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X-DREE Ratio 2:1 0.8mm Dia White Polyolefin Heat Shrinkable Tube
X-DREE Ratio 2:1 0.8mm Dia White Polyolefin Heat Shrinkable Tube
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Product Name : Heat Shrinkable Tube;Material : Polyolefin;Rated Voltage : 600V
Weight : 4g;Package Content : 1 x Heat Shrinkable Tube(Peso: 4 g; Contenuto della confezione: 1 x tubo termorestringente
Ratio 2:1 0.8mm Dia White Polyolefin Heat Shrinkable Tube 4M 13.1Ft Suitable for various electric insulation and bonding of cables and connectors and widely applied for connecting or end-handling, electric wire, insulating and harness of electric wire, corrosion-proof of metallic rods or tubes, and antenna protection. Very thin wall tubing good protection for temperature sensitive components. Low shrink temp improves production efficiency. Fast, safe, secure way to wrap wiring harnesses.
Description in Spanish Ratio 2: 1 0,8 mm Dia bianco poliolefina termorestringente tubo 4M 13.1Ft Nome prodotto: Tubo termorestringente; Materiale: poliolefina; Tensione nominale: 600_V Livello di temperatura: 125 Â° C; InfiammabilitÃ : per for VW-1 Diametro: 0.8mm / 0.031' '(prima del restringimento) 0.4mm / 0.016' '(dopo il restringimento); rapporto di restringimento: 2: 1 Lunghezza (circa): 4M / 13,1Ft; Colore: bianco Peso: 4 g; Contenuto della confezione: 1 x tubo termorestringente
X-DREE Ratio 2:1 0.8mm Dia White Polyolefin Heat Shrinkable Tube
Mathematics may be defined as “the study of relationships among quantities, magnitudes and properties, and also of the logical operations by which unknown quantities, magnitudes, and properties may be deduced” (according to Microsoft Encarta Encyclopedia) or “the study of quantity, structure, space and change” (Wikipedia). Historically, it was regarded as the science of quantity, whether of magnitudes (as in geometry) or of numbers (as in arithmetic) or of the generalization of these two fields (as in algebra). Some have seen it in terms as simple as a search for patterns.
During the 19th Century, however, mathematics broadened to encompass mathematical or symbolic logic, and thus came to be regarded increasingly as the science of relations or of drawing necessary conclusions (although some see even this as too restrictive).
The discipline of mathematics now covers – in addition to the more or less standard fields of number theory, algebra, geometry, analysis (calculus), mathematical logic and set theory, and more applied mathematics such as probability theory and statistics – a bewildering array of specialized areas and fields of study, including group theory, order theory, knot theory, sheaf theory, topology, differential geometry, fractal geometry, graph theory, functional analysis, complex analysis, singularity theory, catastrophe theory, chaos theory, measure theory, model theory, category theory, control theory, game theory, complexity theory and many more.
The history of mathematics is nearly as old as humanity itself. Since antiquity, mathematics has been fundamental to advances in science, engineering, and philosophy. It has evolved from simple counting, measurement and calculation, and the systematic study of the shapes and motions of physical objects, through the application of abstraction, imagination and logic, to the broad, complex and often abstract discipline we know today.
From the notched bones of early man to the mathematical advances brought about by settled agriculture in Mesopotamia and Egypt and the revolutionary developments of ancient Greece and its Hellenistic empire, the story of mathematics is a long and impressive one.
Follow the story as it unfolds in this series of linked sections, like the chapters of a book. Read the human stories behind the innovations, and how they made – and sometimes destroyed – the men and women who devoted their lives to… THE STORY OF MATHEMATICS.
This is not intended as a comprehensive and definitive guide to all of mathematics, but as an easy-to-use summary of the major mathematicians and the developments of mathematical thought over the centuries. It is not intended for mathematicians, but for the interested laity like myself.
My intention is to introduce some of the major thinkers and some of the most important advances in mathematics, without getting too technical or getting bogged down in too much detail, either biographical or computational. Explanations of any mathematical concepts and theorems will be generally simplified, the emphasis being on clarity and perspective rather than exhaustive detail.
It is beyond the scope is this study to discuss every single mathematician who has made significant contributions to the subject, just as it is impossible to describe all aspects of a discipline as huge in its scope as mathematics. The choice of what to include and exclude is my own personal one, so please forgive me if your favourite mathematician is not included or not dealt with in any detail.
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