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< span style =" color: green ;"> Green rows </ span > indicate original tracks.
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Alphabets: < span style =" background-color: lightblue ; color: white ;"> Armenian alphabet | Armenian </ span >, < span style =" background-color :# 008080 ; color: white ;"> Cyrillic | < font color =" white "> Cyrillic </ font color > </ span >, < span style =" background-color: brown ; color: white ;"> Georgian alphabet | < font color =" white "> Georgian </ font color > </ span >, < span style =" background-color :# 0000FF ; color: white ;"> Greek alphabet | < font color =" white "> Greek </ font color > </ span >, < span style =" background-color :# AAAAAA ; color: black ;"> Latin script | Latin </ span >, < span style =" background-color :# CCFF99 ; color: black ;"> Latin ( and Arabic script | Arabic ) </ span >, < span style =" background-color: cyan ; color: black ;"> Latin and Cyrillic </ span > Abjads: Arabic script | < span style =" background-color: green ; color: white ;"> Arabic </ span >, < span style =" background-color :# 00ff7f ; color: black ;"> Hebrew alphabet | Hebrew </ span > Abugidas: < span style =" background-color :# FFC000 ; color: black ;"> Indic scripts | North Indic </ span >, < span style =" background-color: orange ; color: black ;"> Indic scripts | South Indic </ span >, < span style =" background-color :# 66FF00 ; color: white ;"> Ge ' ez script | Ge ' ez </ span >, < span style =" background-color: olive ; color: white ;"> < font color =" white "> Tāna </ font > </ span >, < span style =" background-color :# FFFF80 ; color: black ;"> Canadian Aboriginal syllabics | Canadian Syllabic and Latin </ span > Logographic + syllabic: < span style =" background-color: red ; color: white ;"> Pure logographic </ span >, < span style =" background-color :# DC143C ; color: white ;"> Mixed logographic and syllabaries </ span >, < span style =" background-color :# FF00FF ; color: black ;"> Featural-alphabetic syllabary + limited logographic </ span >, < span style =" background-color :# 800080 ; color: white ;"> Featural-alphabetic syllabary </ span >
< and style
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< div class =" thumbcaption "> The bouncing ball animation ( below ) consists of these six frames .</ div >
< and green
< font face =" arial " color =" red "> Wire carrying current to be measured .</ font >< font face =" arial " color =" green "> Spring providing restoring force </ font > This illustration is conceptual ; in a practical meter, the iron core is stationary, and front and rear spiral springs carry current to the coil, which is supported on a rectangular bobbin.
Note the position of the hydroxyl group ( red or green ) on the anomeric carbon relative to the CH < sub > 2 </ sub > OH group bound to carbon 5: they are either on the opposite sides ( α ), or the same side ( β ).
< and Green
< font color =" orange "> Orange </ font >: Codes starting with 01 < font color =" skyblue "> Blue </ font >: Codes starting with 02 < font color =" yellow "> Yellow </ font >: Codes starting with 03 < font color =" Mediumseagreen "> Green </ font >: Codes starting with 04 < font color =" Red "> Red </ font >: Codes starting with 05 < font color =" Plum "> Purple </ font >: Codes starting with 07
* < font color = Green > Minimal </ font >: " Walking wounded ," the casualty requires medical attention when all higher priority patients have been evacuated, and may not require stabilization or monitoring.
< font color =" green "> Green arrows </ font > refer to excitatory: en: Glutamic acid | glutamatergic pathways, < font color =" red "> red arrows </ font > refer to inhibitory: en: gamma-Aminobutyric acid | GABAergic pathways and < font color =" turquoise "> turquoise arrows </ font > refer to: en: dopamine | dopaminergic pathways that are excitatory on the direct pathway and inhibitory on the indirect pathway.
< span style =" color: Green ;"> Green </ span >: The First French Empire, its protectorates and colonies, and allies.
< font color =" green "> Green arrows </ font > refer to excitatory: en: Glutamic acid | glutamatergic pathways, < font color =" red "> red arrows </ font > refer to inhibitory: en: gamma-Aminobutyric acid | GABAergic pathways and < font color =" turquoise "> turquoise arrows </ font > refer to: en: dopamine | dopaminergic pathways that are excitatory on the direct pathway and inhibitory on the indirect pathway.
