals possible for space ship flights, the demands placed on the vehicle will also be very different from mission to mission. For space ships, it will, therefore, be necessary to make the structure of the vehicle compatible with the uniqueness of the respective trip to a far greater extent than for the vehicles used for transportation to date. Nevertheless, the important equipment as well as the factors critical for the structure will be common for all space ships. The external form of a space vehicle will have to be similar to that of a projectile. The form of a projectile is best suited for overcoming air drag at the high velocities attained by the vehicle within the Earth's atmosphere (projectile velocity, in accordance with previous statements!). Fundamental for the internal structure of a rocket vehicle is the type of the propellants used. They must meet with the following requirements: 1.) That they achieve an exhaust velocity as high as possible because the necessity was recognized previously for an expulsion velocity of the exhaust masses as high as possible. 2.) That they have a density as high as possible (high specific weight), so that a small tank would suffice for storing the necessary amount of weight. Then, on the one hand, the weight of the tank is decreased and, on the other hand, the losses due to air drag also become smaller. 3.) That their combustion be carried out in a safe way compatible with generating a constant forward thrust. 4.) That handling them causes as few difficulties as possible. Any type of gunpowder or a similar material (a solid propellant), such as used in fireworks rockets, would be the most obvious to use. The structure of the vehicle could then be relatively simple, similar to that of the familiar fireworks rocket. In this manner it would, no doubt, be possible to build equipment for various special tasks, and this would in particular pave the way for military technology, a point to be discussed below. However for purposes of traveling in outer space, especially when the transportation of people is also to be made possible, using liquid propellants should offer far more prospects for development options, despite the fact that considerable engineering problems are associated with these types of propellants; this point will be discussed later. The most important components of a space ship for liquid propellants are as follows: the propulsion system, the tanks for the propellants, the cabin and the means of landing. The propulsion system is the engine of the space ship. The reactive force is produced in it by converting the onboard energy stored in the propellant into forward thrust. To achieve this, it is necessary to pipe the propellants into an enclosed space in order to burn them there and then to let them discharge (exhaust) towards the rear. Two basic possibilities exist for this: 1.) The same combustion pressure continuously exists in the combustion chamber. For the propellants to be injected, they must, therefore, be forced into the combustion chamber by overcoming this pressure. We will designate engines of this type as "constant pressure rocket engines." 2.) The combustion proceeds in such a fashion that the combustion chamber is continuously reloaded in a rapid sequence with propellants, repeatedly ignited (detonated) and allowed to exhaust completely every time. In this case, injecting the propellants can also take place without an overpressure. We will designate engines of this type as "detonation (or explosion) rocket engines." The main components of the constant pressure rocket engines are the following: the combustion chamber, also called the firing chamber, and the nozzle located downstream from the combustion chamber (Figure 24). These components can exist in varying quantities, depending on the requirements. Figure 24. The combustion or firing chamber and the nozzle, the main components of the constant pressure rocket motor. Key: Ausstromende Verbrennungsgase - Escaping gases of combustion; Ruckstoss -Reactive force; Einstromender Betriebstoff, z. B. Brennstoff u. Sauerstoff - Propellants flowing in, e.g., fuel and oxygen; Ofen (Verbrennungsraum) - Combustion chamber. The operating characteristics are as follows: the propellants (fuel and oxidizer) are forced into the combustion chamber in a proper state by means of a sufficient overpressure and are burned there. During the combustion, their chemically bonded energy is converted into heat and - in accordance with the related temperature increase - also into a pressure of the combustion gases generated in this manner and enclosed in the combustion chamber. Under the effect of this pressure, the gases of combustion escape out through the nozzle and attain as a result that velocity previously designated as "exhaust velocity." The acceleration of the gas molecules associated with this gain of velocity results, however, in the occurrence of counteracting forces of inertia (counter pressure, similar to pushing away an object!9), whose sum now produces the force of "reaction" (Figure 24) that will push the vehicle forward in the same fashion as has already been discussed earlier10. The forward thrust is obtained via heat, pressure, acceleration and reaction from the energy chemically bonded in the fuel. So that this process is constantly maintained, it must be ensured that continually fresh propellants are injected into the combustion chamber. To this end, it is, however, necessary, as has been stated previously, that the propellant be under a certain overpressure compared to the combustion chamber. If an overpressure is supposed to be available in the tanks, then they would also have to have an appropriate wall thickness, a property, however, that could present problems for larger tanks. Otherwise, pumps will have to be carried on board in order to put the propellants under the required pressure. Furthermore, related equipment, such as injectors, evaporators and similar units are required so that the on-board liquid propellants can also be converted into the state suitable for combustion. Finally, the vehicle designers must also make provisions for sufficient cooling of the combustion chamber and nozzle, for control, etc. The entire system has many similarities to a constant pressure gas turbine. And similar to that case, the not so simple question also exists in this case of a compatible material capable of withstanding high temperatures and of corresponding cooling options for the combustion chamber and nozzle. On the other hand, the very critical issue of a compressor for a gas turbine is not applicable for the rocket motor. Similarly, the detonation rocket engine exhibits many similarities to the related type of turbine, the detonation (explosion) gas turbine. As with the latter, the advantage of a simpler propellant injection option must also be paid for in this case by a lower thermal efficiency and a more complicated structure. Which type of construction should be preferred can only be demonstrated in the future development of the rocket motor. Perhaps, 9 See page 13, Figure 12. this will also be, in part, a function of the particular special applications of the motor. It would not suffice to have only a motor functioning in completely empty space. We must still have the option of carrying on board into outer space the necessary amounts of energy in the form of propellant. Consequently, we are faced with a critically important question: the construction of the tanks for the fuel and oxidizer. Figure 25. Key: NachgeleistetemAntrieb: Die Rakete istauf diegewunschte Bewegungsgeschwindigkeit gebracht - Following a completed propulsion phase: The rocket is brought to the desired velocity of motion; Verbliebene "Endmasse" der Rakete - Remaining "final mass" of the rocket.; fur den Antriebverbraucht - Consumed for the propulsion; Wahrend des Antriebes: Die Rakete wird beschleunigt - During the propulsion phase: The rocket is accelerated; Es wird forgesetzt Raketenmasse (namlich Betriebstoff) abgestossen - Rocket mass (namely, the propellants) is continually expelled.; Im startbereiten Zustand: Die Rakete befindet sich noch in Ruhe - In the launch-ready state: The rocket is at rest.; "Anfangsmasse" der Rakete - "Initial mass" of the rocket. How large, in reality, is the amount of propellants carried on board? We know that the propulsion of the rocket vehicle occurs as a result of the fact that it continually expels towards the rear parts of its own mass (in our case, the propellants in a gasified state). After the propulsion system has functioned for a certain time, the initial mass of the vehicle (that is, its total mass in the launch-ready state) will have been decreased to a certain final mass by the amount of propellants consumed (and exhausted) during this time (Figure 25). This final mass represents, therefore, the total load that was transported by means of the amount of propellants consumed, consisting of the payload, the vehicle itself and the remaining amounts of propellants. The question is now as follows (Figure 26): How large must the initial mass M0 be when a fixed final mass M is supposed to be accelerated to a velocity of motion v at a constant exhaust velocity c? The rocket equation provides an answer to this question: M0=2,72fM According to the above, the initial mass M0 of a space rocket is calculated as shown below. This mass should be capable of imparting the previously discussed11 ideal highest climbing velocity of 12,500 meters per second, approximately necessary for attaining complete separation from the Earth. M0 = 520 M, for c = 2,000 meters per second M0 = 64 M, for c = 3,000 meters per second M0 = 23 M, for c = 4,000 meters per second M0 = 12 M, for c = 5,000 meters per second. This implies the following: for the case that the exhaust velocity c is, by way of example, 3,000 meters per second, the vehicle, at the beginning of the propulsion phase, must be 64 times as heavy with the propellants necessary for the ascent as after the propellants are consumed. Consequently, the tanks must have a capacity to such an extent that they can hold an amount of propellants weighing 63 times as much as the empty space rocket, including the load to be transported, or expressed differently: an amount of propellants that is 98.5 percent of the total weight of the launchready vehicle. Jfflatfjjb^jtf ■ (Sasfcm^fe/ u L_j A Figure 26. Key: Bewegungsgeschwindigkeit - Velocity of motion; Endmasse - Final mass; Auspuffgeschwindigkeit - Exhaust velocity; Anfangsmasse - Initial mass. An amount of propellants of 22 times the weight would also suffice if the exhaust velocity is 4,000 meters per second and only 11 times if the exhaust velocity increases up to 5,000 meters per second. Ninety-six and 92 percent of the total weight of the launchready vehicle is allocated to the propellants in these two cases. As has been frequently emphasized, the extreme importance of an expulsion (exhaust) velocity as high as possible can clearly be recognized from these values. (The velocity is the expression of the practical energy value of the propellant used!) However, only those rockets that are supposed to be capable of imparting the maximum climbing velocity necessary for the total separation from the Earth must have a propellant capacity as large as that computed above. On the other hand, the "ratio of masses" (ratio of the initial to the final mass of the rocket: m°/M ) is considerably more favorable for various types of applications (explained later) in which lower highest velocities also suffice. In the latter cases from a structural engineering point of view, fundamental difficulties would not be caused by the demands for the propellant capacity of the vehicle and/or of the tanks. By way of example, a space rocket that is supposed to attain the final velocity of v = 4,200 meters per second at an exhaust velocity of c = 3,000 meters per second would have to have a ratio of masses of M°/M = 4, according to the rocket equation. That is, the rocket would have to be capable of storing an amount of propellant that is 75 percent of its total launch weight, a capability that can certainly be achieved from a structural engineering point of view. To be sure, space rockets that can carry on board the amounts of propellants necessary for the complete separation from the Earth (according to what has already been stated, the amounts of propellants are 98.5 percent of the launch weight at an exhaust velocity of c = 3,000 meters per second), could, for all practical purposes, not be easily realized. Fortunately, there is a trick making it possible to circumvent this structural difficulty in a very simple manner: the so-called staging principle that both Goddard and Oberth recognized independently of one another as a fundamental principle of rocket technology. In accordance with this principle, the desired final velocity need not be attained with a single rocket; but rather, the space rocket is divided into multiple units (stages), each one always forming the load for the next largest unit. If, for example, a three-stage space rocket is used, then it consists of exactly three subrockets: the subrocket 3 is the smallest and carries the actual payload. It forms (including this payload) the load of subrocket 2 and the latter again (including subrocket 3 and its payload) the load of subrocket 1. During ascent, subrocket 1 functions first. As soon as this stage is used up, its empty shell is decoupled and subrocket 2 starts to function. When it is spent, it also remains behind and now subrocket 3 functions until the desired final velocity is attained. Only the latter arrives at the destination with the payload. Because the final velocities of three subrockets are additive in this process, each individual one must be able to generate only 1/3 of the total required final velocity. In the case of a 3-stage space rocket, which is supposed to attain the highest climbing velocity of 12,500 meters per second necessary for the total separation from the Earth, only a final velocity to be attained of around 4,200 meters per second would consequently be allocated to each subrocket. For that, however, the propellant capacity, certainly implementable from an engineering point of view, of 75 percent (ratio of masses M°/M = 4) suffices, as we determined previously, at an exhaust velocity of c = 3,000 meters per second, for example. If the individual subrockets can, however, be manufactured, then no doubt exists about the possibility of erecting the complete rocket assembled from all subrockets. As a precautionary measure, let's examine the absolute values of the rocket masses or rocket weights resulting from the above example. Assume a payload of 10 tons is to be separated from the Earth; the individual subrockets may be built in such a fashion that their empty weight is as large as the load to be transported by them. The weights of the subrockets in tons result then as follows: Subrocket Load Empty weight Final weight M Initial weight M° 3 10 10 10 + 10 = 20 * 4 x 20 = 80 ** 2 + 3 80 80 80 + 80 = 160 4 x 160 = 640 1 + 2 + 3 640 640 640 + 640 = 1280 4 x 1280 = 5120 The initial weight ofthe total space rocket consisting of 3 stages would be 5,120 tons, a number that is not particularly impressive, considering the fact that technology is capable of building, for example, an ocean liner weighing 50,000 tons. In this fashion - by means of the staging principle - it would actually 12 The final weight M is equal to the empty weight plus the load when the rocket - as in this case - functions until its propellants are completely consumed. 