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Exact(2)
If, and are all satisfied, supposing there exists such that it follows from that.
If, and are all satisfied, supposing there exists, obviously,, such that, that is, Noticing (3.3)–(3.7), this equality is equivalent to that is,.
Similar(10)
Suppose there exists, with.
Suppose there exists an verifying.
Hence we suppose there exists such that.
Suppose there exists constants such that.
Suppose there exists a such that (322).
Suppose there exists constant such that (4.1).
Suppose there exists a Hadamard 2- m,m−12- m34) design having skew incidence matrix.
Case 1. Suppose there exists such that for some.
Suppose there exists d > 0 such that μ < f 0 d ≤ ∞. (3.3).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com