Churchman C W (21 results)

Condition: Good. No Jacket. Good ; No jacket. 1961 Prentice-Hall International, Inc. Prentice Hall International Series in Management. Ex-Company-Library book from the Space Technology Laboratories Library. Library stamp on title page, rear endpaper, and bottom page edges. Ownership information on front endpaper. Hardcover has brown cloth-covered boards with gold and white spine and cover lettering. 294 pages. Binding tight. Hinges NOT cracked. Spine ends bumped and rounded. Bottom front corner bumped. Partial cup ring on front cover. Paper lip indentation front free endpaper. Pages clean and unmarked. Dust jacket is missing. Carefully packed, shipped in a box.

Condition: Fair. This is an ex-library book and may have the usual library/used-book markings inside.This book has hardback covers. In fair condition, suitable as a study copy. No dust jacket. Undated but preface dated 1956 Please note the Image in this listing is a stock photo and may not match the covers of the actual item,800grams, ISBN:

Condition: Fair. This is an ex-library book and may have the usual library/used-book markings inside.This book has hardback covers. Clean from markings. In fair condition, suitable as a study copy. No dust jacket. Please note the Image in this listing is a stock photo and may not match the covers of the actual item,1150grams, ISBN:

Hardcover. Condition: Good. Dust Jacket Condition: Fair. Binding and pages are intact. All pages are free from any markings. Light scuffing and bumping visible to boards. This could have light cosmetic flaws, but remains in good condition. Dust jacket condition is Acceptable. Secure packaging for safe delivery.

Condition: Fair. This is an ex-library book and may have the usual library/used-book markings inside.This book has hardback covers. Clean from markings. In fair condition, suitable as a study copy. No dust jacket. Please note the Image in this listing is a stock photo and may not match the covers of the actual item,1250grams, ISBN:

Condition: Good. This is an ex-library book and may have the usual library/used-book markings inside.This book has hardback covers. In good all round condition. No dust jacket. Re-bound by library. Please note the Image in this listing is a stock photo and may not match the covers of the actual item,900grams, ISBN:

paperback. Condition: New. In shrink wrap. Looks like an interesting title!

Grey Wrappers. Condition: Near Fine. First Edition. Volume 4 No 1, 40 Pp. Scarce In This, The Original Publication State Of Gray Printed Wrappers. Near Fine. Contains Rozsa's Review (In German) Of Gerhard Gentzeen's "Neue Fassung Des Widerspruchsfreiheitsbeweises Fur Die Reine Zahlentheorie". Rózsa Péter, Born Rózsa Politzer, (1905 - 1977) Was A Hungarian Mathematician And Logician. She Is Best Known As The "Founding Mother Of Recursion Theory". Initially, Péter Began Her Graduate Research On Number Theory. Upon Discovering That Her Results Had Already Been Proven By The Work Of Robert Carmichael And L. E. Dickson, She Abandoned Mathematics To Focus On Poetry. However, She Was Convinced To Return To Mathematics By Her Friend László Kalmár, Who Suggested She Research The Work Of Kurt Gödel On The Theory Of Incompleteness.[3] She Prepared Her Own, Different Proofs To Gödel's Work. Péter Presented The Results Of Her Paper On Recursive Theory, "Rekursive Funktionen," To The International Congress Of Mathematicians In Zurich, Switzerland In 1932. For Her Research, She Received Her Phd Summa Cum Laude In 1935. In 1936, She Presented A Paper Entitled "Über Rekursive Funktionen Der Zweiten Stufe" To The International Congress Of Mathematicians In Oslo.[3] These Papers Helped To Found The Modern Field Of Recursive Function Theory As A Separate Area Of Mathematical Research. In 1937, She Was Appointed As Contributing Editor Of The Journal Of Symbolic Logic. After The Passage Of The Jewish Laws Of 1939 In Hungary, Péter Was Forbidden To Teach Because Of Her Jewish Origin And Was Briefly Confined To A Ghetto In Budapest. During World War Ii, She Wrote Her Book Playing With Infinity: Mathematical Explorations And Excursions, A Work For Lay Readers On The Topics Of Number Theory And Logic. In 1952, She Was The First Hungarian Woman To Be Made An Academic Doctor Of Mathematics. After The College Closed In 1955, She Taught At Eötvös Loránd University Until Her Retirement In 1975. She Was A Popular Professor, Known As "Aunt Rózsa" To Her Students. In 1951, She Published Her Key Work, Recursive Functions (Rekursive Funtionen). She Continued To Publish Important Papers On Recursive Theory Throughout Her Life. Beginning In The Mid-1950S, Péter Applied Recursive Function Theory To Computers. Her Final Book, Published In 1976, Was Recursive Functions In Computer Theory. Originally Published In Hungarian, It Was The Second Hungarian Mathematical Book To Be Published In The Soviet Union Because Its Subject Matter Was Considered Indispensable To The Theory Of Computers. It Was Translated Into English In 1981.Péter Was Awarded The Kossuth Prize In 1951. She Received The Manó Beke Prize By The János Bolyai Mathematical Society In 1953, The Silver State Prize In 1970, And The Gold State Prize In 1973. In 1973, She Became The First Woman To Be Elected To The Hungarian Academy Of Sciences.