13 The initial weight M° is, in this case, equal to 4 times the final weight M because, as has been stated previously in our example, each subrocket approaches the ratio of masses (weights) MMM = 4. be possible to attain any arbitrary final velocity, at least in theory. For all practical purposes in this regard, fixed limitations will, of course, result, in particular when taking the absolute values of the initial weights into consideration. Nevertheless, irrefutable proof is inherent in the staging principle to the effect that it would be fundamentally possible to build space rockets capable of separating from the Earth even with the means available today. That does not mean the staging principle represents the ideal solution for constructing space rockets in the described form, because it leads to an increase of the dead weight and as a result of the propellants necessary for transportation. This, however, is not a critical point now. Initially, we are only concerned with showing "that it is possible in the first place." Without a doubt every type of space rocket construction, regardless of which one, will have to employ the fundamental concept expressed in the staging principle: during the duration of propulsion for the purpose of saving propellants - every part of the vehicle that has become unnecessary must be immediately released (jettisoned) in order not to carry dead weight uselessly and, at the same time, to have to accelerate further with the remaining weight. It is assumed, of course, that we are dealing with space rockets that are supposed to attain greater final velocities. From a structural engineering point ofview, we do not want to conceal the fact that certainly quite a few difficulties will arise as a result of the still significant demands imposed on the capacity of the propellant tanks - despite the staging principle. In this regard, it will be necessary in part to use construction methods deviating fundamentally from the customary ones, because all parts of the vehicle, in particular the tanks, must be made as lightweight as possible. Nevertheless, the tanks must have sufficient strength and stiffness to be able to withstand both the pressure of mass and the atmospheric stagnation pressure during the ascent, taking into account that many of the usual metals become brittle and, therefore, lose strength at the extreme lower temperatures to which the tanks may be exposed. Moreover in a space ship, a compartment (cell) must exist for housing the pilot and passengers and for storing supplies of the life support necessities and other equipment, as well as for storing freight, scientific devices for observations, etc. The compartment must be air-sealed and must have corresponding precautionary measures for artificially supplying air for breathing and for maintaining a bearable temperature. All equipment necessary for controlling the vehicle is also stored in the compartment, such as manual controls for regulating the propulsion system; recorders for time, acceleration, velocity, and path (altitude); and for determining the location, maintaining the desired direction of flight, and similar functions. Even space suits (see the following), hammocks, etc. must be available. Finally, the very important aids for landing, such as parachutes, wings, etc. also belong to the equipment of a space ship. Proposals To Date The following are the various recommendations made to date for the practical solution of the space flight problem: Professor Goddard uses a smokeless powder, a solid substance, as a propellant for his space rockets. He has not described any particular device, but recommends only in general packing the powder into cartridges and injecting it automatically into the combustion chamber, in a fashion similar to that of a machine gun. The entire rocket should be composed of individual subrockets that are jettisoned one after the other during the ascent, as soon as they are spent, with the exception of that subrocket containing the payload, and it alone reaches the destination. First of all, he intends to make unmanned devices climb to an altitude of several hundred kilometers. Subsequently, he also wants to try to send up an unmanned rocket to the Moon carrying only several kilograms of luminous powder. When landing on the Moon, the light flare is supposed to flash, so that it could then be detected with our large telescopes, thus verifying the success of the experiment. Reportedly, the American Navy is greatly interested in Goddard's devices. The results of practical preliminary experiments conducted and published by Goddard to date are very valuable; the means for carrying out these experiments were provided to him in a very generous manner by the famous Smithsonian Institution in Washington. He was able to attain exhaust velocities up to 2,434 meters per second with certain types of smokeless powder when appropriately shaping and designing the nozzles. During these experiments, he was successful in using 64.5 percent of the energy chemically bonded in the powder, that is, to convert it into kinetic energy of the escaping gases of combustion. The result agrees approximately with the experiences of ballistics, according to which about 2/3 of the energy content of the powder can be used, while the remainder is carried as heat by the exhaust gases and, as a result, is lost. Perhaps, the efficiency of the combustion chamber and nozzle can be increased somewhat during further engineering improvements, to approximately 70 percent. Therefore, an "internal efficiency" of approximately 60 percent could be expected for the entire propulsion system - the rocket motor - after taking into consideration the additional losses caused by the various auxiliary equipment (such as pumps and similar devices) as well as by other conditions. This is a very favorable result considering that the efficiency is hardly more than 38 percent even for the best thermal engines known to date. It is a good idea to distinguish the internal efficiency just considered from that addressed previously: the efficiency of the reactive force,14 which could also be designated as the "external efficiency" of the rocket motor to distinguish it from the internal efficiency. Both are completely independent from one another and must be considered at the same time in order to obtain the total efficiency of the vehicle (which is just the product of the internal and external efficiency). As an example, the values of the efficiency for benzene as the fuel are listed in Column 3 of Table 2, page 32. Differing from Goddard, Professor Oberth suggests using liquid propellants, primarily liquid hydrogen and also alcohol, both with the amounts of liquid oxygen necessary for their combustion. The hydrogen-oxygen mixture - called "detonating gas" - has the highest energy content (3,780 calories per kilogram compared to approximately 1,240 for the best smokeless powder) per unit of weight of all known substances. Accordingly, it yields by far the highest exhaust velocity. Oberth figured being able to attain approximately 3,800-4,200 meters per second. Ifwe were successful in using the energy chemically bonded in detonating gas up to the theoretically highest possible limit, then its exhaust velocity could even exceed 5,000 meters per second. The gas resulting from the combustion is water vapor. Unfortunately, the difficulty of carrying and using the gas in a practical sense is a big disadvantage compared to the advantage of its significant energy content and therefore relatively high exhaust velocity, due to which the detonating gas would in theory appear to be by far the most suitable propellant for space rockets. Storing hydrogen as well as oxygen in the rocket is possible only in the liquefied state for reasons of volume. However, the temperature of liquid oxygen is -183°, and that of the liquid hydrogen only -253° Celsius. It is obvious that this condition must considerably complicate the handling, even disregarding the unusual requirements being imposed on the material of the tanks. Additionally, the average density (specific weight) of detonating gas is very low even in a liquefied state so that relatively large tanks are necessary for storing a given amount of the weight of the gas. In the case of alcohol, the other fuel recommended by Oberth, these adverse conditions are partially eliminated but cannot be completely avoided. In this case, the oxygen necessary for combustion must also be carried on board in the liquid state. According to Oberth, the exhaust velocity is approximately 1,530-1,700 meters per second for alcohol, considerably lower than for hydrogen. It does have a greater density, however. Due to these properties, Oberth uses alcohol together with liquid oxygen as propellants for the initial phase of the ascent, because the resistance of the dense layers of air near the Earth's surface must be overcome during the ascent. Oberth viewed a large cross-sectional loading (i.e., the ratio of the total mass of a projectile to the air drag cross section of the projectile) as advantageous even for rockets and recommended, besides other points: "to increase the mass ratio at the expense of the exhaust velocity."15 This is, however, attained when 15 However, we can not support this suggestion, as must be particularly emphasized in the present case. The suggestion can hardly be tenable because it is based on the assumption that alcohol and oxygen are used as propellants. Oberth's space rocket has, in general, the external shape of a German S-projectile and is composed of individual subrockets that are powered either with hydrogen and oxygen (hydrogen rocket) or with alcohol Figure 27. A longitudinal cross section through the main rocket of Oberth's small rocket model is shown schematically. The hydrogen rocket is inserted in the forward part of the alcohol rocket. Key: Fallschirm - Parachute; Behalter - Tank; Raum fur die Registrierinstrumente - Space for the recording instruments; Treibvorrichtung - Propulsion system; Steuerflossen -Control fins. the concept ofthe "cross sectional loading" used in ballistics could also be applied in this case. However, in our opinion, the latter is not really acceptable; the rocket moving forward with propulsion is subject to mechanical conditions that are substantially different from those of a ballistic projectile. and oxygen (alcohol rocket). Oberth also described in more detail two examples of his space vehicle. Of the two, one is a smaller, unmanned model, but equipped with the appropriate recording instruments and is supposed to ascend and perform research on the higher and highest layers of air. The other one is a large space ship designed for transporting people. The smaller model (Figure 27) consists of a hydrogen rocket that is inserted into the forward part of a considerably larger alcohol rocket. Space for storing the recording instruments is located below the tank of the hydrogen rocket. At the end of the alcohol rocket, movable fins are arranged that are supposed to stabilize and to control the vehicle. The entire apparatus is 5 meters long, measures 56 cm in diameter and weighs 544 kg in the launch-ready state. Figure 28. The booster rocket of Oberth's small rocket model. Figure 29. Launching the rocket from dirigibles, according to Oberth. Furthermore, a so-called "booster rocket" (Figure 28) is provided that is 2 meters high, 1 meter in diameter and weights 220 kg in the launch-ready state. Launching takes place from dirigibles at an altitude of 5,500 meters or more (Figure 29). Initially the booster rocket, which later will be jettisoned, lifts the main rocket to an altitude of 7,700 meters and accelerates it to a velocity of 500 meters per second (Figure 30). Now, the rocket is activated automatically: first the alcohol rocket and, after it is spent and decoupled, the hydrogen rocket. Fifty-six seconds after the launch, a highest climbing velocity of 5,140 meters per second is attained, which suffices for the remaining hydrogen rocket, now without propulsion, to reach a final altitude of approximately 2,000 km in a free ascent. The return to Earth takes place by means of a self-deploying parachute stored in the tip of the hydrogen rocket. Figure 30. The ascent of Oberth's small (unmanned) rocket model. rocket; Hauptrakete - Main rocket; Hohe 7700 m, Steiggeschwindigkeit 500 m/sek - Altitude of 7,700 m, climbing velocity of 500 m/sec; Hilfsrakete - Booster rocket; Hohe 5500 m, Steiggeschwindigkeit 0 - Altitude of 5,500 m, climbing velocity of 0; Aufstieg mit Antrieb durch die Wasserstoffrakete - Powered ascent by the hydrogen rocket; Die leergewordene Alkoholrakete wird abgeworfen. Die Wasserstoffrakete beginnt zu arbeiten - The empty alcohol rocket is jettisoned. The hydrogen rocket starts to operate; Aufstieg mit Antrieb durch die Alkoholrakete - Power ascent by the alcohol rocket; Die leergewordene Hilfsrakete wird abgeworfen; die Hauptrakete, und zwar vorerst deren Alkoholrakete, beginnt zu arbeiten - The empty booster rocket is jettisoned; the main rocket, beginning with its alcohol rocket, starts to operate; Aufstieg mit Antrieb durch die Hilfsrakete -Powered ascent by the booster rocket; Das startbereite Fahrzeug, an Luftschiffen hangend wie Abb. 29 - The launch-ready vehicle, suspended from dirigibles, as shown in Figure 29. Figure 31. A longitudinal cross section of Oberth's large rocket for transporting people is shown schematically. The hydrogen rocket is set atop the alcohol rocket. Key: Fallschirm - Parachute; Fahrzelle - Cabin; Wasserstoffbehalter - Hydrogen tank; Sauerstoffbehalter - Oxygen tank; Treibvorrichtung - Propulsion system; Alkoholbehalter - Alcohol tank. Key: Freier Aufstieg bis auf 2000 km Hohe - Free ascent up to an altitude of 2,000 km; Aufstieg mit Auftrieb Dauer 56 Sekunden - Powered ascent lasting 56 seconds; Die Steig-Hochstgeschwindigkeit von 5140 m/sek ist erreicht - The highest climbing velocity of 5,140 m/sec is attained; Wasserstoffrakete - Hydrogen rocket; Alkoholrakete - Alcohol In the case of the second model, the large rocket space ship designed for transporting people (Figure 31), the total forward part of the vehicle consists of a hydrogen rocket set atop an alcohol rocket in the rear. foriE^iw.' I Hrtilt-.'Awj J-;*'*/-ibtek flufst'tg ir>'t flolricb (lurch He Wa&ier-staffraHete. Dwsc a/briirt jt jtotf.1 ZwteH (totrechter Quitting Oder Ir&tr llmlavf) vn:-t ?ec/ aui Steig- otter aut w^gtrcthte flc- SttlW'KHif;titbit tvC'itwden? fWfoholraheie una Hit Kfippe verden abgevorfen. MeWanentoll-rj%ele beglnnt zu tibeiltn. Bishtf crrekbte Steiggeschwi/iiigltt't: 3Q00-4000 Meier je Sekunde. ftufslieg mit fl/itfieb tfvch die ntH0h6lr&)(ctVsMWSftfahttl fcaWfi Figure 35. Size relationship between a hydrogen rocket