General Robert Lucas
نویسندگان
چکیده
منابع مشابه
Nobel Laureate Robert E. Lucas, Jr.: Architect of Modern Macroeconomics
In 1995, Robert E. Lucas, Jr., was awarded the Nobel Prize in Economic Sciences. This review places Lucas’ work in a historical context and evaluates the effect of this work on the economics profession. Lucas’ central contribution is that he developed and applied economic theory to answer substantive questions in macroeconomics. Economists today routinely analyze systems in which agents operate...
متن کاملRobert E . Lucas , Jr . ’ s Collected Papers on Monetary Theory ∗
This paper is a critical review of and a reader’s guide to a collection of papers by Robert E. Lucas, Jr. about fruitful ways of using general equilibrium theories to understand measured economic aggregates. These beautifully written and wisely argued papers integrated macroeconomics, microeconomics, finance, and econometrics in ways that restructured big parts of macroeconomic research. 1 Arro...
متن کاملThe Late Surgeon-General Robert Harvey, I.M.S.
physician. He was educated by private tuition and at Aberdeen and Glasgow Universities, and took the degrees (with honours) M.B. and C. M. in 1863, at the age of twenty-one. In 1883 he became M.D. (Aber.), M.R.C.P. (Lond.), in 1889, and F.R.C.P. in 189-i. He was also made an LL.D. of Aberdeen. Shortl}7 after his arrival in India Harvey saw his first field service in the Bhootan War of 1865-6, f...
متن کاملCould , or should the ancient Greeks have discovered the Lucas - Lehmer test ? ROBERT GRANGER
The Lucas-Lehmer (LL) test is the most efficient known for deterministically testing the primality of Mersenne numbers, i.e., the integers Ml = 2 l − 1, for l ≥ 1. The Mersenne numbers are so-called in honour of the French scholar Marin Mersenne (1588-1648), who in 1644 published a list of exponents l ≤ 257 which he conjectured produced all and only those Ml which are prime, for l in this range...
متن کاملLucas-sierpiński and Lucas-riesel Numbers
In this paper, we show that there are infinitely many Sierpiński numbers in the sequence of Lucas numbers. We also show that there are infinitely many Riesel numbers in the sequence of Lucas numbers. Finally, we show that there are infinitely many Lucas numbers that are not a sum of two prime powers.
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ژورنال
عنوان ژورنال: The Annals of Iowa
سال: 1896
ISSN: 0003-4827,2473-9006
DOI: 10.17077/0003-4827.2115