1. 1.
    0
    The oldest known world maps date back to ancient Babylon from the 9th century BC.[10] The best known Babylonian world map, however, is the Imago Mundi of 600 BC.[11] The map as reconstructed by Eckhard Unger shows Babylon on the Euphrates, surrounded by a circular landmass showing Assyria, Urartu[12] and several cities, in turn surrounded by a "bitter river" (Oceanus), with seven islands arranged around it so as to form a seven-pointed star. The accompanying text mentions seven outer regions beyond the encircling ocean. The descriptions of five of them have survived.[13] In contrast to the Imago Mundi, an earlier Babylonian world map dating back to the 9th century BC depicted Babylon as being further north from the center of the world, though it is not certain what that center was supposed to represent.[10]

    The ideas of Anaximander (c. 610 B.C.-c. 545 B.C.), considered by later Greek writers to be the true founder of geography, come to us through fragments quoted by his successors. Anaximander is credited with the invention of the gnomon,the simple yet efficient Greek instrument that allowed the early measurement of latitude. Thales, Anaximander is also credited with the prediction of eclipses. The foundations of geography can be traced to the ancient cultures, such as the ancient, medieval, and early modern Chinese. The Greeks, who were the first to explore geography as both art and science, achieved this through Cartography, Philosophy, and Literature, or through Mathematics. There is some debate about who was the first person to assert that the Earth is spherical in shape, with the credit going either to Parmenides or Pythagoras. Anaxagoras was able to demonstrate that the profile of the Earth was circular by explaining eclipses. However, he still believed that the Earth was a flat disk, as did many of his contemporaries. One of the first estimates of the radius of the Earth was made by Eratosthenes.[14]

    The first rigorous system of latitude and longitude lines is credited to Hipparchus. He employed a sexagesimal system that was derived from Babylonian mathematics. The parallels and meridians were sub-divided into 360°, with each degree further subdivided 60′ (minutes). To measure the longitude at different location on Earth, he suggested using eclipses to determine the relative difference in time.[15] The extensive mapping by the Romans as they explored new lands would later provide a high level of information for Ptolemy to construct detailed atlases. He extended the work of Hipparchus, using a grid system on his maps and adopting a length of 56.5 miles for a degree.[16]

    From the 3rd century onwards, Chinese methods of geographical study and writing of geographical literature became much more complex than what was found in Europe at the time (until the 13th century).[17] Chinese geographers such as Liu An, Pei Xiu, Jia Dan, Shen Kuo, Fan Chengda, Zhou Daguan, and Xu Xiake wrote important treatises, yet by the 17th century, advanced ideas and methods of Western-style geography were adopted in China.

    During the Middle Ages, the fall of the Roman empire led to a shift in the evolution of geography from Europe to the Islamic world.[17] Muslim geographers such as Muhammad al-Idrisi produced detailed world maps (such as Tabula Rogeriana), while other geographers such as Yaqut al-Hamawi, Abu Rayhan Biruni, Ibn Battuta and Ibn Khaldun provided detailed accounts of their journeys and the geography of the regions they visited. Turkish geographer, Mahmud al-Kashgari drew a world map on a linguistic basis, and later so did Piri Reis (Piri Reis map). Further, Islamic scholars translated and interpreted the earlier works of the Romans and Greeks and established the House of Wisdom in Baghdad for this purpose.[18] Abū Zayd al-Balkhī, originally from Balkh, founded the "Balkhī school" of terrestrial mapping in Baghdad.[19] Suhrāb, a late tenth century Muslim geographer, accompanied a book of geographical coordinates with instructions for making a rectangular world map, with equirectangular projection or cylindrical equidistant projection.[19] In the early 11th century, Avicenna hypothesized on the geological causes of mountains in The Book of Healing (1027).[citation needed]

    Abu Rayhan Biruni (976-1048) first described a polar equi-azimuthal equidistant projection of the celestial sphere.[20][verification needed] He was regarded as the most skilled when it came to mapping cities and measuring the distances between them, which he did for many cities in the Middle East and Indian subcontinent. He often combined astronomical readings and mathematical equations, in order to develop methods of pin-pointing locations by recording degrees of latitude and longitude. He also developed similar techniques when it came to measuring the heights of mountains, depths of valleys, and expanse of the horizon. He also discussed human geography and the planetary habitability of the Earth. He hypothesized that roughly a quarter of the Earth's surface is habitable by humans.[citation needed] He also calculated the latitude of Kath, Khwarezm, using the maximum altitude of the Sun, and solved a complex geodesic equation in order to accurately compute the Earth's circumference, which were close to modern values of the Earth's circumference.[21] His estimate of 6,339.9 km for the Earth radius was only 16.8 km less than the modern value of 6,356.7 km. In contrast to his predecessors who measured the Earth's circumference by sighting the Sun simultaneously from two different locations, al-Biruni developed a new method of using trigonometric calculations based on the angle between a plain and mountain top which yielded more accurate measurements of the Earth's circumference and made it possible for it to be measured by a single person from a single location.[22][verification needed] He also published a study of map projections, Cartography, which included a method for projecting a hemisphere on a plane.[citation needed]
    Self portrait of Alexander von Humboldt, one of the early pioneers of geography

