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scintillant    
a. 发生火花的,闪烁的,闪耀的

发生火花的,闪烁的,闪耀的

scintillant
adj 1: having brief brilliant points or flashes of light; "bugle
beads all aglitter"; "glinting eyes"; "glinting water";
"his glittering eyes were cold and malevolent"; "shop
window full of glittering Christmas trees"; "glittery
costume jewelry"; "scintillant mica"; "the scintillating
stars"; "a dress with sparkly sequins"; "`glistering' is
an archaic term" [synonym: {aglitter(p)}, {coruscant},
{fulgid}, {glinting}, {glistering}, {glittering},
{glittery}, {scintillant}, {scintillating}, {sparkly}]


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  • Complex number - Wikipedia
    Complex numbers allow solutions to all polynomial equations, even those that have no solutions in real numbers More precisely, the fundamental theorem of algebra asserts that every non-constant polynomial equation with real or complex coefficients has a solution which is a complex number
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  • Intro to complex numbers (article) | Khan Academy
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  • Complex Numbers - GeeksforGeeks
    Complex numbers extend the real number system to include solutions to equations that have no real solutions and also provide a complete framework for solving a wide range of mathematical problems, and have numerous applications in various fields
  • Complex Number - Definition, Formula, Properties, Examples
    Here we can understand the definition, terminology, visualization of complex numbers, properties, and operations of complex numbers What are Complex Numbers? A complex number is the sum of a real number and an imaginary number A complex number is of the form a + ib and is usually represented by z Here both a and b are real numbers
  • 1. 2: Complex Numbers - Mathematics LibreTexts
    The square root of any negative number can be written as a multiple of i Complex numbers can be added and subtracted by combining the real parts and combining the imaginary parts Complex numbers …
  • Complex Number- Definition, Rules, Examples - Math Monks
    In mathematics, a complex number is the sum of real and imaginary numbers It is expressed as: It is the standard or rectangular form of representing complex numbers Real numbers are all positive, negative, rational, and irrational numbers Some examples are -2, 5 8, 3, and 7 2





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