"so the group decided to disband and start their own careers. After that point he appeared in a couple other songs including the song ""thug ones"" which was believed to help get his first steps into for his debut album. Half a Mill is the subject of a full-length documentary by filmmaker Maggie Hadleigh-West. 3. Player Hating: A Love Story Half a Mill Jasun Wardlaw, (January 25, 1973 – October 24, 2003) better known by his stage name Half a Mill, was a Brooklyn-based American rapper who was shot and killed in the Albany Projects in Brooklyn, New York on"
"One half One half is the irreducible fraction resulting from dividing one by two or the fraction resulting from dividing any number by its double. Multiplication by one half is equivalent to division by two, or ""halving""; conversely, division by one half is equivalent to multiplication by two, or ""doubling"". One half appears often in mathematical equations, recipes, measurements, etc. Half can also be said to be one part of something divided into two equal parts. For instance, the area ""S"" of a triangle is computed One half also figures in the formula for calculating figurate numbers, such as triangular"
"rather than regular derivation: in English, for example, compare """"one half"""" against other regular formations like """"one sixth"""". It is acceptable to write one half as a hyphenated word, ""one-half"" or non-hyphenated, ""one half"". One half One half is the irreducible fraction resulting from dividing one by two or the fraction resulting from dividing any number by its double. Multiplication by one half is equivalent to division by two, or ""halving""; conversely, division by one half is equivalent to multiplication by two, or ""doubling"". One half appears often in mathematical equations, recipes, measurements, etc. Half can also be said to"
"codice_6 for the same purpose. The following algorithm is for decimal. However, it can be used as a model to construct an algorithm for taking half of any number ""N"" in any even base. Example: 1738/2=? Write 01738. We will now work on finding the result. Result: 0869. From the example one can see that 0 is even. If the last digit of ""N"" is odd digit one should add 0.5 to the result. Division by two In mathematics, division by two or halving has also been called mediation or dimidiation. The treatment of this as a different operation from"
"of a regular number has a finite representation, thus being easy to divide by. Specifically, if ""n"" divides 60, then the sexagesimal representation of 1/""n"" is just that for 60/""n"", shifted by some number of places. For instance, suppose we wish to divide by the regular number 54 = 23. 54 is a divisor of 60, and 60/54 = 4000, so dividing by 54 in sexagesimal can be accomplished by multiplying by 4000 and shifting three places. In sexagesimal 4000 = 1×3600 + 6×60 + 40×1, or (as listed by Joyce) 1:6:40. Thus, 1/54, in sexagesimal, is 1/60 + 6/60"
"Sixteenth note In music, a sixteenth note (American) or semiquaver (British) is a note played for half the duration of an eighth note (quaver), hence the names. It is the equivalent of the semifusa in mensural notation, first found in 15th-century notation . Sixteenth notes are notated with an oval, filled-in note head and a straight note stem with two flags (see Figure 1). A single sixteenth note is always stemmed with flags, while two or more are usually beamed in groups . A corresponding symbol is the sixteenth rest (or semiquaver rest), which denotes a silence for the same"
"Sexagesimal Sexagesimal (base 60) is a numeral system with sixty as its base. It originated with the ancient Sumerians in the 3rd millennium BC, was passed down to the ancient Babylonians, and is still used—in a modified form—for measuring time, angles, and geographic coordinates. The number 60, a superior highly composite number, has twelve factors, namely 1, 2, 3, 4, 5, 6, 10, 12, 15, 20, 30, and 60, of which 2, 3, and 5 are prime numbers. With so many factors, many fractions involving sexagesimal numbers are simplified. For example, one hour can be divided evenly into sections of"
"the text. Using this notation the square root of two, which in decimal notation appears as 1.41421... appears in modern sexagesimal notation as 1;24,51,10... This notation is used in this article. Unlike most other numeral systems, sexagesimal is not used so much in modern times as a means for general computations, or in logic, but rather, it is used in measuring angles, geographic coordinates, electronic navigation, and time. One hour of time is divided into 60 minutes, and one minute is divided into 60 seconds. Thus, a measurement of time such as 3:23:17 (three hours, 23 minutes, and 17 seconds)"