    The European Age of Discovery during the 16th and 17th centuries, where many new lands were discovered and accounts by European explorers such as Christopher Columbus, Marco Polo and James Cook, revived a desire for both accurate geographic detail, and more solid theoretical foundations in Europe. The problem facing both explorers and geographers was finding the latitude and longitude of a geographic location. The problem of latitude was solved long ago but that of longitude remained; agreeing on what zero meridian should be was only part of the problem. It was left to John Harrison to solve it by inventing the chronometer H-4, in 1760, and later in 1884 for the International Meridian Conference to adopt by convention the Greenwich meridian as zero meridian.[23]

    The 18th and 19th centuries were the times when geography became recognized as a discrete academic discipline and became part of a typical university curriculum in Europe (especially Paris and Berlin). The development of many geographic societies also occurred during the 19th century with the foundations of the Société de Géographie in 1821,[24] the Royal Geographical Society in 1830,[25] Russian Geographical Society in 1845,[26] American Geographical Society in 1851,[27] and the National Geographic Society in 1888.[28] The influence of Immanuel Kant, Alexander von Humboldt, Carl Ritter and Paul Vidal de la Blache can be seen as a major turning point in geography from a philosophy to an academic subject.

    Over the past two centuries the advancements in technology such as computers, have led to the development of geomatics and new practices such as participant observation and geostatistics being incorporated into geography's portfolio of tools. In the West during the 20th century, the discipline of geography went through four major phases: environmental determinism, regional geography, the quantitative revolution, and critical geography. The strong interdisciplinary links between geography and the sciences of geology and botany, as well as economics, sociology and demographics have also grown greatly especially as a result of Earth System Science that seeks to understand the world in a holistic view.
    ···
  1. 2.
    0
    ö.

    inci sözlük hatası: entry metni girilmelidir.
    ···
  2. 3.
    0
    okudum bin aydınlandım sayende al şuku
    ···
  3. 4.
    0
    ne güzel bir çalışma biraz daha detay verir misin
    ···
  4. 5.
    0
    sübhanallah kardeş ibretlik paylaşım dicez mi sandın bin
    ···
  5. 6.
    0
    devamı var mı bin
    ···
  6. 7.
    0
    sondan 3. paragrafta bahsedilen 16. ve 17. yüzyıl keşifleri hakkında biraz daha bilgi verebilir misin panpa?
    ···
  7. 8.
    0
    Carl Friedrich Gauss referred to mathematics as "the Queen of the Sciences".[28] In the original Latin Regina Scientiarum, as well as in German Königin der Wissenschaften, the word corresponding to science means (field of) knowledge. Indeed, this is also the original meaning in English, and there is no doubt that mathematics is in this sense a science. The specialization restricting the meaning to natural science is of later date. If one considers science to be strictly about the physical world, then mathematics, or at least pure mathematics, is not a science. Albert Einstein stated that "as far as the laws of mathematics refer to reality, they are not certain; and as far as they are certain, they do not refer to reality."[6]

    Many philosophers believe that mathematics is not experimentally falsifiable, and thus not a science according to the definition of Karl Popper.[29] However, in the 1930s important work in mathematical logic convinced many mathematicians that mathematics cannot be reduced to logic alone, and Karl Popper concluded that "most mathematical theories are, like those of physics and biology, hypothetico-deductive: pure mathematics therefore turns out to be much closer to the natural sciences whose hypotheses are conjectures, than it seemed even recently."[30] Other thinkers, notably Imre Lakatos, have applied a version of falsificationism to mathematics itself.

    An alternative view is that certain scientific fields (such as theoretical physics) are mathematics with axioms that are intended to correspond to reality. In fact, the theoretical physicist, J. M. Ziman, proposed that science is public knowledge and thus includes mathematics.[31] In any case, mathematics shares much in common with many fields in the physical sciences, notably the exploration of the logical consequences of assumptions. Intuition and experimentation also play a role in the formulation of conjectures in both mathematics and the (other) sciences. Experimental mathematics continues to grow in importance within mathematics, and computation and simulation are playing an increasing role in both the sciences and mathematics, weakening the objection that mathematics does not use the scientific method.[citation needed] In his 2002 book A New Kind of Science, Stephen Wolfram argues that computational mathematics deserves to be explored empirically as a scientific field in its own right.

