The phrase "almost central in" is correct and usable in written English.
It can be used to describe something that is nearly at the center of a particular context or situation.
Example: "The new policy is almost central in our strategy for improving employee engagement."
Alternatives: "nearly pivotal in" or "close to the core of".
In a round almost central core HC domain representing about 25% of the total HC surface, the labelling density is 245 p/µm2 whereas in the peripheral HC it falls to 42 p/µm2.
That first glimpse of the towering, gleaming Citadel, almost always central in your vision for a reason: it was your goal line.
That first glimpse of the towering, gleaming Citadel, which was almost always central in your vision for a reason: It was your goal line.
Central in almost all the women's descriptions were the feelings of being treated in a disrespectful way during labour or postpartum care.
Hume wrote forcefully and incisively on almost every central question in the philosophy of religion, contributing to ongoing debates about the reliability of reports of miracles, the immateriality and immortality of the soul, the morality of suicide, and the natural history of religion, among others.
In addition, the almost sure central limit theorem in the joint version for log-average of maxima and partial sums of independent and identically distributed random variables was obtained by Peng et al. [9], whereas the joint version of the almost sure limit theorem for log-average of maxima and partial sums of stationary Gaussian random variables was derived by Dudziński [10].
In this paper, we investigate the almost sure central limit theorem in the joint version for the maxima and sums.
The almost sure central limit theorem in a joint version for log average in the case of independent and identically distributed random variables was obtained by Peng et al. [9], a joint version of almost sure limit theorem for log average of maxima and partial sums in the case of stationary Gaussian random variables was derived by Dudziński [10].
The almost sure central limit theorem in the joint version for log average in the case of independent and identically distributed random variables is obtained by Peng et al. [9]; a joint version of almost sure limit theorem for log average of maxima and partial sums in the case of stationary Gaussian random variables is derived by Dudziński [10].
In this note, we derive, under some natural assumptions, a general pattern of the almost sure central limit theorem in the joint version for the maxima and sums.
