153 (number)
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153 (number)
153 (one hundred ndfifty-three) is the natural number following 152 and preceding 154. In mathematics The number 153 is associated with the geometric shape known as the Vesica Piscis or Mandorla. Archimedes, in his ''Measurement of a Circle'', referred to this ratio (153/265), as constituting the "measure of the fish", this ratio being an imperfect representation of 1/. As a triangular number, 153 is the sum of the first 17 integers, and is also the sum of the first five positive factorials:1!+2!+3!+4!+5!.Wells, D. ''The Penguin Dictionary of Curious and Interesting Numbers'' London: Penguin Group. (1987): 140–141. The number 153 is also a hexagonal number, and a truncated triangle number, meaning that 1, 15, and 153 are all triangle numbers. The distinct prime factors of 153 add up to 20, and so do the ones of 154, hence the two form a Ruth-Aaron pair. Since 153 = 1^3 + 5^3 + 3^3, it is a 3-narcissistic number, and it is also the smallest three-digit number which ca ...
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Natural Number
In mathematics, the natural numbers are those numbers used for counting (as in "there are ''six'' coins on the table") and ordering (as in "this is the ''third'' largest city in the country"). Numbers used for counting are called ''Cardinal number, cardinal numbers'', and numbers used for ordering are called ''Ordinal number, ordinal numbers''. Natural numbers are sometimes used as labels, known as ''nominal numbers'', having none of the properties of numbers in a mathematical sense (e.g. sports Number (sports), jersey numbers). Some definitions, including the standard ISO/IEC 80000, ISO 80000-2, begin the natural numbers with , corresponding to the non-negative integers , whereas others start with , corresponding to the positive integers Texts that exclude zero from the natural numbers sometimes refer to the natural numbers together with zero as the whole numbers, while in other writings, that term is used instead for the integers (including negative integers). The natural ...
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Friedman Number
A Friedman number is an integer, which represented in a given numeral system, is the result of a non-trivial expression using all its own digits in combination with any of the four basic arithmetic operators (+, −, ×, ÷), additive inverses, parentheses, exponentiation, and concatenation. Here, non-trivial means that at least one operation besides concatenation is used. Leading zeros cannot be used, since that would also result in trivial Friedman numbers, such as 024 = 20 + 4. For example, 347 is a Friedman number in the decimal numeral system, since 347 = 73 + 4. The decimal Friedman numbers are: :25, 121, 125, 126, 127, 128, 153, 216, 289, 343, 347, 625, 688, 736, 1022, 1024, 1206, 1255, 1260, 1285, 1296, 1395, 1435, 1503, 1530, 1792, 1827, 2048, 2187, 2349, 2500, 2501, 2502, 2503, 2504, 2505, 2506, 2507, 2508, 2509, 2592, 2737, 2916, ... . Friedman numbers are named after Erich Friedman, a now-retired mathematics professor at Stetson University, located in DeLand, Florid ...
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Oppian
Oppian ( grc, Ὀππιανός, ; la, Oppianus), also known as Oppian of Anazarbus, of Corycus, or of Cilicia, was a 2nd-century Greco-Roman poet during the reign of the emperors Marcus Aurelius and Commodus, who composed the ''Halieutica'', a five-book didactic epic on fishing. Biography Oppian states that he is from 'the city of Hermes' and the 'city at the promontory of Sarpedon'. This has been supplemented by information from the biographies attached to medieval manuscripts, which state that his birthplace was Caesarea (now known as Anazarbus) or Corycus in Cilicia, or Corycus according to the Suda. All these cities were in the list of Roman provinces, Roman province of Cilicia. He composed a didactic poem in ancient Greek language, Greek hexameter on fishing (, ). It is about 3500 lines and bears a dedication to Marcus Aurelius and his son Commodus, placing it to the time of their joint rule (176-180 AD). A later didactic poem on hunting, the ''Cynegetica'' (, ), was also ...
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Jerome
Jerome (; la, Eusebius Sophronius Hieronymus; grc-gre, Εὐσέβιος Σωφρόνιος Ἱερώνυμος; – 30 September 420), also known as Jerome of Stridon, was a Christian presbyter, priest, Confessor of the Faith, confessor, theologian, and historian; he is commonly known as Saint Jerome. Jerome was born at Stridon, a village near Emona on the border of Dalmatia (Roman province), Dalmatia and Pannonia. He is best known for his translation of the Bible into Latin (the translation that became known as the Vulgate) and his commentaries on the whole Bible. Jerome attempted to create a translation of the Old Testament based on a Hebrew version, rather than the Septuagint, as Vetus Latina, Latin Bible translations used to be performed before him. His list of writings is extensive, and beside his biblical works, he wrote polemical and historical essays, always from a theologian's perspective. Jerome was known for his teachings on Christian moral life, especially to th ...