Grey Wrappers. Condition: Near Fine. First Edition. Volume 9 No 1, 32 Pp. Scarce In This, The Original Publication State Of Gray Printed Wrappers. Near Fine. Contains Rozsa's Reviews (In German) Of Articles By Skolem, Psposil, Suranyi, And Of Two Articles By Laszlo Klmar. Rózsa Péter, Born Rózsa Politzer, (1905 - 1977) Was A Hungarian Mathematician And Logician. She Is Best Known As The "Founding Mother Of Recursion Theory". Initially, Péter Began Her Graduate Research On Number Theory. Upon Discovering That Her Results Had Already Been Proven By The Work Of Robert Carmichael And L. E. Dickson, She Abandoned Mathematics To Focus On Poetry. However, She Was Convinced To Return To Mathematics By Her Friend László Kalmár, Who Suggested She Research The Work Of Kurt Gödel On The Theory Of Incompleteness.[3] She Prepared Her Own, Different Proofs To Gödel's Work. Péter Presented The Results Of Her Paper On Recursive Theory, "Rekursive Funktionen," To The International Congress Of Mathematicians In Zurich, Switzerland In 1932. For Her Research, She Received Her Phd Summa Cum Laude In 1935. In 1936, She Presented A Paper Entitled "Über Rekursive Funktionen Der Zweiten Stufe" To The International Congress Of Mathematicians In Oslo.[3] These Papers Helped To Found The Modern Field Of Recursive Function Theory As A Separate Area Of Mathematical Research. In 1937, She Was Appointed As Contributing Editor Of The Journal Of Symbolic Logic. After The Passage Of The Jewish Laws Of 1939 In Hungary, Péter Was Forbidden To Teach Because Of Her Jewish Origin And Was Briefly Confined To A Ghetto In Budapest. During World War Ii, She Wrote Her Book Playing With Infinity: Mathematical Explorations And Excursions, A Work For Lay Readers On The Topics Of Number Theory And Logic. In 1952, She Was The First Hungarian Woman To Be Made An Academic Doctor Of Mathematics. After The College Closed In 1955, She Taught At Eötvös Loránd University Until Her Retirement In 1975. She Was A Popular Professor, Known As "Aunt Rózsa" To Her Students. In 1951, She Published Her Key Work, Recursive Functions (Rekursive Funtionen). She Continued To Publish Important Papers On Recursive Theory Throughout Her Life. Beginning In The Mid-1950S, Péter Applied Recursive Function Theory To Computers. Her Final Book, Published In 1976, Was Recursive Functions In Computer Theory. Originally Published In Hungarian, It Was The Second Hungarian Mathematical Book To Be Published In The Soviet Union Because Its Subject Matter Was Considered Indispensable To The Theory Of Computers. It Was Translated Into English In 1981.Péter Was Awarded The Kossuth Prize In 1951. She Received The Manó Beke Prize By The János Bolyai Mathematical Society In 1953, The Silver State Prize In 1970, And The Gold State Prize In 1973. In 1973, She Became The First Woman To Be Elected To The Hungarian Academy Of Sciences.

Grey Wrappers. Condition: Near Fine. First Edition. Volume 3 No 3, 96 Pp. Scarce In This, The Original Publication State Of Gray Printed Wrappers. Near Fine. Contains Rozsa's Review (In German) Of Turing's 1937 Article In This Same Journal. Rózsa Péter, Born Rózsa Politzer, (1905 - 1977) Was A Hungarian Mathematician And Logician. She Is Best Known As The "Founding Mother Of Recursion Theory". Initially, Péter Began Her Graduate Research On Number Theory. Upon Discovering That Her Results Had Already Been Proven By The Work Of Robert Carmichael And L. E. Dickson, She Abandoned Mathematics To Focus On Poetry. However, She Was Convinced To Return To Mathematics By Her Friend László Kalmár, Who Suggested She Research The Work Of Kurt Gödel On The Theory Of Incompleteness. She Prepared Her Own, Different Proofs To Gödel's Work. Péter Presented The Results Of Her Paper On Recursive Theory, "Rekursive Funktionen," To The International Congress Of Mathematicians In Zurich, Switzerland In 1932. For Her Research, She Received Her Phd Summa Cum Laude In 1935. In 1936, She Presented A Paper Entitled "Über Rekursive Funktionen Der Zweiten Stufe" To The International Congress Of Mathematicians In Oslo. These Papers Helped To Found The Modern Field Of Recursive Function Theory As A Separate Area Of Mathematical Research. In 1937, She Was Appointed As Contributing Editor Of The Journal Of Symbolic Logic. After The Passage Of The Jewish Laws Of 1939 In Hungary, Péter Was Forbidden To Teach Because Of Her Jewish Origin And Was Briefly Confined To A Ghetto In Budapest. During World War Ii, She Wrote Her Book Playing With Infinity: Mathematical Explorations And Excursions, A Work For Lay Readers On The Topics Of Number Theory And Logic. In 1952, She Was The First Hungarian Woman To Be Made An Academic Doctor Of Mathematics. After The College Closed In 1955, She Taught At Eötvös Loránd University Until Her Retirement In 1975. She Was A Popular Professor, Known As "Aunt Rózsa" To Her Students. In 1951, She Published Her Key Work, Recursive Functions (Rekursive Funtionen). She Continued To Publish Important Papers On Recursive Theory Throughout Her Life. Beginning In The Mid-1950S, Péter Applied Recursive Function Theory To Computers. Her Final Book, Published In 1976, Was Recursive Functions In Computer Theory. Originally Published In Hungarian, It Was The Second Hungarian Mathematical Book To Be Published In The Soviet Union Because Its Subject Matter Was Considered Indispensable To The Theory Of Computers. It Was Translated Into English In 1981. Péter Was Awarded The Kossuth Prize In 1951. She Received The Manó Beke Prize By The János Bolyai Mathematical Society In 1953, The Silver State Prize In 1970, And The Gold State Prize In 1973. In 1973, She Became The First Woman To Be Elected To The Hungarian Academy Of Sciences.