"Sextic equation In algebra, a sextic (or hexic) polynomial is a polynomial of degree six. A sextic equation is a polynomial equation of degree six—that is, an equation whose left hand side is a sextic polynomial and whose right hand side is zero. More precisely, it has the form: where and the ""coefficients"" may be integers, rational numbers, real numbers, complex numbers or, more generally, members of any field. A sextic function is a function defined by a sextic polynomial. Because they have an even degree, sextic functions appear similar to quartic functions when graphed, except they may possess an"
"6 6 (six) is the natural number following 5 and preceding 7. The SI prefix for 1000 is exa- (E), and for its reciprocal atto- (a). 6 is the smallest positive integer which is neither a square number nor a prime number. Six is the second smallest composite number; its proper divisors are , and . Since six equals the sum of its proper divisors, six is the smallest perfect number, Granville number, and formula_1-perfect number. As a perfect number: Six is the only number that is both the sum and the product of three consecutive positive numbers. Unrelated to"
"Diminished sixth In classical music from Western culture, a diminished sixth () is an interval produced by narrowing a minor sixth by a chromatic semitone. For example, the interval from A to F is a minor sixth, eight semitones wide, and both the intervals from A to F, and from A to F are diminished sixths, spanning seven semitones. Being diminished, it is considered a dissonant interval, despite being equivalent to an interval known for its consonance. Its inversion is the augmented third, and its enharmonic equivalent is the perfect fifth. A severely dissonant diminished sixth is observed when the"
"For example, the number 125 ends in a 5, so take the remaining digits (12), multiply them by two (12 × 2 = 24), then add one (24 + 1 = 25). The result is the same as the result of 125 divided by 5 (125/5=25). Ex.<br> If the last digit is 5 Divisibility by 6 is determined by checking the original number to see if it is both an even number (divisible by 2) and divisible by 3. This is the best test to use. If the number is divisible by six, take the original number (246) and divide"
"length 6, 2 goes into 6 three times (that is, 6 ÷ 2 = 3). The section of the number line between two numbers is called an interval. If the section includes both numbers it is said to be a closed interval, while if it excludes both numbers it is called an open interval. If it includes one of the numbers but not the other one, it is called a half-open interval. All the points extending forever in one direction from a particular point are together known as a ray. If the ray includes the particular point, it is a"
"Augmented sixth In classical music from Western culture, an augmented sixth () is an interval produced by widening a major sixth by a chromatic semitone. For instance, the interval from C to A is a major sixth, nine semitones wide, and both the intervals from C to A, and from C to A are augmented sixths, spanning ten semitones. Being augmented, it is considered a dissonant interval. Its inversion is the diminished third, and its enharmonic equivalent is the minor seventh. In septimal meantone temperament, it is specifically equivalent to the harmonic seventh (a just interval of 7/4). In the"
"Fraction (mathematics) A fraction (from Latin """", ""broken"") represents a part of a whole or, more generally, any number of equal parts. When spoken in everyday English, a fraction describes how many parts of a certain size there are, for example, one-half, eight-fifths, three-quarters. A ""common"", ""vulgar"", or ""simple"" fraction (examples: formula_1 and 17/3) consists of an integer numerator displayed above a line (or before a slash), and a non-zero integer denominator, displayed below (or after) that line. Numerators and denominators are also used in fractions that are not ""common"", including compound fractions, complex fractions, and mixed numerals. We begin"
"divide 6 by 2—that is, to find out how many times 2 goes into 6—note that the length from 0 to 2 lies at the beginning of the length from 0 to 6; pick up the former length and put it down again to the right of its original position, with the end formerly at 0 now placed at 2, and then move the length to the right of its latest position again. This puts the right end of the length 2 at the right end of the length from 0 to 6. Since three lengths of 2 filled the"
"and separated from each other by colons may be interpreted as a form of sexagesimal notation. In modern studies of ancient mathematics and astronomy it is customary to write sexagesimal numbers with each sexagesimal digit represented in standard decimal notation as a number from 0 to 59, and with each digit separated by a comma. When appropriate, the fractional part of the sexagesimal number is separated from the whole number part by a semicolon rather than a comma, although in many cases this distinction may not appear in the original historical document and must be taken as an interpretation of"
