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We shall use (sum_{i< j}) and (sum_{ineq j}) to represent summation over all subscripts i and j satisfying (1leq i< jleq n) and (1leq ineq jleq n), respectively.
We denote by (mathcal {K}^{x}={1,dots,N^{x}}) the collection of all subscripts related to the tenor structure (mathcal {T}^{x}), and assume that (mathcal {T}^{x}subseteq mathcal {T}) for all (xin mathcal {X}).
To get each subscript in its simplest form, you will need to divide all subscripts present in the formula by the GCF you just found.
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All Latin subscripts are understood to range over the integers ( 1, 2, 3 ), while the Greek indices have the range ( 1, 2 ).
If all three subscripts share at least one common factor (other than the number 1), you will need to take a few more steps to determine the compound's empirical formula.
Let us define Φ+ to be the result of raising all the type subscripts on all variables in Φ.
We've seen that Φ+ is the result of raising all the type subscripts on all variables in Φ by one.
The formula is y minus y-subscript 1 equals slope (m) times the quantity of x minus x-subscript 1.With all the numbers plugged in, this equation will read y- -2)=-4(x-1).
For convenience, below we omit the subscript of all the notations, such as and.
(1) R S K 1 ⇌ k R p - [ E R K p ] k R p + R S K 1 p In all the equations the subscript p after the protein denotes phosphorylated form.
All lettering, including subscripts, must still be readable when reduced 25percentt beyond the final version.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com