| Record ID | marc_marygrove/marygrovecollegelibrary.full.D20191108.T213022.internetarchive2nd_REPACK.mrc:97622234:3516 |
| Source | Marygrove College |
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LEADER: 03516cam a2200817 i 4500
001 ocm15366709
003 OCoLC
005 20191109073146.8
008 870305s1987 nyuaf b 001 0 eng
010 $a 87040025
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035 $a(OCoLC)15366709$z(OCoLC)17023314$z(OCoLC)731156103$z(OCoLC)985778436$z(OCoLC)986002972$z(OCoLC)986416427
041 $aeng
050 00 $aQ172.5.C45$bG54 1987
060 4 $aQ 172.5 .C45 G556c 1987
080 0 $a519.45
080 $a65.012$bG556
080 $a001.5$bG556
082 00 $a003$219
084 $a30.10$2bcl
084 $aMAT 587f$2stub
084 $aPHY 066f$2stub
084 $aUB 5060$2rvk
084 $aUG 3900$2rvk
084 $a003.857$223
049 $aMAIN
100 1 $aGleick, James,$eauthor.
245 10 $aChaos :$bmaking a new science /$cJames Gleick.
264 1 $aNew York, NY :$bViking,$c[1987]
264 4 $c©1987
300 $axi, 352 pages, 10 unnumbered pages of plates :$billustrations (some color) ;$c24 cm.
336 $atext$btxt$2rdacontent
337 $aunmediated$bn$2rdamedia
338 $avolume$bnc$2rdacarrier
504 $aIncludes bibliographical references (pages 318-340) and index.
505 00 $tPrologue --$tThe butterfly effect --$tRevolution --$tLife's ups and downs --$tA geometry of nature --$tStrange attractors --$tUniversality --$tThe experimenter --$tImages of chaos --$tThe dynamical systems collective --$tInner rhythms --$tChaos and beyond --$tNotes on sources and further reading --$tAcknowledgments --$tIndex.
520 $aThe author describes how scientists studying the growth of complexity in nature are discovering order and pattern in chaos. He explains concepts such as nonlinearity, the Butterfly Effect, universal constants, fractals, and strange attractors, and examines the work of scientists such as Mitchell J. Feigenbaum, Edward Lorenz, and Benoit Mandelbrot.
590 $bInternet Archive - 2
590 $bInternet Archive 2
650 0 $aChaotic behavior in systems.
650 2 $aScience.
650 6 $aChaos.
650 7 $aChaotic behavior in systems.$2fast$0(OCoLC)fst00852171
650 7 $aChaotisches System$2gnd
650 17 $aChaos.$2gtt
650 17 $aSysteemtheorie.$2gtt
650 7 $aFisica Geral.$2larpcal
650 7 $aSistemas Dinamicos.$2larpcal
650 07 $aChaotisches System.$2swd
938 $aBaker & Taylor$bBKTY$c22.95$d17.21$i0670811785$n0001220774$sactive
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976 $a31927000201340