and a benzene rocket of the same performance, when each one is supposed to be capable of attaining a velocity of 4,000 meters per second. Key: Wasserstoffrakete - Hydrogen rocket; Benzolrakete - Benzene rocket. Therefore, the benzene rocket would not only be realized sooner from an engineering point of view, but also constructed more cheaply than the hydrogen rocket of the same efficiency, even though the weight of the necessary amount of fuel is somewhat higher in the former case and, therefore, a larger propulsion force and, consequently, stronger, heavier propulsion equipment would be required. Instead, the fuel tanks are smaller for benzene rockets and, furthermore, as far as they serve the purposes of benzene at least, can be manufactured from any lightweight metal because benzene is normally liquid. When considering its abnormally low temperature (-253° Celsius) according to Oberth, a point made previously, rockets for liquid hydrogen would have to be made of lead (!). This discussion ignores completely the many other difficulties caused by this low temperature in handling liquid hydrogen and the method of using this fuel; all of these difficulties disappear when using benzene. However, this superiority of liquid hydrocarbons compared to pure hydrogen diminishes more and more at higher final velocities. Nevertheless, a benzene rocket would still turn out to be smaller by one third than a hydrogen rocket, even for attaining a velocity of 12,500 meters per second - as is ideally necessary for complete separation from the Earth (Figure 36). Only for the final velocity of 22,000 meters per second would the volumes of propellants for the benzene rocket be as large as for the hydrogen rockets. Besides these energy-efficient advantages and other ones, liquid hydrocarbons are also considerably cheaper than pure liquid hydrogen. Figure 36. Size relationship between a hydrogen rocket and a benzene rocket of the same performance, when each one is supposed to be capable of attaining a velocity of 12,500 meters per second (complete separation from the Earth!). Key: Wasserstoffrakete - Hydrogen rocket; Benzolrakete - Benzene rocket The Return to Earth The previous explanations indicate that obstacles stand in the way of the ascent into outer space which, although significant, are nonetheless not insurmountable. Based solely on this conclusion and before we address any further considerations, the following question is of interest: Whether and how it would be possible to return to Earth after a successful ascent and to land there without experiencing any injuries. It would arouse a terrible horror even in the most daring astronaut if he imagined, seeing the Earth as a distant sphere ahead of him, that he will land on it with a velocity of no less than approximately 12 times the velocity of an artillery projectile as soon as he, under the action of gravity, travels towards it or more correctly stated, crashes onto it. The rocket designer must provide for proper braking. What difficult problem is intrinsic in this requirement is realized when we visualize that a kinetic energy, which about equals that of an entire express train moving at a velocity of 70 km/hour, is carried by each single kilogram of the space ship arriving on Earth! For, as described in the beginning, an object always falls onto the Earth with the velocity of approximately 11,000 meters per second when it is pulled from outer space towards the Earth by the Earth's gravitational force. The object has then a kinetic energy of around 6,000 metric ton-meters per kilogram of its weight. This enormous amount of energy must be removed in its entirety from the vehicle during braking. Only two possibilities are considered in this regard: either counteracting the force by means of reaction propulsion (similar to the "reverse force" of the machine when stopping a ship), or braking by using the Earth's atmosphere. When landing according to the first method, the propulsion system would have to be used again, but in an opposite direction to that of flight (Figure 37). In this regard, the vehicle's descent energy would be removed from it by virtue of the fact that this energy is offset by the application of an equally large, opposite energy. This requires, however, that the same energy for braking and, therefore, the same amount of fuel necessary for the ascent would have to be consumed. Then, since the initial velocity for the ascent (highest climbing velocity) and the final velocity during the return (descent velocity) are of similar magnitudes, the kinetic energies, which must be imparted to the vehicle in the former case and removed in the latter case, differ only slightly from one another. / A Bus auf die /rtfr (jjen. f^-WirktisysrsfriiHtg { daAnifiebii Figure 37. Landing with reaction braking. The descending vehicle is supposed to be "cushioned" by the propulsion system, with the latter functioning "away from the Earth" opposite to the direction of flight, exactly similar to the ascent. Key: Das auf die Erde einfallende Raumschiff - The space ship descending to the Earth; Wirkungsrichtung des Antriebes - Direction of effect of the propulsion system; Erde - Earth For the time being, this entire amount of fuel necessary for braking must still - and this is critical - be lifted to the final altitude, something that means an enormous increase of the climbing load. As a result, however, the amount of fuel required in total for the ascent becomes now so large that this type of braking appears in any case extremely inefficient, even non-feasible with the performance levels of currently available fuels. However, even only a partial usage of the reaction for braking must be avoided if at all possible for the same reasons. Another point concerning reaction braking in the region of the atmosphere must additionally be considered - at least for as long as the travel velocity is still of a cosmic magnitude. The exhaust gases, which the vehicle drives ahead of it, would be decelerated more by air drag than the heavier vehicle itself and, therefore, the vehicle would have to travel in the heat of its own gases of combustion. Figure 38. Landing during a vertical descent of the vehicle using air drag braking. Key: Einfallgeschwindigkeit 11000 m/sek - Descent velocity of 11,000 m/sec; Fallschirm -Parachute; Das auf die Erde einfallende Raumschiff - The space ship descending to Earth; Bremsweg, d. i. die Hohe der zur Bremsung vermutlich geeigneten Schichte d. Lufthulle: etwa 100 km - Braking distance, i.e., the altitude of the layers of the atmosphere (approx. 100 km) probably suitable for braking; Erde - Earth. The second type of landing, the one using air drag, is brought about by braking the vehicle during its travel through the Earth's atmosphere by means of a parachute or other device (Figure 38). It is critical in this regard that the kinetic energy, which must be removed from the vehicle during this process, is only converted partially into air movement (eddying) and partially into heat. If the braking distance is not sufficiently long now and consequently the braking period is too short, then the resulting braking heat cannot transition to the environment through conduction and radiation to a sufficient degree, causing the temperature of the braking means (parachute, etc.) to increase continuously. Now in our case, the vehicle has a velocity of around 11,000 meters per second at its entry into the atmosphere, while that part of the atmosphere having sufficient density for possible braking purposes can hardly be more than 100 km in altitude. According to what was stated earlier, it is fairly clear that an attempt to brake the vehicle by air drag at such high velocities would simply lead to combustion in a relatively very short distance. It would appear, therefore, that the problem of space flight would come to nought if not on the question of the ascent then for sure on the impossibility of a successful return to Earth. Hohmann's Landing Maneuver The German engineer Dr. Hohmann deserves the credit for indicating a way out of this dilemma. According to his suggestion, the vehicle will be equipped with wings for landing, similar to an airplane. Furthermore, a tangential (horizontal) velocity component is imparted to the vehicle at the start of the return by means of reaction, so that the vehicle does not even impact on the Earth during its descent, but travels around the Earth in such a manner that it approaches within 75 km of the Earth's surface (Figure 39). This process can be explained in a simple fashion as follows: if a stone is thrown horizontally instead of allowing it to simply drop, then it hits the ground a certain distance away, and, more specifically, at a greater distance, the greater the horizontal velocity at which it was thrown. If this horizontal velocity could now be arbitrarily increased such that the stone falls not a distance of 10 or 100 meters, not even at distances of 100 or 1,000 km, but only reaches the Earth at a distance of 40,000 km away, then in reality the stone would no longer descend at all because the entire circumference of the Earth measures only 40,000 km. It would then circle the Earth in a free obit like a tiny moon. However, in order to achieve this from a point on the Earth's surface, the very high horizontal velocity of approximately 8,000 meters per second would have to be imparted to the stone. This velocity, however, becomes that much smaller the further the position from which the object starts is distant from the Earth. At a distance of several hundred thousand km, the velocity is only around 100 meters per second (Figure 39). This can be understood if we visualize that the vehicle gains velocity more and more - solely due to its descent to Earth. According to what was stated previously, if the descent velocity finally attains the value of 11,000 meters per second, it is then greater by more than 3,000 meters per second than the velocity of exactly 7,850 meters per second that the vehicle would have to have so that it would travel around the Earth (similar to the stone) in a free circular orbit at an altitude of 75 km. Ttwgentmfe fa/og&editt) Gesstmindrnktit fiwn t8Qmjs& \ l 1 /Sggsšgg^ 75 km tiobe itbtr ^j^^^tnfslkmbHtndiakfit dtr frt/oberffikfa^r^ t/mQ ftDQBmjsek Figure 39. During Hohmann's landing process, the return trajectory is artificially influenced to such an extent that the space ship does not even impact the Earth, but travels around it at an altitude of 75 km. Key: Tangentiale (wagerechte) Geschwindigkeit etwa 100 m/sek - Tangential (horizontal) velocity of approx. 100 m/sec; Ruckkehrbahn - Return trajectory (descent to Earth); 75 km Hohe uber der Erdoberflache - At an altitude 75 km above the Earth's surface; Einfallgeschwindigkeit etwa 11000 m/sek - Descent velocity of approximately 11,000 m/sec; Erde - Earth Figure 40. If the centrifugal force becomes extremely large due to excessively rapid travel, it hurls the automobile off the road. Key: Bodenreibung der Rader - Friction of the wheels on the ground; Bewegungsrichtung des herausgeschleuderten Wagens (tangential) - Direction of motion of the automobile being hurled out (tangential); Fliehkraft - Centrifugal force; Fahrbahn - Road. Due to the excessive velocity, the space ship is now pushed outward more forcefully by the centrifugal force than the force of gravity is capable of pulling it inward towards the Earth. This is a process similar, for instance, to that of an automobile driving (too "sharply") through a curve at too high a speed (Figure 40). Exactly as this automobile is hurled outward because the centrifugal force trying to force it off the road is greater than the friction of the wheels trying to keep it on the road, our space ship will - in an analogous way - also strive to exit the free circular orbit in an outward direction and, as a result, to move again away from the Earth (Figure 41). Figure 41. Due to the travel velocity (11,000 instead of 7,850 m/sec!) which is excessive by around 3,000 m/sec, the centrifugal force is greater than the force of gravity, consequently forcing the space ship outward out of the free circular orbit. Key: Einfallbahn - Descent trajectory; Freie Kreis-Umlaufbahn - Free circular orbit; Geschwindigkeit der freien Kreisbahn 7850 m/sek - Velocity in the free circular orbit of 7,850 m/sec; Erde - Earth; Schwerkraft - Force of gravity; Einfallgeschwindigkeit rund 11000 m/sek - Descent velocity of around 11,000 m/sec; Fliehkraft - Centrifugal force. Landing in a Forced Circular Motion The situation described above can, however, be prevented through the appropriate use of wings. In the case of a standard airplane, the wings are pitched upward so that, as a result of the motion of flight, the lift occurs that is supposed to carry the airplane (Figure 42). In our case, the wings are now adjusted in the opposite direction, that is, pitched downward (Figure 43). As a result, a pressure directed downward towards the Earth occurs, exactly offsetting the centrifugal force excess by properly selecting the angle of incidence and in this fashion forcing the vehicle to remain in the circular flight path (Figure 44). Figure 42. The fundamental operating characteristics of wings during standard heavier-than-air flight: The "lift" caused by air drag is directed upward and, therefore, carries the airplane. Key: Auftrieb - Lift; Luftwiderstand - Air drag; Flugrichtung - Direction of flight; Fahrzeuggewicht - Weight of the vehicle; Tragflache - Wings; Erdoberflache - Surface of the Earth. Figure 43. The operating characteristics of wings during the "forced circular motion" of a landing space ship. Here, air drag produces a "negative lift" directed towards the Earth (downward), offsetting the excessive centrifugal force. Key: Fliehkraftuberschuss - Centrifugal force excess; Luftwiderstand - Air drag; Flugrichtung - Direction of flight; Abtrieb - Negative lift; Tragflache - Wings; Erdoberflache - Surface of the Earth. Figure 44. Landing in a "forced circular motion." (The atmosphere and the landing spiral are drawn in the figure - for the purpose of a better overview - higher compared to the Earth than in reality. If it was true to scale, it would have to appear according to the ratios of Figure 8.) Key: Ruckkehr (Einfall-) Bahn - Return (descent) trajectory; Fahrgeschwindigkeit 11000 m/sek - Travel velocity of 11,000 m/sec; Freie Kreisbewegung - Free circular motion; Der fur das Landungsmanover brauchbare Teil d. Lufthulle 100 km hoch - The part of the atmosphere 100 km high useable for landing; Freie Umlaufbahn, auf welcher das Raumschiff bei Fehlen des Zwanges durch die Tragflachen sich von der Erde wieder entfernen wurde - Free Orbit, in which the space ship would again move away from the Earth if the wings fail to function; Erzwungene Kreisbewegung - Forced circular motion; Landung - Landing; 75 km Hohe uber der Erdoberflache - An altitude of 75 km above the Earth's surface; Beginn der Bremswirkung - Start of braking; Grenze der Lufthulle - Boundary of the atmosphere; Gleitflugbewegung - Gliding flight; Erde - Earth; Erddrehung - Rotation of the Earth. For performing this maneuver, the altitude was