{"id":37209,"date":"2019-10-31T22:16:21","date_gmt":"2019-10-31T19:16:21","guid":{"rendered":"https:\/\/prohoster.info\/blog\/zolotoe-sechenie-v-ekonomike-chto-eto\/"},"modified":"2019-10-31T22:16:21","modified_gmt":"2019-10-31T19:16:21","slug":"zolotoe-sechenie-v-ekonomike-chto-eto","status":"publish","type":"post","link":"https:\/\/prohoster.info\/et\/blog\/news\/zolotoe-sechenie-v-ekonomike-chto-eto","title":{"rendered":"\u201eKuldse l\u00f5ige\u201c majanduses \u2013 mis see on?","gt_translate_keys":[{"key":"rendered","format":"text"}]},"content":{"rendered":"

M\u00f5ned s\u00f5nad \u201ekuldse l\u00f5ike\u201c traditsioonilisest t\u00e4hendusest<\/h4>\n

\nArvatakse, et kui jagada segment osadeks nii, et v\u00e4iksem osa on suuremale osale sama suur kui suurem osa on kogu segmendile, siis toob see kaasa suhte 1\/1,618, mille vanad kreeklased, laenates selle veelgi vanematelt egiptlastelt, kutsusid \u201ekuldseks l\u00f5ikeks\u201c. Paljusid arhitektuurilisi teoseid \u2013 ehitiste kontuuride suhted, nende v\u00f5tmeelementide v\u00f5rded \u2013 alates egiptuse p\u00fcramiididest kuni Le Corbusier\u2019 teoreetiliste konstruktsioonideni, on rajatud sellele suhtarvule.
\nSellele vastavad Fibonaccit numbrid, mille spiraal annab selle suhte visuaalse geomeetrilise illustreerimise. <\/p>\n

Veelgi enam, inimkeha m\u00f5\u00f5dud (jala- ja nabapiir, nabast pea, pea ja t\u00f5stetud k\u00e4e s\u00f5rmedeni), alates ideaalsetest proportsioonidest, mida n\u00e4htud Keskajal (Vitruviuse inimene jms), kuni N\u00f5ukogude Liidu elanikkonna antropomeetriliste m\u00f5\u00f5tmisteni, on \u00fcsna l\u00e4hedased sellele suhtarvule.
\n<\/a><\/noindex>
\nJa kui lisada, et sarnased kujundid on avastatud t\u00e4iesti erinevates bioloogilistes objektides: s\u00f6\u00f6tpoole helbelised, seemnete paigutus p\u00e4evalilles ja seedrip\u00e4hklites, siis on loogiline, miks irratsioonilist arvu, mis algab 1,618, peetakse \u201ejumalikuks\u201c \u2014 selle j\u00e4ljed on tuvastatavad isegi galaktikate kujundites, mis kalduvad Fibonaccit spiraali!<\/p>\n

Arvestades k\u00f5iki eeltoodud n\u00e4iteid, v\u00f5ib oletada: <\/p>\n

    \n
  1. me puutume kokku t\u00f5eliselt \u201esuurte andmete\u201c <\/li>\n
  2. isegi esialgses l\u00e4henemisviisis viitavad nad mingile, kui mitte universaalsusele, siis \u00e4\u00e4rmiselt laialdasele levikule \u201ekuldse l\u00f5ike\u201c ja sarnaste v\u00e4\u00e4rtuste<\/li>\n<\/ol>\n

    <\/p>\n

    Majanduses<\/h4>\n

    \nOn laialdaselt tuntud ja intensiivselt kasutatakse Lorenz'i diagramme sissetulekute visualiseerimiseks. Need v\u00f5imsad makro\u00f6konoomilised t\u00f6\u00f6riistad erinevate variatsioonide ja t\u00e4psustustega (dekilaari koefitsient, Gini indeks) kasutatakse statistikates sootsiaalmajanduslikeks v\u00f5rreldud riikide ja nende omaduste ning v\u00f5ivad olla aluseks suuremate poliitiliste ja eelarveliste otsuste tegemisel maksustamise, tervishoiu valdkonnas, riikide ja piirkondade arenguplaanide koostamisel.<\/p>\n