    The opinions of mathematicians on this matter are varied. Many mathematicians[who?] feel that to call their area a science is to downplay the importance of its aesthetic side, and its history in the traditional seven liberal arts; others[who?] feel that to ignore its connection to the sciences is to turn a blind eye to the fact that the interface between mathematics and its applications in science and engineering has driven much development in mathematics. One way this difference of viewpoint plays out is in the philosophical debate as to whether mathematics is created (as in art) or discovered (as in science). It is common to see universities divided into sections that include a division of Science and Mathematics, indicating that the fields are seen as being allied but that they do not coincide. In practice, mathematicians are typically grouped with scientists at the gross level but separated at finer levels. This is one of many issues considered in the philosophy of mathematics.[citation needed]

    Mathematical awards are generally kept separate from their equivalents in science. The most prestigious award in mathematics is the Fields Medal,[32][33] established in 1936 and now awarded every 4 years. It is often considered the equivalent of science's Nobel Prizes. The Wolf Prize in Mathematics, instituted in 1978, recognizes lifetime achievement, and another major international award, the Abel Prize, was introduced in 2003. These are awarded for a particular body of work, which may be innovation, or resolution of an outstanding problem in an established field. A famous list of 23 such open problems, called "Hilbert's problems", was compiled in 1900 by German mathematician David Hilbert. This list achieved great celebrity among mathematicians, and at least nine of the problems have now been solved. A new list of seven important problems, titled the "Millennium Prize Problems", was published in 2000. Solution of each of these problems carries a $1 million reward, and only one (the Riemann hypothesis) is duplicated in Hilbert's problems.
    Tümünü Göster
    ···
  8. 9.
    0
    okudum panpa çok güzel de 'abu rayhan biruni' için daha ayrıntılı bi yazı yazmanı bekliyorum
    ···
  9. 10.
    0
    @7 okudun mu yuh amk gibiyim seni
    ···
  10. 11.
    0
    detay ver bin
    ···
  11. 12.
    0
    Çok yönlü bir bilim adamı olan El Birûni, ilk öğrenimini Yunan bir bilginden aldı. Tanınmış ve seçkin bir aileden gelen Harezmli matematikçi ve gökbilimci Ebu Nasr Mansur tarafından kollanan El Birûni, ilk çalışmalarını bu alimin yanında yaptı. ilk eseri, "Asar-ül-Bakiye"dir.

    El-Birûni’nin eserlerinin sayısı yüz ciksen civarındadır. Yetmiş adet astronomi ve yirmi adet de matematik kitabı bulunmaktadır. Tıp, biyoloji, bitkiler, madenler, hayvanlar ve yararlı otlar üzerinde bir dizin oluşturmuştur. Ancak bu eserlerden sadece yirmi yedisi günümüze kadar gelebilmiştir. Özellikle Birûni'nin eserlerinin Ortaçağ'da Latince'ye çevrilmemiş olması, kitaplarının ağır bir dille yazılmış olmasının bir sonucudur. Ancak Birûni kendisinin de dediği gibi, yapıtlarını sıradan insanlar için değil bilginler için yazmaktaydı.
    El-Birûni'nin Ay'ın farklı durumlarını gösteren modellemesi.

    Yine Harezmi "Zîci'nin Temelleri" adlı yapıtının 12. yüzyılda Abraham ben Ezra tarafından ibranice'ye çevrildiği bilinmektedir. Batı'nın Birûni ilgisi ise 1870'lerde başladı. O günden bugüne Birûni eserlerinin bazılarının tamamı veya bir kısmı Almanca ve ingilizce'ye çevrildi.

    Mektuplarından, Birûni'nin Aristo'yu bildiği anlaşılır. ibn Sina gibi önemli bilginlerle beraber çalışan Birûni, Hindistan'a birçok kez gitti. Bu nedenle Hindistan'ı konu alan bir kitap yazdı. Onun bu kitabı birkaç dile çevrildi. Birûni’nin bir tane de romanı vardır.
    Matematik

    Birûni'nin matematikçi yönü, en çok bilinen yönüdür. Yaşadığı yüzyılın en büyük matematikçisi olan Birûni, trigonometrik fonksiyonlarda yarıçapın bir birim olarak kabul edilmesini öneren ilk matematikçidir. Sinüs, kosinüs gibi fonksiyonların bir oran, yani sayı olduğunu savunan Birûni'nin, trigonometriye en büyük katkısı ise kendinden önce kullanılan sinüs ve kosinüs gibi fonksiyonlara sekant, kosekant ve kotanjant fonksiyonlarını ilave etmesidir. Birûni’nin bu yönü batı dünyası tarafından ancak iki asır sonra keşfedilip kullanılabilmiştir. Öte yandan Birûni’nin, yeryüzünde yükseltisi bilinen bir noktadan ufuk alçalması açısının ölçülmesi yoluyla merdiven yayı uzunluğunu hesaplaması da geometri açısından önemli bir çalışmasıdır. Merdiven yayı uzunluğunun ilk kez Birûni tarafından bu yöntemle bulunması yaygın bir kanıdır. Ancak Birûni bu yöntemi başka bir bilginden aldığını belirtmiştir.
    Astronomi