Condition: leido. Cartone CON SOBRECUBIERTA. 626.

Soft cover. Condition: Very Good. Softcover album, stapled booklet format, with 48 mounted cards. Some toning to covers; title space filled in by hand with series title. All 48 cards in the series are present and in very good or better condition. Size: 16mo - over 5¾ - 6¾" tall. Book.

M. 116 Abb. 588 S. OLwd. Sprache: Deutsch 0 gr.

No Binding. Condition: Good. First Edition. Eighteen small tobacco cards (in color) depicting different king's coronations and objects pertaining to it; 1-3/8 x 2-3/4inches; this is 18 from what appears to have been 50 produced; edition size is unknown, it is not signed; text description on the back of each card. CARDS:#6 The Champion of England. # 7 The Champion's Challenge, Coronation Banquet of George IV. #9 The Lord High Constable of England. #13 The Confessor's Chapel Prepared for the Coronation. #17 The Coronation Ceremon: The anointing. # 20 Returning from the Coronation. #23 The Jerusalem's Chamber. Westminster Abbey. # 24 Guarding the Regalia in the Jerusalem Chamber. # 26 St. Edward's Crown. # 28 The King's Royal Sceptres. # 29 Head of the King's Royal Sceptre with the Cross. # 31 The Royal Orbs. # 36 H.M. King George V waring Royal Robe and Stole. #38 The Crown of Sctoland. # 40 Queen Elizabeth's Salt-Cellar. # 45 The Thrones, House of Lords. # 46 The Throne Chair, St. George's Hall, Windsor Castle. #49 The Legend of the Coronation Ring. All the cards color fronts and text on back are in GOOD COND.

Wraps. Condition: Good. Pale yellow printed wraps, side stapled and bound with cloth tape. 56 leaves, printed on single sides only. Apparently issued for private circulation. A journal issued by the Institute of Experimental Method, an institute that failed to register when doing internet searches. But, we are also not prone to clicking beyond the first page. That said, it appears to have been a collaborative effort between philosophers, scientists and educators who believed in experimentalism. Its editors were Edgar A. Singer Jr., C.W. Churchman and R.L. Ackoff. This issue includes: "The Methodology of Toxicological Research," by Willard Machle; "Notes on the Definition of Experiment," by Malcolm G. Preston; "Philosophy of Experiment," by Edgar A. Singer Jr. (reprinted from another journal); "What Should the Engineer Know," by Sebastian Littauer; "Esthetics and Music," by John S. Adams, Jr.; "Operational Defining," by C.W. Churchman and R.L. Ackoff. Provenance: this came from a collection of books where some were owned by mathematician James Andrew Clarkson. GOOD condition. Some soiling and smudging to the covers. General fading. Minor edgewear. Faint foxing to the spine. Rear cover offset and toned.

Condition: New.

Condition: As New. Unread book in perfect condition.

Condition: As New. Unread book in perfect condition.

Condition: New.

Condition: Gut. Oldenbourg, Wien 1961. 588 S. Gr.-8°. Ln. / 10237 Mit Ausnahme von Direkt-Recycling Materialien erfolgt der Versand ohne Einsatz von Kunststoffen. Sprache: Deutsch.

Condition: New. Dieser Artikel ist ein Print on Demand Artikel und wird nach Ihrer Bestellung fuer Sie gedruckt. KlappentextHow does one analyze a set of real events in order to isolate and define the important variables that appear to be operating? Determine the structure of relationships between the variables? Represent the content and structure .