euler constant造句

• In 1824 he developed a new method to compute the Euler constant numerically.
• Where \ gamma is the Euler constant and \ zeta is the Riemann zeta function.
• To date, Unicode has only added specific semantic support for a few such mathematical constants ( for example the Planck constant, U + 210E, and Euler constant, U + 2107, both of which Unicode considers to be compatibility characters ).
• :: : : : According to " History of Mathematics " by Carl Boyer ( yes, he is related to the " Wikipedian " Boyer ), the " Euler constant " ( quotes added advisedly ) was known for a century before Euler, so it was highly unlikely there was any proprietaryness about it.
• :: : : What about x m / n where n and m are integers, there are n values that can result, what I was saying was that if x = eulers constant-the formula reads e m / n, which is indistinguishable from the exponential function as written " e m / n "-yet the function returns only one value yet there are n roots.
• All these mathematics may be correct . What I want to say is, where for example this difference is involved in our naive evaluations . Suppose I search for an integral, but I am unable to solve it, then I am approaching the integral by summing Delta ( y ) . I understand, Euler says : A difference between integral and sum will be existing . So, shall we say that ( a sum-an integral = this constant ) . Or shall we say that ONLY for the case of logarithmic evaluaton, Euler constant is valid . Or, this constant is correct when we consider ONLY 1 / 2, 1 / 3, 1 / 4, . . . . 1 / n when n tends to infinity . I am looking for a practical use . Mathematics should not be considered as an artistic art like painting or singingtalk ) 20 : 45, 12 May 2010 ( UTC)