"= ≈ ... Jamshīd al-Kāshī, a 15th-century Persian mathematician, calculated in sexagesimal numbers to an accuracy of nine sexagesimal digits; his value for 2 was 6;16,59,28,1,34,51,46,14,50. Like above, 2 is an irrational number and cannot be expressed exactly in sexagesimal. Its sexagesimal expansion begins 6;16,59,28,1,34,51,46,14,49,55,12,35... () Sexagesimal Sexagesimal (base 60) is a numeral system with sixty as its base. It originated with the ancient Sumerians in the 3rd millennium BC, was passed down to the ancient Babylonians, and is still used—in a modified form—for measuring time, angles, and geographic coordinates. The number 60, a superior highly composite number, has twelve"
"Half crown (Irish coin) The half crown (2s 6d) () coin was a subdivision of the pre-decimal Irish pound, worth of a pound. The half crown was commonly called ""two and six"" due to its value of two shillings and sixpence (indicated on the coin itself as '2s 6d'). The original minting of the coin from 1928 to 1943 contained 75% silver, a higher content than the equivalent British coin. The silver coins were quite distinguishable as they had a whiter appearance than the later cupronickel variety minted from 1951. The silver coins wore less well. The subsequent cupronickel coin"
"Division by two In mathematics, division by two or halving has also been called mediation or dimidiation. The treatment of this as a different operation from multiplication and division by other numbers goes back to the ancient Egyptians, whose multiplication algorithm used division by two as one of its fundamental steps. Some mathematicians as late as the sixteenth century continued to view halving as a separate operation, and it often continues to be treated separately in modern computer programming. Performing this operation is simple in decimal arithmetic, in the binary numeral system used in computer programming, and in other even-numbered"
"60 (number) 60 (sixty) () is the natural number following 59 and preceding 61. Being three times 20, it is called ""three score"" in older literature. It is a composite number, with divisors 1, 2, 3, 4, 5, 6, 10, 12, 15, 20, 30, and 60, making it a highly composite number. Because it is the sum of its unitary divisors (excluding itself), it is a unitary perfect number, and it is an abundant number with an abundance of 48. Being ten times a perfect number, it is a semiperfect number. It is the smallest number divisible by the numbers"
"Major sixth In music from Western culture, a sixth is a musical interval encompassing six note letter names or staff positions (see Interval number for more details), and the major sixth is one of two commonly occurring sixths. It is qualified as ""major"" because it is the larger of the two. The major sixth spans nine semitones. Its smaller counterpart, the minor sixth, spans eight semitones. For example, the interval from C up to the nearest A is a major sixth. It is a sixth because it encompasses six note letter names (C, D, E, F, G, A) and six"
"for the ""sextolet"" (; ). There are disagreements about the sextuplet (pronounced with stress on the first syllable, according to )—which is also called sestole, sestolet, sextole, or sextolet (; ; ; ; ; ; ). This six-part division may be regarded either as a triplet with each note divided in half (2 + 2 + 2)—therefore with an accent on the first, third, and fifth notes—or else as an ordinary duple pattern with each note subdivided into triplets (3 + 3) and accented on both the first and fourth notes. This is indicated by the beaming in the example"
"Sixth power In arithmetic and algebra the sixth power of a number ""n"" is the result of multiplying six instances of ""n"" together. So: Sixth powers are also formed by multiplying a number by its fifth power, the square of a number by its fourth power, or the cube of a number by itself, by taking a square to the third power, or by squaring a cube. The sequence of sixth powers of integers is: They include the significant decimal numbers 10 (a million), 100 (a short-scale trillion and long-scale billion), and 1000 (a long-scale trillion). The sixth powers of"
"0, which can be solved as a quadratic equation in the cube of the variable. The describer ""sextic"" comes from the Latin prefix for 6 or 6th (""sexa-""), and the Greek suffix meaning ""pertaining to"" (""-tic""). The much less common ""hexic"" uses Greek for both its prefix (""hex"") and its suffix (""-tic""). In both cases, the suffix refers to the degree of the function. Often times, these type of functions will simply be referred to as ""6th degree functions"". Sextic equation In algebra, a sextic (or hexic) polynomial is a polynomial of degree six. A sextic equation is a polynomial"