    Ja kuigi tavainimese arusaam tuludest ja kuludest on kindlalt seotud, ei ole see Google'is nii... \u00dcllatav, kuid suudasin leida seose Lorentzi diagrammide ja kulude jaotuse vahel vaid kahest vene autorist (olen t\u00e4nulik, kui keegi teab sarnaseid t\u00f6id nii vene kui ka ingliskeelses internetis). <\/p>\n

    Esimene on T. M. Bujeva v\u00e4itekiri. V\u00e4itekiri k\u00e4sitles osaliselt kulude optimeerimist marii kanatehastes.<\/p>\n

    Teine autor, V.V. Matohin (autoritevahelised viidatud lingid esinevad), l\u00e4heneb asjale laiemalt. Matohin, kes on algselt f\u00fc\u00fcsik, tegeleb andmete statistilise anal\u00fc\u00fcsiga, mida kasutatakse juhtimisotsuste tegemisel, samuti ettev\u00f5tete kohandatavuse ja juhtimisv\u00f5ime hindamisega.<\/p>\n

    Allpool toodud kontseptsioonid ja n\u00e4ited on p\u00e4rit V. Matohini ja tema kolleegide teostest (Matohin, 1995), (Antoniou jt, 2002), (Krijanev jt, 1998), (Matohin jt 2018). Seoses sellega tuleks lisada, et nende t\u00f6\u00f6de t\u00f5lgendamisel esinevad v\u00f5imalikud vead on selle autoriteenistuse ainus s\u00fc\u00fcl ja neid ei saa omistada algsetele akadeemilistele tekstidele. <\/p>\n

    \u00dcllatav p\u00fcsivus<\/h4>\n

    \nKajastatud allpool toodud graafikutes.<\/p>\n

    1. Grantide jaotamine teadus-tehniliste t\u00f6\u00f6de konkursi raames Riikliku programmi \"K\u00f5rge temperatuuriga \u00fclijuhtivus\". (Matohin, 1995)
    \n\"\u201eKuldse
    \nKujutis 1. Aastate 1988-1994 projektide rahastamise aastased proportsioonid.<\/i>
    \nAastaste jaotuste p\u00f5hijooned on toodud Tabelis 3, kus SN on aastane jaotatud summa (miljonites rubla), ja N on rahastatavate projektide arv. Arvesse v\u00f5ttes, et sel perioodil muutus konkursi \u017e\u00fcrii koosseis, konkursi eelarve ja isegi raha ulatus (enne ja p\u00e4rast 1991. aasta reforme), on reaalsete k\u00f5verate stabiilsus ajas \u00fcllatav. Graafiku must joon koosneb katsepunktidest.<\/p>\n\n\n\n\n
    <\/td>\n1988<\/td>\n1989<\/td>\n1990<\/td>\n1991<\/td>\n1992<\/td>\n1993<\/td>\n1994<\/td>\n<\/td>\n<\/tr>\n
    S<\/td>\n273<\/td>\n362<\/td>\n432<\/td>\n553<\/td>\n345<\/td>\n353<\/td>\n253<\/td>\nX<\/td>\n<\/tr>\n
    Sn<\/td>\n143.1<\/td>\n137.6<\/td>\n136.9<\/td>\n411.2<\/td>\n109.4<\/td>\n920<\/td>\n977<\/td>\nY<\/td>\n<\/tr>\n<\/table>\n

    \nTabel 3<\/i><\/p>\n

    2. Kulud, mis on seotud kaupade varude m\u00fc\u00fcgiga (Kotlyar, 1989)
    \n\"\u201eKuldse
    \nKujutis 2<\/i> <\/p>\n

    3. Tasuvusastme tabel<\/p>\n

    Diagrammi koostamisel on n\u00e4iteks v\u00e4lja toodud andmed dokumendist \"Kinnitus: kui palju millistele astmetele on tavap\u00e4rase aastase tasu jooksul ette n\u00e4htud\" (Suvorov, 2014)(\"Teadus, mis v\u00f5idab\"). <\/p>\n\n\n
    \n\n\n\n\n\n\n\n\n\n\n
    Astme nimetus<\/td>\nPalk (rub.)<\/td>\n<\/tr>\n
    Polkovnik<\/td>\n585<\/td>\n<\/tr>\n
    Podpolkovnik<\/td>\n351<\/td>\n<\/tr>\n
    Maior N\u00e4idis<\/td>\n292<\/td>\n<\/tr>\n
    Major Sekund<\/td>\n243<\/td>\n<\/tr>\n
    Kvart\u00e9rmiister<\/td>\n117<\/td>\n<\/tr>\n
    Adjutant<\/td>\n117<\/td>\n<\/tr>\n
    Komissar<\/td>\n98<\/td>\n<\/tr>\n
    …<\/td>\n…<\/td>\n<\/tr>\n<\/table>\n

