โรงแรมของเราอยู่ที่ประเทศฟิจิ ซึ่งค

โรงแรมของเราอยู่ที่ประเทศฟิจิ ซึ่งความพิเศษของที่นี่ ก็คือ ที่พักของที่นี่ไม่ได้อยู่แค่บนพื้นที่ที่ติดทะเลเท่านั้น แต่ยังอยู่ใต้ท้องทะเล เหมือนกับเมืองบาดาลของเหล่านางเงือกนั่นเอง โดยจะมีพื้นที่ 5,000 เอเคอร์ ใต้น้ำ

ผลลัพธ์ (อังกฤษ) 1:

Our hotel is at Fiji's special here is that to stay here beyond the sea areas only. Under the sea, but also the same as those of the underground city, Mermaid, with 5000 acre area deposition under water.

ผลลัพธ์ (อังกฤษ) 2:

Our hotel is located in Fiji. The specialty here is the accommodation here is not just on the sea only. But also under the sea Like the city itself bowels of the mermaid. It has an area of ​​5,000 acres under water.

ผลลัพธ์ (อังกฤษ) 3:

GREEK MATHEMATICS.Ancient Greek Herodianic numerals.Ancient Greek Herodianic numerals.As the Greek empire began to spread its sphere of influence into Asia Minor Mesopotamia beyond the, and, Greeks were smart. Enough to adopt and adapt useful elements from the societies they conquered. This was as true of their mathematics as anything. Else and they, adopted elements of mathematics from both the Babylonians and the Egyptians. But they soon started to make. Important contributions in their own right and for the, first time we can, acknowledge contributions by individuals. By. The, Hellenistic period the Greeks had presided over one of the most dramatic and important revolutions in mathematical. Thought of all time.The ancient Greek numeral system known as, Attic or, Herodianic numerals was fully developed by about, 450 BCE and in regular. Use possibly as early as the 7th Century BCE. It was a base 10 system similar to the earlier Egyptian one (and even more. Similar to the later Roman system), with symbols for 1 5 10 50,,,,,, 100 500 and 1 000 repeated as many times needed to represent. The desired number. Addition was done by totalling separately the symbols (,,, 1s 10s 100s etc) in the numbers to, be added. And multiplication was a laborious process based on successive doublings (division was based on the inverse of this process).Thales Intercept Theorem. 'Thales Intercept Theorem. 'But most of Greek mathematics was based on geometry. Thales one of, the Seven Sages of Ancient Greece who lived, on the. Ionian coast of Asian Minor in the first half of the 6th, Century BCE is usually considered to have been the first to lay. Down guidelines for the abstract development, of geometry although what we know of his work (such as on similar and right. Triangles) now seems quite elementary.Thales established what has become known as Thales' Theorem whereby if, a triangle is drawn within a circle with the long. Side as a diameter of the circle then the, opposite angle will always be a right angle (as well as some other related properties. Derived from this). He is also credited with, another theorem also known as Thales' Theorem or the, Intercept Theorem about. The ratios of the line segments that are created if two intersecting lines are intercepted by a pair of parallels (and,, By extension the ratios, of the sides of similar triangles).To, some extent however the legend, of the 6th Century BCE mathematician Pythagoras of Samos has become synonymous with. The birth of Greek mathematics. Indeed he is, believed to have coined both the words "philosophy" ("love of wisdom and.") "Mathematics" ("that which is learned."). Pythagoras was perhaps the first to realize that a complete system of mathematics. Could be constructed where geometric, elements corresponded with numbers. Pythagoras' Theorem (or the Pythagorean Theorem). Is one of the best known of all mathematical theorems. But he remains a controversial figure as we, will see and Greek,, Mathematics was by no means limited to one man.The Three Classical Problems.The Three Classical Problems.Three geometrical problems in particular often referred, to as the Three Classical Problems and all, to be solved by purely. Geometric means using only a straight edge and a compass date back, to the early days of Greek geometry: "the squaring (or. Quadrature) of the circle "," the doubling (or duplicating) of the cube. "And" the trisection of an angle ". These intransigent. Problems were profoundly influential on future geometry and led to many fruitful discoveries although their, actual solutions. (or as it, turned out the proofs, of their impossibility) had to wait until the 19th Century.Hippocrates of Chios (not to be confused with the great Greek physician Hippocrates of Kos) was one such Greek mathematician. Who applied himself to these problems during the 5th Century BCE (his contribution to the "squaring the circle problem." Is known as the Lune of Hippocrates). His influential book "The Elements", dating to around 440 BCE was the, first compilation. Of the elements, of geometry and his work was an important source for Euclid 's later work.Zeno 's Paradox of Achilles and the Tortoise.Zeno 's Paradox of Achilles and the Tortoise.It was the Greeks who first grappled with the idea of infinity such as, described in the well-known paradoxes attributed. To the philosopher Zeno of Elea in the 5th Century BCE. The most famous of his paradoxes is that of Achilles and, the Tortoise. Which describes a theoretical race between Achilles and a tortoise. Achilles gives the much slower tortoise a, head start. But by the time Achilles reaches the tortoise 's, starting point the tortoise has already moved ahead. By the time Achilles. Reaches, that point the tortoise has moved on again etc etc so that,,, in principle the swift Achilles can never catch up. With the slow tortoise.Paradoxes such as this one and Zeno 's so-called Dichotomy Paradox are based on.