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19th and century
Now, although the roots of the mystery story in serious literature go back as far as Balzac, Dickens, and Poe, it was not until the closing decades of the 19th century that the private detective became an established figure in popular fiction.
This Europeanization of the law was made explicit by a number of 19th century scholars.
The Civil War was a significant force in the eventual dominance of the singular usage by the end of the 19th century.
In the zoological sciences, some of his observations were confirmed to be accurate only in the 19th century.
His works contain the earliest known formal study of logic, which was incorporated in the late 19th century into modern formal logic.
With the Prior Analytics, Aristotle is credited with the earliest study of formal logic, and his conception of it was the dominant form of Western logic until 19th century advances in mathematical logic.
The term was originally coined in the 19th century by the founding sociologist and philosopher of science, Auguste Comte, and has become a major topic for psychologists ( especially evolutionary psychology researchers ), evolutionary biologists, and ethologists.
From its beginnings in the early 19th century through the early 20th century, anthropology in the United States was influenced by the presence of Native American societies.
In Greece, there was since the 19th century a science of the folklore called laographia ( laography ), in the form of " a science of the interior ", although theoretically weak ; but the connotation of the field deeply changed after World War II, when a wave of Anglo-American anthropologists introduced a science " of the outside ".
The Apollo Belvedere is a marble sculpture that was rediscovered in the late 15th century ; for centuries it epitomized the ideals of Classical Antiquity for Europeans, from the Renaissance through the 19th century.
Early 19th century.
In the Middle Bronze Age an apparently " alphabetic " system known as the Proto-Sinaitic script is thought by some to have been developed in the Sinai peninsula during the 19th century BC, by Canaanite workers in the Egyptian turquoise mines.
From the 19th century it once again became more and more popular.
Yombe people | Yombe-sculpture, 19th century
Portugal has been present in Angola for 400 years, occupied the territory in the 19th and early 20th century, and ruled over it for about 50 years.
Distinctions in vocabulary persist, for example, in culinary terms, where communication with Germans is frequently difficult, and administrative and legal language, which is due to Austria's exclusion from the development of a German nation-state in the late 19th century and its manifold particular traditions.
Until the late 19th century, the axiom of choice was often used implicitly, although it had not yet been formally stated.
The Iron is a famous 19th century landmark in central Norrköping
The museum can be found in the 19th century building The Iron in the Motala ström river in central Norrköping.
With the beginning of the slow decline of the Ottoman Empire in the early 19th century, and as a result of the expansionist policies of Czarist Russia in the Caucasus, many Muslim nations and groups in that region, mainly Circassians, Tatars, Azeris, Lezgis, Chechens, and several Turkic groups left their ancestral homelands and settled in Anatolia.
Later in the 19th century, other missionaries adapted Evans ' system to other Canadian aboriginal languages.
Charles Dickens was a prominent English author of the 19th century.
Leo Tolstoy was a prominent Russian author of the 19th century.

19th and mathematicians
The idea that alternative mathematical systems might exist was very troubling to mathematicians of the 19th century and the developers of systems such as Boolean algebra made elaborate efforts to derive them from traditional arithmetic.
He is recognized as one of the most influential and universal mathematicians of the 19th and early 20th centuries.
Today, however, that system is often referred to as Euclidean geometry to distinguish it from other so-called non-Euclidean geometries that mathematicians discovered in the 19th century.
Even in the absence of any work in astronomy, Bessel's role in developing the functions which now bear his name would have, by itself, placed him among the most significant and influential mathematicians of the 19th century.
David Hilbert was one of the most influential mathematicians of the late 19th and early 20th centuries.
In the 19th and 20th centuries mathematicians began to examine non-Euclidean geometries, in which space can be said to be curved, rather than flat.
Initiated by Thomas Henry Huxley, the group consisted of such important scientists as Joseph Dalton Hooker, Herbert Spencer, and John Tyndall, along with another five scientists and mathematicians ; these scientists were all avid supporters of Darwin ’ s theory of evolution as common descent, a theory which, during the latter-half of the 19th century, received a great deal of criticism among more conservative groups of scientists.
In the 19th century, calculus was put on a much more rigorous footing by mathematicians such as Augustin Louis Cauchy ( 1789 – 1857 ), Bernhard Riemann ( 1826 – 1866 ), and Karl Weierstrass ( 1815 – 1897 ).
In the late 19th and early 20th centuries, leading mathematicians and scientists such as Hermann von Helmholtz ( 1896 ) and Henri Poincaré ( 1908 ) began to reflect on and publicly discuss their creative processes.
However, since the 19th century, mathematicians have studied transfinite numbers, numbers which are not only greater than any finite number, but also, from the viewpoint of set theory, larger than the traditional concept of infinity.
For over 2, 000 years, Euclid ’ s Elements stood as a perfectly solid foundation for mathematics, as its methodology of rational exploration guided mathematicians, philosophers, and scientists well into the 19th century.
Other mathematicians, such as Swiss Leonhard Euler and Italian Joseph Louis Lagrange also made essential contributions in the 18th and 19th centuries.
While the notion of a metric tensor was known in some sense to mathematicians such as Carl Gauss from the early 19th century, it was not until the early 20th century that its properties as a tensor were understood by, in particular, Gregorio Ricci-Curbastro and Tullio Levi-Civita who first codified the notion of a tensor.
By the end of the 19th century, mathematicians had begun to use geometric methods in the study of abelian functions.
Formal uses of the commutative property arose in the late 18th and early 19th centuries, when mathematicians began to work on a theory of functions.
A number of 19th century mathematicians ( Cauchy, Weierstrass and others ) found logically rigorous ways to treat derivatives and integrals without infinitesimals using limits as shown above.
Later in the 19th century mathematicians generalised geometry even further, developing such areas as geometry in n dimensions, projective geometry, affine geometry and finite geometry.
* Naive set theory is the original set theory developed by mathematicians at the end of the 19th century, treating sets simply as collections of things.
He is presented as one of the greatest Czech playwrights, poets, composers, teachers, travellers, philosophers, inventors, detectives, mathematicians and sportsmen of the 19th and early 20th century.
Naive set theory is the original set theory developed by mathematicians at the end of the 19th century.
The possibility of spaces with dimensions higher than three was first studied by mathematicians in the 19th century.
Many of the great mathematicians since then have given attention to the various problems involved ; throughout the 18th and 19th centuries there was demand for accurate tables of the position of the Moon and planets for purposes of navigation at sea.
He was described as one of Germany's most eminent mathematicians during the 19th century.
This was based on the work of many mathematicians of the 19th century like Arthur Cayley, Felix Klein, or William Kingdon Clifford, who contributed to Group theory, Invariant theory and Projective geometry.

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