"own image with His length of sixty cubits.."" It is: 60 (number) 60 (sixty) () is the natural number following 59 and preceding 61. Being three times 20, it is called ""three score"" in older literature. It is a composite number, with divisors 1, 2, 3, 4, 5, 6, 10, 12, 15, 20, 30, and 60, making it a highly composite number. Because it is the sum of its unitary divisors (excluding itself), it is a unitary perfect number, and it is an abundant number with an abundance of 48. Being ten times a perfect number, it is a semiperfect"
"The augmented sixth interval in combination with certain other intervals forms the group of chords known collectively as augmented sixth chords. The just augmented sixth arises in the extended C major scale between A and F. Augmented sixth In classical music from Western culture, an augmented sixth () is an interval produced by widening a major sixth by a chromatic semitone. For instance, the interval from C to A is a major sixth, nine semitones wide, and both the intervals from C to A, and from C to A are augmented sixths, spanning ten semitones. Being augmented, it is considered"
"version. A ""final"" version is f = (1/32) [ 24 f + 6 f + f + 1 ] . The iteration algorithm is similar to that for ""full cousins"", except that the last term is (1/8) [ 6 f + f + 1 ] . Notice that this last term is basically similar to the half sib equation, in parallel to the pattern for full cousins and full sibs. In other words, half sibs are ""zero level"" half cousins. There is a tendency to regard cousin crossing with a human-oriented point of view, possibly because of a wide interest"
"factors do. Because six is the product of the first two prime numbers and is adjacent to the next two prime numbers, many senary fractions have simple representations: Each regular human hand may be said to have six unambiguous positions; a fist, one finger (or thumb) extended, two, three, four and then all five extended. If the right hand is used to represent a unit, and the left to represent the 'sixes', it becomes possible for one person to represent the values from zero to 55 (35) with their fingers, rather than the usual ten obtained in standard finger counting."
"will simply be heard (and notated) as its consonant enharmonic equivalent, the minor sixth. The Pythagorean augmented fifth is the ratio 6561:4096, or about 815.64 cents. Augmented fifth In classical music from Western culture, an augmented fifth () is an interval produced by widening a perfect fifth by a chromatic semitone. For instance, the interval from C to G is a perfect fifth, seven semitones wide, and both the intervals from C to G, and from C to G are augmented fifths, spanning eight semitones. Being augmented, it is considered a dissonant interval. Its inversion is the diminished fourth, and"
"fractions. For example: The fact in arithmetic that the two numbers that are adjacent to sixty, namely 59 and 61, are both prime numbers implies that simple repeating fractions that repeat with a period of one or two sexagesimal digits can only have 59 or 61 as their denominators ( = 0;; = 0;), and that other non-regular primes have fractions that repeat with a longer period. The square root of 2, the length of the diagonal of a unit square, was approximated by the Babylonians of the Old Babylonian Period () as Because ≈ ... is an irrational number,"
"and right of a slash mark. (For example, ½ may be read ""one-half"", ""one half"", or ""one over two"".) Fractions with large denominators that are ""not"" powers of ten are often rendered in this fashion (e.g., as ""one over one hundred seventeen"") while those with denominators divisible by ten are typically read in the normal ordinal fashion (e.g., as ""six-millionths"", ""six millionths"", or ""six one-millionths""). A simple fraction (also known as a common fraction or vulgar fraction) is a rational number written as ""a""/""b"" or formula_3, where ""a"" and ""b"" are both integers. As with other fractions, the denominator (""b"")"
"Semis The semis literally meaning half was a small Roman bronze coin that was valued at half an as. During the Roman Republic, the semis was distinguished by an 'S' (indicating semis) or 6 dots (indicating a theoretical weight of 6 uncia). Some of the coins featured a bust of Saturn on the obverse, and the prow of a ship on the reverse. Initially a cast coin, like the rest of Roman Republican bronzes, it began to be struck from dies shortly before the Second Punic War 218-201 BC. The coin was issued infrequently during the Roman Empire, and ceased"