    Birûni'nin astronomi alanında yaptığı çalışmaların başında Sultan Mesut'a 2010'da sunduğu "Mesudî fi'l Heyeti ve'n-Nücum" adlı yapıtı gelmektedir. Bu yapıt günümüze gelmiş olup bu konuda yaptığı çalışmalarının bir kısmı kayıptır. Kanun adlı eserinde Aristo ve Batlamyus'un görüşlerini tartışma konusu yaparak Dünya'nın kendi ekseninde dönüyor olma olasılığı üzerinde durması bilim tarihi açısından önemlidir. Ancak bu konuda kesin bir sonuca varamadığı varsayılan Birûni'nin günümüze değin bu konuda bir eseri ulaşmamıştır.

    "Nihâyâtü'l-Emâkin" (Türkçe: Mekânların Sonları) adlı yapıtı, coğrafyadan, jeoloji ve jeodeziye (yeryüzü düzlemini ölçme bilgisi) kadar bir dizi konudaki yazılarını içerir. Sultan Mesut'a sunduğu "el-Kanunü'l-Mesudi", Birûni’nin astronomi alanındaki en önemli yapıtıdır. Bilim tarihçilerine göre Birûni, Kopernik'le başlayan çağdaş astronominin temellerini atmıştır.

    Coğrafya alanında ise tutulum düzleminin gök ekvatoruna göre eğikliğini de (tutulum eğikliği) Kas, Gürgenç ve Gazne'de yaptığı çeşitli hesaplamalarla aslına çok yakın değerlerde bulmuştur. Ayrıca birçok enlemi ve boylamı hesaplayabilmiştir. Boylamın belirlenmesi enleminkine nazaran daha zor olduğundan Birûni, iki nokta arasındaki boylam farkını enleme ve aradaki toplam uzaklığa dayanan bir formülle hesaplama yoluna gitmiştir. Ölçme ve gözlemlerinde hata payını en aza indirgemek için uğraşmıştır. Bunun yanında gözlem aletlerinin boyutunu büyütmek yerine onları çapraz çizgilere bölmeleyerek duyarlılığı arttıracağını keşfederek verniye ilkesinin temellerini atmıştır. Aşağıda ekliptik eğimin değerini bulan bazı bilim adamlarının ortaya attığı sayı değerleri bulunmaktadır:
    Tümünü Göster
    ···
  12. 13.
    0
    binler biri desin gibcem vikipedi terk oldum amk
    ···
  13. 14.
    0
    @8 panpa gauss teorimi aslında o kadar ilgi çekici değil. esas muallakliği hilbert'e yapmışlar baksana riemann bini hipotezi araklamış sanki
    ···
  14. 15.
    0
    biraz açıklarmısın
    ···
  15. 16.
    0
    hepsini okudum teşekkurler +rep
    ···
  16. 17.
    0
    kısalt şunu az bin
    ···
  17. 18.
    0
    sağol panpa bilgi bilgidir, devamı gelicek mi
    ···
  18. 19.
    0
    geographic detail, and more solid theoretical foundations in Europe. The problem facing both explorers and geographers was finding the latitude and longitude of a geographic location. The problem of latitude was solved long ago but that of longitude remained; agreeing on what zero meridian should be was only part of the problem. It was left to John Harrison to solve it by inventing the chronometer H-4, in 1760, and later in 1884 for the International Meridian Conference to adopt by convention the Greenwich meridian as zero meridian.[23]

    The 18th and 19th centuries were the times when geography became recognized as a discrete academic discipline and became part of a typical university curriculum in Europe (especially Paris and Berlin). The development of many geographic societies also occurred during the 19th century with the foundations of the Société de Géographie in 1821,[24] the Royal Geographical Society in 1830,[25] Russian Geographical Society in 1845,[26] American Geographical Society in 1851,[27] and the National Geographic Society in 1888.[28] The influence of Immanuel Kant, Alexander von Humboldt, Carl Ritter and Paul Vidal de la Blache can be seen as a major turning point in geography from a philosophy to an academic subject.

    Over the past two centuries the advancements in technology such as computers, have led to the development of geomatics and new practices such as participant observation and geostatistics being incorporated into geography's portfolio of tools. In the West during the 20th century, the discipline of geography went through four major phases: environmental determinism, regional geography, the quantitative revolution, and critical geography. The strong interdisciplinary links between geography and the sciences of geology and botany, as well as economics, sociology and demographics have also grown greatly GEÇ
    ···
  19. 20.
    0
    çok kısır bir yazı üşenmiş bin.. ayrıntı istiyoruz..
    ···