    \n<\/td>\n

    		\"\u201eKuldse
    \nFig. 3. Diagram of annual salary proportions by ranks\n<\/td>\n<\/tr>\n<\/table>\n

    4. Averaged work schedule of an American middle manager (Mintzberg, 1973)
    \n \"\u201eKuldse
    \nFig. 4 <\/i> <\/p>\n

    The normalized graphs presented suggest that there is a common pattern in the economic activities they illustrate. Despite radical differences in the specifics of economic activities regarding their location and time, it is likely that the similarity of the graphs is driven by some fundamental condition of economic systems functioning. Over millennia of managing economic activities, based on an immense number of trials and errors, the subjects of this activity have presumably found some optimal resource allocation strategy and intuitively use it in current operations. This assumption aligns well with the well-known Pareto principle: 20% of our efforts yield 80% of results. Something similar is clearly observable here. The provided graphs express an empirical regularity which, when transformed into a Lorenz curve, is accurately described with an exponent of 'alpha' equal to 2. With this exponent, the Lorenz curve becomes a part of a circle.<\/p>\n

    This characteristic, which does not yet have a stable name, can be referred to as survivability. Analogous to survival in the wild, the survivability of an economic system is defined by its developed adaptation to the socio-economic environment and its ability to adapt to changes in market conditions.<\/p>\n

    This means that a system where the distribution of expenses is close to ideal (with an exponent 'alpha' equal to 2, or 'circular' expense distribution) has the greatest chances of maintaining its current form. Notably, in several cases, such distribution also determines the highest profitability of an enterprise. For instance, here. The smaller the deviation coefficient from the ideal, the higher the profitability of the enterprise (Buyeva, 2002).<\/p>\n

    Table (fragment)<\/p>\n\n\n\n\n\n\n\n\n\n\n\n\n
    <\/td>\nName of farming enterprise, district<\/td>\nProfitability (%)<\/td>\nDeviation coefficient<\/td>\n<\/tr>\n
    1<\/td>\nGUP p\/f 'Volzhskaya' of Volzhsky district<\/td>\n13,0<\/td>\n0,336<\/td>\n<\/tr>\n
    2<\/td>\nSPK p\/f 'Gornomariyskaya'<\/td>\n11,1<\/td>\n0,18<\/td>\n<\/tr>\n
    3<\/td>\nUMSP s-z 'Zvenigovsky'<\/td>\n33,7<\/td>\n0,068<\/td>\n<\/tr>\n
    4<\/td>\nAS \u00abMariy\u0441\u043a\u043e\u0435\u00bb Medvedevsky rajon<\/td>\n7,5<\/td>\n0,195<\/td>\n<\/tr>\n
    5<\/td>\nAO \u00abTeplichnoe\u00bb Medvedevsky rajon<\/td>\n16,3<\/td>\n0,107<\/td>\n<\/tr>\n
    …<\/td>\n<\/td>\n<\/td>\n<\/td>\n<\/tr>\n
    47<\/td>\nSPK (k-z) \u00abRassvet\u00bb Sovetsky rajon<\/td>\n3,2<\/td>\n0,303<\/td>\n<\/tr>\n
    48<\/td>\nS-z \u00abBronyevik\u00bb Kilemarsky rajon<\/td>\n14,2<\/td>\n0,117<\/td>\n<\/tr>\n
    49<\/td>\nSPK SHA \u00abAvangard\u00bb Morkinsky rajon<\/td>\n6,5<\/td>\n0,261<\/td>\n<\/tr>\n
    50<\/td>\nSHA k-z im. Petrova Morkinsky rajon<\/td>\n22,5<\/td>\n0,135<\/td>\n<\/tr>\n<\/table>\n