intentionally selected 75 km above the Earth's surface, because at that altitude the density of air is so thin that the space ship despite its high velocity experiences almost the same air drag as a normal airplane in its customary altitude. During this "forced circular motion," the travel velocity is continually being decreased due to air drag and, therefore, the centrifugal force excess is being removed more and more. Accordingly, the necessity of assistance from the wings is also lessened until they finally become completely unnecessary as soon as the travel velocity drops to 7,850 meters per second and, therefore, even the centrifugal force excess has ceased to exist. The space ship then circles suspended in a circular orbit around the Earth ("free circular motion," Figure 44). Since the travel velocity continues to decrease as a result of air drag, the centrifugal force also decreases gradually and accordingly the force of gravity asserts itself more and more. Therefore, the wings must soon become active again and, in particular, acting exactly like the typical airplane (Figure 42): opposing the force of gravity, that is, carrying the weight of the space craft ("gliding flight," Figure 44). Finally, the centrifugal force for all practical purposes becomes zero with further decreasing velocity and with an increasing approach to the Earth: from now on, the vehicle is only carried by the wings until it finally descends in gliding flight. In this manner, it would be possible to extend the distance through the atmosphere to such an extent that even the entire Earth would be orbited several times. During orbiting, however, the velocity of the vehicle could definitely be braked from 11,000 meters per second down to zero partially through the effect of the vehicle's own air drag and its wings and by using trailing parachutes, without having to worry about "overheating." The duration of this landing maneuver would extend over several hours. Landing in Braking Ellipses In the method just described, transitioning from the descent orbit into the free circular orbit and the required velocity reduction from 11,000 to 7,850 meters per second occurred during the course of the "forced circular motion." According to another Hohmann recommendation, this can also be achieved by performing so-called "braking ellipses" (Figure 45). In this landing procedure, the wings are not used initially, but braking is performed as vigorously as the previously explained danger of excessive heating will permit by means of a trailing parachute as soon as the vehicle enters into sufficiently dense layers of air. Figure 45. Landing in "braking ellipses." (The atmosphere and landing orbit are drawn here higher than in reality, exactly similar to Figure 44. Reference Figure 8.) Key: 1. Bremsellipse - First braking ellipse; 2. Bremsellipse - Second braking ellipse; 3. Bremsellipse - Third braking ellipse; 4. Bremsellipse - Fourth braking ellipse; Gleitflug - Glided flight; Erde - Earth; Erddrehung - Rotation of the Earth; Bremsstrecke der Ellipsen - Braking distance of the ellipses; Landung - Landing; Ruckkehr-(Einfall-) Bahn - Return (descent) orbit. However, the travel velocity, as a result, cannot be decreased to such an extent as would be necessary in order to transition the space ship into free circular motion. An excess of velocity, therefore, still remains and consequently also a centrifugal force that pushes the vehicle outward so that it again exits the atmosphere and moves away from the Earth in a free orbit of an elliptical form (first braking ellipse). The vehicle, however, will not move away to that distance from which it originally started the return flight because its kinetic energy has already decreased during the braking (Figure 45). Due to the effect of gravity, the vehicle will re-return to Earth after some time, again travel through the atmosphere - with a part of its velocity again being absorbed by parachute braking; it will move away from the Earth once again, this time, however, in a smaller elliptical orbit (second braking ellipse), then return again, and so on. Therefore, narrower and narrower so-called "braking ellipses" will be passed through one after the other corresponding to the progressive velocity decrease, until finally the velocity has dropped to 7,850 meters per second and as a result the free circular motion has been reached. The further course of the landing then occurs with the help of wings in gliding flight, just as in the previously described method. The entire duration of the landing from the initial entry into the atmosphere to the arrival on the Earth's surface is now around 23 hours; it is several times longer than with the method described previously. Therefore, the wings provided anyway for the Hohmann landing will be used to their full extent even at the start and consequently the landing will be performed better in a forced circular motion. Oberth's Landing Maneuver The situation is different, however, when wings are not to be used at all, as recommended by Oberth, who also addresses the landing problem in more detail in the second edition of his book. As described above, the first part of the landing is carried out as previously described using braking ellipses (Figure 45), without a need for wings. The subsequent landing process, however, cannot take place in gliding flight because there are no wings. Although the parachute will be inclined with respect to the direction of flight by shortening one side of the shroud, resulting in some lift (an effect similar to that of wings). The use of the propulsion system to a very extensive degree could prove necessary in order to prevent an excessively rapid descent of the vehicle. Therefore, a landing maneuver without the wings could only be achieved at the expense of a fairly significant load of propellants. This assumes that applying reaction braking within the atmosphere would be feasible at all in view of a previously stated danger (a threat due to the vehicle's own gases of combustion). All things considered, the landing according to Hohmann in a "forced circular motion" by means of wings appears, therefore, to represent the most favorable solution. The Results To Date We have seen that not only the ascent into outer space but also the assurance of a controlled return to Earth is within the range of technical possibility, so that it does not appear at all justified to dismiss the problem of space flight as utopia out of hand, as people are traditionally inclined to do when they judge superficially. No fundamental obstacles whatsoever exist for space flight, and even those scientific and engineering prerequisites that are available today allow the expectation that this boldest of all human dreams will eventually be fulfilled. Of course, years and decades may pass until this happens, because the technical difficulties yet to be overcome are very significant, and no serious thinking person should fool himself on this point. In many respects, it will probably prove necessary in the practical implementation to alter extensively the recommendations that were proposed to date without a sufficient experimental basis. It will cost money and effort and perhaps even human life. After all, we have experienced all this when conquering the skies! However, as far as technology is concerned, once we had recognized something as correct and possible, then the implementation inevitably followed, even when extensive obstacles had to be overcome -provided, however, that the matter at hand appeared to provide some benefits. Two Other Important Questions Therefore, we now want to attempt to show which prospects the result indicated above opens up for the future and to clarify two other existing important questions, because up to this point we have addressed only the technical side of the problem, not its economical and physiological sides. What are the practical and other advantages that we could expect from implementing space travel, and would they be sufficiently meaningful to make all the necessary, and certainly very substantial expenditures appear, in fact, to be beneficial? And, on the other hand, could human life be made possible at all under the completely different physical conditions existing in empty space, and what special precautions would be necessary in this regard? The answers to these questions will become obvious when we examine in more detail in the following sections the prospective applications of space travel. Usually, one thinks in this context primarily of traveling to distant celestial bodies and walking on them, as has been described in romantic terms by various authors. However, regardless of how attractive this may appear, it would, in any case, only represent the final phase of a successful development of space travel. Initially, however, there would be many applications for space travel that would be easier to implement because they would not require a complete departure from the vicinity of Earth and travel toward alien, unknown worlds. large projectile; the departure acceleration can be selected as small as desired; however, such high departure velocities would be attainable that there would theoretically be no terrestrial limit whatsoever for the ballistic (firing) range of the space rocket. Figure 46. Inclined trajectory. Key: Wurfparabel - Parabolic trajectory; Wurf-(Abgangs-) Geschwindigkeit - Ballistic (departure) velocity; Abgangswinkel - Angle of departure; Wurfweite - Range; Einfallgeschwindigkeit - Impact velocity. The Space Rocket in an Inclined Trajectory For the rocket, the simplest type of a practical application as a means of transportation results when it climbs in an inclined (instead of vertical) direction from the Earth, because it then follows a parabolic trajectory (Figure 46). It is well known that in this case the range is greatest when the ballistic angle (angle of departure) - in our case, the angle of inclination of the direction of ascent - is 45° (Figure 47). In this type of application, the rocket operates similarly to a projectile, with the following differences, however: a cannon is not necessary to launch it; its weight can be much larger than that of a typical, even very Figure 47. The greatest distance is attained for a given departure velocity when the angle of departure is 45°. Key: Abgangsrichtung - Direction of departure; Grosste Wurfweite - Greatest distance. Therefore, a load could be carried in an extremely short time over very great distances, a fact that could result in the opinion that this method could be used for transporting, for example, urgent freight, perhaps for the post office, telecommunication agency, or similar service organization. The latter application would, however, only be possible if the descent velocity of the incoming rocket were successfully slowed down to such a degree that the vehicle impacts softly because otherwise it and/or its freight would be destroyed. According to our previous considerations,23 two braking methods are available in this regard as follows: either by means of reaction or by air drag. Because the former must absolutely be avoided, if at all possible, due to the enormous propellant consumption, only the application of air drag should be considered. Braking could obviously not be achieved with a simple parachute landing, because, considering the magnitudes of possible ranges, the rocket descends to its destination with many times the velocity of a projectile. For this reason, however, the braking distance, which would be available in the atmosphere even in the most favorable case, would be much too short due to the very considerable steepness of the descent. As an additional disadvantage, the main part of the descent velocity would have to be absorbed in the lower, dense layers of air. This is equally valid even when, as suggested by others, the payload is separated from the rocket before the descent so that it can descend by itself on a parachute, while the empty rocket is abandoned. Neither the magnitude of the descent velocity nor the very dangerous steepness of the descent would be favorably influenced by this procedure. In order to deliver the freight undamaged to its destination, braking, if it is to be achieved by air drag, could only happen during a sufficiently long, almost horizontal flight in the higher, thin layers of air selected according to the travel velocity - that is, according to Hohmann's landing method (glided landing). Braking would consequently be extended over braking distances not that much shorter than the entire path to be traveled. Therefore, proper ballistic motion would not be realized whatsoever - for the case that braking should occur before the impact -but rather a type of trajectory would result that will be discussed in the next section entitled "The Space Rocket as an Airplane." With an inclined ballistic trajectory, the rocket could only be used when a "safe landing" is not required, for example, like a projectile used in warfare. In the latter case, solid fuels, such as smokeless powder and similar substances, could easily be used for propelling the rockets in the sense of Goddard's suggestion, as has been previously pointed out.24 To provide the necessary target accuracy for rocket projectiles of this type is only a question of improving them from a technical standpoint. Moreover, the large targets coming mainly under consideration (such as large enemy cities, industrial areas, etc.) tolerate relatively significant dispersions. If we now consider that when firing rockets in this manner even heavy loads of several tons could safely be carried over vast distances to destinations very far into the enemy's heartland, then we understand what a terrible weapon we would be dealing with. It should also be noted that after all almost no area of the hinterland would be safe from attacks of this nature and there would be no defense against them at all. Figure 48. The greater the range, the greater the descent velocity will be (corresponding to the greater departure velocity and altitude necessary for this). Key: Abgangsgeschwindigkeit - Departure velocity; Erdoberflache - Earth's surface; Einfallgeschwindigkeit - Descent velocity; Lufthulle - Atmosphere. Nevertheless, its operational characteristics are probably not as entirely unlimited as might be expected when taking the performance of the rocket propulsion system into consideration, because with a lengthening of the range the velocity also increases at which the accelerated object, in this case the rocket, descends to the target, penetrating the densest layers of air near the Earth's surface (Figure 48). If the range and the related descent velocity are too large, the rocket will be heated due to air drag to such an extent that it is destroyed (melted, detonated) before it reaches the target at all. In a similar way, meteorites falling onto the Earth only rarely reach the ground because they burn up in the atmosphere due to their considerably greater descent velocity, although at a much higher altitudes. In this respect, the Earth's atmosphere would probably provide us at least some partial protection, as it does in several other respects. No