" This was reflected by the Chicago Transit Authority's Green Line rapid transit station at 35 < sup > th </ sup > and State being named " Tech-35th ", but has since been changed to " 35th-Bronzeville-IIT.
" — Blue </ span > < span style =" color :# a8e61d "> Comma "," — Green </ span > < span style =" color :# ed1c24 "> Eastern Arabic numerals — Red </ span > < span style =" color: # 666 "> Data unavailable — Grey </ span >
< and rows
The < tt > ShiftRows </ tt > step operates on the rows of the state ; it cyclically shifts the bytes in each row by a certain offset.
Thus, if a two-dimensional array has rows and columns indexed from 1 to 10 and 1 to 20, respectively, then replacing B by B + c < sub > 1 </ sub >-− 3 c < sub > 1 </ sub > will cause them to be renumbered from 0 through 9 and 4 through 23, respectively.
Here the kets and columns are identified with the vectors of V and the bras and rows with the dual vectors or linear functionals of the dual space V < sup >*</ sup >, with conjugacy associated with duality.
Let P < sup >− 1 </ sup > DP be an eigendecomposition of M, where P is a unitary complex matrix whose rows comprise an orthonormal basis of eigenvectors of M, and D is a real diagonal matrix whose main diagonal contains the corresponding eigenvalues.
* Transposition, producing the transpose of a matrix A < sup > T </ sup >, which is computed by swapping columns for rows in the matrix A
For example, the word < tt > ZEBRAS </ tt > is of length 6 ( so the rows are of length 6 ), and the permutation is defined by the alphabetical order of the letters in the keyword.
In recreational mathematics, a magic square of order n is an arrangement of n < sup > 2 </ sup > numbers, usually distinct integers, in a square, such that the n numbers in all rows, all columns, and both diagonals sum to the same constant.
However, every identity matrix with at least two rows and columns has an infinitude of symmetric square roots .< ref > Mitchell, Douglas W. " Using Pythagorean triples to generate square roots of I < sub > 2 </ sub >".
For example, a system with 2 < sup > 13 </ sup > = 8192 rows would require a staggered refresh rate of one row every 7. 8 µs which is 64 ms divided by 8192 rows.
Define a data matrix, X < sup > T </ sup >, with zero empirical mean ( the empirical ( sample ) mean of the distribution has been subtracted from the data set ), where each of the n rows represents a different repetition of the experiment, and each of the m columns gives a particular kind of datum ( say, the results from a particular probe ).
A real square matrix is orthogonal if and only if its columns form an orthonormal basis of the Euclidean space R < sup > n </ sup > with the ordinary Euclidean dot product, which is the case if and only if its rows form an orthonormal basis of R < sup > n </ sup >.
For example, a Givens rotation affects only two rows of a matrix it multiplies, changing a full multiplication of order n < sup > 3 </ sup > to a much more efficient order n. When uses of these reflections and rotations introduce zeros in a matrix, the space vacated is enough to store sufficient data to reproduce the transform, and to do so robustly.
This can only happen if Q is an m × n matrix with n ≤ m. Similarly, QQ < sup > T </ sup > = I says that the rows of Q are orthonormal, which requires n ≥ m.
Large radials continued to be built for other uses though, as 112-cylinder Diesel boat engines with 16 rows of 7 cylinders each displacing 383 liters ( 23, 931 in < sup > 3 </ sup >) and producing were used on fast attack craft, such as Osa class missile boats.
On the other side, if using < tt > distinct </ tt > will significantly ( x100 ) decrease the number of rows to be extracted, then it makes sense to remove duplications as early as possible in the database before unloading data.
Let A be an m × n matrix and k an integer with 0 < k ≤ m, and k ≤ n. A k × k minor of A is the determinant of a k × k matrix obtained from A by deleting m − k rows and n − k columns.
< span style =" color: blue ;"> Blue rows </ span > indicate master tracks featuring the original artist ;
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