    Praktilised j\u00e4reldused<\/h4>\n

    \nKulude planeerimisel, nii ettev\u00f5tete kui ka majapidamiste jaoks, on kasulik koostada nende kohta Lorentzi k\u00f5ver ja v\u00f5rrelda seda ideaalsega. Mida l\u00e4hemale teie diagramm ideaalile j\u00f5uab, seda t\u00f5en\u00e4olisemalt planeerite \u00f5igesti ja teie tegevus on edukas. Selline l\u00e4hedus kinnitab, et teie plaanid on l\u00e4hedased inimkonna majandustegevuse kogemusele, mis on kajastunud sellistes \u00fcldiselt tunnustatud empiirilistes seadustes nagu Pareto printsiip.<\/p>\n

    Kuid v\u00f5ib eeldada, et siin on tegemist k\u00fcpse majanduss\u00fcsteemi toimimisega, mis on suunatud kasumlikkusele. Kui aga ei r\u00e4\u00e4gita kasumi maksimeerimisest, vaid n\u00e4iteks ettev\u00f5tte moderniseerimise \u00fclesandest v\u00f5i p\u00f5him\u00f5tteliselt turuosa suurendamisest, siis teie kuludejaotuse k\u00f5ver kalduks ringist eemale. <\/p>\n

    On selge, et ka algfirma puhul, millel on oma spetsiifiline majandus, kalduks Lorentzi diagramm, mis vastab suurima eduv\u00f5imaluse t\u00f5en\u00e4osusele, samuti ringist eemale. V\u00f5ib esitada h\u00fcpoteesi, et kulude jaotuse k\u00f5vera kaldenurk ringi sissepoole vastab nii suurenenud riskidele kui ka ettev\u00f5tte madalamale kohanemisv\u00f5imele. Siiski on ilma suure statistilise andmebaasi tugita algfirmade (nii edukaid kui ka ebaedukaid) osas p\u00f5hjendatud kvalifitseeritud prognooside tegemine raske. <\/p>\n

    Teise h\u00fcpoteesi kohaselt v\u00f5ib kulude jaotuse k\u00f5vera kaldenurk ringist v\u00e4ljapoole olla m\u00e4rk nii liialdatud reguleerimisest juhtimises kui ka ligihaaretavast pankrotist. Selle h\u00fcpoteesi kontrollimiseks on samuti vajalik teatud standardbaas, mis, nagu algfirmade puhul, ei pruugi olla avatud juurdep\u00e4\u00e4sul.<\/p>\n

    L\u00f5petuseks<\/h4>\n

    \nEsimesed suuremad publikatsioonid selle teema kohta ulatuvad aastasse 1995 (Mathokhin, 1995). Ja nende t\u00f6\u00f6de v\u00e4hemtuntud seisund, vaatamata nende universaalsusele ja radikaalselt uuele kasutamisele laialdaselt kasutatavate majandusteadlaste mudelite ja t\u00f6\u00f6riistade seas, j\u00e4\u00e4b mingil m\u00e4\u00e4ral m\u00f5istatuseks...
    \n
    Allikas: habr.com<\/a><\/p>","protected":false,"gt_translate_keys":[{"key":"rendered","format":"html"}]},"excerpt":{"rendered":"

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Arvatakse, et kui jaotada segment osadeks nii, et v\u00e4iksem osa on suuremale osale samasugune, nagu suurem osa on kogu segmenti osas.","canonical_url":"https:\/\/prohoster.info\/et\/blog\/news\/zolotoe-sechenie-v-ekonomike-chto-eto","robots":"max-image-preview:large","keywords":"","webmasterTools":{"miscellaneous":""},"schema":null,"og:locale":"et_EE","og:site_name":"ProHoster | \u041a\u0443\u043f\u0438\u0442\u044c \u043d\u0430\u0434\u0435\u0436\u043d\u044b\u0439 \u0445\u043e\u0441\u0442\u0438\u043d\u0433 \u0434\u043b\u044f \u0441\u0430\u0439\u0442\u043e\u0432 \u0441 \u0437\u0430\u0449\u0438\u0442\u043e\u0439 \u043e\u0442 DDoS, VPS VDS \u0441\u0435\u0440\u0432\u0435\u0440\u044b","og:type":"article","og:title":"\ud83e\udd47\u00ab\u0417\u043e\u043b\u043e\u0442\u043e\u0435 \u0441\u0435\u0447\u0435\u043d\u0438\u0435\u00bb \u0432 \u044d\u043a\u043e\u043d\u043e\u043c\u0438\u043a\u0435 \u2013 \u0447\u0442\u043e \u044d\u0442\u043e? | 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