doubt, the simplest application of the rocket just described probably doesn't exactly appear to many as an endorsement for it! Nevertheless, it is the fate of almost all significant accomplishments of technology that they can also be used for destructive purposes. Should, for example, chemistry be viewed as dangerous and its further development as undesirable because it creates the weapons for insidious gas warfare? And the results, which we could expect from a successful development of space rockets, would surpass by far everything that technology was capable of offering to date, as we will recognize in the following discussion. The Space Rocket as an Airplane As previously described, Hohmann recommends equipping the space ship with wings for landing. At a certain stage of his landing manoeuver25, the space ship travels suspended around the Earth in a circular, free orbit ("carried" only by centrifugal force) at an altitude of 75 km and at a corresponding velocity of 7,850 meters per second ("free circular motion," Figure 44). However, because the travel velocity and also the related centrifugal force continually decrease in subsequent orbits, the vehicle becomes heavier and heavier, an effect that the wings must compensate so that the free orbital motion transitions gradually into a gliding flight. Accordingly, deeper and deeper, denser layers of air will be reached where, in spite of higher drag, the necessary lift at the diminished travel velocity and for the increased weight can be achieved ("gliding motion," Figure 44). Figure 49. Schematic representation of an "express flight at a cosmic velocity" during which the horizontal velocity is so large (in this case, assumed equal to the velocity of free orbital motion) that the entire long-distance trip can be covered in gliding flight and must still be artificially braked before the landing. Key: Kunstliche Bremsung - Artificial braking; Wagerechte Hochstgeschwindigkeit 7850 m/sek - Highest horizontal velocity of 7,850 m/sec; Steighohe 75 km - Altitude of 75 km; Fernfahrt im Gleitflug (ohne Antrieb) - Long-distance trip in gliding flight (without power); Aufstieg (mit Antrieb) - Ascent (with power). Since even the entire Earth can be orbited in only a few hours in this process, it becomes obvious that in a similar fashion terrestrial express flight transportation can be established at the highest possible, almost cosmic velocities: If an appropriately built space ship equipped with wings climbs only up to an altitude of approximately 75 km and at the same time a horizontal velocity of 7,850 meters per second is imparted to it in the direction of a terrestrial destination (Figure 49), then it could cover the distance to that destination without any further expenditure of energy - in the beginning in an approximately circular free orbit, later more and more in gliding flight and finally just gliding, carried only by atmospheric lift. Some time before the landing, the velocity would finally have to be appropriately decreased through artificial air drag braking, for example, by means of a trailing parachute. Figure 50. Schematic representation of an "express flight at a cosmic velocity" during which the highest horizontal velocity is just sufficient to be able to cover the entire long-distance trip in gliding flight when any artificial braking is avoided during the flight. Key: Wagerechte Hochstgeschwindigkeit - Highest horizontal velocity; Steighohe - Altitude; Fernfahrt im Gleitflug ohne Antrieb und ohne kunstl. Bremsung - Longdistance travel in gliding flight without power and without artificial braking; Aufstieg (mit Antrieb) - Ascent (with power) Even though this type of landing may face several difficulties at such high velocities, it could easily be made successful by selecting a smaller horizontal velocity, because less artificial braking would then be necessary. From a certain initial horizontal velocity, even natural braking by the unavoidable air resistance would suffice for this purpose (Figure 50). In all of these cases, the vehicle requires no power whatsoever during the long-distance trip. If the vehicle is then powered only by a booster rocket - that is, "launched" so to speak by the booster -during the ascent (until it reaches the required flight altitude and/or the horizontal orbital velocity), then the vehicle could cover the longer path to the destination solely by virtue of its "momentum" (the kinetic energy received) and, therefore, does not need to be equipped with any propulsion equipment whatsoever, possibly with the exception of a small ancillary propulsion system to compensate for possible estimation errors during landing. Of course, instead of a booster rocket, the power could also be supplied in part or entirely by the vehicle itself until the horizontal orbital velocity is attained during the ascent. In the former case, it may be advantageous to let the booster rocket generate mainly the climbing velocity and the vehicle, on the other hand, the horizontal velocity. Figure 51. Schematic representation of an "express flight at a cosmic velocity" during which the highest horizontal velocity is not sufficient for covering the entire long-distance trip in gliding flight so that a part of the trip must be traveled under power. Key: Wagerechte Hochstgeschwindigkeit im Beisp. 2500 m/sek - Highest horizontal velocity of 2,500 m/sec in the example; Steig- und Flughohe im Beisp. 60 km - Climb and flight altitude of 60 km in the example; Gleitflug mit oder ohne kunstl. Bremsung -Gliding flight with or without artificial braking; Flug mit Antrieb - Power flight; Fahrgeschwindigkeit im Beisp. 2500 m/sek - Velocity of travel of 2,500 m/sec in the example; Fernfahrt - Long-distance trip; Aufstieg (mit Antrieb) - Ascent (with power). In the case of a still smaller horizontal velocity, a certain part of the long-distance trip would also have to be traveled under power (Figure 51). Regardless of how the ascent may take place, it would be necessary in any case that the vehicle also be equipped with a propulsion system and carry as much propellant as is necessary for the duration of the powered flight. Assuming that benzene and liquid oxygen are used as propellants and thereby an exhaust velocity of 2,500 meters per second is attained, then in accordance with the previously described basic laws of rocket flight technology26 and for the purpose of attaining maximum efficiency, even the travel velocity (and accordingly the highest horizontal velocity) would have to be just as great during the period when power is being applied, that is, 2,500 meters per second. The optimal flight altitude for this flight would presumably be around 60 km, taking Hohmann's landing procedure into account. At this velocity, especially when the trip occurs opposite to the Earth's rotation (from east to west), the effect of centrifugal force would be so slight that the wings would have to bear almost the entire weight of the vehicle; in that case, the trip would almost be a pure heavier-than-air flight movement rather than celestial body motion. In view of the lack of sufficient technical data, we will at this time refrain from discussing in more detail the design of an aerospace plane powered by reaction (rockets). This will actually be possible - as was indicated previously27 in connection with the space rocket in general -only when the basic problem of rocket motors is solved in a satisfactory manner for all practical purposes. On the other hand, the operating characteristics that would have to be used here can already be recognized in substance today. The following supplements the points already discussed about these characteristics: Since lifting the vehicle during the ascent to very substantial flight altitudes (3575 km) would require a not insignificant expenditure of propellants, it appears advisable to avoid intermediate landings in any case. Moreover, this point is reinforced by the fact that breaking up the entire travel distance would make the application of artificial braking necessary to an increasing extent due to the shortening caused as a result of those air distances that can be covered in one flight; these intermediate landings, however, mean a waste of valuable energy, ignoring entirely the losses in time, inconveniences and increasing danger always associated with them. It is inherent in the nature of express flight transportation that it must be demonstrated as being that much more advantageous, the greater (within terrestrial limits, of course) the distances to be covered in one flight, so that these distances will still not be shortened intentionally through intermediate landings. Consequently, opening up intermediate filling stations, for example, as has already been recommended for the rocket airplane, among others, by analogy with many projects of transoceanic flight traffic, would be completely counter to the characteristic of the rocket airplane. However, it is surely a false technique to discuss these types of motion by simply taking only as a model the travel technology of our current airplanes, because rocket and propeller vehicles are extremely different in operation, after all. On the other hand, we consider it equally incorrect that rocket airplane travel should proceed not as an actual "flight" at all, but primarily more as a shot (similar to what was discussed in the earlier section), as many authors recommend. Because in this case, a vertical travel velocity component, including the horizontal one, can be slowed down during the descent of the vehicle. Due to the excessively short length of vertical braking distance possible at best in the Earth's atmosphere, this velocity component, however, cannot be nullified by means of air drag, but only through reaction braking. Taking the related large propellant consumption into account, the latter, however, must be avoided if at all possible. The emergence of a prominent vertical travel velocity component must, for this reason, be inhibited in the first place, and this is accomplished when, as recommended by the author, the trip is covered without exception as a heavier-than-air flight in an approximately horizontal flight path - where possible, chiefly in gliding flight (without power) - that is, proceeding similarly to the last stage of Hohmann's gliding flight landing that, in our case, is started earlier, and in fact, at the highest horizontal velocity.28 iff ftalfltig tftirtfrwgs "nif kunstl&fttf Bfmsi/og fmiiMrkh) Figure 52. The highest average velocity during the trip is attained when the highest horizontal velocity is selected so large that it can just be slowed if artificial braking is started immediately after attaining that velocity. (In the schematic representations of Figures 49 through 52, the Earth's surface would appear curved in a true representation, exactly as in Figure 53.) Key: Wagerechte Hochstgeschwindigkeit - Highest horizontal velocity; Fernfahrt im Gleitflug durchwegs mit kunstlicher Bremsung - Long-distant trip in gliding flight completely with artificial braking; Aufstieg (mit Antrieb) - Ascent (with power). The largest average velocity during the trip, at which a given distance could be traveled in the first place during an express flight of this type, is a function of this distance. The travel velocity is limited by the requirement that braking of the vehicle must still be successful for landing when it is initiated as soon as possible, that is, immediately after attaining the highest horizontal velocity (Figure 52). Figure 53. The most advantageous way of implementing an "express flight at a cosmic velocity" is as follows: The highest horizontal velocity is - corresponding to the distance -selected so large ("optimum horizontal velocity") that the entire long-distance trip can be made in gliding flight without power and without artificial braking (see Figure 50 for a diagram). Key: Gleitflug ohne Antrieb u. ohne kunstl. Bremsung - Gliding flight without power and without artificial braking; Erdoberflache - Earth's surface; Aufstieg (mit Antrieb) -Ascent (with power); Gunstigste wagerechte Hochstgeschwindigkeit - "Best case highest horizontal velocity". The "optimum highest horizontal velocity" for a given distance would be one that just suffices for covering the entire trip in gliding flight to the destination without significant artificial braking (Figures 50 and 53). In the opinion of the author, this represents without a doubt the most advantageous operating characteristics for a rocket airplane. In addition, it is useable for all terrestrial distances, even the farthest, if only the highest horizontal velocity is appropriately selected, primarily since a decreased travel resistance is also achieved at the same time accompanied by an increase of this velocity, because the greater the horizontal velocity becomes, the closer the flight approaches a free orbital trajectory around the Earth, and consequently the vehicle loses weight due to a stronger centrifugal force. Also, less lift is necessary by the atmosphere, such that the flight path can now be repositioned to correspondingly higher, thinner layers of air with less drag - also with a lower natural braking effect. The magnitude of the optimum horizontal velocity is solely a function of the length of the distance to be traveled; however, this length can only be specified exactly when the ratios of lift to drag in the higher layers of air are studied at supersonic and cosmic velocities. However, even smaller highest horizontal velocities, at which a part of the trip would have to be traveled (investigated previously for benzene propulsion), could be considered on occasion. Considerably greater velocities, on the other hand, could hardly be considered because they would make operations very uneconomical due to the necessity of having to destroy artificially, through parachute braking, a significant portion of the energy. It turns out that these greater velocities are not even necessary! Because when employing the "best case" highest horizontal velocities and even when employing the lower ones, every possible terrestrial distance, even those on the other side of the Earth, could be covered in only a few hours. In addition to the advantage of a travel velocity of this magnitude, which appears enormous even for today's pampered notions, there is the advantage of the minimal danger with such an express flight, because during the long-distance trip, unanticipated "external dangers" cannot occur at all: that obstacles in the flight path occur is, of course, not possible for all practical purposes, as is the case for every other air vehicle flying at an appropriately high altitude. However, even dangers due to weather, which can occasionally be disastrous for a vehicle of this type, especially during very long-distance trips (e.g., ocean crossings), are completely eliminated during the entire trip for the express airplane, because weather formations are limited only to the lower part of the atmosphere stretching up to about 10 km - the so-called "troposphere." The part of the atmosphere above this altitude - the "stratosphere" - is completely free of weather; express flight transportation