A "Novel Constant" is a mathematical constant that is newly discovered or defined. It is typically denoted by a letter or symbol and has a specific value that remains constant in mathematical equations and formulas.
The symbol \sum represents the summation operator, which is commonly used in mathematics to represent the sum of a series of terms. In this context, it is used to represent the sum of the values of the novel constant, \int s^{-s}.
The value of a novel constant is determined through mathematical calculations or experiments. It is often defined in terms of other known constants or values and can also be derived from fundamental principles and equations.
A fundamental constant is a fixed value that plays a crucial role in mathematical equations and formulas. By defining a fundamental constant, it allows for a more concise and consistent representation of these equations and simplifies complex calculations. It also provides a universal standard for measurements and comparisons in different fields of study.
The novel constant \int s^{-s} is not directly related to other well-known mathematical constants. However, it may be used in conjunction with other constants to define new mathematical concepts and principles. It could also potentially be used in the development of new mathematical formulas and equations.