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Resurrection Of Jesus
The resurrection of Jesus ( grc-x-biblical, ἀνάστασις τοῦ Ἰησοῦ) is the Christian belief that God raised Jesus on the third day after his crucifixion, starting – or restoring – his exalted life as Christ and Lord. According to the New Testament writing, Jesus was firstborn from the dead, ushering in the Kingdom of God. He appeared to his disciples, calling the apostles to the Great Commission of forgiving sin and baptizing repenters, and ascended to Heaven. For the Christian tradition, the bodily resurrection was the restoration to life of a transformed body powered by spirit, as described by Paul and the Gospel authors, that led to the establishment of Christianity. In Christian theology, the resurrection of Jesus is "the central mystery of the Christian faith". It provides the foundation for that faith, as commemorated by Easter, along with Jesus' life, death and sayings. For Christians, his resurrection is the guarantee that all the ...
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Miraculous Catch Of Fish
The miraculous catch of fish, or more traditionally the miraculous draught of fish(es), is either of two events commonly (but not universally) considered to be miracles in the canonical gospels. The miracles are reported as taking place years apart from each other, but in both miracles apostles are fishing unsuccessfully in the Sea of Galilee when Jesus tells them to try one more cast of the net, at which they are rewarded with a great catch (or " draught", as in "haul" or "weight"). Either is thus sometimes called a "miraculous draught of fish". Overview In the Gospel of Luke (), the first miraculous catch of fish takes place early in the ministry of Jesus and results in Peter as well as James and John, the sons of Zebedee, joining Jesus vocationally as disciples. The second miraculous catch of fish is also called the "miraculous catch of 153 fish", and seems to recall the first catch. It is reported in the last chapter of the Gospel of John () and takes place after the Resurr ...
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Gospel Of John
The Gospel of John ( grc, Εὐαγγέλιον κατὰ Ἰωάννην, translit=Euangélion katà Iōánnēn) is the fourth of the four canonical gospels. It contains a highly schematic account of the ministry of Jesus, with seven "signs" culminating in the raising of Lazarus (foreshadowing the resurrection of Jesus) and seven "I am" discourses (concerned with issues of the Split of early Christianity and Judaism, church–synagogue debate at the time of composition) culminating in Doubting Thomas, Thomas' proclamation of the risen Jesus as "my Lord and my God". The gospel's concluding verses set out its purpose, "that you may believe that Jesus is the Christ, the Son of God, and that believing you may have life in his name." John reached its final form around AD 90–110, although it contains signs of origins dating back to AD 70 and possibly even earlier. Like the three other gospels, it is anonymous, although it identifies an unnamed "disciple whom Jesus loved" as t ...
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The Miracle Of The Catch Of 153 Fish
''The'' () is a grammatical article in English, denoting persons or things already mentioned, under discussion, implied or otherwise presumed familiar to listeners, readers, or speakers. It is the definite article in English. ''The'' is the most frequently used word in the English language; studies and analyses of texts have found it to account for seven percent of all printed English-language words. It is derived from gendered articles in Old English which combined in Middle English and now has a single form used with pronouns of any gender. The word can be used with both singular and plural nouns, and with a noun that starts with any letter. This is different from many other languages, which have different forms of the definite article for different genders or numbers. Pronunciation In most dialects, "the" is pronounced as (with the voiced dental fricative followed by a schwa) when followed by a consonant sound, and as (homophone of pronoun ''thee'') when followed by a v ...
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84 (number)
84 (eighty-four) is the natural number following 83 and preceding 85. In mathematics 84 is: * the sum of the first seven triangular numbers (making it a tetrahedral number). * a Dodecahedral number. * the sum of a twin prime (41 + 43). * a semiperfect number, being thrice a perfect number. * a palindromic number and a repdigit in bases 11 (7711), 13 (6613), 20 (4420), 27 (3327), and 41 (2241). * the lim sup of the largest finite subgroup of the mapping class group of a genus ''g'' surface divided by ''g''. A hepteract is a seven-dimensional hypercube with 84 penteract 5-faces. In astronomy *Messier object M84, a magnitude 11.0 lenticular galaxy in the constellation Virgo *The New General Cataloguebr>object NGC 84, a single star in the constellation Andromeda In other fields Eighty-four is also: * The year AD 84, 84 BC, or 1984. * The number of years in the , a cycle used in the past by Celtic peoples, equal to 3 cycles of the Julian Calendar and to 4 Metonic ...
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Integer
An integer is the number zero (), a positive natural number (, , , etc.) or a negative integer with a minus sign (−1, −2, −3, etc.). The negative numbers are the additive inverses of the corresponding positive numbers. In the language of mathematics, the set of integers is often denoted by the boldface or blackboard bold \mathbb. The set of natural numbers \mathbb is a subset of \mathbb, which in turn is a subset of the set of all rational numbers \mathbb, itself a subset of the real numbers \mathbb. Like the natural numbers, \mathbb is countably infinite. An integer may be regarded as a real number that can be written without a fractional component. For example, 21, 4, 0, and −2048 are integers, while 9.75, , and  are not. The integers form the smallest group and the smallest ring containing the natural numbers. In algebraic number theory, the integers are sometimes qualified as rational integers to distinguish them from the more general algebraic integers ...
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