would be carried out within this layer. Besides the always constant air streams, there are no longer any atmospheric changes whatsoever in the stratosphere. Furthermore, if the "optimum velocity" employed is such that neither power nor artificial braking is necessary during the long-distance trip, then the "internal dangers" (ones inherent in the functioning of the vehicle) are reduced to a minimum. Just like external dangers, internal ones can only occur primarily during ascent and landing. As soon as the latter two are mastered at least to that level of safety characteristic for other means of transportation, then express airplanes powered by reaction will not only represent the fastest possible vehicles for our Earth, but also the safest. Achieving a transportation-engineering success of this magnitude would be something so marvelous that this alone would justify all efforts the implementation of space flight may yet demand. Our notions about terrestrial distances, however, would have to be altered radically if we are to be able to travel, for example, from Berlin to Tokyo or around the entire globe in just under one morning! Only then will we be able to feel like conquerors of our Earth, but at the same time justifiably realizing how small our home planet is in reality, and the longing would increase for those distant worlds familiar to us today only as stars. The Space Station in Empty Space Up to this point, we have not even pursued the actual purpose of space ship travel. The goal with this purpose initially in mind would now be as follows: to ascend above the Earth's atmosphere into completely empty space, however, without having to separate completely from the Earth. Solely as a result of this effort, tremendous, entirely new vistas would open up. Nevertheless, it is not sufficient in this regard to be able only to ascend and to land again. No doubt, it should be possible to perform many scientific observations during the course of the trip, during which the altitude is selected so high that the trip lasts days or weeks. A large-scale use of space flight could not be achieved in this fashion, however. Primarily because the necessary equipment for this purpose cannot be hauled aloft in one trip due to its bulk, but only carried one after the other, component-by-component and then assembled at the high altitude. The latter, however, assumes the capability of spending time, even arbitrarily long periods, at the attained altitude. This is similar, for instance, to a captive balloon held aloft suspended for long periods without any expenditure of energy, being supported only by the buoyancy of the atmosphere. However, how would this be possible in our case at altitudes extending up into empty space where nothing exists? Even the air for support is missing. And still! Even when no material substance is available, there is nevertheless something available to keep us up there, and in particular something very reliable. It is an entirely natural phenomenon: the frequently discussed centrifugal force. Introductory paragraphs29 indicated that humans could escape a heavenly body's gravitational effect not only by reaching the practical limit of gravity, but also by transitioning into a free orbit, because in the latter case the effect of gravity is offset by the emerging forces of inertia (in a circular orbit, solely by the centrifugal force, Figure 5), such that a stable state of suspension exists that would allow us to remain arbitrarily long above the heavenly body in question. Now in the present case, we would also have to make use of this possibility. Accordingly, it is a matter not only of reaching the desired altitude during the ascent, but also of attaining a given orbital velocity exactly corresponding to the altitude in question (and/or to the distance from the Earth's center). The magnitude of this velocity can be computed exactly from the laws of gravitational motion. Imparting this orbital velocity, which would in no case have to be more than around 8,000 meters per second for the Earth, would present no difficulties, as soon as we have progressed to the point where the completed space vehicle is capable of ascending at that rate. Among the infinitely large number of possible free orbits around the Earth, the only ones having significance for our present purpose are approximately circular and of these the only ones of particular interest are those whose radius (distance from the center of the Earth) is 42,300 km (Figure 54). At an assigned orbiting velocity of 3,080 meters per second, this radius corresponds to an orbital angular velocity just as great as the velocity of the Earth's rotation. That simply means that an object circles the Earth just as fast in one of these orbits as the Earth itself rotates: once per day ("stationary orbit"). Furthermore, if we adjust the orbit in such a fashion that it is now exactly in the plane of the equator, then the object would continually remain over one and the same point on the equator, precisely 35,900 km above the Earth's surface, when taking into account the radius of the Earth of around 6,400 km (Figure 54). The object would then so to speak form the pinnacle of an enormously high tower that would not even exist, but whose bearing capacity would be replaced by the effect of centrifugal force (Figure 55). Figure 54. Each object orbiting the Earth in the plane of the equator, 42,300 km from the center of the Earth in a circular orbit, constantly remains freely suspended over the same point on the Earth's surface. Key: Erdachse - Earth's axis; Erddrehung - Earth's rotation; Freie Umlaufbahn -Free orbit; Aquator - Equator; Erde - Earth; Umlaufgeschwindigkeit 3080 m/sek -Orbital velocity of 3,080 m/sec; Umlaufender Korper - Orbiting object; Gemeinsame Winkelgeschwindigkeit der Erddrehung u. der Umlaufbewegung - Common angular velocity of the Earth's rotation and of the orbital motion. Figure 55. An object orbiting the Earth as in Figure 54 behaves as if it would form the pinnacle of an enormously giant tower (naturally, only imaginary) 35,900,000 meters high. Key: Erdachse - Earth's axis; Erddrehung - Earth's rotation; Freie Umlaufbahn - Free orbit; Aquator - Equator; Gedachter Riesenturm 35 900 000 m hoch - Imaginary giant tower 35,900,000 meters high; Frei umlaufender Korper, wie eine Turmspitze fix uber der Erdoberflache stehend - Freely orbiting object, like a pinnacle of a tower, remaining fixed over the Earth's surface. This suspended "pinnacle of the tower" could now be built to any size and equipped appropriately. An edifice of this type would belong firmly to the Earth and even continually remain in a constant position relative to the Earth, and located far above the atmosphere in empty space: a space station at an "altitude of 35,900,000 meters above see level." If this "space station" had been established in the meridian of Berlin, for example, it could continually be seen from Berlin at that position in the sky where the sun is located at noon in the middle of October. If, instead of over the equator, the space station were to be positioned over another point on the Earth, we could not maintain it in a constant position in relation to the Earth's surface, because it would be necessary in this case to impart to the plane of its orbit an appropriate angle of inclination with respect to the plane of the equator, and, depending on the magnitude of this angle of inclination, this would cause the space station to oscillate more or less deeply during the course of the day from the zenith toward the horizon. This disadvantage could, however, be compensated for in part when not only one but many space stations were built for a given location; with an appropriate selection of the orbital inclination, it would then be possible to ensure that one of the space stations is always located near the zenith of the location in question. Finally, the special case would be possible in which the orbit is adjusted in such a manner that its plane remains either vertical to the plane of the Earth's orbit, as suggested by Oberth, or to that of the equator. In the same manner, the size (diameter) of the orbit could naturally be selected differently from the present case of a stationary orbit: for example, if the orbit for reasons of energy efficiency is to be established at a greater distance from the Earth (transportation station, see the following) or closer to it, and/or if continually changing the orientation of the space station in relation to the Earth's surface would be especially desired (if necessary, for a space mirror, mapping, etc, see the following). What would life be like in a space station, what objectives could the station serve and consequently how would it have to be furnished and equipped? The special physical conditions existing in outer space, weightlessness and vacuum, are critical for these questions. The Nature of Gravity and How it can be Influenced At the beginning of this book we discussed30 the so-called inertial forces and we distinguished several types of these forces: gravity, inertia and, as a special case of the latter, centrifugal force. At this point, we must concern ourselves in somewhat more detail with their nature. It is the nature of these forces that they do not act only upon individual points of the surface of the object like other mechanical forces, but that they act simultaneously on all points even its internal ones. Since this special characteristic feature is common to all inertial forces, it is, therefore, entirely immaterial as far as a practical effect is concerned what type of inertial force is involved. It will always affect an object in the same fashion, as the force of gravity, and we will likewise feel it in every case as the well-known "weighty feeling," regardless of whether the force is gravity, inertia, centrifugal force or even the result of several of these forces. As a result of this complete uniformity of effect, it is possible that different types of inertial forces can mutually strengthen or weaken or also completely cancel each other. We are already familiar with an example of the occurrence of a mutual strengthening of inertial forces when studying the ascent of space rockets.31 In this case, the force of gravity is increased due to the resulting inertia as long as there is thrust, something that makes itself felt for all practical purposes like a temporary increase of the force of gravity (Figure 22). However, even under normal terrestrial conditions, the state of an increased force of gravity -and even for any desired duration - can be produced, when the centrifugal force is used for this purpose. Technical applications include, for example, different types of centrifuges. Their principle could be applied even on a large scale using a carrousel built especially for this purpose (Figure 56) or, better yet, in specially-built giant centrifuges (Figures 57 and 58). At an appropriately high rate of rotation, a very significant multiplication of the gravitational effect would be achievable in this fashion. On the other hand, a longer lasting decrease or cancellation of gravity (that is, generating a continuous weightless state) is not possible under terrestrial conditions, because - to emphasize this once again - the force of gravity cannot be eliminated in any other way whatsoever than through the opposition of another inertial force of the same magnitude. Therefore, an object can be prevented from falling by supports (i.e., responding to the force of gravity). Its weight, however, cannot be cancelled, a point proven by the continual presence of its pressure on the support. Any experiment to remove the influence of the force of gravity from an object, for instance, by some change of its material structure, would, no doubt, be condemned to failure for all times. Figure 56. Carousel, according to Oberth. This equipment and that shown in Figure 57 are both designed to produce artificially the condition of an increased force of gravity for the purpose of carrying-out physiological experiments. Key: Ausgleichsgewicht - Counterbalancing weight; Wagen - Vehicle; Luftfederung -Pneumatic cushioning; B - Lateral arm; D - Tracks. Figure 57. Giant centrifuge according to the author's recommendation. This equipment and that shown in Figure 56 are both designed to produce artificially the condition of an increased force of gravity for the purpose of carrying out physiological experiments. Key: Balancier mit sehr geringem Bewegungs-Spielraum - Beam with a slight clearance of motion; Spurkugellager - Ball bearing; Montageplattform - Maintenance platform; Hohlmast aus Eisenblech oder eisener Gittermast - Tubular pole made from sheet iron or iron lattice tower; Wagen fur die Versuche - Gondola for the experiments; Antriebsmotor - Drive motor; Reservebremse - Back-up brake; Die Bremsung erfolgt normal durch den Motor mit Energie-Ruckgewinnung - Braking occurs normally by the motor using energy recovery; Betonsockel - Concrete base; Triebwelle - Drive shaft. Figure 58. The giant centrifuge in operation. Key: Schwere - Gravity; Fliehkraft - Centrifugal force. Figure 59. The interplay of forces on a free falling object. Key: Tragheitswiderstand (durch die Fallbeschleunigung erweckt) - Inertia (activated by the acceleration due to gravity); frei fallender Korper - Free fallingobject; Gewicht (folge der Erdanziehung) - Weight (as a result of the Earth's attraction); Fallbeschleunigung 9,81 m/s2 (durch das Gewicht verursacht) - Acceleration due to gravity of 9.81 m/sec2 (caused by the weight). On the Earth's surface neither a correspondingly strong different force of gravity is available nor can centrifugal forces be generated in an object in such a way that it is transposed into an observable weightless state as a result of their effect. It is, however, possible on the Earth - if only for a short duration -to offset the force of gravity through the third inertial force, the force of inertia. Every day, we can experience this type of occurrence of weightlessness on ourselves or observe it on other objects, namely in the free fall state. That an object falls means nothing more than that it is moved towards the center of the Earth by its weight, and, more specifically, at an acceleration (of 9.81 m/sec2, a value familiar to us) that is exactly so large that the force of inertia activated in the object as a result exactly cancels the object's weight (Figure 59), because if a part of this weight still remained, then it would result in a corresponding increase of the acceleration and consequently of the inertia (opposing gravity in this case). In the free fall or during a jump, we are weightless according to this reasoning. The sensation that we experience during the fall or jump is that of weightlessness; the behavior we observe in an object during free fall would be the same in a weightless state generated in another way. Since, however, falling can only last moments if it is not supposed to lead to destruction (the longest times are experienced during parachute jumping, ski jumping, etc.), the occurrence of the weightless state on Earth is possible for only a very short time. Nevertheless, Oberth was successful in conducting very interesting experiments in this manner, from which conclusions can be made about the behavior of various objects and about the course of natural phenomena in the weight-free state. Completely different, however, are the conditions during space travel. Not only can free fall last for days and weeks during space travel. It would also be possible to remove permanently the effect of gravity from an object: more specifically and as already stated in the introductory chapter32 by using the action of inertial forces produced by free orbital motion, in particular, of the centrifugal force. As has been previously stated, the space station makes use of this. An orbiting station is in the state of complete freedom from gravity lasting indefinitely ("a stable state of suspension"). The Effect of Weightlessness on the Human Organism How does the absence of gravity affect the human organism? The experience during free fall shows that a state of weightlessness lasting only a short time is not dangerous to one's health. Whether this would be true in the case of long-lasting weightlessness, however, cannot be predicted with certainty because this condition has not been experienced by anyone. Nevertheless, it may be assumed with a high probability, at least in a physiological sense, because all bodily functions occur through muscular or osmotic forces not requiring the help of gravity. Actually, all vital processes of the body have been shown to be completely independent of the orientation of the body and function just as well in a standing, a prone, or any other position of the body. Only during very long periods in a weightless state could some injury be experienced, perhaps by the fact that important muscle groups would atrophy due to continual lack of use and, therefore, fail in their function when life is again operating under normal gravitational conditions (e.g, following the return to Earth). However, it is probable that these effects could be counteracted successfully by systematic muscular exercises; besides, it might be possible to make allowance for these conditions by means of appropriate technical precautions, as we will see later. Apparently, the only organ affected by the absence of gravity is the organ of equilibrium in the inner ear. However, it will no longer be required in the same sense as usual, because the concept of equilibrium after all ceases to exist in the weightless state. In every position of the body, we have then the same feeling: "up" and "down" lose their usual meaning (related to the environment); floor, ceiling and walls of a room are no longer different from one another. However, in the beginning at least, the impression of this entirely unusual condition may cause a strongly negative psychological effect. Added to this is the effect that is directly exercised on the nervous system by the weightless state. The most important sensations related to this effect are as follows: the previously discussed effect on the organ of equilibrium, cessation of the perception of a supporting pressure against the body, and certain changes in the feelings in the muscles and joints. However, this complex of feelings is known to us so far only from the free fall state because, as already discussed, we can experience freedom from gravity under terrestrial conditions only during falling; involuntarily, we will, therefore, feel anxiety related to the falling, as well as other psychological states aroused by this unusual situation during a cessation of the feeling of gravity, when the lack of gravity is not even caused by falling, but in another way (such as, in the space station by the effect of centrifugal force). In any event, it can be expected based on previous experiences (pilots, ski jumpers, etc.) that it will be possible through adaptation to be able easily to tolerate the weightless state even in a psychological sense. Adapting occurs that much sooner, the more one is familiar with the fact that "weightless" and "falling" need not be related to one another. It can even be assumed that anxiety is altogether absent during a gradual release from the feeling of gravity. Oberth has addressed all of these issues in depth. By evaluating his results, they can be summarized as follows: while weightlessness could certainly be tolerated over a long time, although perhaps not indefinitely, without significant harm in a physical sense, this cannot be stated with certainty in a psychological sense, but can be assumed as probable none the less. The course of the psychological impressions apparently would more or less be the following: in the beginning -at least during a rapid, abrupt occurrence of the absence of gravity -anxiety; the brain and senses are functioning extremely intensively, all thoughts are strongly factual and are quickly comprehended with a penetrating logic; time appears to move more slowly; and a unique insensitivity to pains and feelings of displeasure appear. Later, these phenomena subside, and only a certain feeling of elevated vitality and physical fitness remain, perhaps similar to that experienced after taking a stimulant; until finally after a longer period of adaptation, the psychological state possibly becomes entirely normal. The Physical Behavior of Objects when Gravity is Missing In order to be able to form a concept of the general physical conditions existing in a weightless state, the following must be noted: the force of the Earth's gravity pulling all masses down to the ground and thus ordering them according to a certain regularity is no longer active. Accordingly almost following only the laws of inertia (inertial moment), bodies are moving continually in a straight line in their momentary direction of motion as long as no resistance impedes them, and they react solely to the forces (molecular, electrical, magnetic, mass-attracting and others) acting among and inside themselves. These unusual conditions must, however, lead to the result that all bodies show a completely altered behavior and that, in accordance with this behavior, our unique actions and inactions will develop in a manner entirely different from previous ones. Therefore, human movement can now no longer occur by "walking." The legs have lost their usual function. In the absence of the pressure of weight, friction is missing under the soles; the latter stick, therefore, considerably less to the ground than even to the smoothest patch of ice. To move, we must either pull ourselves along an area with our hands (Figure 60, z), for which purpose the walls of the space station would have to be furnished with appropriate handles (for instance, straps similar to those of street cars) (Figures 60 and 61), or push ourselves off in the direction of the destination and float towards it (Figure 60, a). It will probably be difficult for the novice to maintain an appropriate control over his bodily forces. This, however, is necessary: since he impacts the opposite wall of the room with the full force of pushing off, too much zeal in this case can lead very easily to painful bumps. For this reason, the walls and in particular all corners and edges would have to be very well cushioned in all rooms used by human beings (Figure 60). Figure 60. A room of the space station in which a weightless state exists and which is furnished accordingly: The walls are completely cushioned and equipped with straps. No loose object is present. K.......Lockable small chests for holding tools and similar items. L.......Openings for admitting light (reference Page 143). O.......Openings for ventilation (reference Page 144). z.......Movement of people by pulling. a.......Movement of people by pushing off. Key: Bewegungsrichtung - Direction of motion. Pushing off can also be life threatening, more specifically, when it occurs not in an enclosed room but in the open; e.g., during a stay (in the space suit, see the following) outside of the space station, because if we neglected to take appropriate precautionary measures in this case and missed our destination while pushing off, then we would continually float further without end into the deadly vacuum of outer space. The no less terrible possibility of "floating off into space" now threatens as a counterpart to the terrestrial danger of "falling into the depths." The saying "man overboard" is also valid when gravity is missing, however in another sense. Figure 61. Writing in the weightless state: for this purpose, we have to be secured to the tabletop, for example, by means of leather straps (G) in order to remain at the table at all (without having to hold on). A man floats in from the next room through the (in this case, round) door opening, bringing something with him. Since bodies are now no longer pressed down upon their support by their weight, it, of course, has no purpose that an item is "hung up" or "laid down" at any place, unless it would stick to its support or would be held down by magnetic or other forces. An object can now only be stored by attaching it somewhere, or better yet locking it up. Therefore, the rooms of the space station would have to be furnished with reliably lockable small chests conveniently placed on the walls (Figures 60 and 61, K). Clothes racks, shelves and similar items, even tables, as far as they are meant to hold objects, have become useless pieces of furniture. Even chairs, benches and beds can no longer satisfy their function; humans will have to be tied to them in order not to float away from them into any corner of the room during the smallest movement. Without gravity, there is neither "standing" nor "sitting" or "lying." In order to work, it is, therefore, necessary to be secured to the location of the activity: for example, to the table when writing or drawing (Figure 61). To sleep, we do not have to lie down first, however; we can take a rest in any bodily position or at any location in the room. However, despite this irregularity in the physical behavior of freely moving objects caused by the absence of gravity, the manner is actually not completely arbitrary as to how these objects now come to rest. The general law of mass attraction is valid even for the space station itself and causes all masses to be attracted toward the common center of mass; however - due to the relative insignificance of the entire mass -they are attracted at such an extremely slight acceleration that traveling only one meter takes hours. However, nonsecured objects will finally impact one of the walls of the room either as a result of this or of their other random movement, and either immediately remain on this wall or, if their velocity was sufficiently large, bounce back again and again among the walls of the room depending on the degree of elasticity, floating back and forth until their energy of movement is gradually expended and they also come to rest on one of the walls. Therefore, all objects freely suspended within the space station will land on the walls over time; more specifically, they will approach as close as possible to the common center of mass of the structure. This phenomenon can extend over hours, sometimes over many days, and even a weak air draft would suffice to interfere with it and/ or to tear objects away from the wall, where they are already at rest but only adhering very weakly, and to mix them all up. Consequently, there is, practically-speaking, no regularity to the type of motion of weightless masses. The latter is especially unpleasant when objects are in one room in significant numbers. If these objects are dust particles, they can be collected and removed in a relatively easy manner by filtering the air with vacuum cleaners or similar devices. However, if they are somewhat bigger as, for example, through the careless emptying of a sack of apples into a room, then the only alternative would be trapping them by means of nets. All objects must be kept in a safe place, because the ordering power of gravity now no longer exists: matter is "unleashed." Also, clothing materials are on strike, because they no longer "fall," even if they were made of a heavy weave. Therefore, coats, skirts, aprons and similar articles of clothing are useless. During body movements, they would lay totally irregularly in all possible directions. The behavior of liquids is especially unique in a weightless state. As is well known, they try under normal conditions to attain the lowest possible positions, consequently obeying gravity by always clinging completely to the respective supports (to the container, to the ground, etc.). If gravity is missing, however, the individual particles of mass can obey their molecular forces unimpeded and arrange themselves according to their characteristics. In the weightless state therefore, liquids take on an independent shape, more specifically, the simplest geometric shape of an object: that of a ball. A prerequisite for this is, however, that they are subjected to only their forces of cohesion; that is, they are not touching any object they can "moisten." It now becomes understandable why water forms drops when falling. In this state, water is weightless, according to what has been previously stated; it takes on the shape of a ball that is distorted to the form of a drop by the resistance of air. However, if the liquid is touching an object by moistening it, then overwhelmingly strong forces of cohesion and adhesion appear. The liquid will then strive to obey these forces, spreading out as much as possible over the surface of the object and coating it with a more or less thick layer. Accordingly for example, water in only a partially filled bottle will not occupy the bottom of the bottle, but, leaving the center empty, attempts to spread out over all the walls of the container (Figure 62). On the other hand, mercury, which is not a moistening liquid, coalesces to a ball and adheres to one wall of the container, remaining suspended in the bottle (Figure 63). Figure 62. Dispersion of water in only a partially filled bottle in the absence of gravity. Figure 63. Behavior of mercury in a bottle in the absence of gravity. Key: Wasser - Water; Lufterfullter, vom Key: Quecksilberkugel - Ball of mercury. Wasser allseitsumgebener Raum - An air-filled space surrounded on all sides by water. Figure 64. Emptying a bottle in a weightless state by pulling it back. Key: Eingesaugte Luftblasen - Air bubbles entering. In both instances, the position of the body is completely immaterial. Therefore, the bottle cannot be emptied by simply tilting it, as is usually the case. To achieve this effect, the bottle must either be pulled back rapidly (accelerated backwards, Figure 64) or pushed forward in the direction of the outlet and/or then suddenly halted in an existing forward motion (slowing it down in a forward movement, also as in Figure 64), or finally swung around in a circle (Figure 65). The liquid will then escape out of the bottle as a result of its power of inertia (manifested in the last case as centrifugal force), while taking in air at the same time (like gurgling when emptying the bottle in the usual fashion). A prerequisite for this, however, is that the neck of the bottle is sufficiently wide and/or the motion is performed with sufficient force that this entry of air can actually take place against the simultaneous outward flow of water. Figure 65. In the absence of gravity, swinging a bottle of water in a circle in order to empty it. (In reality, the escaping liquid will probably not be dispersed in such a regular fashion as the discharge curve indicates.) Key: Bewegung der Flasche - Motion of the bottle; Bewegungsrichtung desselben -Direction of motion of the water; Das ausgetretene, nun freischwebende Wasser - The escaping water now freely suspended. [It is interesting to note that strictly speaking the described method of emptying a bottle in the absence of gravity by pulling it back or halting it proceeds in reality as if the water is poured out by turning the bottle upside down in the presence of gravity. Of course, these are completely analogous to physical phenomena {on Earth), if the motion of pulling back and/or halting is performed exactly at the acceleration of gravity (9.81 m/sec2 for us), because as is known in accordance with the general theory of relativity, a system engaged in accelerated or decelerated motion is completely analogous to a gravitational field of the same acceleration. In the case of the described method of emptying, it can be stated that the forces of inertial mass that are activated by pulling back or stopping of the system operate in place of the missing gravity, including the bottle and its contents.] Figure 66. In the absence of gravity, escaping water would spread out over the walls in a room whose walls are easily moistened (e.g., they are somewhat damp; diagram on the left); in a room whose walls are not easily moistened (e.g., one coated with oil), the water coalesces into balls and adheres to the walls (diagram on the right). Key: Wasser - Water; Raum mit feuchten Wanden - Room with damp walls; Raum mit fettigen Wanden - Room with walls coated with oil. After escaping from the bottle, the liquid coalesces into one or more balls and will continue floating in the room and may appear similar to soap bubbles moving through the air. Finally, every floating liquid ball of this type must then impact on one of the walls of the room. If it can moisten one of those walls, then it will try to spread out over them (left portion of Figure 66). Otherwise as a result of the push, the liquid will scatter into numerous smaller balls, somewhat similar to an impacting drop of mercury. These balls float away along the walls or perhaps occasionally freely through the room, partially coalescing again or scattering once again until their kinetic energy has finally been expended and the entire amount of liquid comes to rest, coalesced into one or more balls adhering to the walls (right portion of Figure 66). (In this regard, compare the previous statements about the phenomena in a bottle, Figures 62 and 63.) Given this unusual behavior of the liquid, none of the typical containers, such as bottles, drinking glasses, cooking pots, jugs, sinks, etc., could be used. It would hardly be possible to fill them. However, even if, by way of example, a bath could be prepared, we would not be able to take it because in the shortest time and to our disappointment, the water would have spread out of the bathtub over the walls of the room or adhered to them as balls. For storing liquids, only sealable flexible tubes, rubber balloons or containers with plunger-like, adjustable bottoms, similar to syringes, would be suitable (Figure 67), because only items of this nature can be filled (Figure 68) as well as easily emptied. Containers with plungerlike, adjustable bottoms function by pressing together the sides or by advancing the plunger to force out the contents (Figure 69). In the case of elastic balloons, which are filled by expanding them, their tension alone suffices to cause the liquid to flow out when the spigot is opened (Figure 70). These types of pressure-activated containers (fitted with an appropriate mouth piece) would now have to be used for drinking in place of the otherwise typical, but now unusable drinking vessels. Similarly, the various eating utensils, such as dishes, bowls, spoons, etc., can no longer be used. If we made a careless move, we would have to float through the room chasing after their perhaps savory contents. Eating would, therefore, be possible only in two principal ways: either by eating the food in a solid form, such as bread, or drinking it in a liquid or mushy state using the pressure activated containers described above. The cook would have to deliver the food prepared in this manner. In his important activity, the cook would be faced with particularly significant problems, but they can also be overcome. The cook could use, for example, sealable electrical cooking appliances, constantly rotating when in use, so that (instead of the now missing gravity) the generated centrifugal force presses the contents against the walls of the container; there would also be other possibilities. In any case, cooking would not be easy, but certainly possible, as would eating and drinking. Washing and bathing as we know them would have to be completely dropped, however! Cleaning up could only be accomplished by rubbing with damp towels, sponges or the like lathered according to need, accepting whatever success this method would achieve. Figure 67. In the absence of gravity, the otherwise usual liquid containers are replaced by sealable flexible tubes (left diagram), rubber balloons (center diagram) or syringe-type containers (right diagram). Key: Wasserdichter Stoff (Haut) - Waterproof material (skin); Gummihulle - Rubber container; Verschluss, hier als Hahn ausgefuhrt - Stopper functioning as a spigot here. The more in depth we consider the situation, the more we must recognize that in reality it would in no way be an entirely unblemished pleasure to be able to float like angels, freed from all bothersome weight; not even if this state of weightlessness were perceived as pleasant. Because gravity not only holds us in her grip; it also forces all other objects to the ground and inhibits them from moving chaotically, without regularity, freely left to chance. It is perhaps the most important force imposing order upon our existence. Where gravity is absent, everything is in the truest sense "standing on its head," having lost its foothold. Figure 68. Filling a water vessel in the weightless state. Key: Wand - Wall; Wasservorrat - Water supply; Behalter - Container; zwecks Wasserentnahme wird der Kolben vorgeschoben - The plunger is pushed forward for the purpose of removing water; Verbindungsschlauch - Connecting tube; zu Fullendes Schlauchgefass - Tubular container being filled. 1 Lrt^A^&M^ Figure 69. Figure 70. In the absence of gravity, emptying a In the case of elastic rubber balloons filled liquid container can be accomplished in under pressure, the contents flow out of an expedient manner only by pushing out their own accord when the spigot is opened. (pressing out) the contents. - Key: Gedehnte Gummihulle - Expanded rubber container. Without Air Human life can exist only in the presence of appropriately composed gaseous air: on the one hand, because life is a combustion phenomenon and, therefore, requires for its maintenance a permanent supply of oxygen, which the human organism, however, can only obtain from gaseous air by breathing; and, on the other hand, because the body must always be surrounded by a certain pressure, without which its water content would vaporize and the vessels would burst. It is necessary to provide a man made supply of air if our terrestrial life is to be maintained in empty space. To accomplish this, people in empty space must always be completely surrounded by absolutely airtight enclosures, because only within such capsules can the air be artificially maintained at the appropriate pressure and in the correct composition by automatic equipment. Actually, we are only concerned with larger enclosed spaces extending from the size of a closet up to the size of an entire building, because only the latter would be possible for a longer stay. The walls of these structures would have to be built in accordance with the fundamentals of steam boiler construction because they have to withstand an internal air pressure (relative to empty space) of i atmosphere; they should not only have an appropriate strength but also curved surfaces if at all possible, because flat ones require special braces or supports in view of the overpressure. The nitrogen necessary for the air, and especially the oxygen, would always have to be maintained in sufficient supply in the liquid state in their own tanks through continual resupply from Earth. However, in order to exist also outside of enclosed capsules of this type in empty space, airtight suits would have to be used, whose interior is also supplied automatically with air by attached devices. Such suits would be quite similar to the familiar underwater diving suits. We will call them "space suits." The subject of space suits will be addressed in more detail later. It can be seen that we are dealing here with problems similar to those of remaining under water, that is, with submarine technology and diving practices. On the basis of the extensive experiences already gathered there on the question of supplying air artificially, it can be stated that this problem, without question, is entirely solvable also for a stay in empty space. Perpetual Silence Prevails in Empty Space Air not only has direct value for life. Indirectly, it also has an important significance because to a far-reaching extent it influences natural phenomena that are extremely important for the functional activities of life: heat, light and sound. Sound is a vibrational process of air and can, therefore, never exist in the absence of the latter. For this reason, a perpetual silence exists in empty space. The heaviest cannon could not be heard when fired, not even in its immediate vicinity. Normal voice communication would be impossible. Of course, this does not apply for the enclosed, pressurized rooms, within which the same atmospheric conditions will be maintained artificially as on the Earth's surface; it is true, however, outside of these rooms (in the space suit). There, voice communication would only be possible via telephones. Sunshine During Nighttime Darkness Even the lighting conditions are considerably altered in space. As is generally known, the concept of day is associated with the notion of a blue sky or sunlit clouds and scattering of light in all directions, without direct sunlight being necessary. All of these phenomena are, however, due only to the presence of the Earth's atmosphere, because in it a part of the incident radiation of the sun is refracted, reflected and scattered in all directions many times; one of the results of this process is the impression of a blue color in the sky. The atmosphere produces a widespread and pleasant, gradual transition between the harshness of sunlight and darkness. This is all impossible in empty space because air is absent there. As a result, even the concept of day is no longer valid, strictly speaking. Without letup, the sky appears as the darkest black, from which the infinite number of stars shine with extreme brightness and with a constant untwinkling light, and from which the sun radiates, overwhelming everything with an unimaginably blinding force. And yet as soon as we turn our gaze from it, we have the impression of night, even though our back is being flooded by sunlight because, while the side of the object (e.g., an umbrella) turned towards the sun is brightly illuminated by its rays, nighttime darkness exists on the back side. Not really complete darkness! After all, the stars shine from all sides and even the Earth or Moon, as a result of their reflectivity, light up the side of the object in the sun's shadow. But even in this case, we observe only the harshest, brightest light, never a mild, diffuse light. Unlimited Visibility In one regard, however, the absence of air also has advantages for lighting conditions in empty space. After all, it is generally known what great effect the property of air exerts on visibility (e.g., in the mountains, at sea, etc.), because even on clear days, a portion of the light is always lost in the air, or rather through small dust and mist particles constantly suspended in it. The latter effect is, however, very disadvantageous for all types of long range observations, especially those of astronomy. For this reason, observatories are built if at all possible at high altitudes on mountains because there the air is relatively the clearest. However, there are limits. Furthermore, the flickering of fixed stars, likewise a phenomenon caused only by the presence of air, cannot be avoided even at these high locations. Neither is it possible to eliminate the scattered light (the blue of the sky), which is very bothersome for astronomical observations during the day and is caused also by the atmosphere, thus making it very difficult to investigate those heavenly bodies that cannot be seen during complete darkness, such as Mercury, Venus, and, not least of all, the sun itself. All of these adverse conditions are eliminated in the empty space of the universe; here, nothing weakens the luminosity of the stars; the fixed stars no longer flicker; and the blue of the sky no longer interferes with the observations. At any time, the same favorable, almost unlimited possibilities exist, because telescopes of any arbitrary size, even very large ones, could be used because optical obstructions no longer exist. Without Heat Especially significant is the effect the absence of air exerts on the thermal conditions of outer space. Because as we know today heat is nothing more than a given state of motion of the smallest material particles of which the materials of objects are composed, its occurrence is always associated with the supposition that materials exist in the first place. Where these materials are missing, heat cannot, therefore, exist: empty space is "heatless" for all practical purposes. Whether this is completely correct from a theoretical standpoint depends on the actual validity of the view expressed by some experts that outer space is filled with a real material, distributed very finely, however. If a total material emptiness exists, then the concept of temperature loses its meaning completely. This view does not contradict the fact that outer space is permeated to a very high degree by the sun's thermal rays and those of the other fixed stars, because the thermal rays themselves are not equivalent with heat! They are nothing more than electromagnetic ether waves of the same type as, for example, light or radio waves; however, they have a special property in that they can generate, as soon as they impact some material, the molecular movement that we call heat. But this can only happen when the waves are absorbed (destroyed) by the affected materials during the impacting, because only in this case is their energy transmitted to the object and converted into the object's heat. As,s/rshJtsiy} j (dtrfmii flBMJliguBS